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+

昇思MindSpore大模型专题课程

+ +
+ +### 课程特色 - ***探究前沿***:解读技术热点,解构热点模型 - ***应用实践***:理论实践相结合,手把手指导开发 - ***专家解读***:多领域专家,多元解读 - ***开源共享***:课程免费,课件代码开源 -- ***大赛赋能***:ICT大赛赋能课程(大模型专题第一、二期) -- ***系列课程***:大模型专题课程开展中,其他专题课程敬请期待 -## 报名方式 +### 📢 最新消息 + +- 2025-12-20 「课程更新」:新增DeepSeek系列模型解读([查看详情](xxxx)) + +### 教研团队 -报名链接:https://xihe.mindspore.cn/course/foundation-model-v2/introduction +
teachers
-(注:参与免费课程必须报名哦!同步添加[QQ群](./assets/groupchat_qq.png),后续课程事宜将在群内通知!) +### 课程介绍 -## 大模型专题第一期(已完结)&第二期(进行中) +本课程由浅入深地逐步深入大模型技术,以模型为主线介绍经典模型的结构、训练、推理中的创新技术,同时结合MindSpore大模型套件进行实践。 +本课程包含两部分: -第二期课程10月14日起每双周六14:00-15:00在[b站](https://live.bilibili.com/22127570?broadcast_type=0&is_room_feed=1&spm_id_from=333.999.to_liveroom.0.click&live_from=86002)进行直播。 +一、业界模型介绍:深入剖析业界模型结构、训练、推理等方面的创新技术。 -每节课程的ppt和代码会随授课逐步上传至[github](https://github.com/mindspore-courses/step_into_llm),系列视频回放归档至[b站](https://space.bilibili.com/526894060/channel/seriesdetail?sid=3293489),大家可以在[昇思MindSpore公众号](./assets/wechat_official_account.png)中获取每节课的知识点回顾与下节课的课程预告,同时欢迎大家在[MindSpore社区](https://gitee.com/mindspore/community/issues)领取大模型系列任务进行挑战。 +1. 经典模型技术剖析: -> 因为课程周期较长,课节安排可能会在中途出现微调,以最终通知为准,感谢理解! +| 章节序号 | 章节名称 | 课程简介 | 视频 | 课件及代码 | +|:----:|:----:|:--------------------------------------------|:----:|:---------------------------------------------------------------------------------------------------:| +| 第一讲 | BERT | 基于Transformer Encoder的BERT模型设计:MLM和NSP任务。BERT进行下游任务微调的范式。 | [link](https://www.bilibili.com/video/BV1xs4y1M72q/?spm_id_from=333.999.0.0&vd_source=eb3a45e6eb4dccc5795f97586b78f429) | [link](./01.Industry_Model_Introduction/01.Classic_Model_Technical_Analysis/01.BERT/) | +| 第二讲 | GPT | 基于Transformer Decoder的GPT模型设计:Next token prediction。GPT下游任务微调范式。| [link](https://www.bilibili.com/video/BV1Gh411w7HC/?spm_id_from=333.999.0.0&vd_source=eb3a45e6eb4dccc5795f97586b78f429) | [link](./01.Industry_Model_Introduction/01.Classic_Model_Technical_Analysis/02.GPT/) | +| 第三讲 | GPT2 | GPT2的核心创新点,包括Task Conditioning和Zero shot learning;模型实现细节基于GPT1的改动。 | [link](https://www.bilibili.com/video/BV1Ja4y1u7xx/?spm_id_from=333.999.0.0&vd_source=eb3a45e6eb4dccc5795f97586b78f429) | [link](./01.Industry_Model_Introduction/01.Classic_Model_Technical_Analysis/03.GPT2/) | +| 第四讲 | ChatGLM | GLM模型结构,从GLM到ChatGLM的演变,ChatGLM推理部署代码演示| [link](https://www.bilibili.com/video/BV1ju411T74Y/?spm_id_from=333.999.0.0&vd_source=eb3a45e6eb4dccc5795f97586b78f429) | [link](./01.Industry_Model_Introduction/01.Classic_Model_Technical_Analysis/04.ChatGLM/) | +| 第五讲 | ChatGLM2 | ChatGLM2技术解析,ChatGLM2推理部署代码演示,ChatGLM3特性介绍| [link](https://www.bilibili.com/video/BV1Ew411W72E/?spm_id_from=333.999.0.0&vd_source=eb3a45e6eb4dccc5795f97586b78f429) | [link](./01.Industry_Model_Introduction/01.Classic_Model_Technical_Analysis/05.ChatGLM2/) | +| 第六讲 | LLAMA | LLaMA背景及羊驼大家族介绍,LLaMA模型结构解析,LLaMA推理部署代码演示| [link](https://www.bilibili.com/video/BV1nN41157a9/?spm_id_from=333.999.0.0) | [link](./01.Industry_Model_Introduction/01.Classic_Model_Technical_Analysis/06.LLaMA) | [link](https://mp.weixin.qq.com/s/9QdP062-agcIbsR0_a-b3g) | +| 第七讲 | LLAMA2 | 介绍LLAMA2模型结构,走读代码演示LLAMA2 chat部署| [link](https://www.bilibili.com/video/BV1Me411z7ZV/?spm_id_from=333.999.0.0) | [link](./01.Industry_Model_Introduction/01.Classic_Model_Technical_Analysis/07.LLaMA2/) | +| 第八讲 | CPM-Bee | 介绍CPM-Bee预训练、推理、微调及代码现场演示 |[link](https://www.bilibili.com/video/BV1VZ4y1n7t9/?spm_id_from=333.999.0.0) | [link](./01.Industry_Model_Introduction/01.Classic_Model_Technical_Analysis/08.CPM-Bee/) | +| 第九讲 | RWKV1-4 | RNN的没落和Transformers的崛起 万能的Transformers?Self-attention的弊端 “拳打”Transformer的新RNN-RWKV 基于MindNLP的RWKV模型实践 | [link](https://www.bilibili.com/video/BV1K4421w7Ha/?spm_id_from=333.999.0.0&vd_source=eb3a45e6eb4dccc5795f97586b78f429) | [link](./01.Industry_Model_Introduction/01.Classic_Model_Technical_Analysis/09.RWKV/ ) | +| 第十讲 | MOE | MoE的前世今生 MoE的实现基础:AlltoAll通信; Mixtral 8x7b: 当前最好的开源MoE大模型,MoE与终身学习,基于昇思MindSpore的Mixtral 8x7b推理演示。 | [link](https://www.bilibili.com/video/BV1jH4y177DL/?spm_id_from=333.999.0.0&vd_source=eb3a45e6eb4dccc5795f97586b78f429) | [link](./01.Industry_Model_Introduction/01.Classic_Model_Technical_Analysis/10.Mixtral/) | -> 热烈欢迎小伙伴们参与到课程的建设中来,基于课程的趣味开发可以提交至[昇思MindSpore大模型平台](https://xihe.mindspore.cn/) +2. 伙伴创新模型分享: -> 如果在学习过程中发现任何课件及代码方面的问题,希望我们讲解哪方面的内容,或是对课程有什么建议,都可以直接在本仓库中创建issue +| 章节序号 | 章节名称 | 课程简介 | 视频 | 课件及代码 | +|:------:|:--------------------------:|:--------------------------------------------|:----:|:----:| +| 第一讲 | CodeGeex | 代码预训练发展沿革。Code数据的预处理。CodeGeex代码预训练大模型。 | [link](https://www.bilibili.com/video/BV1Em4y147a1/?spm_id_from=333.999.0.0&vd_source=eb3a45e6eb4dccc5795f97586b78f429) | [link](./01.Industry_Model_Introduction/02.Partner_Innovation_Model_Sharing/01.CodeGeeX/) | +| 第二讲 | 多模态预训练大模型 | 紫东太初多模态大模型的设计、数据处理和优势;语音识别的理论概述、系统框架和现状及挑战。 | [link](https://www.bilibili.com/video/BV1wg4y1K72r/?spm_id_from=333.999.0.0&vd_source=eb3a45e6eb4dccc5795f97586b78f429) | / | +| 第三讲 | 多模态遥感智能解译基础模型 | 本次课程由中国科学院空天信息创新研究院研究员 实验室副主任 孙显老师讲解多模态遥感解译基础模型,揭秘大模型时代的智能遥感技术的发展与挑战、遥感基础模型的技术路线与典型场景应用| [link](https://www.bilibili.com/video/BV1Be41197wY/?spm_id_from=333.999.0.0&vd_source=eb3a45e6eb4dccc5795f97586b78f429) | /| +| 第四讲 | 鹏城脑海 | 鹏城·脑海200B模型是具有2千亿参数的自回归式语言模型,在中国算力网枢纽节点'鹏城云脑II'千卡集群上基于昇思MindSpore的多维分布式并行技术进行长期大规模训练。模型聚焦中文核心能力,兼顾英文和部分多语言能力,目前完成了1.8T token量的训练 | [link](https://www.bilibili.com/video/BV1AT4y1p7bJ/?spm_id_from=333.999.0.0&vd_source=eb3a45e6eb4dccc5795f97586b78f429) | / | +| 第五讲 | 书生.浦语大模型开源全链工具链简介与智能体开发体验 | 在本期课程中,我们有幸邀请到了书生.浦语社区技术运营、技术布道师闻星老师,以及昇思MindSpore技术布道师耿力老师,来详细解读书生.浦语大模型开源全链路工具链,演示如何对书生.浦语进行微调、推理以及智能体开发实操。| [link](https://www.bilibili.com/video/BV1K4421w7Ha/?spm_id_from=333.999.0.0&vd_source=eb3a45e6eb4dccc5795f97586b78f429) | / | +二、技术专题介绍:围绕某一技术主题做全面、深入的讲解。 -### 教研团队 +| 章节序号 | 章节名称 | 课程简介 | 视频 | 课件及代码 | +|:----:|:----:|:--------------------------------------------|:----:|:----:| +| 第一讲 | Prompt Tuning | Pretrain-finetune范式到Prompt tuning范式的改变。Hard prompt和Soft prompt相关技术。只需要改造描述文本的prompting。 | [link](https://www.bilibili.com/video/BV1Wg4y1K77R/?spm_id_from=333.999.0.0&vd_source=eb3a45e6eb4dccc5795f97586b78f429) | [link](./02.Technical_Topic_Introduction/01.Prompt_Tuning/) | +| 第二讲 | Instruct Tuning | Instruction tuning的核心思想:让模型能够理解任务描述(指令)。Instruction tuning的局限性:无法支持开放域创新性任务、无法对齐LM训练目标和人类需求。Chain-of-thoughts:通过在prompt中提供示例,让模型“举一反三”。 | [link](https://www.bilibili.com/video/BV1cm4y1e7Cc/?spm_id_from=333.999.0.0&vd_source=eb3a45e6eb4dccc5795f97586b78f429) | [link](./02.Technical_Topic_Introduction/02.Instruct_Tuning/) | +| 第三讲 |Prompt Engineering | Prompt engineering:1.什么是Prompt?2.如何定义一个Prompt的好坏或优异? 3.如何撰写优质的Prompt?4.如何产出一个优质的Prompt? 5.浅谈一些我们在进行Prompt的时候遇到的问题。 | [link](https://www.bilibili.com/video/BV1aD421W73q/?spm_id_from=333.999.0.0&vd_source=eb3a45e6eb4dccc5795f97586b78f429) | / | +| 第四讲 | RLHF | RLHF核心思想:将LLM和人类行为对齐。RLHF技术分解:LLM微调、基于人类反馈训练奖励模型、通过强化学习PPO算法实现模型微调。 | [link](https://www.bilibili.com/video/BV15a4y1c7dv/?spm_id_from=333.999.0.0&vd_source=eb3a45e6eb4dccc5795f97586b78f429) | [link](./02.Technical_Topic_Introduction/04.RLHF/) | +| 第五讲 | 文本生成解码原理 | 以MindNLP为例,讲解搜索与采样技术原理和实现| [link](https://www.bilibili.com/video/BV1QN4y117ZK/?spm_id_from=333.999.0.0&vd_source=eb3a45e6eb4dccc5795f97586b78f429) | [link](./02.Technical_Topic_Introduction/05.Text_Generation_Decoding/) | +| 第六讲 | 高效参数微调 | 介绍Lora、(P-Tuning)原理及代码实现 | [link](https://www.bilibili.com/video/BV11D421j7fZ/?spm_id_from=333.999.0.0&vd_source=eb3a45e6eb4dccc5795f97586b78f429) | [link](/02.Technical_Topic_Introduction/06.PEFT/) | +| 第七讲 | MindSpore自动并行 | 以MindSpore分布式并行特性为依托的数据并行、模型并行、Pipeline并行、内存优化等技术。 | [link](https://www.bilibili.com/video/BV1VN41117AG/?spm_id_from=333.999.0.0&vd_source=eb3a45e6eb4dccc5795f97586b78f429) | [link](./02.Technical_Topic_Introduction/07.Parallel/) | +| 第八讲 | 多维度混合并行自动搜索优化策略 | 议题一·时间损失模型及改进多维度二分法/议题二·APSS算法应用 | [上](https://www.bilibili.com/video/BV1if421X7jB/?spm_id_from=333.999.0.0&vd_source=eb3a45e6eb4dccc5795f97586b78f429) [下](https://www.bilibili.com/video/BV1QM4m1z7FV/?spm_id_from=333.999.0.0&vd_source=eb3a45e6eb4dccc5795f97586b78f429) | / | -
teachers
+## 贡献与反馈 -### 课前学习 +欢迎各位开发者通过 [Issue](https://github.com/mindspore-lab/step_into_llm/issues) 提交建议或 bug 反馈,也可直接发起 [PR](https://github.com/mindspore-lab/step_into_llm/pulls) 进行Bug修复或代码贡献(提交前请参考提交规范,由Committer @username 完成评审合入),你的每一份参与都能让本项目更加完善。 -- python -- 人工智能基础、深度学习基础(重点学习自然语言处理):[MindSpore-d2l](https://openi.pcl.ac.cn/mindspore-courses/d2l-mindspore) -- OpenI启智社区基础使用(可免费获取算力):[OpenI_Learning](https://openi.pcl.ac.cn/zeizei/OpenI_Learning) -- MindSpore基础使用:[MindSpore教程](https://www.mindspore.cn/tutorials/zh-CN/r2.2/index.html) -- MindFormers基础使用:[MindFormers讲解视频](https://www.bilibili.com/video/BV1jh4y1m7xV/?spm_id_from=333.999.0.0) +### 提交规范 +详见WIKI:[Issue与PR提交规范](https://github.com/mindspore-lab/step_into_llm/wiki/Contributing-Guidelines) +### 贡献者展示 -### 课程介绍 +向本项目的贡献者们致以最诚挚的感谢! -昇思MindSpore技术公开课火热开展中,面向所有对大模型感兴趣的开发者,带领大家理论结合时间,由浅入深地逐步深入大模型技术 - -在已经完结的第一期课程(第1讲-第10讲)中,我们从Transformer开始,解析到ChatGPT的演进路线,手把手带领大家搭建一个简易版的“ChatGPT” - -正在进行的第二期课程(第11讲-)在第一期的基础上做了全方位的升级,围绕大模型从开发到应用的全流程实践展开,讲解更前沿的大模型知识、丰富更多元的讲师阵容,期待你的加入! - -| 章节序号 | 章节名称 | 课程简介 | 视频 | 课件及代码 | 知识点总结 | -|:----:|:----:|:--------------------------------------------|:----:|:----:|:----:| -| 第一讲 | Transformer | Multi-head self-attention原理。Masked self-attention的掩码处理方式。基于Transformer的机器翻译任务训练。 | [link](https://www.bilibili.com/video/BV16h4y1W7us/?spm_id_from=333.999.0.0&vd_source=eb3a45e6eb4dccc5795f97586b78f4290) | [link](./Season1.step_into_chatgpt/1.Transformer/) | [link](./Season1.step_into_chatgpt/0.Course-Review/1-Transformer.md) | -| 第二讲 | BERT | 基于Transformer Encoder的BERT模型设计:MLM和NSP任务。BERT进行下游任务微调的范式。 | [link](https://www.bilibili.com/video/BV1xs4y1M72q/?spm_id_from=333.999.0.0&vd_source=eb3a45e6eb4dccc5795f97586b78f429) | [link](./Season1.step_into_chatgpt/2.BERT/) | [link](./Season1.step_into_chatgpt/0.Course-Review/2-BERT.md) | -| 第三讲 | GPT | 基于Transformer Decoder的GPT模型设计:Next token prediction。GPT下游任务微调范式。 | [link](https://www.bilibili.com/video/BV1Gh411w7HC/?spm_id_from=333.999.0.0&vd_source=eb3a45e6eb4dccc5795f97586b78f429) | [link](./Season1.step_into_chatgpt/3.GPT/) | [link](./Season1.step_into_chatgpt/0.Course-Review/3-GPT.md) | -| 第四讲 | GPT2 | GPT2的核心创新点,包括Task Conditioning和Zero shot learning;模型实现细节基于GPT1的改动。 | [link](https://www.bilibili.com/video/BV1Ja4y1u7xx/?spm_id_from=333.999.0.0&vd_source=eb3a45e6eb4dccc5795f97586b78f429) | [link](./Season1.step_into_chatgpt/4.GPT2/) | [link](./Season1.step_into_chatgpt/0.Course-Review/4-GPT2.md) | -| 第五讲 | MindSpore自动并行 | 以MindSpore分布式并行特性为依托的数据并行、模型并行、Pipeline并行、内存优化等技术。 | [link](https://www.bilibili.com/video/BV1VN41117AG/?spm_id_from=333.999.0.0&vd_source=eb3a45e6eb4dccc5795f97586b78f429) | [link](./Season1.step_into_chatgpt/5.Parallel/) | [link](./Season1.step_into_chatgpt/0.Course-Review/5-Parallel.md) | -| 第六讲 | 代码预训练 | 代码预训练发展沿革。Code数据的预处理。CodeGeex代码预训练大模型。 | [link](https://www.bilibili.com/video/BV1Em4y147a1/?spm_id_from=333.999.0.0&vd_source=eb3a45e6eb4dccc5795f97586b78f429) | [link](./Season1.step_into_chatgpt/6.CodeGeeX/) | [link](./Season1.step_into_chatgpt/0.Course-Review/6-CodeGeex.md) | -| 第七讲 | Prompt Tuning | Pretrain-finetune范式到Prompt tuning范式的改变。Hard prompt和Soft prompt相关技术。只需要改造描述文本的prompting。 | [link](https://www.bilibili.com/video/BV1Wg4y1K77R/?spm_id_from=333.999.0.0&vd_source=eb3a45e6eb4dccc5795f97586b78f429) | [link](./Season1.step_into_chatgpt/7.Prompt/) | [link](./Season1.step_into_chatgpt/0.Course-Review/7-Prompt.md) | -| 第八讲 | 多模态预训练大模型 | 紫东太初多模态大模型的设计、数据处理和优势;语音识别的理论概述、系统框架和现状及挑战。 | [link](https://www.bilibili.com/video/BV1wg4y1K72r/?spm_id_from=333.999.0.0&vd_source=eb3a45e6eb4dccc5795f97586b78f429) | / | / | -| 第九讲 | Instruct Tuning | Instruction tuning的核心思想:让模型能够理解任务描述(指令)。Instruction tuning的局限性:无法支持开放域创新性任务、无法对齐LM训练目标和人类需求。Chain-of-thoughts:通过在prompt中提供示例,让模型“举一反三”。 | [link](https://www.bilibili.com/video/BV1cm4y1e7Cc/?spm_id_from=333.999.0.0&vd_source=eb3a45e6eb4dccc5795f97586b78f429) | [link](./Season1.step_into_chatgpt/8.Instruction/) | [link](./Season1.step_into_chatgpt/0.Course-Review/8-Instruction.md) | -| 第十讲 | RLHF | RLHF核心思想:将LLM和人类行为对齐。RLHF技术分解:LLM微调、基于人类反馈训练奖励模型、通过强化学习PPO算法实现模型微调。 | [link](https://www.bilibili.com/video/BV15a4y1c7dv/?spm_id_from=333.999.0.0&vd_source=eb3a45e6eb4dccc5795f97586b78f429) | [link](./Season1.step_into_chatgpt/9.RLHF/) | 更新中 | -| 第十一讲 | ChatGLM | GLM模型结构,从GLM到ChatGLM的演变,ChatGLM推理部署代码演示| [link](https://www.bilibili.com/video/BV1ju411T74Y/?spm_id_from=333.999.0.0&vd_source=eb3a45e6eb4dccc5795f97586b78f429) |[link](./Season2.step_into_llm/01.ChatGLM/)|[link](https://mp.weixin.qq.com/s/ZUoga1poFj49QPE3UNwE_w)| -| 第十二讲 | 多模态遥感智能解译基础模型 | 本次课程由中国科学院空天信息创新研究院研究员 实验室副主任 孙显老师讲解多模态遥感解译基础模型,揭秘大模型时代的智能遥感技术的发展与挑战、遥感基础模型的技术路线与典型场景应用| [link](https://www.bilibili.com/video/BV1Be41197wY/?spm_id_from=333.999.0.0&vd_source=eb3a45e6eb4dccc5795f97586b78f429) | /| [link](https://mp.weixin.qq.com/s/gx4KxpSfqDooIKvS8sN2fA)| -| 第十三讲 | ChatGLM2 | ChatGLM2技术解析,ChatGLM2推理部署代码演示,ChatGLM3特性介绍| [link](https://www.bilibili.com/video/BV1Ew411W72E/?spm_id_from=333.999.0.0&vd_source=eb3a45e6eb4dccc5795f97586b78f429) | [link](./Season2.step_into_llm/02.ChatGLM2/) |[link](https://mp.weixin.qq.com/s/Mu29b7E4TxtJBkONOJQdEA)| -| 第十四讲 | 文本生成解码原理 | 以MindNLP为例,讲解搜索与采样技术原理和实现| [link](https://www.bilibili.com/video/BV1QN4y117ZK/?spm_id_from=333.999.0.0&vd_source=eb3a45e6eb4dccc5795f97586b78f429) | [link](./Season2.step_into_llm/03.Decoding/) |[link](https://mp.weixin.qq.com/s/1WpiKb_1hPck_0EDnThmtA)| -| 第十五讲 | LLAMA | LLaMA背景及羊驼大家族介绍,LLaMA模型结构解析,LLaMA推理部署代码演示| [link](https://www.bilibili.com/video/BV1nN41157a9/?spm_id_from=333.999.0.0) | [link](./Season2.step_into_llm/04.LLaMA/) | [link](https://mp.weixin.qq.com/s/9QdP062-agcIbsR0_a-b3g) | -| 第十六讲 | LLAMA2 | 介绍LLAMA2模型结构,走读代码演示LLAMA2 chat部署| [link](https://www.bilibili.com/video/BV1Me411z7ZV/?spm_id_from=333.999.0.0) | [link](./Season2.step_into_llm/05.LLaMA2/) | [link](https://mp.weixin.qq.com/s/kmuMocA2oPJQNTXAjBKZ9A) | -| 第十七讲 | 鹏城脑海 | 鹏城·脑海200B模型是具有2千亿参数的自回归式语言模型,在中国算力网枢纽节点'鹏城云脑II'千卡集群上基于昇思MindSpore的多维分布式并行技术进行长期大规模训练。模型聚焦中文核心能力,兼顾英文和部分多语言能力,目前完成了1.8T token量的训练 | [link](https://www.bilibili.com/video/BV1AT4y1p7bJ/?spm_id_from=333.999.0.0&vd_source=eb3a45e6eb4dccc5795f97586b78f429) | / | [link](https://mp.weixin.qq.com/s/BVzOzP_EEV3b-CNnqiRNXA) | -| 第十八讲 | CPM-Bee | 介绍CPM-Bee预训练、推理、微调及代码现场演示 |[link](https://www.bilibili.com/video/BV1VZ4y1n7t9/?spm_id_from=333.999.0.0) | [link](https://github.com/mindspore-courses/step_into_llm/tree/master/Season2.step_into_llm/07.CPM) | [link](https://mp.weixin.qq.com/s/lalEtEzUTQRqS1M-6AEVow) | -| 第十九讲 | RWKV1-4 | RNN的没落和Transformers的崛起 万能的Transformers?Self-attention的弊端 “拳打”Transformer的新RNN-RWKV 基于MindNLP的RWKV模型实践 | [link](https://www.bilibili.com/video/BV1K4421w7Ha/?spm_id_from=333.999.0.0&vd_source=eb3a45e6eb4dccc5795f97586b78f429) | / | [link](https://mp.weixin.qq.com/s/n9uxjENUA-XQEXXO3BJiPA) | -| 第二十讲 | MOE | MoE的前世今生 MoE的实现基础:AlltoAll通信; Mixtral 8x7b: 当前最好的开源MoE大模型,MoE与终身学习,基于昇思MindSpore的Mixtral 8x7b推理演示。 | [link](https://www.bilibili.com/video/BV1jH4y177DL/?spm_id_from=333.999.0.0&vd_source=eb3a45e6eb4dccc5795f97586b78f429) | [link](https://github.com/mindspore-courses/step_into_llm/tree/master/Season2.step_into_llm/08.MoE) | [link](https://mp.weixin.qq.com/s/QubiOzpEau6dqMgFAVhxog) | -| 第二十一讲 | 高效参数微调 | 介绍Lora、(P-Tuning)原理及代码实现 | [link](https://www.bilibili.com/video/BV11D421j7fZ/?spm_id_from=333.999.0.0&vd_source=eb3a45e6eb4dccc5795f97586b78f429) | [link](https://github.com/mindspore-courses/step_into_llm/tree/master/Season2.step_into_llm/09.PEFT) | [link](https://mp.weixin.qq.com/s/EAge4XZEG8vsyAvQFXZrhA) | -| 第二十二讲 |Prompt Engineering | Prompt engineering:1.什么是Prompt?2.如何定义一个Prompt的好坏或优异? 3.如何撰写优质的Prompt?4.如何产出一个优质的Prompt? 5.浅谈一些我们在进行Prompt的时候遇到的问题。 | [link](https://www.bilibili.com/video/BV1aD421W73q/?spm_id_from=333.999.0.0&vd_source=eb3a45e6eb4dccc5795f97586b78f429) | / |[link](https://mp.weixin.qq.com/s/CTVpcpKZA3E6oZftwpdgEA) | -| 第二十三讲 | 多维度混合并行自动搜索优化策略 | 议题一·时间损失模型及改进多维度二分法/议题二·APSS算法应用 | [上](https://www.bilibili.com/video/BV1if421X7jB/?spm_id_from=333.999.0.0&vd_source=eb3a45e6eb4dccc5795f97586b78f429) [下](https://www.bilibili.com/video/BV1QM4m1z7FV/?spm_id_from=333.999.0.0&vd_source=eb3a45e6eb4dccc5795f97586b78f429) | [link](https://mp.weixin.qq.com/s/8OufiPX4FLbgj8ztnckcWQ) | -|第二十四讲 | 书生.浦语大模型开源全链工具链简介与智能体开发体验| 在本期课程中,我们有幸邀请到了书生.浦语社区技术运营、技术布道师闻星老师,以及昇思MindSpore技术布道师耿力老师,来详细解读书生.浦语大模型开源全链路工具链,演示如何对书生.浦语进行微调、推理以及智能体开发实操。| [link](https://www.bilibili.com/video/BV1K4421w7Ha/?spm_id_from=333.999.0.0&vd_source=eb3a45e6eb4dccc5795f97586b78f429) | / | [link](https://mp.weixin.qq.com/s/uh_RIThOEzkkWVbK_RBALQ) | -| 第二十五讲 | RAG | | | | | -| 第二十六讲 | LangChain模块解析 | 解析Models、Prompts、Memory、Chains、Agents、Indexes、Callbacks模块,及案例分析 | | | | -| 第二十七讲 | RWKV5-6 | / | | | | -| 第二十八讲 | 量化 | 介绍低比特量化等相关模型量化技术| | | | - - - -### 昇思资源一览:生态与伙伴共建、共享、共荣 - -
resources
- -### 加入我们 - - - - - - - +
+ + + +
\ No newline at end of file diff --git a/Season1.step_into_chatgpt/0.Course-Review/1-Transformer.md b/Season1.step_into_chatgpt/0.Course-Review/1-Transformer.md deleted file mode 100644 index e506ff8..0000000 --- a/Season1.step_into_chatgpt/0.Course-Review/1-Transformer.md +++ /dev/null @@ -1,41 +0,0 @@ -# Transformer 课程回顾 - -提到大型语言模型(LLM),我们不可避免地提到Transformer模型。以它为起点,自然语言处理(NLP)领域步入了新的篇章。 - -Transformer使用纯自注意力机制替代了传统的RNN与CNN网络,极大地提升了模型在处理长文本和长距离依赖关系的效果和速度,为后续大型语言模型的发展奠定了基础。 - -接下来我们对课程进行简单回顾,迎接下一节公开课的进一步深入。 - -## 注意力机制 - -- 注意力分数用来表示词元在序列中的重要性,分数越高,说明词元与任务的关联越强 -- scaled dot-product attention计算:$$\text{Attention}(Q, K) = \text{softmax}(\frac{QK^T}{\sqrt{d_{model}}})$$ -- 自注意力分数表示一个序列中,词元与词元之间的关系,query=key=value -- 多头注意力从多方面捕捉输入内容特征,支持并行计算注意力分数 - -## Transformer - -- Encoder-Decoder结构 -- Encoder负责抓取源序列的特征信息,并传递给Decoder,Decoder逐词输出翻译结果 -- 序列在输入前需通过位置编码添加位置信息,此处的编码信息是固定的,不会随模型优化而更新 -- EncoderLayer由多头注意力和前馈神经网络两个子层组成,中间进行残差连接与层归一化 -- DecoderLayer由两个多头注意力与一个前馈神经网络,共三个子层组成,中间进行残差连接与层归一化 -- DecoderLayer的多头子注意力需要额外添加掩码,表示它无法看到后面的词元 - -## NLP中的数据预处理 - -- 词典:收录输入中包含的词元,并将其映射为数字编码 - -## MindSpore OOP+FP 混合编程 - -
oop+fp
- -## BLEU Score - -- BELU Score:衡量生成文本与参考文本之间的相似度,分数越高,翻译效果越好 - -# 课程实践 - -- 尝试使用混合精度,提升模型训练及推理速度(包括BLEU Score计算); -- 尝试更换数据集进行另两种语言的机器翻译; - diff --git a/Season1.step_into_chatgpt/0.Course-Review/2-BERT.md b/Season1.step_into_chatgpt/0.Course-Review/2-BERT.md deleted file mode 100644 index 45c2cf1..0000000 --- a/Season1.step_into_chatgpt/0.Course-Review/2-BERT.md +++ /dev/null @@ -1,43 +0,0 @@ -# BERT 课程回顾 - -如果说Transformer是照亮了语言模型全兴发展道路的一盏等,那么BERT便是这条路上的第一个路标。 - -BERT在模型方面做出的改动并不复杂,但由此引出的观点却是具有颠覆性的。从BERT这一阶段的模型开始,我们将计算机视觉(CV)领域的预训练-微调的方式引入自然语言处理(NLP)中,从而摒弃的task-specific模式,使得模型适应下游任务应用的成本大幅降低。 - -接下来我们对课程进行简单回顾,迎接下一节公开课的进一步深入。 - -## 语言模型衍变 - -- Language Model占比逐渐变大,自然语言处理研究逐渐由task-specific转变为general purpose - -## BERT介绍 - -- Encoder-only结构 -- 预训练过程中,通过填充词语任务(Masked LM)与下一句预测任务(NSP)学习文本的双向表示 -- 下游任务中,将BERT Encoder部分直接用于输入编码,对输出层进行微调 -- BERT输入表示:token embeddings + segment embeddings + position embeddings -- 掩蔽语言模型(Masked LM):捕捉词语级别的信息,模型根据上下文预测被遮盖(masked)的输入单词 -- 掩蔽语言模型(Masked LM)任务中的小技巧:训练中,只需要计算被遮盖单词的预测结果,无需计算全部词元的预测输出 -- 下一句预测(NSP):二分类任务,捕捉句子级别的信息,通过预测的输出,判断两个句子是否相连 - -## BERT 预训练 - -- 数据并行:(单机多卡场景)将大批量数据切分为多个小批量,在多个设备上同时独立进行正反向传播获得梯度,再将各设备之间的梯度进行聚合,最后以相同的梯度值进行模型参数更新 -- MindSpore实现数据并行:反向传播获取梯度后,调用mindspore.nn.DistributedGradReducer -- 梯度裁剪:通过限制梯度的大小来防止梯度爆炸或消失 - -## BERT Finetune - -- BERT的下游任务:单句子分类、句子对分类、问答、文本标注 -- 情感分类任务:多分类问题,在BERT预训练模型基础上添加线性层作为输出层,预测的分类结果 - -## 混合精度 - -- 在训练过程中,使用低精度数值(如float32)表示梯度和权重参数,从而提高计算效率、节约内存空间 -- 梯度缩放:为避免float16无法表示梯度的微小变化,在反向传播前放大损失值,并在获得梯度值后同比例缩小 -- 混合精度全流程 -
mix-precision
- -# 课程实践 - -- 参考课程中介绍的下游任务,自己选择一种进行实践; \ No newline at end of file diff --git a/Season1.step_into_chatgpt/0.Course-Review/3-GPT.md b/Season1.step_into_chatgpt/0.Course-Review/3-GPT.md deleted file mode 100644 index 8237000..0000000 --- a/Season1.step_into_chatgpt/0.Course-Review/3-GPT.md +++ /dev/null @@ -1,23 +0,0 @@ -# GPT 课程回顾 - -预训练语言模型主要分为两条技术路线,一条是上节课讲解的,以BERT为代表的Encoder-Only架构,另一条便是我们本节课介绍的,以GPT为代表的Decoder-Only结构。 - -GPT-1是更早于BERT提出了预训练语言模型(Pre-train+Fine-tune)的思路,并以此为七点,后续衍生出GPT-2、GPT-3等模型,正式开启了大型语言模型的时代。 - -接下来我们对课程进行简单回顾,迎接下一节公开课的进一步深入。 - -## 1. 课程回顾 - -- Semi-Supervised Learning -- Unsupervised Pretraining - - 模型预训练优化目标 - - 模型结构 -- Supervised Fine-tuning - - 模型finetuning优化目标 - - 下游任务及对应的输入处理 - -## 2. 课程实践 - -课程中我们讲解了如何finetune GPT模型实现分类(classification)任务,大家可以在另三类下游任务中选择一种进行实践,注意不同的下游任务需要对模型进行不同的处理。 - -
gpt-finetune
\ No newline at end of file diff --git a/Season1.step_into_chatgpt/0.Course-Review/4-GPT2.md b/Season1.step_into_chatgpt/0.Course-Review/4-GPT2.md deleted file mode 100644 index e32f51b..0000000 --- a/Season1.step_into_chatgpt/0.Course-Review/4-GPT2.md +++ /dev/null @@ -1,36 +0,0 @@ -# GPT2课程回顾 - -本节课我们继续为大家讲解了GPT2的核心创新点以及模型实现细节,并且将Transformer Decoder结构的核心部分Masked Self-attention进行了示意图和单步代码一一对应的详细解读。大家是否对GPT模型有了更加深入的理解呢? - -接下来我们对课程进行简单回顾,迎接下一节公开课的进一步深入。 - -## 1.课程回顾 - -GPT2论文解读: -- Language Model任务的再解读:Next Token Predict和自回归预测 - -
language-model
- -- Task Conditioning - - GPT2实现Zero Shot的核心方法,针对不同任务设计Task Condition(即Task instruction)进行预训练,面向新的生成任务,可以不进行有标注的微调,而使用instruction来引导模型生成结果。 - -
task-conditioning
- -## 2. 课程实践 - -- Masked Self-Attention的单步详解: - -
masked-self-attention
- - - 创建query、key、value - - 切分Attention heads - - 计算Attention Socre,需要加入Causal Mask来防止前面单词看到未来。 - - 合并Attention heads - - 进行一层Projection -- 使用GPT2训练一个文本摘要模型(自回归预训练): - - 自回归任务的处理: - 1. 静态文本长度,处理为1024,需要进行pad和truncate - 2. 输入和输出分别为text[0:-1]和text[1:] - - 使用自动混合精度,配合Loss Scalar解决溢出问题 - - 自回归的文本生成预测 \ No newline at end of file diff --git a/Season1.step_into_chatgpt/0.Course-Review/5-Parallel.md b/Season1.step_into_chatgpt/0.Course-Review/5-Parallel.md deleted file mode 100644 index a6898e6..0000000 --- a/Season1.step_into_chatgpt/0.Course-Review/5-Parallel.md +++ /dev/null @@ -1,66 +0,0 @@ -# MindSpore分布式并行特性讲解回顾 - -继Transformer到BERT、GPT2的讲解,相信大家对大模型前期的技术和模型细节有了更深入的了解。本节课我们为大家带来LLM(Large Language Model)预训练的基础——分布式并行技术的讲解。 - -以昇思MindSpore分布式并行特性为依托,详细解释了数据并行、模型并行、Pipeline并行、内存优化等技术,并邀请了昇思MindSpore分布式并行专家苏腾博士进行了《昇腾+昇思超大规模AI实践》分享,向大家展示了昇思MindSpore在大规模预训练模型上的前沿实践。 - -接下来我们对课程进行简单回顾,迎接下一节公开课的进一步深入。 - -## 1. 课程回顾 - -***昇腾+昇思超大规模AI实践*** - -- 大模型的发展以及对系统的挑战 - 1. 内存墙 - 2. 性能墙 - 3. 效率墙 - 4. 调优墙 -- 昇思MindSpore大模型关键技术: - 1. 原生大模型支持 - 2. 大模型使能套件 - 3. 大模型分布式推理 - 4. 大模型集群调优 - 5. 大集群快速故障恢复 - 6. 昇腾亲和的Transformer融合算子 -- 昇思MindSpore大模型训练案例: - 1. 鹏程盘古千亿稠密大模型训练实例 - 2. 盘古sigma稀疏多任务大模型异构训练 - -***昇思MindSpore分布式并行特性*** - -- 数据并行 - -
data-parallel
- - 1. 每一张卡上放置相同的模型参数、梯度、优化器状态 - 2. 不同的卡送入不同的数据训练 - 3. 反向传播获得梯度后,进行AllReduce - -- 模型并行 - -
model-parallel
- - 模型并行是算子层面的并行,它利用某些算子的特性将算子拆分到多个设备上进行计算 - -- Pipeline并行 - -
pipeline-parallel
- - 流水线(Pipeline)并行是将神经网络中的算子切分成多个阶段(Stage),再把阶段映射到不同的设备上,使得不同设备去计算神经网络的不同部分。 - -- 内存优化 - 1. 重计算 - -
recompute
- - 时间换空间:重计算技术可以不保存正向计算结果,让该内存可以被复用,然后在计算反向部分时,重新计算出正向结果。 - - 2. 优化器并行——ZeRO - -
optimizer-parallel
- - 将参数和梯度分组放到不同卡上更新,再通过通信广播操作在设备间共享更新后的权值。 - -- 昇思MindSpore自动并行 - - 用户的神经网络在单卡上无法计算,但是不知道如何配置算子策略。用户启动这种模式,MindSpore会自动针对每个算子进行配置策略,适合想要并行训练但是不知道如何配置策略的用户。 \ No newline at end of file diff --git a/Season1.step_into_chatgpt/0.Course-Review/7-Prompt.md b/Season1.step_into_chatgpt/0.Course-Review/7-Prompt.md deleted file mode 100644 index 301e67f..0000000 --- a/Season1.step_into_chatgpt/0.Course-Review/7-Prompt.md +++ /dev/null @@ -1,104 +0,0 @@ -# Prompt Tuning课程回顾 - -随着大模型的逐步发展,我们发现在模型参数规模不断增大的同时,finetune的计算成本不断攀高,并且出现了finetune部分参数以适配下游任务的方法效果并不理想的情况。 - -由此发展出了新的技术路线———prompt tuning。通过针对特定任务设计一组有效的提示,指导模型更好地理解下游任务,从而生成更加准确的输出。 - -接下来我们对课程进行简单回顾,迎接下一节公开课的进一步深入。 - -## Pre-train, fine-tune to pre-train, prompt, predict - -***NLP发展过程中的四个范式*** - -
develop
- -***Pre-train + Fine-tune回顾*** - -1. BERT:Masked LM + NSP,注重文本理解 - -2. GPT:auto-regressive model,注重文本生成 - -3. Pre-train + Fine-tune面临的问题 - - - Pre-train 与 Fine-tune 间的语义差异 - - - 由少样本引发的过拟合 - - - Fine-tune及模型部署成本较大 - -***新范式:Pre-train, Prompt, Predict*** - -1. Prompting定义 - - 通过提供指定要执行的任务的“提示”,鼓励预训练模型进行特定的预测,一般以完形填空的方式呈现。 - -
prompt
- -2. Workflow of Prompting - - 重点是对Prompt Template与Verbalizer的设计 - -
prompt-workflow
- - 1. 准备输入 input - - 2. 建立prompt模板(prompt template) - - 3. 将input代入模板,形成prompt - - 4. 模型基于prompt生成预测单词,即完型填空部分的内容 - - 5. 根据verbalizer中单词与标签的映射,输出标签 - - -***两种范式的区别*** - -Fine-tuning 是通过调整模型以适配不同的下游任务应用(模型迁就任务),Prompting 是通过调整对下游任务的描述来适配模型(任务迁就模型)。 - -
finetuning-vs-prompting
- -## Prompting - -***Prompt分类*** - - -
prompt-classification
- - -***Prompt Template Engineering*** - -根据prompt格式(shape)和生成方式的不同,prompt有不同的分类。根据任务类型和预训练模型,选择合适的prompt。 - -- Prompt shape - - 1. Cloze template - - 2. Prefix template - -- Manual template learning - - 人工创建prompt,根据以往经验来构建,但人类认为合适的prompt并不一定是最适合模型的prompt - -- Automated template learning - - AutoPrompt:gradient based prompt search in discrete space - -
autoprompt
- -## Prompt-based Finetuning - -将数据-标签的supervised data,转化成自然语言提示,并以此进行模型的微调。 - -***P-Tuning*** - -模型自动在连续空间中搜索prompt表达,并引入soft prompt概念。 - -将预训练语言模型的input embedding(输入单词经过embedding层的结果)替换为differential output embedding(类似于hidden state的连续性表示)。 - -
p-tuning
- -***P-Tuning v2*** - -将prompt作为前缀加入模型的每一层。 - -
p-tuningv2
\ No newline at end of file diff --git a/Season1.step_into_chatgpt/0.Course-Review/8-Instruction.md b/Season1.step_into_chatgpt/0.Course-Review/8-Instruction.md deleted file mode 100644 index b6705e7..0000000 --- a/Season1.step_into_chatgpt/0.Course-Review/8-Instruction.md +++ /dev/null @@ -1,48 +0,0 @@ -# Instruction Tuning 课程回顾 - -Instruction Tuning 是谷歌提出的多任务微调方法。和Prompt Tuning的核心相同,其目的是挖掘语言模型本身具备的知识。 - -但Instruction Tuning并非通过prompt来激发语言模型的不全能力,而是激发语言模型的理解能力,通过给出明显的指令,让模型去理解并给出正确的反馈。 - -在ChatGPT的前身InstructGPT上,通过高效的指令微调实现了在相比GPT-3少了100倍参数量的模型输出效果优于GPT-3以及用监督学习进行微调的模型效果。 - -Instruction Tuning仿照人类学习的模型,通过简单看下任务定义以及对应示例,就能很好地理解任务要求,从而完成对应的任务指令。 - -## Instruction Tuning - -- Instruction Tuning的核心思想:让模型能够理解任务描述(指令)。 - -- FLAN模型:finetune LM better understand task description via other。 - - 通过Instruction Tuning来提高大模型的zero-shot能力。 - -- Instruction Tuning和prompting的区别对比 - -
instruction-vs-prompt
- -- Instruction Tuning的局限性 - - 1. 问题1:无法支持开放域创新性的任务,如写小说。 - - 2. 问题2:语言模型对token-level的错误是同等惩罚的,但是实际上不同的token错误带来的影响差异会很大 - - 3. 问题3:即使使用Instruction Tuning,还是没法将LM的训练目标和人类的需求对齐。 - - -## InstructGPT - -
instructgpt
- -从GPT到ChatGPT的发展,InstructGPT是ChatGPT的前身,Instruction Finetuning是ChatGPT必备的技术之一。 - -## Chain-of-thoughts - -
chain-of-thoughts
- -- 思维链随着模型规模的增大,开始出现,被称为大模型的涌现能力。 - -- 思维链Prompting可以通过在prompt中提供示例,让模型“举一反三”。 - -- 使用Let’s think step by step.这种Zero-shot的思维链提示,也能让模型性能大幅提升。 - -- 新时代的职业,Prompt工程师。 \ No newline at end of file diff --git a/Season1.step_into_chatgpt/0.Course-Review/assets/1.transformer/OOP+FP.png b/Season1.step_into_chatgpt/0.Course-Review/assets/1.transformer/OOP+FP.png deleted file mode 100644 index 454a5d8bd56a0a524c6063bc20d9e01a2d2a1211..0000000000000000000000000000000000000000 GIT binary patch literal 0 HcmV?d00001 literal 16380 zcmd_RXIN9)y9bD(SO8H`L8{78EVLjHX~Bl5fI&g&%}6H%3`h+TMMNo4;n0gxr3M6o z)F3UC08#@95NQd$1p-M(m~hVj-kIm#`8M-B^I<+@XYcInz1I7C%X-&aJ{UdH6Fe$* zl!u2$@WK7NPk4BES={qahxxci)675+_iG>giQa9V;%o5Oi{jy3Il_TgaPU-0nge135EmWiLuQYyJXd)J20gZ-oXSmajTDQ{!@Uh4y? zo##&09{#d;k3UN}{B78QhnLUx3PnVJ6SL&@J>HmlqD=a~Z=C)A)eW!VMJ#I#xxKoKOigOa!v)S|NZO`q@$s78+>z`xDc^-#J*RwJqQ5LAnxGT5_ zqQFr0({mo6dOj@!xn+sR;Wk;QA|GK+nI%ium zwu0%T);=kzaaOZ0HZkY=LKKAmA81flX$P?glm$HZNkYpj_HtNXl=;c|(g!oyYEU;cl#tHF)!~ 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It was proposed in the paper [Simple and Controllable Music Generation](https://arxiv.org/abs/2306.05284) by Jade Copet et al. from Meta AI.\n", - "\n", - "The MusicGen model can be de-composed into three distinct stages:\n", - "1. The text descriptions are passed through a frozen text encoder model to obtain a sequence of hidden-state representations\n", - "2. The MusicGen decoder is then trained to predict discrete audio tokens, or *audio codes*, conditioned on these hidden-states\n", - "3. These audio tokens are then decoded using an audio compression model, such as EnCodec, to recover the audio waveform\n", - "\n", - "The pre-trained MusicGen checkpoints use Google's [t5-base](https://huggingface.co/t5-base) as the text encoder model, and [EnCodec 32kHz](https://huggingface.co/facebook/encodec_32khz) as the audio compression model. The MusicGen decoder is a pure language model architecture,\n", - "trained from scratch on the task of music generation.\n", - "\n", - "The novelty in the MusicGen model is how the audio codes are predicted. Traditionally, each codebook has to be predicted by a separate model (i.e. hierarchically) or by continuously refining the output of the Transformer model (i.e. upsampling). MusicGen uses an efficient *token interleaving pattern*, thus eliminating the need to cascade multiple models to predict a set of codebooks. Instead, it is able to generate the full set of codebooks in a single forward pass of the decoder, resulting in much faster inference.\n", - "\n", - "

    \n", - " \n", - "

    \n", - "\n", - "\n", - "**Figure 1:** Codebook delay pattern used by MusicGen. Figure taken from the [MusicGen paper](https://arxiv.org/abs/2306.05284).\n" - ] - }, - { - "cell_type": "markdown", - "id": "640da8c2", - "metadata": {}, - "source": [ - "## Environment Setup\n", - "\n", - " python =3.9\n", - " mindspore = 2.3.1\n", - " mindnlp = 0.4.0\n", - " jieba\n", - " soundfile \n", - " librosa\n", - "\n", - "**在线运行代码平台链接:**\n", - "- 1. [华为云AI Gallery](https://pangu.huaweicloud.com/gallery/asset-detail.html?id=c72241ed-465f-418d-b58a-ed4aabb0eb73)\n", - "- 2. [大模型平台AI实验室统一入口](https://xihe.mindspore.cn/projects)" - ] - }, - { - "cell_type": "markdown", - "id": "77ee39cc-654b-4f0e-b601-013e484c16f0", - "metadata": { - "id": "77ee39cc-654b-4f0e-b601-013e484c16f0" - }, - "source": [ - "## Load the Model\n", - "\n", - "The pre-trained MusicGen small, medium and large checkpoints can be loaded from the [pre-trained weights](https://huggingface.co/models?search=facebook/musicgen-) on the Hugging Face Hub. Change the repo id with the checkpoint size you wish to load. We'll default to the small checkpoint, which is the fastest of the three but has the lowest audio quality:" - ] - }, - { - "cell_type": "code", - "execution_count": 4, - "id": "b0d87424-9f38-4658-ba47-2a465d52ad77", - "metadata": { - "id": "b0d87424-9f38-4658-ba47-2a465d52ad77" - }, - "outputs": [ - { - "name": "stderr", - "output_type": "stream", - "text": [ - "/home/mindspore/miniconda/envs/jupyter/lib/python3.9/site-packages/numpy/core/getlimits.py:549: UserWarning: The value of the smallest subnormal for type is zero.\n", - " setattr(self, word, getattr(machar, word).flat[0])\n", - "/home/mindspore/miniconda/envs/jupyter/lib/python3.9/site-packages/numpy/core/getlimits.py:89: UserWarning: The value of the smallest subnormal for type is zero.\n", - " return self._float_to_str(self.smallest_subnormal)\n", - "/home/mindspore/miniconda/envs/jupyter/lib/python3.9/site-packages/numpy/core/getlimits.py:549: UserWarning: The value of the smallest subnormal for type is zero.\n", - " setattr(self, word, getattr(machar, word).flat[0])\n", - "/home/mindspore/miniconda/envs/jupyter/lib/python3.9/site-packages/numpy/core/getlimits.py:89: UserWarning: The value of the smallest subnormal for type is zero.\n", - " return self._float_to_str(self.smallest_subnormal)\n", - "Building prefix dict from the default dictionary ...\n", - "Dumping model to file cache /tmp/jieba.cache\n", - "Loading model cost 1.012 seconds.\n", - "Prefix dict has been built successfully.\n" - ] - }, - { - "data": { - "application/vnd.jupyter.widget-view+json": { - "model_id": "75a95ec53fc947d5988d6827e7d5053c", - "version_major": 2, - "version_minor": 0 - }, - "text/plain": [ - " 0%| | 0.00/1.55k [00:00\n", - " \n", - " Your browser does not support the audio element.\n", - " \n", - " " - ], - "text/plain": [ - "" - ] - }, - "execution_count": 6, - "metadata": {}, - "output_type": "execute_result" - } - ], - "source": [ - "from IPython.display import Audio\n", - "\n", - "sampling_rate = model.config.audio_encoder.sampling_rate\n", - "Audio(audio_values[0].asnumpy(), rate=sampling_rate)" - ] - }, - { - "cell_type": "markdown", - "id": "6de58334-40f7-4924-addb-2d6ff34c0590", - "metadata": { - "id": "6de58334-40f7-4924-addb-2d6ff34c0590" - }, - "source": [ - "Or save them as a `.wav` file using a third-party library, e.g. `scipy` (note here that we also need to remove the channel dimension from our audio tensor):" - ] - }, - { - "cell_type": "code", - "execution_count": 7, - "id": "04291f52-0a75-4ddb-9eff-e853d0f17288", - "metadata": { - "id": "04291f52-0a75-4ddb-9eff-e853d0f17288" - }, - "outputs": [], - "source": [ - "import scipy\n", - "\n", - "scipy.io.wavfile.write(\"musicgen_out.wav\", rate=sampling_rate, data=audio_values[0, 0].asnumpy())" - ] - }, - { - "cell_type": "markdown", - "id": "e52ff5b2-c170-4079-93a4-a02acbdaeb39", - "metadata": { - "id": "e52ff5b2-c170-4079-93a4-a02acbdaeb39" - }, - "source": [ - "The argument `max_new_tokens` specifies the number of new tokens to generate. As a rule of thumb, you can work out the length of the generated audio sample in seconds by using the frame rate of the EnCodec model:" - ] - }, - { - "cell_type": "code", - "execution_count": 8, - "id": "d75ad107-e19b-47f3-9cf1-5102ab4ae74a", - "metadata": { - "id": "d75ad107-e19b-47f3-9cf1-5102ab4ae74a" - }, - "outputs": [ - { - "data": { - "text/plain": [ - "5.12" - ] - }, - "execution_count": 8, - "metadata": {}, - "output_type": "execute_result" - } - ], - "source": [ - "audio_length_in_s = 256 / model.config.audio_encoder.frame_rate\n", - "\n", - "audio_length_in_s" - ] - }, - { - "cell_type": "markdown", - "id": "9a0e999b-2595-4090-8e1a-acfaa42d2581", - "metadata": { - "id": "9a0e999b-2595-4090-8e1a-acfaa42d2581" - }, - "source": [ - "### Text-Conditional Generation\n", - "\n", - "The model can generate an audio sample conditioned on a text prompt through use of the `MusicgenProcessor` to pre-process\n", - "the inputs. The pre-processed inputs can then be passed to the `.generate` method to generate text-conditional audio samples.\n", - "Again, we enable sampling mode by setting `do_sample=True`:" - ] - }, - { - "cell_type": "code", - "execution_count": 9, - "id": "5fba4154-13f6-403a-958b-101d6eacfb6e", - "metadata": { - "id": "5fba4154-13f6-403a-958b-101d6eacfb6e" - }, - "outputs": [ - { - "data": { - "application/vnd.jupyter.widget-view+json": { - "model_id": "58ec6de737fd4523ae119fb576f5d490", - "version_major": 2, - "version_minor": 0 - }, - "text/plain": [ - " 0%| | 0.00/275 [00:00\n", - " \n", - " Your browser does not support the audio element.\n", - " \n", - " " - ], - "text/plain": [ - "" - ] - }, - "execution_count": 9, - "metadata": {}, - "output_type": "execute_result" - } - ], - "source": [ - "from mindnlp.transformers import AutoProcessor\n", - "\n", - "processor = AutoProcessor.from_pretrained(\"facebook/musicgen-small\")\n", - "\n", - "inputs = processor(\n", - " text=[\"80s pop track with bassy drums and synth\", \"90s rock song with loud guitars and heavy drums\"],\n", - " padding=True,\n", - " return_tensors=\"ms\",\n", - ")\n", - "\n", - "audio_values = model.generate(**inputs, do_sample=True, guidance_scale=3, max_new_tokens=256)\n", - "\n", - "Audio(audio_values[0].asnumpy(), rate=sampling_rate)" - ] - }, - { - "cell_type": "markdown", - "id": "4851a94c-ae02-41c9-b1dd-c1422ba34dc0", - "metadata": { - "id": "4851a94c-ae02-41c9-b1dd-c1422ba34dc0" - }, - "source": [ - "The `guidance_scale` is used in classifier free guidance (CFG), setting the weighting between the conditional logits\n", - "(which are predicted from the text prompts) and the unconditional logits (which are predicted from an unconditional or\n", - "'null' prompt). A higher guidance scale encourages the model to generate samples that are more closely linked to the input\n", - "prompt, usually at the expense of poorer audio quality. CFG is enabled by setting `guidance_scale > 1`. For best results,\n", - "use a `guidance_scale=3` (default) for text and audio-conditional generation." - ] - }, - { - "cell_type": "markdown", - "id": "d391b2a1-6376-4b69-b562-4388b731cf60", - "metadata": { - "id": "d391b2a1-6376-4b69-b562-4388b731cf60" - }, - "source": [ - "### Audio-Prompted Generation\n", - "\n", - "The same `MusicgenProcessor` can be used to pre-process an audio prompt that is used for audio continuation. In the\n", - "following example, we load an audio file using the 🤗 Datasets library, pre-process it using the processor class,\n", - "and then forward the inputs to the model for generation:" - ] - }, - { - "cell_type": "code", - "execution_count": 12, - "id": "56a5c28a-f6c1-4ac8-ae08-6776a2b2c5b8", - "metadata": { - "id": "56a5c28a-f6c1-4ac8-ae08-6776a2b2c5b8" - }, - "outputs": [ - { - "name": "stdout", - "output_type": "stream", - "text": [ - "Looking in indexes: https://pypi.tuna.tsinghua.edu.cn/simple\n", - "Requirement already satisfied: soundfile in /home/mindspore/miniconda/envs/jupyter/lib/python3.9/site-packages (0.12.1)\n", - "Collecting librosa\n", - " Downloading https://pypi.tuna.tsinghua.edu.cn/packages/8c/8a/2d231b35456506b7c98b3ab9bbf07917b205fed8615d2e59e976ab497fff/librosa-0.10.2.post1-py3-none-any.whl (260 kB)\n", - "Requirement already satisfied: cffi>=1.0 in /home/mindspore/miniconda/envs/jupyter/lib/python3.9/site-packages (from soundfile) (1.17.0)\n", - "Collecting audioread>=2.1.9 (from librosa)\n", - 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"Requirement already satisfied: urllib3<3,>=1.21.1 in /home/mindspore/miniconda/envs/jupyter/lib/python3.9/site-packages (from requests>=2.19.0->pooch>=1.1->librosa) (2.2.2)\n", - "Requirement already satisfied: certifi>=2017.4.17 in /home/mindspore/miniconda/envs/jupyter/lib/python3.9/site-packages (from requests>=2.19.0->pooch>=1.1->librosa) (2024.7.4)\n", - "Installing collected packages: soxr, msgpack, llvmlite, lazy-loader, audioread, pooch, numba, librosa\n", - "Successfully installed audioread-3.0.1 lazy-loader-0.4 librosa-0.10.2.post1 llvmlite-0.43.0 msgpack-1.0.8 numba-0.60.0 pooch-1.8.2 soxr-0.4.0\n" - ] - } - ], - "source": [ - "from mindnlp.dataset import load_dataset\n", - "\n", - "dataset = load_dataset(\"sanchit-gandhi/gtzan\", split=\"train\", streaming=True)\n", - "sample = next(iter(dataset.create_dict_iterator(output_numpy=True)))[\"audio\"]" - ] - }, - { - "cell_type": "code", - "execution_count": 13, - "id": "79fd7ab3-4d1f-4838-aff8-13d6fa568b3c", - "metadata": {}, - "outputs": [], - "source": [ - "# take the first half of the audio sample\n", - "sample[\"array\"] = sample[\"array\"][: len(sample[\"array\"]) // 2]\n", - "\n", - "inputs = processor(\n", - " audio=sample[\"array\"],\n", - " sampling_rate=sample[\"sampling_rate\"],\n", - " text=[\"80s blues track with groovy saxophone\"],\n", - " padding=True,\n", - " return_tensors=\"ms\",\n", - ")" - ] - }, - { - "cell_type": "code", - "execution_count": 14, - "id": "3787d4e6-6d1c-479b-8c92-c8a58d176144", - "metadata": {}, - "outputs": [ - { - "name": "stdout", - "output_type": "stream", - "text": [ - "/\r" - ] - }, - { - "data": { - "text/html": [ - "\n", - " \n", - " " - ], - "text/plain": [ - "" - ] - }, - "execution_count": 14, - "metadata": {}, - "output_type": "execute_result" - } - ], - "source": [ - "audio_values = model.generate(**inputs, do_sample=True, guidance_scale=3, max_new_tokens=256)\n", - "\n", - "Audio(audio_values[0].asnumpy(), rate=sampling_rate)" - ] - }, - { - "cell_type": "markdown", - "id": "77518aa4-1b9b-4af6-b5ac-8ecdcb79b4cc", - "metadata": { - "id": "77518aa4-1b9b-4af6-b5ac-8ecdcb79b4cc" - }, - "source": [ - "To demonstrate batched audio-prompted generation, we'll slice our sample audio by two different proportions to give two audio samples of different length.\n", - "Since the input audio prompts vary in length, they will be *padded* to the length of the longest audio sample in the batch before being passed to the model.\n", - "\n", - "To recover the final audio samples, the `audio_values` generated can be post-processed to remove padding by using the processor class once again:" - ] - }, - { - "cell_type": "code", - "execution_count": 15, - "id": "5495f568-51ca-439d-b47b-8b52e89b78f1", - "metadata": { - "id": "5495f568-51ca-439d-b47b-8b52e89b78f1" - }, - "outputs": [ - { - "data": { - "text/html": [ - "\n", - " \n", - " " - ], - "text/plain": [ - "" - ] - }, - "execution_count": 15, - "metadata": {}, - "output_type": "execute_result" - } - ], - "source": [ - "sample = next(iter(dataset.create_dict_iterator(output_numpy=True)))[\"audio\"]\n", - "\n", - "# take the first quater of the audio sample\n", - "sample_1 = sample[\"array\"][: len(sample[\"array\"]) // 4]\n", - "\n", - "# take the first half of the audio sample\n", - "sample_2 = sample[\"array\"][: len(sample[\"array\"]) // 2]\n", - "\n", - "inputs = processor(\n", - " audio=[sample_1, sample_2],\n", - " sampling_rate=sample[\"sampling_rate\"],\n", - " text=[\"80s blues track with groovy saxophone\", \"90s rock song with loud guitars and heavy drums\"],\n", - " padding=True,\n", - " return_tensors=\"ms\",\n", - ")\n", - "\n", - "audio_values = model.generate(**inputs, do_sample=True, guidance_scale=3, max_new_tokens=256)\n", - "\n", - "# post-process to remove padding from the batched audio\n", - "audio_values = processor.batch_decode(audio_values, padding_mask=inputs.padding_mask)\n", - "\n", - "Audio(audio_values[0], rate=sampling_rate)" - ] - }, - { - "cell_type": "markdown", - "id": "viwTDmzl8ZDN", - "metadata": { - "id": "viwTDmzl8ZDN" - }, - "source": [ - "## Generation Config\n", - "\n", - "The default parameters that control the generation process, such as sampling, guidance scale and number of generated tokens, can be found in the model's generation config, and updated as desired. Let's first inspect the default generation config:" - ] - }, - { - "cell_type": "code", - "execution_count": 16, - "id": "0zM4notb8Y1g", - "metadata": { - "id": "0zM4notb8Y1g" - }, - "outputs": [ - { - "data": { - "text/plain": [ - "GenerationConfig {\n", - " \"bos_token_id\": 2048,\n", - " \"decoder_start_token_id\": 2048,\n", - " \"do_sample\": true,\n", - " \"guidance_scale\": 3.0,\n", - " \"max_length\": 1500,\n", - " \"pad_token_id\": 2048\n", - "}" - ] - }, - "execution_count": 16, - "metadata": {}, - "output_type": "execute_result" - } - ], - "source": [ - "model.generation_config" - ] - }, - { - "cell_type": "markdown", - "id": "DLSnSwau8jyW", - "metadata": { - "id": "DLSnSwau8jyW" - }, - "source": [ - "Alright! We see that the model defaults to using sampling mode (`do_sample=True`), a guidance scale of 3, and a maximum generation length of 1500 (which is equivalent to 30s of audio). You can update any of these attributes to change the default generation parameters:" - ] - }, - { - "cell_type": "code", - "execution_count": 17, - "id": "ensSj1IB81dA", - "metadata": { - "id": "ensSj1IB81dA" - }, - "outputs": [], - "source": [ - "# increase the guidance scale to 4.0\n", - "model.generation_config.guidance_scale = 4.0\n", - "\n", - "# set the max new tokens to 256\n", - "model.generation_config.max_new_tokens = 256\n", - "\n", - "# set the softmax sampling temperature to 1.5\n", - "model.generation_config.temperature = 1.5" - ] - }, - { - "cell_type": "markdown", - "id": "UjqGnfc-9ZFJ", - "metadata": { - "id": "UjqGnfc-9ZFJ" - }, - "source": [ - "Re-running generation now will use the newly defined values in the generation config:" - ] - }, - { - "cell_type": "code", - "execution_count": 18, - "id": "KAExrhDl9YvS", - "metadata": { - "id": "KAExrhDl9YvS" - }, - "outputs": [], - "source": [ - "audio_values = model.generate(**inputs)" - ] - }, - { - "cell_type": "markdown", - "id": "HdGdoGAs84hS", - "metadata": { - "id": "HdGdoGAs84hS" - }, - "source": [ - "Note that any arguments passed to the generate method will **supersede** those in the generation config, so setting `do_sample=False` in the call to generate will supersede the setting of `model.generation_config.do_sample` in the generation config." - ] - } - ], - "metadata": { - "colab": { - "provenance": [] - }, - "kernelspec": { - "display_name": "Python 3 (ipykernel)", - "language": "python", - "name": "python3" - }, - "language_info": { - "codemirror_mode": { - "name": "ipython", - "version": 3 - }, - "file_extension": ".py", - "mimetype": "text/x-python", - "name": "python", - "nbconvert_exporter": "python", - "pygments_lexer": "ipython3", - "version": "3.9.19" - } - }, - "nbformat": 4, - "nbformat_minor": 5 -} diff --git a/Season2.step_into_llm/14.chatpdf/.gitmodules b/Season2.step_into_llm/14.chatpdf/.gitmodules deleted file mode 100644 index 577c9e5..0000000 --- a/Season2.step_into_llm/14.chatpdf/.gitmodules +++ /dev/null @@ -1,3 +0,0 @@ -[submodule "ChatPDF"] - path = ChatPDF - url = https://github.com/lvyufeng/ChatPDF.git diff --git a/Season2.step_into_llm/14.chatpdf/ChatPDF/.gitignore b/Season2.step_into_llm/14.chatpdf/ChatPDF/.gitignore deleted file mode 100644 index 3bdd321..0000000 --- a/Season2.step_into_llm/14.chatpdf/ChatPDF/.gitignore +++ /dev/null @@ -1,162 +0,0 @@ -# Byte-compiled / optimized / DLL files -__pycache__/ -*.py[cod] -*$py.class - -# C extensions -*.so - -# Distribution / packaging -.Python -build/ -develop-eggs/ -dist/ -downloads/ -eggs/ -.eggs/ -lib/ -lib64/ -parts/ -sdist/ -var/ -wheels/ -share/python-wheels/ -*.egg-info/ -.installed.cfg -*.egg -MANIFEST - -# PyInstaller -# Usually these files are written by a python script from a template -# before PyInstaller builds the exe, so as to inject date/other infos into it. -*.manifest -*.spec - -# Installer logs -pip-log.txt -pip-delete-this-directory.txt - -# Unit test / coverage reports -htmlcov/ -.tox/ -.nox/ -.coverage -.coverage.* -.cache -nosetests.xml -coverage.xml -*.cover -*.py,cover -.hypothesis/ -.pytest_cache/ -cover/ - -# Translations -*.mo -*.pot - -# Django stuff: -*.log -local_settings.py -db.sqlite3 -db.sqlite3-journal - -# Flask stuff: -instance/ -.webassets-cache - -# Scrapy stuff: -.scrapy - -# Sphinx documentation -docs/_build/ - -# PyBuilder -.pybuilder/ -target/ - -# Jupyter Notebook -.ipynb_checkpoints - -# IPython -profile_default/ -ipython_config.py - -# pyenv -# For a library or package, you might want to ignore these files since the code is -# intended to run in multiple environments; otherwise, check them in: -# .python-version - -# pipenv -# According to pypa/pipenv#598, it is recommended to include Pipfile.lock in version control. -# However, in case of collaboration, if having platform-specific dependencies or dependencies -# having no cross-platform support, pipenv may install dependencies that don't work, or not -# install all needed dependencies. -#Pipfile.lock - -# poetry -# Similar to Pipfile.lock, it is generally recommended to include poetry.lock in version control. -# This is especially recommended for binary packages to ensure reproducibility, and is more -# commonly ignored for libraries. -# https://python-poetry.org/docs/basic-usage/#commit-your-poetrylock-file-to-version-control -#poetry.lock - -# pdm -# Similar to Pipfile.lock, it is generally recommended to include pdm.lock in version control. -#pdm.lock -# pdm stores project-wide configurations in .pdm.toml, but it is recommended to not include it -# in version control. -# https://pdm.fming.dev/#use-with-ide -.pdm.toml - -# PEP 582; used by e.g. github.com/David-OConnor/pyflow and github.com/pdm-project/pdm -__pypackages__/ - -# Celery stuff -celerybeat-schedule -celerybeat.pid - -# SageMath parsed files -*.sage.py - -# Environments -.env -.venv -env/ -venv/ -ENV/ -env.bak/ -venv.bak/ - -# Spyder project settings -.spyderproject -.spyproject - -# Rope project settings -.ropeproject - -# mkdocs documentation -/site - -# mypy -.mypy_cache/ -.dmypy.json -dmypy.json - -# Pyre type checker -.pyre/ - -# pytype static type analyzer -.pytype/ - -# Cython debug symbols -cython_debug/ - -# PyCharm -# JetBrains specific template is maintained in a separate JetBrains.gitignore that can -# be found at https://github.com/github/gitignore/blob/main/Global/JetBrains.gitignore -# and can be added to the global gitignore or merged into this file. For a more nuclear -# option (not recommended) you can uncomment the following to ignore the entire idea folder. -#.idea/ - -.mindnlp/ \ No newline at end of file diff --git a/Season2.step_into_llm/14.chatpdf/ChatPDF/LICENSE b/Season2.step_into_llm/14.chatpdf/ChatPDF/LICENSE deleted file mode 100644 index 11ad281..0000000 --- a/Season2.step_into_llm/14.chatpdf/ChatPDF/LICENSE +++ /dev/null @@ -1,21 +0,0 @@ -MIT License - -Copyright (c) 2024 nate.river - -Permission is hereby granted, free of charge, to any person obtaining a copy -of this software and associated documentation files (the "Software"), to deal -in the Software without restriction, including without limitation the rights -to use, copy, modify, merge, publish, distribute, sublicense, and/or sell -copies of the Software, and to permit persons to whom the Software is -furnished to do so, subject to the following conditions: - -The above copyright notice and this permission notice shall be included in all -copies or substantial portions of the Software. - -THE SOFTWARE IS PROVIDED "AS IS", WITHOUT WARRANTY OF ANY KIND, EXPRESS OR -IMPLIED, INCLUDING BUT NOT LIMITED TO THE WARRANTIES OF MERCHANTABILITY, -FITNESS FOR A PARTICULAR PURPOSE AND NONINFRINGEMENT. IN NO EVENT SHALL THE -AUTHORS OR COPYRIGHT HOLDERS BE LIABLE FOR ANY CLAIM, DAMAGES OR OTHER -LIABILITY, WHETHER IN AN ACTION OF CONTRACT, TORT OR OTHERWISE, ARISING FROM, -OUT OF OR IN CONNECTION WITH THE SOFTWARE OR THE USE OR OTHER DEALINGS IN THE -SOFTWARE. diff --git a/Season2.step_into_llm/14.chatpdf/ChatPDF/README.md b/Season2.step_into_llm/14.chatpdf/ChatPDF/README.md deleted file mode 100644 index cb253d3..0000000 --- a/Season2.step_into_llm/14.chatpdf/ChatPDF/README.md +++ /dev/null @@ -1,48 +0,0 @@ -# ChatPDF - -The ChatPDF(PDF Chatbot) is an application that allows users to upload PDF files and interact with pdf using a chatbot. Users can ask questions or provide input, and the chatbot will generate responses based on the provided information. - -## Technologies Used - -- MindSpore -- MindNLP -- ms2vec -- msimilarities - - -## Demo Video - -[Demo Video]() - -[![ChatPDF](./assets/chatpdf.png)]() - -## Installation - -1. Clone the repository: - - ```bash - git clone https://github.com/lvyufeng/ChatPDF.git - ``` - -2. Install the required dependencies: - - ```bash - pip install -r requirements.txt - ``` - -## Usage - -1. Run the application: - - ```bash - # complex version - python simple_ui.py - # complex version - python complex_ui.py - ``` - -2. Access the application in your web browser as specified in the console. - -3. To preview a PDF file, click the "Upload PDF" button and select the PDF file from your local machine. The application will display a preview of the PDF file. - -5. Use the chatbox to ask questions or have a conversation with the chatbot. 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b/Season2.step_into_llm/14.chatpdf/ChatPDF/chatpdf.py deleted file mode 100644 index c295a29..0000000 --- a/Season2.step_into_llm/14.chatpdf/ChatPDF/chatpdf.py +++ /dev/null @@ -1,531 +0,0 @@ -# -*- coding: utf-8 -*- -""" -@author:XuMing(xuming624@qq.com) -@description: -""" -import argparse -import hashlib -import os -import re -from threading import Thread -from typing import Union, List - -import jieba -from loguru import logger -from mindnlp.peft import PeftModel -from msimilarities import ( - EnsembleSimilarity, - BertSimilarity, - BM25Similarity, -) -from msimilarities.similarity import SimilarityABC -from mindnlp.transformers import ( - AutoModel, - AutoModelForCausalLM, - AutoTokenizer, - BloomForCausalLM, - BloomTokenizerFast, - LlamaTokenizer, - LlamaForCausalLM, - TextIteratorStreamer, - GenerationConfig, - AutoModelForSequenceClassification, -) - -jieba.setLogLevel("ERROR") - -MODEL_CLASSES = { - "bloom": (BloomForCausalLM, BloomTokenizerFast), - "chatglm": (AutoModel, AutoTokenizer), - "llama": (LlamaForCausalLM, LlamaTokenizer), - "baichuan": (AutoModelForCausalLM, AutoTokenizer), - "auto": (AutoModelForCausalLM, AutoTokenizer), -} - -PROMPT_TEMPLATE = """基于以下已知信息,简洁和专业的来回答用户的问题。 -如果无法从中得到答案,请说 "根据已知信息无法回答该问题" 或 "没有提供足够的相关信息",不允许在答案中添加编造成分,答案请使用中文。 - -已知内容: -{context_str} - -问题: -{query_str} -""" - - -class SentenceSplitter: - def __init__(self, chunk_size: int = 250, chunk_overlap: int = 50): - self.chunk_size = chunk_size - self.chunk_overlap = chunk_overlap - - def split_text(self, text: str) -> List[str]: - if self._is_has_chinese(text): - return self._split_chinese_text(text) - else: - return self._split_english_text(text) - - def _split_chinese_text(self, text: str) -> List[str]: - sentence_endings = {'\n', '。', '!', '?', ';', '…'} # 句末标点符号 - chunks, current_chunk = [], '' - for word in jieba.cut(text): - if len(current_chunk) + len(word) > self.chunk_size: - chunks.append(current_chunk.strip()) - current_chunk = word - else: - current_chunk += word - if word[-1] in sentence_endings and len(current_chunk) > self.chunk_size - self.chunk_overlap: - chunks.append(current_chunk.strip()) - current_chunk = '' - if current_chunk: - chunks.append(current_chunk.strip()) - if self.chunk_overlap > 0 and len(chunks) > 1: - chunks = self._handle_overlap(chunks) - return chunks - - def _split_english_text(self, text: str) -> List[str]: - # 使用正则表达式按句子分割英文文本 - sentences = re.split(r'(?<=[.!?])\s+', text.replace('\n', ' ')) - chunks, current_chunk = [], '' - for sentence in sentences: - if len(current_chunk) + len(sentence) <= self.chunk_size or not current_chunk: - current_chunk += (' ' if current_chunk else '') + sentence - else: - chunks.append(current_chunk) - current_chunk = sentence - if current_chunk: # Add the last chunk - chunks.append(current_chunk) - - if self.chunk_overlap > 0 and len(chunks) > 1: - chunks = self._handle_overlap(chunks) - - return chunks - - def _is_has_chinese(self, text: str) -> bool: - # check if contains chinese characters - if any("\u4e00" <= ch <= "\u9fff" for ch in text): - return True - else: - return False - - def _handle_overlap(self, chunks: List[str]) -> List[str]: - # 处理块间重叠 - overlapped_chunks = [] - for i in range(len(chunks) - 1): - chunk = chunks[i] + ' ' + chunks[i + 1][:self.chunk_overlap] - overlapped_chunks.append(chunk.strip()) - overlapped_chunks.append(chunks[-1]) - return overlapped_chunks - - -class ChatPDF: - def __init__( - self, - similarity_model: SimilarityABC = None, - generate_model_type: str = "auto", - generate_model_name_or_path: str = "01ai/Yi-6B-Chat", - lora_model_name_or_path: str = None, - corpus_files: Union[str, List[str]] = None, - save_corpus_emb_dir: str = "./corpus_embs/", - int8: bool = False, - int4: bool = False, - chunk_size: int = 250, - chunk_overlap: int = 0, - rerank_model_name_or_path: str = None, - enable_history: bool = False, - num_expand_context_chunk: int = 2, - similarity_top_k: int = 10, - rerank_top_k: int = 3, - ): - """ - Init RAG model. - :param similarity_model: similarity model, default None, if set, will use it instead of EnsembleSimilarity - :param generate_model_type: generate model type - :param generate_model_name_or_path: generate model name or path - :param lora_model_name_or_path: lora model name or path - :param corpus_files: corpus files - :param save_corpus_emb_dir: save corpus embeddings dir, default ./corpus_embs/ - :param int8: use int8 quantization, default False - :param int4: use int4 quantization, default False - :param chunk_size: chunk size, default 250 - :param chunk_overlap: chunk overlap, default 0, can not set to > 0 if num_expand_context_chunk > 0 - :param rerank_model_name_or_path: rerank model name or path, default 'BAAI/bge-reranker-base' - :param enable_history: enable history, default False - :param num_expand_context_chunk: num expand context chunk, default 2, if set to 0, will not expand context chunk - :param similarity_top_k: similarity_top_k, default 5, similarity model search k corpus chunks - :param rerank_top_k: rerank_top_k, default 3, rerank model search k corpus chunks - """ - if num_expand_context_chunk > 0 and chunk_overlap > 0: - logger.warning(f" 'num_expand_context_chunk' and 'chunk_overlap' cannot both be greater than zero. " - f" 'chunk_overlap' has been set to zero by default.") - chunk_overlap = 0 - self.text_splitter = SentenceSplitter(chunk_size, chunk_overlap) - if similarity_model is not None: - self.sim_model = similarity_model - else: - m1 = BertSimilarity(model_name_or_path="shibing624/text2vec-base-multilingual") - m2 = BM25Similarity() - default_sim_model = EnsembleSimilarity(similarities=[m1, m2], weights=[0.5, 0.5], c=2) - self.sim_model = default_sim_model - self.gen_model, self.tokenizer = self._init_gen_model( - generate_model_type, - generate_model_name_or_path, - peft_name=lora_model_name_or_path, - int8=int8, - int4=int4, - ) - self.history = [] - self.corpus_files = corpus_files - if corpus_files: - self.add_corpus(corpus_files) - self.save_corpus_emb_dir = save_corpus_emb_dir - if rerank_model_name_or_path is None: - rerank_model_name_or_path = "Xorbits/bge-reranker-base" - if rerank_model_name_or_path: - self.rerank_tokenizer = AutoTokenizer.from_pretrained(rerank_model_name_or_path, mirror='modelscope') - self.rerank_model = AutoModelForSequenceClassification.from_pretrained(rerank_model_name_or_path, mirror='modelscope') - self.rerank_model.set_train(False) - else: - self.rerank_model = None - self.rerank_tokenizer = None - self.enable_history = enable_history - self.similarity_top_k = similarity_top_k - self.num_expand_context_chunk = num_expand_context_chunk - self.rerank_top_k = rerank_top_k - - def __str__(self): - return f"Similarity model: {self.sim_model}, Generate model: {self.gen_model}" - - def _init_gen_model( - self, - gen_model_type: str, - gen_model_name_or_path: str, - peft_name: str = None, - int8: bool = False, - int4: bool = False, - ): - """Init generate model.""" - model_class, tokenizer_class = MODEL_CLASSES[gen_model_type] - tokenizer = tokenizer_class.from_pretrained(gen_model_name_or_path, mirror='modelscope') - model = model_class.from_pretrained( - gen_model_name_or_path, mirror='modelscope' - ) - try: - model.generation_config = GenerationConfig.from_pretrained(gen_model_name_or_path, mirror='modelscope') - except Exception as e: - logger.warning(f"Failed to load generation config from {gen_model_name_or_path}, {e}") - if peft_name: - model = PeftModel.from_pretrained( - model, - peft_name, - ) - logger.info(f"Loaded peft model from {peft_name}") - model.set_train(False) - return model, tokenizer - - def _get_chat_input(self): - messages = [] - for conv in self.history: - if conv and len(conv) > 0 and conv[0]: - messages.append({'role': 'user', 'content': conv[0]}) - if conv and len(conv) > 1 and conv[1]: - messages.append({'role': 'assistant', 'content': conv[1]}) - input_ids = self.tokenizer.apply_chat_template( - conversation=messages, - tokenize=True, - add_generation_prompt=True, - return_tensors='ms' - ) - return input_ids - - def stream_generate_answer( - self, - max_new_tokens=512, - temperature=0.7, - repetition_penalty=1.0, - context_len=2048 - ): - streamer = TextIteratorStreamer(self.tokenizer, timeout=60.0, skip_prompt=True, skip_special_tokens=True) - input_ids = self._get_chat_input() - max_src_len = context_len - max_new_tokens - 8 - input_ids = input_ids[-max_src_len:] - generation_kwargs = dict( - input_ids=input_ids, - max_new_tokens=max_new_tokens, - temperature=temperature, - do_sample=True, - repetition_penalty=repetition_penalty, - streamer=streamer, - ) - thread = Thread(target=self.gen_model.generate, kwargs=generation_kwargs) - thread.start() - - yield from streamer - - def add_corpus(self, files: Union[str, List[str]]): - """Load document files.""" - if isinstance(files, str): - files = [files] - for doc_file in files: - if doc_file.endswith('.pdf'): - corpus = self.extract_text_from_pdf(doc_file) - elif doc_file.endswith('.docx'): - corpus = self.extract_text_from_docx(doc_file) - elif doc_file.endswith('.md'): - corpus = self.extract_text_from_markdown(doc_file) - else: - corpus = self.extract_text_from_txt(doc_file) - full_text = '\n'.join(corpus) - chunks = self.text_splitter.split_text(full_text) - self.sim_model.add_corpus(chunks) - self.corpus_files = files - logger.debug(f"files: {files}, corpus size: {len(self.sim_model.corpus)}, top3: " - f"{list(self.sim_model.corpus.values())[:3]}") - - def reset_corpus(self, files: Union[str, List[str]]): - """Load document files.""" - if isinstance(files, str): - files = [files] - for doc_file in files: - if doc_file.endswith('.pdf'): - corpus = self.extract_text_from_pdf(doc_file) - elif doc_file.endswith('.docx'): - corpus = self.extract_text_from_docx(doc_file) - elif doc_file.endswith('.md'): - corpus = self.extract_text_from_markdown(doc_file) - else: - corpus = self.extract_text_from_txt(doc_file) - full_text = '\n'.join(corpus) - chunks = self.text_splitter.split_text(full_text) - self.sim_model.reset_corpus(chunks) - self.corpus_files = files - logger.debug(f"files: {files}, corpus size: {len(self.sim_model.corpus)}, top3: " - f"{list(self.sim_model.corpus.values())[:3]}") - - - @staticmethod - def get_file_hash(fpaths): - hasher = hashlib.md5() - target_file_data = bytes() - if isinstance(fpaths, str): - fpaths = [fpaths] - for fpath in fpaths: - with open(fpath, 'rb') as file: - chunk = file.read(1024 * 1024) # read only first 1MB - hasher.update(chunk) - target_file_data += chunk - - hash_name = hasher.hexdigest()[:32] - return hash_name - - @staticmethod - def extract_text_from_pdf(file_path: str): - """Extract text content from a PDF file.""" - import PyPDF2 - contents = [] - with open(file_path, 'rb') as f: - pdf_reader = PyPDF2.PdfReader(f) - for page in pdf_reader.pages: - page_text = page.extract_text().strip() - raw_text = [text.strip() for text in page_text.splitlines() if text.strip()] - new_text = '' - for text in raw_text: - new_text += text - if text[-1] in ['.', '!', '?', '。', '!', '?', '…', ';', ';', ':', ':', '”', '’', ')', '】', '》', '」', - '』', '〕', '〉', '》', '〗', '〞', '〟', '»', '"', "'", ')', ']', '}']: - contents.append(new_text) - new_text = '' - if new_text: - contents.append(new_text) - return contents - - @staticmethod - def extract_text_from_txt(file_path: str): - """Extract text content from a TXT file.""" - with open(file_path, 'r', encoding='utf-8') as f: - contents = [text.strip() for text in f.readlines() if text.strip()] - return contents - - @staticmethod - def extract_text_from_docx(file_path: str): - """Extract text content from a DOCX file.""" - import docx - document = docx.Document(file_path) - contents = [paragraph.text.strip() for paragraph in document.paragraphs if paragraph.text.strip()] - return contents - - @staticmethod - def extract_text_from_markdown(file_path: str): - """Extract text content from a Markdown file.""" - import markdown - from bs4 import BeautifulSoup - with open(file_path, 'r', encoding='utf-8') as f: - markdown_text = f.read() - html = markdown.markdown(markdown_text) - soup = BeautifulSoup(html, 'html.parser') - contents = [text.strip() for text in soup.get_text().splitlines() if text.strip()] - return contents - - @staticmethod - def _add_source_numbers(lst): - """Add source numbers to a list of strings.""" - return [f'[{idx + 1}]\t "{item}"' for idx, item in enumerate(lst)] - - def _get_reranker_score(self, query: str, reference_results: List[str]): - """Get reranker score.""" - pairs = [] - for reference in reference_results: - pairs.append([query, reference]) - inputs = self.rerank_tokenizer(pairs, padding=True, truncation=True, return_tensors='ms', max_length=512) - scores = self.rerank_model(**inputs, return_dict=True).logits.view(-1, ).float() - - return scores - - def get_reference_results(self, query: str): - """ - Get reference results. - 1. Similarity model get similar chunks - 2. Rerank similar chunks - 3. Expand reference context chunk - :param query: - :return: - """ - reference_results = [] - sim_contents = self.sim_model.most_similar(query, topn=self.similarity_top_k) - # Get reference results from corpus - hit_chunk_dict = dict() - for query_id, id_score_dict in sim_contents.items(): - for corpus_id, s in id_score_dict.items(): - hit_chunk = self.sim_model.corpus[corpus_id] - reference_results.append(hit_chunk) - hit_chunk_dict[corpus_id] = hit_chunk - - if reference_results: - if self.rerank_model is not None: - # Rerank reference results - rerank_scores = self._get_reranker_score(query, reference_results) - logger.debug(f"rerank_scores: {rerank_scores}") - # Get rerank top k chunks - reference_results = [reference for reference, score in sorted( - zip(reference_results, rerank_scores), key=lambda x: x[1], reverse=True)][:self.rerank_top_k] - hit_chunk_dict = {corpus_id: hit_chunk for corpus_id, hit_chunk in hit_chunk_dict.items() if - hit_chunk in reference_results} - # Expand reference context chunk - if self.num_expand_context_chunk > 0: - new_reference_results = [] - for corpus_id, hit_chunk in hit_chunk_dict.items(): - expanded_reference = self.sim_model.corpus.get(corpus_id - 1, '') + hit_chunk - for i in range(self.num_expand_context_chunk): - expanded_reference += self.sim_model.corpus.get(corpus_id + i + 1, '') - new_reference_results.append(expanded_reference) - reference_results = new_reference_results - return reference_results - - def predict_stream( - self, - query: str, - max_length: int = 512, - context_len: int = 2048, - temperature: float = 0.7, - ): - """Generate predictions stream.""" - stop_str = self.tokenizer.eos_token if self.tokenizer.eos_token else "
    " - if not self.enable_history: - self.history = [] - if self.sim_model.corpus: - reference_results = self.get_reference_results(query) - if not reference_results: - yield '没有提供足够的相关信息', reference_results - reference_results = self._add_source_numbers(reference_results) - context_str = '\n'.join(reference_results)[:(context_len - len(PROMPT_TEMPLATE))] - prompt = PROMPT_TEMPLATE.format(context_str=context_str, query_str=query) - logger.debug(f"prompt: {prompt}") - else: - prompt = query - logger.debug(prompt) - self.history.append([prompt, '']) - response = "" - for new_text in self.stream_generate_answer( - max_new_tokens=max_length, - temperature=temperature, - context_len=context_len, - ): - if new_text != stop_str: - response += new_text - yield response - - def predict( - self, - query: str, - max_length: int = 512, - context_len: int = 2048, - temperature: float = 0.7, - ): - """Query from corpus.""" - reference_results = [] - if not self.enable_history: - self.history = [] - if self.sim_model.corpus: - reference_results = self.get_reference_results(query) - - if not reference_results: - return '没有提供足够的相关信息', reference_results - reference_results = self._add_source_numbers(reference_results) - context_str = '\n'.join(reference_results)[:(context_len - len(PROMPT_TEMPLATE))] - prompt = PROMPT_TEMPLATE.format(context_str=context_str, query_str=query) - logger.debug(f"prompt: {prompt}") - else: - prompt = query - self.history.append([prompt, '']) - response = "" - for new_text in self.stream_generate_answer( - max_new_tokens=max_length, - temperature=temperature, - context_len=context_len, - ): - response += new_text - response = response.strip() - self.history[-1][1] = response - return response, reference_results - - def save_corpus_emb(self): - dir_name = self.get_file_hash(self.corpus_files) - save_dir = os.path.join(self.save_corpus_emb_dir, dir_name) - if hasattr(self.sim_model, 'save_corpus_embeddings'): - self.sim_model.save_corpus_embeddings(save_dir) - logger.debug(f"Saving corpus embeddings to {save_dir}") - return save_dir - - def load_corpus_emb(self, emb_dir: str): - if hasattr(self.sim_model, 'load_corpus_embeddings'): - logger.debug(f"Loading corpus embeddings from {emb_dir}") - self.sim_model.load_corpus_embeddings(emb_dir) - - -if __name__ == "__main__": - parser = argparse.ArgumentParser() - parser.add_argument("--sim_model_name", type=str, default="shibing624/text2vec-base-multilingual") - parser.add_argument("--gen_model_type", type=str, default="auto") - parser.add_argument("--gen_model_name", type=str, default="01-ai/Yi-6B-Chat") - parser.add_argument("--lora_model", type=str, default=None) - parser.add_argument("--rerank_model_name", type=str, default="") - parser.add_argument("--corpus_files", type=str, default="sample.pdf") - parser.add_argument("--chunk_size", type=int, default=220) - parser.add_argument("--chunk_overlap", type=int, default=0) - parser.add_argument("--num_expand_context_chunk", type=int, default=1) - args = parser.parse_args() - print(args) - sim_model = BertSimilarity(model_name_or_path=args.sim_model_name) - m = ChatPDF( - similarity_model=sim_model, - generate_model_type=args.gen_model_type, - generate_model_name_or_path=args.gen_model_name, - lora_model_name_or_path=args.lora_model, - chunk_size=args.chunk_size, - chunk_overlap=args.chunk_overlap, - corpus_files=args.corpus_files.split(','), - num_expand_context_chunk=args.num_expand_context_chunk, - rerank_model_name_or_path=args.rerank_model_name, - ) - r, refs = m.predict('自然语言中的非平行迁移是指什么?') - print(r) - print(refs) diff --git a/Season2.step_into_llm/14.chatpdf/ChatPDF/complex_ui.py b/Season2.step_into_llm/14.chatpdf/ChatPDF/complex_ui.py deleted file mode 100644 index 5a82abd..0000000 --- a/Season2.step_into_llm/14.chatpdf/ChatPDF/complex_ui.py +++ /dev/null @@ -1,53 +0,0 @@ -import os -from logic import add_text, generate_response, render_file, clear_chatbot - -import gradio as gr - -# Gradio application setup -def create_demo(): - with gr.Blocks(title= " PDF Chatbot", - theme = "Soft" # Change the theme here - ) as demo: - - # Create a Gradio block - - with gr.Column(): - with gr.Row(): - chatbot = gr.Chatbot(value=[], elem_id='chatbot', height=600) - show_img = gr.Image(label='PDF Preview', height=600) - - with gr.Row(): - text_input = gr.Textbox( - show_label=False, - placeholder="Ask your pdf?", - container=False, - render=False) - gr.Examples(["这篇论文试图解决什么问题?", "有哪些相关研究?", - "论文如何解决这个问题?", "论文做了哪些实验?", - "有什么可以进一步探索的点?", "总结一下本文的主要内容"], text_input) - - with gr.Row(): - with gr.Column(scale=0.60): - text_input.render() - - with gr.Column(scale=0.20): - submit_btn = gr.Button('Send') - - with gr.Column(scale=0.20): - upload_btn = gr.UploadButton("📁 Upload PDF", file_types=[".pdf"]) - - - return demo, chatbot, show_img, text_input, submit_btn, upload_btn - -demo, chatbot, show_img, txt, submit_btn, btn = create_demo() - -# Set up event handlers -with demo: - # Event handler for uploading a PDF - btn.upload(render_file, inputs=[btn], outputs=[show_img]).success(clear_chatbot, outputs=[chatbot]) - - # Event handler for submitting text and generating response - submit_btn.click(add_text, inputs=[chatbot, txt], outputs=[chatbot], queue=False).\ - success(generate_response, inputs=[chatbot, txt, btn], outputs=[chatbot, txt]) -if __name__ == "__main__": - demo.launch() diff --git a/Season2.step_into_llm/14.chatpdf/ChatPDF/logic.py b/Season2.step_into_llm/14.chatpdf/ChatPDF/logic.py deleted file mode 100644 index 9bb2fed..0000000 --- a/Season2.step_into_llm/14.chatpdf/ChatPDF/logic.py +++ /dev/null @@ -1,78 +0,0 @@ -import fitz -from PIL import Image -import gradio as gr -from chatpdf import ChatPDF - -model = ChatPDF() -# Function to add text to the chat history -def add_text(history, text): - """ - Adds the user's input text to the chat history. - - Args: - history (list): List of tuples representing the chat history. - text (str): The user's input text. - - Returns: - list: Updated chat history with the new user input. - """ - if not text: - raise gr.Error('Enter text') - history.append((text, '')) - return history - - -def predict_stream(message, history): - history_format = [] - for human, assistant in history: - history_format.append([human, assistant]) - model.history = history_format - for chunk in model.predict_stream(message): - yield chunk - -# Function to generate a response based on the chat history and query -def generate_response(history, query, btn): - """ - Generates a response based on the chat history and user's query. - - Args: - history (list): List of tuples representing the chat history. - query (str): The user's query. - btn (FileStorage): The uploaded PDF file. - - Returns: - tuple: Updated chat history with the generated response and the next page number. - """ - if not btn: - raise gr.Error(message='Upload a PDF') - - history_format = [] - for human, assistant in history: - history_format.append([human, assistant]) - model.history = history_format - for chunk in model.predict_stream(query): - history[-1][-1] = chunk - yield history, " " - -# Function to render a specific page of a PDF file as an image -def render_file(file): - """ - Renders a specific page of a PDF file as an image. - - Args: - file (FileStorage): The PDF file. - - Returns: - PIL.Image.Image: The rendered page as an image. - """ - # global n - model.reset_corpus(file) - doc = fitz.open(file.name) - page = doc[0] - # Render the page as a PNG image with a resolution of 300 DPI - pix = page.get_pixmap(matrix=fitz.Matrix(300 / 72, 300 / 72)) - image = Image.frombytes('RGB', [pix.width, pix.height], pix.samples) - return image - -def clear_chatbot(): - return [] diff --git a/Season2.step_into_llm/14.chatpdf/ChatPDF/requirements.txt b/Season2.step_into_llm/14.chatpdf/ChatPDF/requirements.txt deleted file mode 100644 index da47ebb..0000000 --- a/Season2.step_into_llm/14.chatpdf/ChatPDF/requirements.txt +++ /dev/null @@ -1,9 +0,0 @@ -mindspore -mindnlp 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2](https://openai.com/dall-e-2/)、由海德堡大学主导的[潜在扩散](https://github.com/CompVis/latent-diffusion)和由Google Brain主导的[图像生成](https://imagen.research.google/)。\n", - "\n", - "实际上生成模型的扩散概念已经在([Sohl-Dickstein et al., 2015](https://arxiv.org/abs/1503.03585))中介绍过。然而,直到([Song et al., 2019](https://arxiv.org/abs/1907.05600))(斯坦福大学)和([Ho et al., 2020](https://arxiv.org/abs/2006.11239))(在Google Brain)才各自独立地改进了这种方法。\n", - "\n", - "本文是在Phil Wang[基于PyTorch框架的复现](https://github.com/lucidrains/denoising-diffusion-pytorch)的基础上(而它本身又是基于[TensorFlow实现](https://github.com/hojonathanho/diffusion)),迁移到MindSpore AI框架上实现的。\n", - "\n", - "![Image-1](https://mindspore-website.obs.cn-north-4.myhuaweicloud.com/website-images/r2.4.0/tutorials/source_zh_cn/generative/images/diffusion_1.png)\n", - "\n", - "实验中我们采用离散时间(潜在变量模型)的观点,另外,读者也可以查看有关于扩散模型的其他[几个观点](https://twitter.com/sedielem/status/1530894256168222722?s=20&t=mfv4afx1GcNQU5fZklpACw)!" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "实验开始之前请确保安装并导入所需的库(假设您已经安装了[MindSpore](https://mindspore.cn/install)、download、dataset、matplotlib以及tqdm)。" - ] - }, - { - "cell_type": "code", - "execution_count": 1, - "metadata": { - "pycharm": { - "name": "#%%\n" - } - }, - "outputs": [ - { - "name": "stderr", - "output_type": "stream", - "text": [ - "/home/ma-user/anaconda3/envs/MindSpore/lib/python3.9/site-packages/tqdm/auto.py:21: TqdmWarning: IProgress not found. Please update jupyter and ipywidgets. See https://ipywidgets.readthedocs.io/en/stable/user_install.html\n", - " from .autonotebook import tqdm as notebook_tqdm\n", - "[WARNING] GE_ADPT(2087,ffffa9645010,python):2024-11-22-08:06:47.434.450 [mindspore/ccsrc/utils/dlopen_macro.h:163] DlsymAscend] Dynamically load symbol aclmdlBundleGetModelId failed, result = /usr/local/Ascend/ascend-toolkit/latest/lib64/libascendcl.so: undefined symbol: aclmdlBundleGetModelId\n", - "[WARNING] GE_ADPT(2087,ffffa9645010,python):2024-11-22-08:06:47.434.505 [mindspore/ccsrc/utils/dlopen_macro.h:163] DlsymAscend] Dynamically load symbol aclmdlBundleLoadFromMem failed, result = /usr/local/Ascend/ascend-toolkit/latest/lib64/libascendcl.so: undefined symbol: aclmdlBundleLoadFromMem\n", - "[WARNING] GE_ADPT(2087,ffffa9645010,python):2024-11-22-08:06:47.434.522 [mindspore/ccsrc/utils/dlopen_macro.h:163] DlsymAscend] Dynamically load symbol aclmdlBundleUnload failed, result = /usr/local/Ascend/ascend-toolkit/latest/lib64/libascendcl.so: undefined symbol: aclmdlBundleUnload\n", - "[WARNING] ME(2087:281473523666960,MainProcess):2024-11-22-08:06:47.587.306 [mindspore/run_check/_check_version.py:396] Can not find the tbe operator implementation(need by mindspore-ascend). Please check whether the Environment Variable PYTHONPATH is set. For details, refer to the installation guidelines: https://www.mindspore.cn/install\n", - "[WARNING] ME(2087:281473523666960,MainProcess):2024-11-22-08:06:52.295.753 [mindspore/run_check/_check_version.py:396] Can not find the tbe operator implementation(need by mindspore-ascend). Please check whether the Environment Variable PYTHONPATH is set. For details, refer to the installation guidelines: https://www.mindspore.cn/install\n", - "[WARNING] ME(2087:281473523666960,MainProcess):2024-11-22-08:06:52.299.553 [mindspore/run_check/_check_version.py:396] Can not find the tbe operator implementation(need by mindspore-ascend). Please check whether the Environment Variable PYTHONPATH is set. For details, refer to the installation guidelines: https://www.mindspore.cn/install\n" - ] - } - ], - "source": [ - "import math\n", - "from functools import partial\n", - "%matplotlib inline\n", - "import matplotlib.pyplot as plt\n", - "from tqdm.auto import tqdm\n", - "import numpy as np\n", - "from multiprocessing import cpu_count\n", - "from download import download\n", - "\n", - "import mindspore as ms\n", - "import mindspore.nn as nn\n", - "import mindspore.ops as ops\n", - "from mindspore import Tensor, Parameter\n", - "from mindspore import dtype as mstype\n", - "from mindspore.dataset.vision import Resize, Inter, CenterCrop, ToTensor, RandomHorizontalFlip, ToPIL\n", - "from mindspore.common.initializer import initializer\n", - "from mindspore.amp import DynamicLossScaler\n", - "\n", - "ms.set_seed(0)\n", - "ms.set_context(device_target=\"Ascend\")" - ] - }, - { - "cell_type": "markdown", - "metadata": { - "pycharm": { - "name": "#%% md\n" - } - }, - "source": [ - "## 模型简介\n" - ] - }, - { - "cell_type": "markdown", - "metadata": { - "pycharm": { - "name": "#%% md\n" - } - }, - "source": [ - "### 什么是Diffusion Model?\n", - "\n", - "如果将Diffusion与其他生成模型(如Normalizing Flows、GAN或VAE)进行比较,它并没有那么复杂,它们都将噪声从一些简单分布转换为数据样本,Diffusion也是从纯噪声开始通过一个神经网络学习逐步去噪,最终得到一个实际图像。\n", - "Diffusion对于图像的处理包括以下两个过程:\n", - "\n", - "- 我们选择的固定(或预定义)正向扩散过程 $q$ :它逐渐将高斯噪声添加到图像中,直到最终得到纯噪声\n", - "\n", - "- 一个学习的反向去噪的扩散过程 $p_\\theta$ :通过训练神经网络从纯噪声开始逐渐对图像去噪,直到最终得到一个实际的图像\n", - "\n", - "![Image-2](https://mindspore-website.obs.cn-north-4.myhuaweicloud.com/website-images/r2.4.0/tutorials/source_zh_cn/generative/images/diffusion_2.png)\n", - "\n", - "由 $t$ 索引的正向和反向过程都发生在某些有限时间步长 $T$(DDPM作者使用 $T=1000$)内。从$t=0$开始,在数据分布中采样真实图像 $\\mathbf{x}_0$(本文使用一张来自ImageNet的猫图像形象的展示了diffusion正向添加噪声的过程),正向过程在每个时间步长 $t$ 都从高斯分布中采样一些噪声,再添加到上一个时刻的图像中。假定给定一个足够大的 $T$ 和一个在每个时间步长添加噪声的良好时间表,您最终会在 $t=T$ 通过渐进的过程得到所谓的[各向同性的高斯分布](https://math.stackexchange.com/questions/1991961/gaussian-distribution-is-isotropic)。" - ] - }, - { - "cell_type": "markdown", - "metadata": { - "pycharm": { - "name": "#%% md\n" - } - }, - "source": [ - "### 扩散模型实现原理\n" - ] - }, - { - "cell_type": "markdown", - "metadata": { - "pycharm": { - "name": "#%% md\n" - } - }, - "source": [ - "#### Diffusion 前向过程\n", - "\n", - "所谓前向过程,即向图片上加噪声的过程。虽然这个步骤无法做到图片生成,但这是理解diffusion model以及构建训练样本至关重要的一步。\n", - "首先我们需要一个可控的损失函数,并运用神经网络对其进行优化。\n", - "\n", - "设 $q(x_0)$ 是真实数据分布,由于 $x_0 \\sim q(x_0)$ ,所以我们可以从这个分布中采样以获得图像 $x_0$ 。接下来我们定义前向扩散过程 $q(x_t | x_{t-1})$ ,在前向过程中我们会根据已知的方差 ${0}<\\beta_{1}<\\beta_{2}< ... <\\beta_{T}<{1}$ 在每个时间步长 t 添加高斯噪声,由于前向过程的每个时刻 t 只与时刻 t-1 有关,所以也可以看做马尔科夫过程:\n", - "\n", - "$$\n", - "q(\\mathbf{x}_t | \\mathbf{x}_{t-1}) = \\mathcal{N}(\\mathbf{x}_t; \\sqrt{1 - \\beta_t} \\mathbf{x}_{t-1}, \\beta_t \\mathbf{I})\n", - "$$\n", - "\n", - "回想一下,正态分布(也称为高斯分布)由两个参数定义:平均值 $\\mu$ 和方差 $\\sigma^2 \\geq 0$ 。基本上,在每个时间步长 $t$ 处的产生的每个新的(轻微噪声)图像都是从条件高斯分布中绘制的,其中\n", - "\n", - "$$\n", - "q(\\mathbf{\\mu}_t) = \\sqrt{1 - \\beta_t} \\mathbf{x}_{t-1}\n", - "$$\n", - "\n", - "我们可以通过采样 $\\mathbf{\\epsilon} \\sim \\mathcal{N}(\\mathbf{0}, \\mathbf{I})$ 然后设置\n", - "\n", - "$$\n", - "q(\\mathbf{x}_t) = \\sqrt{1 - \\beta_t} \\mathbf{x}_{t-1} + \\sqrt{\\beta_t} \\mathbf{\\epsilon}\n", - "$$\n", - "\n", - "请注意, $\\beta_t$ 在每个时间步长 $t$ (因此是下标)不是恒定的:事实上,我们定义了一个所谓的“动态方差”的方法,使得每个时间步长的 $\\beta_t$ 可以是线性的、二次的、余弦的等(有点像动态学习率方法)。\n", - "\n", - "因此,如果我们适当设置时间表,从 $\\mathbf{x}_0$ 开始,我们最终得到 $\\mathbf{x}_1, ..., \\mathbf{x}_t, ..., \\mathbf{x}_T$,即随着 $t$ 的增大 $\\mathbf{x}_t$ 会越来越接近纯噪声,而 $\\mathbf{x}_T$ 就是纯高斯噪声。\n", - "\n", - "那么,如果我们知道条件概率分布 $p(\\mathbf{x}_{t-1} | \\mathbf{x}_t)$ ,我们就可以反向运行这个过程:通过采样一些随机高斯噪声 $\\mathbf{x}_T$,然后逐渐去噪它,最终得到真实分布 $\\mathbf{x}_0$ 中的样本。但是,我们不知道条件概率分布 $p(\\mathbf{x}_{t-1} | \\mathbf{x}_t)$ 。这很棘手,因为需要知道所有可能图像的分布,才能计算这个条件概率。\n" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "#### Diffusion 逆向过程\n", - "\n", - "为了解决上述问题,我们将利用神经网络来近似(学习)这个条件概率分布 $p_\\theta (\\mathbf{x}_{t-1} | \\mathbf{x}_t)$ , 其中 $\\theta$ 是神经网络的参数。如果说前向过程(forward)是加噪的过程,那么逆向过程(reverse)就是diffusion的去噪推断过程,而通过神经网络学习并表示 $p_\\theta (\\mathbf{x}_{t-1} | \\mathbf{x}_t)$ 的过程就是Diffusion 逆向去噪的核心。\n", - "\n", - "现在,我们知道了需要一个神经网络来学习逆向过程的(条件)概率分布。我们假设这个反向过程也是高斯的,任何高斯分布都由2个参数定义:\n", - "\n", - "- 由 $\\mu_\\theta$ 参数化的平均值\n", - "\n", - "- 由 $\\mu_\\theta$ 参数化的方差\n", - "\n", - "综上,我们可以将逆向过程公式化为\n", - "\n", - "$$\n", - "p_\\theta (\\mathbf{x}_{t-1} | \\mathbf{x}_t) = \\mathcal{N}(\\mathbf{x}_{t-1};\\mu_\\theta(\\mathbf{x}_{t},t), \\Sigma_\\theta (\\mathbf{x}_{t},t))\n", - "$$\n", - "\n", - "其中平均值和方差也取决于噪声水平 $t$ ,神经网络需要通过学习来表示这些均值和方差。\n", - "\n", - "- 注意,DDPM的作者决定保持方差固定,让神经网络只学习(表示)这个条件概率分布的平均值 $\\mu_\\theta$ 。\n", - "\n", - "- 本文我们同样假设神经网络只需要学习(表示)这个条件概率分布的平均值 $\\mu_\\theta$ 。" - ] - }, - { - "cell_type": "markdown", - "metadata": { - "pycharm": { - "name": "#%% md\n" - } - }, - "source": [ - "为了导出一个目标函数来学习反向过程的平均值,作者观察到 $q$ 和 $p_\\theta$ 的组合可以被视为变分自动编码器(VAE)。因此,变分下界(也称为ELBO)可用于最小化真值数据样本 $\\mathbf{x}_0$ 的似然负对数(有关ELBO的详细信息,请参阅VAE论文[(Kingma等人,2013年)](https://arxiv.org/abs/1312.6114)),该过程的ELBO是每个时间步长的损失之和 $L=L_0+L_1+...+L_T$ ,其中,每项的损失 $L_t$ (除了 $L_0$ )实际上是2个高斯分布之间的KL发散,可以明确地写为相对于均值的L2-loss!\n", - "\n", - "如Sohl-Dickstein等人所示,构建Diffusion正向过程的直接结果是我们可以在条件是 $\\mathbf{x}_0$ (因为高斯和也是高斯)的情况下,在任意噪声水平上采样 $\\mathbf{x}_t$ ,而不需要重复应用 $q$ 去采样 $\\mathbf{x}_t$ ,这非常方便。使用\n", - "\n", - "$$\n", - "\\\\\\alpha_t := 1 - \\beta_t\\\\\\\\\\bar{\\alpha}t := \\Pi_{s=1}^{t} \\alpha_s\\\\\n", - "$$\n", - "\n", - "我们就有\n", - "\n", - "$$ \n", - "q(\\mathbf{x}_t | \\mathbf{x}_0) = \\cal{N}(\\mathbf{x}_t; \\sqrt{\\bar{\\alpha}_t} \\mathbf{x}_0, (1- \\bar{\\alpha}_t) \\mathbf{I})\n", - "$$\n", - "\n", - "这意味着我们可以采样高斯噪声并适当地缩放它,然后将其添加到 $\\mathbf{x}_0$ 中,直接获得 $\\mathbf{x}_t$ 。\n", - "\n", - "请注意,$\\bar{\\alpha}_t$ 是已知 $\\beta_t$ 方差计划的函数,因此也是已知的,可以预先计算。这允许我们在训练期间优化损失函数 $L$ 的随机项。或者换句话说,在训练期间随机采样 $t$ 并优化 $L_t$ 。" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "正如Ho等人所展示的那样,这种性质的另一个优点是可以重新参数化平均值,使神经网络学习(预测)构成损失的KL项中噪声的附加噪声。这意味着我们的神经网络变成了噪声预测器,而不是(直接)均值预测器。其中,平均值可以按如下方式计算:\n", - "\n", - "$$ \\mathbf{\\mu}_\\theta(\\mathbf{x}_t, t) = \\frac{1}{\\sqrt{\\alpha_t}} \\left( \\mathbf{x}_t - \\frac{\\beta_t}{\\sqrt{1- \\bar{\\alpha}_t}} \\mathbf{\\epsilon}_\\theta(\\mathbf{x}_t, t) \\right) $$\n", - "\n", - "最终的目标函数 ${L}_{t}$ 如下 (随机步长 t 由 $({\\epsilon} \\sim N(\\mathbf{0}, \\mathbf{I}))$ 给定):\n", - "\n", - "$$ \\| \\mathbf{\\epsilon} - \\mathbf{\\epsilon}_\\theta(\\mathbf{x}_t, t) \\|^2 = \\| \\mathbf{\\epsilon} - \\mathbf{\\epsilon}_\\theta( \\sqrt{\\bar{\\alpha}_t} \\mathbf{x}_0 + \\sqrt{(1- \\bar{\\alpha}_t) } \\mathbf{\\epsilon}, t) \\|^2$$" - ] - }, - { - "cell_type": "markdown", - "metadata": { - "pycharm": { - "name": "#%% md\n" - } - }, - "source": [ - "在这里, $\\mathbf{x}_0$ 是初始(真实,未损坏)图像, $\\mathbf{\\epsilon}$ 是在时间步长 $t$ 采样的纯噪声,$\\mathbf{\\epsilon}_\\theta (\\mathbf{x}_t, t)$是我们的神经网络。神经网络是基于真实噪声和预测高斯噪声之间的简单均方误差(MSE)进行优化的。\n", - "\n", - "训练算法现在如下所示:\n", - "\n", - "![Image-3](https://mindspore-website.obs.cn-north-4.myhuaweicloud.com/website-images/r2.4.0/tutorials/source_zh_cn/generative/images/diffusion_3.png)\n", - "\n", - "换句话说:\n", - "\n", - "- 我们从真实未知和可能复杂的数据分布中随机抽取一个样本 $q(\\mathbf{x}_0)$\n", - "\n", - "- 我们均匀地采样$1$和$T$之间的噪声水平$t$(即,随机时间步长)\n", - "\n", - "- 我们从高斯分布中采样一些噪声,并使用上面定义的属性在 $t$ 时间步上破坏输入\n", - "\n", - "- 神经网络被训练以基于损坏的图像 $\\mathbf{x}_t$ 来预测这种噪声,即基于已知的时间表 $\\mathbf{x}_t$ 上施加的噪声\n", - "\n", - "实际上,所有这些都是在批数据上使用随机梯度下降来优化神经网络完成的。\n", - "\n", - "#### U-Net神经网络预测噪声\n", - "\n", - "神经网络需要在特定时间步长接收带噪声的图像,并返回预测的噪声。请注意,预测噪声是与输入图像具有相同大小/分辨率的张量。因此,从技术上讲,网络接受并输出相同形状的张量。那么我们可以用什么类型的神经网络来实现呢?\n", - "\n", - "这里通常使用的是非常相似的[自动编码器](https://en.wikipedia.org/wiki/Autoencoder),您可能还记得典型的\"深度学习入门\"教程。自动编码器在编码器和解码器之间有一个所谓的\"bottleneck\"层。编码器首先将图像编码为一个称为\"bottleneck\"的较小的隐藏表示,然后解码器将该隐藏表示解码回实际图像。这迫使网络只保留bottleneck层中最重要的信息。\n", - "\n", - "在模型结构方面,DDPM的作者选择了U-Net,出自([Ronneberger et al.,2015](https://arxiv.org/abs/1505.04597))(当时,它在医学图像分割方面取得了最先进的结果)。这个网络就像任何自动编码器一样,在中间由一个bottleneck组成,确保网络只学习最重要的信息。重要的是,它在编码器和解码器之间引入了残差连接,极大地改善了梯度流(灵感来自于([He et al., 2015](https://arxiv.org/abs/1512.03385)))。\n", - "\n", - "![Image-4](https://mindspore-website.obs.cn-north-4.myhuaweicloud.com/website-images/r2.4.0/tutorials/source_zh_cn/generative/images/diffusion_4.jpg)\n", - "\n", - "可以看出,U-Net模型首先对输入进行下采样(即,在空间分辨率方面使输入更小),之后执行上采样。" - ] - }, - { - "cell_type": "markdown", - "metadata": { - "pycharm": { - "name": "#%% md\n" - } - }, - "source": [ - "## 构建Diffusion模型\n", - "\n", - "下面,我们逐步构建Diffusion模型。\n", - "\n", - "首先,我们定义了一些帮助函数和类,这些函数和类将在实现神经网络时使用。" - ] - }, - { - "cell_type": "code", - "execution_count": 2, - "metadata": { - "pycharm": { - "name": "#%%\n" - } - }, - "outputs": [], - "source": [ - "def rearrange(head, inputs):\n", - " b, hc, x, y = inputs.shape\n", - " c = hc // head\n", - " return inputs.reshape((b, head, c, x * y))\n", - "\n", - "def rsqrt(x):\n", - " res = ops.sqrt(x)\n", - " return ops.inv(res)\n", - "\n", - "def randn_like(x, dtype=None):\n", - " if dtype is None:\n", - " dtype = x.dtype\n", - " res = ops.standard_normal(x.shape).astype(dtype)\n", - " return res\n", - "\n", - "def randn(shape, dtype=None):\n", - " if dtype is None:\n", - " dtype = ms.float32\n", - " res = ops.standard_normal(shape).astype(dtype)\n", - " return res\n", - "\n", - "def randint(low, high, size, dtype=ms.int32):\n", - " res = ops.uniform(size, Tensor(low, dtype), Tensor(high, dtype), dtype=dtype)\n", - " return res\n", - "\n", - "def exists(x):\n", - " return x is not None\n", - "\n", - "def default(val, d):\n", - " if exists(val):\n", - " return val\n", - " return d() if callable(d) else d\n", - "\n", - "def _check_dtype(d1, d2):\n", - " if ms.float32 in (d1, d2):\n", - " return ms.float32\n", - " if d1 == d2:\n", - " return d1\n", - " raise ValueError('dtype is not supported.')\n", - "\n", - "class Residual(nn.Cell):\n", - " def __init__(self, fn):\n", - " super().__init__()\n", - " self.fn = fn\n", - "\n", - " def construct(self, x, *args, **kwargs):\n", - " return self.fn(x, *args, **kwargs) + x" - ] - }, - { - "cell_type": "markdown", - "metadata": { - "pycharm": { - "name": "#%% md\n" - } - }, - "source": [ - "我们还定义了上采样和下采样操作的别名。" - ] - }, - { - "cell_type": "code", - "execution_count": 3, - "metadata": { - "pycharm": { - "name": "#%%\n" - } - }, - "outputs": [], - "source": [ - "def Upsample(dim):\n", - " return nn.Conv2dTranspose(dim, dim, 4, 2, pad_mode=\"pad\", padding=1)\n", - "\n", - "def Downsample(dim):\n", - " return nn.Conv2d(dim, dim, 4, 2, pad_mode=\"pad\", padding=1)" - ] - }, - { - "cell_type": "markdown", - "metadata": { - "pycharm": { - "name": "#%% md\n" - } - }, - "source": [ - "### 位置向量\n", - "\n", - "由于神经网络的参数在时间(噪声水平)上共享,作者使用正弦位置嵌入来编码$t$,灵感来自Transformer([Vaswani et al., 2017](https://arxiv.org/abs/1706.03762))。对于批处理中的每一张图像,神经网络\"知道\"它在哪个特定时间步长(噪声水平)上运行。\n", - "\n", - "`SinusoidalPositionEmbeddings`模块采用`(batch_size, 1)`形状的张量作为输入(即批处理中几个有噪声图像的噪声水平),并将其转换为`(batch_size, dim)`形状的张量,其中`dim`是位置嵌入的尺寸。然后,我们将其添加到每个剩余块中。" - ] - }, - { - "cell_type": "code", - "execution_count": 4, - "metadata": { - "pycharm": { - "name": "#%%\n" - } - }, - "outputs": [], - "source": [ - "class SinusoidalPositionEmbeddings(nn.Cell):\n", - " def __init__(self, dim):\n", - " super().__init__()\n", - " self.dim = dim\n", - " half_dim = self.dim // 2\n", - " emb = math.log(10000) / (half_dim - 1)\n", - " emb = np.exp(np.arange(half_dim) * - emb)\n", - " self.emb = Tensor(emb, ms.float32)\n", - "\n", - " def construct(self, x):\n", - " emb = x[:, None] * self.emb[None, :]\n", - " emb = ops.concat((ops.sin(emb), ops.cos(emb)), axis=-1)\n", - " return emb" - ] - }, - { - "cell_type": "markdown", - "metadata": { - "pycharm": { - "name": "#%% md\n" - } - }, - "source": [ - "### ResNet/ConvNeXT块\n", - "\n", - "接下来,我们定义U-Net模型的核心构建块。DDPM作者使用了一个Wide ResNet块([Zagoruyko et al., 2016](https://arxiv.org/abs/1605.07146)),但Phil Wang决定添加ConvNeXT([Liu et al., 2022](https://arxiv.org/abs/2201.03545))替换ResNet,因为后者在图像领域取得了巨大成功。\n", - "\n", - "在最终的U-Net架构中,可以选择其中一个或另一个,本文选择ConvNeXT块构建U-Net模型。" - ] - }, - { - "cell_type": "code", - "execution_count": 5, - "metadata": { - "pycharm": { - "name": "#%%\n" - } - }, - "outputs": [], - "source": [ - "class Block(nn.Cell):\n", - " def __init__(self, dim, dim_out, groups=1):\n", - " super().__init__()\n", - " self.proj = nn.Conv2d(dim, dim_out, 3, pad_mode=\"pad\", padding=1)\n", - " self.proj = c(dim, dim_out, 3, padding=1, pad_mode='pad')\n", - " self.norm = nn.GroupNorm(groups, dim_out)\n", - " self.act = nn.SiLU()\n", - "\n", - " def construct(self, x, scale_shift=None):\n", - " x = self.proj(x)\n", - " x = self.norm(x)\n", - "\n", - " if exists(scale_shift):\n", - " scale, shift = scale_shift\n", - " x = x * (scale + 1) + shift\n", - "\n", - " x = self.act(x)\n", - " return x\n", - "\n", - "class ConvNextBlock(nn.Cell):\n", - " def __init__(self, dim, dim_out, *, time_emb_dim=None, mult=2, norm=True):\n", - " super().__init__()\n", - " self.mlp = (\n", - " nn.SequentialCell(nn.GELU(), nn.Dense(time_emb_dim, dim))\n", - " if exists(time_emb_dim)\n", - " else None\n", - " )\n", - "\n", - " self.ds_conv = nn.Conv2d(dim, dim, 7, padding=3, group=dim, pad_mode=\"pad\")\n", - " self.net = nn.SequentialCell(\n", - " nn.GroupNorm(1, dim) if norm else nn.Identity(),\n", - " nn.Conv2d(dim, dim_out * mult, 3, padding=1, pad_mode=\"pad\"),\n", - " nn.GELU(),\n", - " nn.GroupNorm(1, dim_out * mult),\n", - " nn.Conv2d(dim_out * mult, dim_out, 3, padding=1, pad_mode=\"pad\"),\n", - " )\n", - "\n", - " self.res_conv = nn.Conv2d(dim, dim_out, 1) if dim != dim_out else nn.Identity()\n", - "\n", - " def construct(self, x, time_emb=None):\n", - " h = self.ds_conv(x)\n", - " if exists(self.mlp) and exists(time_emb):\n", - " assert exists(time_emb), \"time embedding must be passed in\"\n", - " condition = self.mlp(time_emb)\n", - " condition = condition.expand_dims(-1).expand_dims(-1)\n", - " h = h + condition\n", - "\n", - " h = self.net(h)\n", - " return h + self.res_conv(x)" - ] - }, - { - "cell_type": "markdown", - "metadata": { - "pycharm": { - "name": "#%% md\n" - } - }, - "source": [ - "### Attention模块\n", - "\n", - "接下来,我们定义Attention模块,DDPM作者将其添加到卷积块之间。Attention是著名的Transformer架构([Vaswani et al., 2017](https://arxiv.org/abs/1706.03762)),在人工智能的各个领域都取得了巨大的成功,从NLP到[蛋白质折叠](https://www.deepmind.com/blog/alphafold-a-solution-to-a-50-year-old-grand-challenge-in-biology)。Phil Wang使用了两种注意力变体:一种是常规的multi-head self-attention(如Transformer中使用的),另一种是[LinearAttention](https://github.com/lucidrains/linear-attention-transformer)([Shen et al., 2018](https://arxiv.org/abs/1812.01243)),其时间和内存要求在序列长度上线性缩放,而不是在常规注意力中缩放。\n", - "要想对Attention机制进行深入的了解,请参照Jay Allamar的[精彩的博文](https://jalammar.github.io/illustrated-transformer/)。" - ] - }, - { - "cell_type": "code", - "execution_count": 6, - "metadata": { - "pycharm": { - "name": "#%%\n" - } - }, - "outputs": [], - "source": [ - "class Attention(nn.Cell):\n", - " def __init__(self, dim, heads=4, dim_head=32):\n", - " super().__init__()\n", - " self.scale = dim_head ** -0.5\n", - " self.heads = heads\n", - " hidden_dim = dim_head * heads\n", - "\n", - " self.to_qkv = nn.Conv2d(dim, hidden_dim * 3, 1, pad_mode='valid', has_bias=False)\n", - " self.to_out = nn.Conv2d(hidden_dim, dim, 1, pad_mode='valid', has_bias=True)\n", - " self.map = ops.Map()\n", - " self.partial = ops.Partial()\n", - "\n", - " def construct(self, x):\n", - " b, _, h, w = x.shape\n", - " qkv = self.to_qkv(x).chunk(3, 1)\n", - " q, k, v = self.map(self.partial(rearrange, self.heads), qkv)\n", - "\n", - " q = q * self.scale\n", - "\n", - " # 'b h d i, b h d j -> b h i j'\n", - " sim = ops.bmm(q.swapaxes(2, 3), k)\n", - " attn = ops.softmax(sim, axis=-1)\n", - " # 'b h i j, b h d j -> b h i d'\n", - " out = ops.bmm(attn, v.swapaxes(2, 3))\n", - " out = out.swapaxes(-1, -2).reshape((b, -1, h, w))\n", - "\n", - " return self.to_out(out)\n", - "\n", - "\n", - "class LayerNorm(nn.Cell):\n", - " def __init__(self, dim):\n", - " super().__init__()\n", - " self.g = Parameter(initializer('ones', (1, dim, 1, 1)), name='g')\n", - "\n", - " def construct(self, x):\n", - " eps = 1e-5\n", - " var = x.var(1, keepdims=True)\n", - " mean = x.mean(1, keep_dims=True)\n", - " return (x - mean) * rsqrt((var + eps)) * self.g\n", - "\n", - "\n", - "class LinearAttention(nn.Cell):\n", - " def __init__(self, dim, heads=4, dim_head=32):\n", - " super().__init__()\n", - " self.scale = dim_head ** -0.5\n", - " self.heads = heads\n", - " hidden_dim = dim_head * heads\n", - " self.to_qkv = nn.Conv2d(dim, hidden_dim * 3, 1, pad_mode='valid', has_bias=False)\n", - "\n", - " self.to_out = nn.SequentialCell(\n", - " nn.Conv2d(hidden_dim, dim, 1, pad_mode='valid', has_bias=True),\n", - " LayerNorm(dim)\n", - " )\n", - "\n", - " self.map = ops.Map()\n", - " self.partial = ops.Partial()\n", - "\n", - " def construct(self, x):\n", - " b, _, h, w = x.shape\n", - " qkv = self.to_qkv(x).chunk(3, 1)\n", - " q, k, v = self.map(self.partial(rearrange, self.heads), qkv)\n", - "\n", - " q = ops.softmax(q, -2)\n", - " k = ops.softmax(k, -1)\n", - "\n", - " q = q * self.scale\n", - " v = v / (h * w)\n", - "\n", - " # 'b h d n, b h e n -> b h d e'\n", - " context = ops.bmm(k, v.swapaxes(2, 3))\n", - " # 'b h d e, b h d n -> b h e n'\n", - " out = ops.bmm(context.swapaxes(2, 3), q)\n", - "\n", - " out = out.reshape((b, -1, h, w))\n", - " return self.to_out(out)" - ] - }, - { - "cell_type": "markdown", - "metadata": { - "pycharm": { - "name": "#%% md\n" - } - }, - "source": [ - "### 组归一化\n", - "\n", - "DDPM作者将U-Net的卷积/注意层与群归一化([Wu et al., 2018](https://arxiv.org/abs/1803.08494))。下面,我们定义一个`PreNorm`类,将用于在注意层之前应用groupnorm。\n" - ] - }, - { - "cell_type": "code", - "execution_count": 7, - "metadata": { - "pycharm": { - "name": "#%%\n" - } - }, - "outputs": [], - "source": [ - "class PreNorm(nn.Cell):\n", - " def __init__(self, dim, fn):\n", - " super().__init__()\n", - " self.fn = fn\n", - " self.norm = nn.GroupNorm(1, dim)\n", - "\n", - " def construct(self, x):\n", - " x = self.norm(x)\n", - " return self.fn(x)" - ] - }, - { - "cell_type": "markdown", - "metadata": { - "pycharm": { - "name": "#%% md\n" - } - }, - "source": [ - "### 条件U-Net\n", - "\n", - "我们已经定义了所有的构建块(位置嵌入、ResNet/ConvNeXT块、Attention和组归一化),现在需要定义整个神经网络了。请记住,网络 $\\mathbf{\\epsilon}_\\theta(\\mathbf{x}_t, t)$ 的工作是接收一批噪声图像+噪声水平,并输出添加到输入中的噪声。\n", - "\n", - "更具体的:\n", - "网络获取了一批`(batch_size, num_channels, height, width)`形状的噪声图像和一批`(batch_size, 1)`形状的噪音水平作为输入,并返回`(batch_size, num_channels, height, width)`形状的张量。\n", - "\n", - "网络构建过程如下:\n", - "\n", - "- 首先,将卷积层应用于噪声图像批上,并计算噪声水平的位置\n", - "\n", - "- 接下来,应用一系列下采样级。每个下采样阶段由2个ResNet/ConvNeXT块 + groupnorm + attention + 残差连接 + 一个下采样操作组成\n", - "\n", - "- 在网络的中间,再次应用ResNet或ConvNeXT块,并与attention交织\n", - "\n", - "- 接下来,应用一系列上采样级。每个上采样级由2个ResNet/ConvNeXT块+ groupnorm + attention + 残差连接 + 一个上采样操作组成\n", - "\n", - "- 最后,应用ResNet/ConvNeXT块,然后应用卷积层\n", - "\n", - "最终,神经网络将层堆叠起来,就像它们是乐高积木一样(但重要的是[了解它们是如何工作的](http://karpathy.github.io/2019/04/25/recipe/))。" - ] - }, - { - "cell_type": "code", - "execution_count": 8, - "metadata": { - "pycharm": { - "name": "#%%\n" - } - }, - "outputs": [], - "source": [ - "class Unet(nn.Cell):\n", - " def __init__(\n", - " self,\n", - " dim,\n", - " init_dim=None,\n", - " out_dim=None,\n", - " dim_mults=(1, 2, 4, 8),\n", - " channels=3,\n", - " with_time_emb=True,\n", - " convnext_mult=2,\n", - " ):\n", - " super().__init__()\n", - "\n", - " self.channels = channels\n", - "\n", - " init_dim = default(init_dim, dim // 3 * 2)\n", - " self.init_conv = nn.Conv2d(channels, init_dim, 7, padding=3, pad_mode=\"pad\", has_bias=True)\n", - "\n", - " dims = [init_dim, *map(lambda m: dim * m, dim_mults)]\n", - " in_out = list(zip(dims[:-1], dims[1:]))\n", - "\n", - " block_klass = partial(ConvNextBlock, mult=convnext_mult)\n", - "\n", - " if with_time_emb:\n", - " time_dim = dim * 4\n", - " self.time_mlp = nn.SequentialCell(\n", - " SinusoidalPositionEmbeddings(dim),\n", - " nn.Dense(dim, time_dim),\n", - " nn.GELU(),\n", - " nn.Dense(time_dim, time_dim),\n", - " )\n", - " else:\n", - " time_dim = None\n", - " self.time_mlp = None\n", - "\n", - " self.downs = nn.CellList([])\n", - " self.ups = nn.CellList([])\n", - " num_resolutions = len(in_out)\n", - "\n", - " for ind, (dim_in, dim_out) in enumerate(in_out):\n", - " is_last = ind >= (num_resolutions - 1)\n", - "\n", - " self.downs.append(\n", - " nn.CellList(\n", - " [\n", - " block_klass(dim_in, dim_out, time_emb_dim=time_dim),\n", - " block_klass(dim_out, dim_out, time_emb_dim=time_dim),\n", - " Residual(PreNorm(dim_out, LinearAttention(dim_out))),\n", - " Downsample(dim_out) if not is_last else nn.Identity(),\n", - " ]\n", - " )\n", - " )\n", - "\n", - " mid_dim = dims[-1]\n", - " self.mid_block1 = block_klass(mid_dim, mid_dim, time_emb_dim=time_dim)\n", - " self.mid_attn = Residual(PreNorm(mid_dim, Attention(mid_dim)))\n", - " self.mid_block2 = block_klass(mid_dim, mid_dim, time_emb_dim=time_dim)\n", - "\n", - " for ind, (dim_in, dim_out) in enumerate(reversed(in_out[1:])):\n", - " is_last = ind >= (num_resolutions - 1)\n", - "\n", - " self.ups.append(\n", - " nn.CellList(\n", - " [\n", - " block_klass(dim_out * 2, dim_in, time_emb_dim=time_dim),\n", - " block_klass(dim_in, dim_in, time_emb_dim=time_dim),\n", - " Residual(PreNorm(dim_in, LinearAttention(dim_in))),\n", - " Upsample(dim_in) if not is_last else nn.Identity(),\n", - " ]\n", - " )\n", - " )\n", - "\n", - " out_dim = default(out_dim, channels)\n", - " self.final_conv = nn.SequentialCell(\n", - " block_klass(dim, dim), nn.Conv2d(dim, out_dim, 1)\n", - " )\n", - "\n", - " def construct(self, x, time):\n", - " x = self.init_conv(x)\n", - "\n", - " t = self.time_mlp(time) if exists(self.time_mlp) else None\n", - "\n", - " h = []\n", - "\n", - " for block1, block2, attn, downsample in self.downs:\n", - " x = block1(x, t)\n", - " x = block2(x, t)\n", - " x = attn(x)\n", - " h.append(x)\n", - "\n", - " x = downsample(x)\n", - "\n", - " x = self.mid_block1(x, t)\n", - " x = self.mid_attn(x)\n", - " x = self.mid_block2(x, t)\n", - "\n", - " len_h = len(h) - 1\n", - " for block1, block2, attn, upsample in self.ups:\n", - " x = ops.concat((x, h[len_h]), 1)\n", - " len_h -= 1\n", - " x = block1(x, t)\n", - " x = block2(x, t)\n", - " x = attn(x)\n", - "\n", - " x = upsample(x)\n", - " return self.final_conv(x)" - ] - }, - { - "cell_type": "markdown", - "metadata": { - "pycharm": { - "name": "#%% md\n" - } - }, - "source": [ - "### 正向扩散\n", - "\n", - "我们已经知道正向扩散过程在多个时间步长$T$中,从实际分布逐渐向图像添加噪声,根据差异计划进行正向扩散。最初的DDPM作者采用了线性时间表:\n", - "\n", - "- 我们将正向过程方差设置为常数,从$\\beta_1 = 10^{−4}$线性增加到$\\beta_T = 0.02$。\n", - "\n", - "- 但是,它在([Nichol et al., 2021](https://arxiv.org/abs/2102.09672))中表明,当使用余弦调度时,可以获得更好的结果。\n", - "\n", - "下面,我们定义了$T$时间步的时间表。" - ] - }, - { - "cell_type": "code", - "execution_count": 9, - "metadata": { - "pycharm": { - "name": "#%%\n" - } - }, - "outputs": [], - "source": [ - "def linear_beta_schedule(timesteps):\n", - " beta_start = 0.0001\n", - " beta_end = 0.02\n", - " return np.linspace(beta_start, beta_end, timesteps).astype(np.float32)" - ] - }, - { - "cell_type": "markdown", - "metadata": { - "pycharm": { - "name": "#%% md\n" - } - }, - "source": [ - "首先,让我们使用 $T=200$ 时间步长的线性计划,并定义我们需要的 $\\\\β_t$ 中的各种变量,例如方差 $\\bar{\\alpha}_t$ 的累积乘积。下面的每个变量都只是一维张量,存储从 $t$ 到 $T$ 的值。重要的是,我们还定义了`extract`函数,它将允许我们提取一批适当的 $t$ 索引。" - ] - }, - { - "cell_type": "code", - "execution_count": 10, - "metadata": { - "pycharm": { - "name": "#%%\n" - } - }, - "outputs": [], - "source": [ - "# 扩散200步\n", - "timesteps = 200\n", - "\n", - "# 定义 beta schedule\n", - "betas = linear_beta_schedule(timesteps=timesteps)\n", - "\n", - "# 定义 alphas\n", - "alphas = 1. - betas\n", - "alphas_cumprod = np.cumprod(alphas, axis=0)\n", - "alphas_cumprod_prev = np.pad(alphas_cumprod[:-1], (1, 0), constant_values=1)\n", - "\n", - "sqrt_recip_alphas = Tensor(np.sqrt(1. / alphas))\n", - "sqrt_alphas_cumprod = Tensor(np.sqrt(alphas_cumprod))\n", - "sqrt_one_minus_alphas_cumprod = Tensor(np.sqrt(1. - alphas_cumprod))\n", - "\n", - "# 计算 q(x_{t-1} | x_t, x_0)\n", - "posterior_variance = betas * (1. - alphas_cumprod_prev) / (1. - alphas_cumprod)\n", - "\n", - "p2_loss_weight = (1 + alphas_cumprod / (1 - alphas_cumprod)) ** -0.\n", - "p2_loss_weight = Tensor(p2_loss_weight)\n", - "\n", - "def extract(a, t, x_shape):\n", - " b = t.shape[0]\n", - " out = Tensor(a).gather(t, -1)\n", - " return out.reshape(b, *((1,) * (len(x_shape) - 1)))" - ] - }, - { - "cell_type": "markdown", - "metadata": { - "pycharm": { - "name": "#%% md\n" - } - }, - "source": [ - "我们将用猫图像说明如何在扩散过程的每个时间步骤中添加噪音。" - ] - }, - { - "cell_type": "code", - "execution_count": 11, - "metadata": { - "pycharm": { - "name": "#%%\n" - } - }, - "outputs": [ - { - "name": "stdout", - "output_type": "stream", - "text": [ - "Downloading data from https://mindspore-website.obs.cn-north-4.myhuaweicloud.com/notebook/datasets/image_cat.zip (170 kB)\n", - "\n", - "file_sizes: 100%|████████████████████████████| 174k/174k [00:00<00:00, 2.34MB/s]\n", - "Extracting zip file...\n", - "Successfully downloaded / unzipped to ./\n" - ] - } - ], - "source": [ - "# 下载猫猫图像\n", - "url = 'https://mindspore-website.obs.cn-north-4.myhuaweicloud.com/notebook/datasets/image_cat.zip'\n", - "path = download(url, './', kind=\"zip\", replace=True)" - ] - }, - { - "cell_type": "code", - "execution_count": 12, - "metadata": { - "pycharm": { - "name": "#%%\n" - } - }, - "outputs": [ - { - "data": { - "image/png": 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KCwSrZLQgIV0yW4zkxDKgE2EQQUIghQgoPpkAyaBRKAikUSMJMDsWQmagnKUES8JyaULiABUQeIJAqEQ5sYWUChUCGVLCFpSgEKBSggxiASwIiAPgUqQUEmTLjgFZ0IJTSBpJxNnSgoniRrsS1bPpOJucaQKF7IFCBkAnqFD4MiVFIQfWAapLDIWgAS2AA87Flsy5SCYuR5s4lwCnwiWzE9haW37/ndeurK8KALF68PCzTx89L9JiaanRjoNEnKBZalXaUZjO7DSdLEb2xks3440vnSd5NrP955+QTlsrV6ajWasRXFm9Mx6fDc6PBdWDh3tLbbPUWJym5fFpf39vb6fXT4ssZGDLAaEGjJE81ASiGRHAEXqAl3S6iAgCyuUjFQJEAELQBkmjZIAtMhGqNpqA0AfPkPZQEziF5m/YWhZBh5dhFRxiIY5ZSnAp2JJFCAt2DOzkMqRxARYAHQoAgCAgEIAC1AJIZEAzOAFnUBkE5QwRoqOc84zLQtgCIAgICKIDtmwZpHTsUJMxBiH0wtzZIAyTrHjvm7/+i7/129WVtc7Kks7T//f/9f/03d//3dD4WohQAPgyfXQAClCAS5BL5yWIGhEEGcAhz9ml4nJxqYgDKYSt8CXru7m29qUvv73c7jqxy2u3xqOLSnNxqTseD6eNasCWqtUaE2mtxfMyw+3qQjEb7h71376hry9szabpwmLt/PDh0vINkT0kt3/0uB4HC8vbmSh9NDnrP7+z0bly7XYUHy23Q+/FycSlszQ7PhnsDwdxGIIrtONQec243omrJ/3z0mY+kg+gEI1oBSCCgOSJILLPSiNCgIpBKqQjQJ90DNon8shTgISewtJDg6CFnBZNAEAogiQoxAziREqGAoixcGJzBgHFAhZKBkK4pAycgAOAAtyld7UigMCsGKAELNjlnObOlSBOQIBLYBY0KKVAAa4WtKqVZliJr956Q+yEKTjp7S00G9WFThjFt1/+0ktvv/7iOF1aX19brizG1a13Nn7397IYHAIgyqVpowgAMgIAM4gICH5RBAWAQrgQLuGyuARWBADkb8zgrVduf+MbP5/Oho2Gl7M+7T/vLt+8aqJm1Xv6/EVWFnGgWSDL8bQoeqMkB9TUGqZmMQTFBboJgmq1V2ajM1tmQRwMTg7y0Wm50G4vIKgomZ7tH563KrsLk2I+T0jhSqveLbXpLryoVD64n/lROJvPvUrs19s33n4DnPfxt//DfDIjFGQ2iD6QBghQRagDwADJgdUxUgUIUZoY1BUtqjhEZQA9pR2zIoMQKEQBIAwVOAECBERRqCxbJ6SUsICAsuADOyZy6EphlpCALVgBRSiX0YKBheWSVHPIVhABLJcWnBWwIjmwAAuAuwS7ICVLXOt88+/94/W7V4v5/MYbd4dHT/r90af3w0p7Na7hyuJGrdH64U8/6968o5RrebZ/evy9b397BpxcogwGuSRfLyGlfIFEBYDhMrFFARH44t8CAAKXfNglF/7Gq6/+7d/+TXTF0/sf7DzJmF2rFYRkrlx7I0DorN08PT6fjA539w6dX+kuXVHksmTkAjXtWeknR88/bnRXgtZ2VG2TmMNnP51k+XTG2Wx2djFuHZ8uLKzOk1lu4afPjq9mrJT4qhborGReWWzW4/pWvVaSdzrNd3sn3eVup1bNS7PSXT7TOp1NbZEUyhTAriwRLEJukAyAh3h5a8mBVBTVKeroWIMGcgY0kdIkAEbgkunWIs4CgICIY2AApQgREKlApwwygjgQ7awGRCERKZFYhAQEFaAFBhZxeAnOkAmBFBA5sSxkhRnFCbMAszilHDPFwev/+B9u/+b7tZGrhCuBThrtSChfXmiUsffoxYPdJx9fvf5Wdenl2I2DMhz0Z3/w//uXn337++vKv7ygJCIIBHRZZOTLUiOg/Zu7m4ETAQZwX1iCCKGAKMCZc9VO5+333+z3jj786LPTk9N6AKHxI6X7J8eNxmJn7UouZvVG9dmjB7q5L2jffvfnh+fHDz7/QObD0/N+vRL9+N6TV4tRBxHBY057SbKz3/ONv95dOtjbz92ws7IGyp9mBZDpTTKbFwYToMJTnlN7kdduNoPNjVtaBw/3d3cvznd290rQmbNFkQtAVG+zc64owIGIFRAflQIRIN1AZVApxBh1RenwC6TpIZImuHRhiBqECMkhGSkERFhZaxUyiLGoQIfKDzkIxa/EUQWCQAUR+b7zQjLaak0KAHUJQlwIO2HLhS2T2fz5J/Ozxx55SpQCRhQBLISiuN6+vtLZXE9mafP6W/5//tVHrdnaj8Yv647CUbWiLi4m82xscCrZ/P7OwfrWK203dmfDLEi+++Huv/oX/40pQGmlgRCI0AEqAgBhBBQQAgBUFhgALXDdYclOAATJEREhoyiheZnX1zZ+4Ve+ee/jT7P5+LSfRkahiaJaQ4W1ae7mWdmu1OpxjOxu3Lx+4+bV0ei40wxcau6+9Ore86eVyl41kEniPr53sHCRbl3LhzO2UB2N9rY2alZsEOjzwXRegjb+UqszSWbno3G73R3NEg3+bDBH9v1mkp9cLC0vRPHGtbWFq0vN54e9s1Hf1gJJK3lZWlRWiGWuQGzuQGTJRNe8JgjoFvkKkQQNBrGKKqoqYBE8hJLQIUYAyG7umBA8pQx4C1Cr6dYCtZew06bFpmp1uFGTOPRqkWlEO2cjT+nEYKS1LXM2hspyIrJZr0T1UBzzZa2DweZ58nzn/n/5v5zsPDHKeIgAkFkXLC28+Vu/vv76XVLAYq0tLv7sL/K3FnaXoq2D806otQ7DsH5yMaiFto5Zt+m9ePTR2sry/t7xn33r9053Dg4PjkOtCYQAFLBCuoSUBpQAEsAXGFO4BLRcRMs36xt32Zjp8YuTvU+VlCRq5kpstr70tS89fvrisD9XpVOeWd/aurq9sXH1FeX7cdyQIqnG8Xx0nswulCHgLCaYnu4dPrvvEPNieOP6Vjntp2lxdD7PXL/WPmstXSmYr1zZjENllAbPW928HkeVd9/+xr3PfrS3/2IubnVtwVCldOW9Tz+xBoppsXN4cfXoaL177fQs292/32l3b2+sXVkXizddwWfD2b3HT5/P+kU6v/RKI5u1oqgKgfZQhahyJZqgruOaCRBYoxLxmRAFbAm8/Dbeua02N2Gtq7stV49Tj8hTvWnWqviD6Ux5+vnJYMlh0yoTYRxQHPpGKSUeCxgd5AVXIq3IAQIzlOKUJrRltNqlN9/ee/STqhd7wAhaNZrB7WXv+iq14tBoRVDOxqefHcn/9/ujt69fhNdWqzf9atvr7f3C13/2v/u9P5jOLjSUe7sn06x45Y3Xnj49uv/Z574CAAkEEYUFDCqNQEKAqAFICMARACMWLl985evX3/k5HTUIQeTdh/dvPfjOf4dclvXa3/0n//T+gw+PLuar61exnHY7C93Fxa//6u+U1iGL73n5tDe6OHt6/wchZp6h2XTcXLwySGRw0RuOR+D5vg4xqpEuPM+zaX50sLeyfGVjab0s0fD8xrWXB3M9GZ1d34467euIeml1Mx2PmhW6df1qfzy/2Hu+vNDeP5kdDSezLK2HpphNk0miO3klqnTqG7Mi0360fcN785VXHz3b/+Th5+Pp2BZ2SQxmooW0DxiSDhEDUh4qEgAQFnGX5HbJ+uf/rv9Pf6fnMZR2pVudpPnRyaR/USxFXlAJhlnx19999Hd++fVXt5fnJRtP/WZz98GkceZV0NnUlewomxdTYQ/jZtO7BFmogAWRFWYldDo7nHTQNBcXF7e3woVK4es/++s/WVle3Vjf3lheqzSqt776q9Xnxwd7By+8o3Wzulav5f3nK+2Vf/xP/t7/+v/4X3pSLnYWd3af7x48L3Jpd1qnp+cBO0SlAT0iD1FANJISRBQkJlGIlNhcqs0b7/wK+IFIyUVhWe7cfPnp0x/v7Hz8m7/4W9fu3J2XReGfXFlutButRme1ojmKfAXsknQ8Okvmo4v+ydmgj3nCeRbVK9ksHw0uJuOTeq0ehPUkKXZ6F9e3u4sL28eHZydnx8+f37vz0vsvX9uu1Vobm1eDanXv2X49zBcWlyuNpXI2efbs6Ysn31+q+NlUdRdqt67ffHr4g2bo39lYTZNxNZbXXlpeXlwZ5RL5ueeHrIK4tVppNG+/8u5vsMvyrLRysff0+OmBetrTMeqY1FDAA6p7foR++UWziAZHcvO9xv/0twYffi6vbcexUcCE2Iz8xYWoEfjnWX7wef/v/Na7f/hnP/6l129V2nHDp+8FV6Y5T0ZZNVJCJvSUX/frDHGoheALPgZAMZIxGGvLGUeV6195/7W3XznrDY9Pdxtx99qVdxCzp/svRsPJ8vJKq1W//uqtrXKrnGb9s14xm1Xi9uDwMDHef/HP/mf/9o/+eDo6I9BJmqdZ3l1sng1GSVZWEAlJAQCAB9pHIhQFQECMgiApcLWz1F1ZVuSJ0ixlOZspTbX2ws3KK7/6t39n0B+SkqXFjvKrncV2rV2bn58eP/u0qkmK9Kh3lsxGlr0sZ8dqnGPXRWVWvNjfr3n+YquBQoPzc1/B+WC+vFpZWcqXFjqHp+cfffLjbre90v1GENgajm9stbUrAsVKTzJfby4u94+7/UHPWVms09ZSba3RuPvlG1sbaw8+f9BuLyhVPRvOd076i+vzarQYNSviKLeuVq+BTSjupPOytra6+c57H/3J9zUgGvIdpx7qiPxQ6VBA0BOAUgC+8RVYiUy+Fta9IgWjlE+QevrgIpGq5ErNRjk4ePX6dmshdrFflMVeIlWEu9cblrmwLstdlhTT1NpULSzVWIDQKA0oXBDsPfvJ44++v7K5cTod1KqLW1du/sl/OOt0N9u16oP794d5Pp+VojwBNRn+JI6wHgehyoYDG/rUWb/1o/ufr27U/if/6J/8b/83/6tOaAiNMpyUrlqrzWA6KJwRZxAIyCATggcKBRFBX3LdAp2lzai9ICCZdVkyx1b1wc6zxkLlS+/9zuLKCoJpng98ml5Mxy92ZvWLc5wObKwpjhyULs/D0BcnrYUlMkE470V+BM5trS62orjbWppng4315dW1WjqfEDsVtcqy2NxaLcBQrZVLrfdsN7qyWfFYKaKiiIyxFmo+aO09ePJIWT0czZ/vPDNqcm1rc+eg16iqOzeviL/5kx/fv+gN+uN+vZEtbVK1zm1/c+6HymZS9eKFuhfQfHB69eVr2gPRqBwzERrlecowi1xWgZBgqUVx0Ly9pOa5VaUyJNaWpb22UqtGel3p1s/d/r1/d+8f/Py1fuEGuxcmDt6TdNTP7pXoOZc7jAOflG4048CALfP56KJ3cna6v3P49OHOw3uY8H/y9/9hMj/613/wbz5/8fkddb29sP7s2cdK2a1rd8KLw0ZrKc/S0+FZp9alpORsVjGBodlknqP23n77/TBun/V3WrUIgCfTeRhUwHEcxUmanaZpSqbJsARgyJAGBNAoRAaFSwAE6Xa3n45GWMxbi6vHs+lqt31wvvva3TtXrt2dDScmbi6tXXPzvn1+P0mzs/HIhywKWk/3jv1646jX075ZbjW7jZqKG8GUa5WKLuAoPdeBYc3VVndx/RVBt/v44zwbl0VeqXSDyERR3O0uVGMIsOtHdQ8cZgPNRaAj0aWrxBurNxXKxfw8YHN+kd+++XombntFb3fv1DrLDtUv/MaXvvQzX3n+4vinP/3JZ9//qLEQv4IlpYsq1DU/LIt0PBhWwnD59roO0AuRrFiD4OSy2UgUKYviEQEZYhEL7MABKZLAqErDPx4l3ggmAhtx+Ld+9jr4+uRkvt2pbWw2y7OR+LzZrhgssmSeXhydH+0+eP7k4PGTwUlvenGUzmbTaX8ymbx6963/7H/+z7vLdS/oPHr4yXe/+8FCe+HOjevHh8++852/uHvn1ZW17ueffxpVulduLM+z6YwT7fLtrc3YRlqHFLaN71+/vrHfe1qWZZbDxvLqef8CAIs8t0XxytWtl1+6k+XJ7KgnvTlMZh5pFFbAQICMhrz25vVpHLfrzblvapU6AyxEZm2p3eouudlseatRa8a9k+hm6B8dnuy8+KhTMT7685DnBR8e9trr67Y3rTfUrNdHmfpqI83ZN9hu+Nr4jcX17urmxcHO6vadk+PDi8HjSlTpNq4YValFTZyfda/eiAPfzWcuS6KowqDqIVElvhl2jB/OPv/2q3c3VhbXvPZ6kkrW+yyqB6RNkZZRlNdWO6sbt97/8mvPnpx/5w/+3V/9v/6QYrty5crNN9/QlTCKw8rSreH5UPuoEXUOYCiMKKp4vnOMSBa5JOBh4iuQEspInZ0XygmyDMdFO4yiSHU9avt+GGOW8Jfv+kUyPfn84eDk8Gzv+cGzJwd7z88O9wZnJ7PROPCC11595xtf/cWrN1Y9lxdp+mLvWeB7+08/2NvRN65ceeX6xvd++PFZ76xdx7W1FaGQ0dz//OHtW2+3W2006uxkT6FZrPmfffrTN25cN2GtxLgaxWlZtDrLk3nx5p2rReHIxf3JNEkSRVSL4oWKr6L4InGpo3QyVqA1GY0IIg7FM151adXGUS1ShQXyo3zSW6mp4ekJvppJcnHxPNGN+vpq80zLyvZWIzIVGQv42WxWr7SCwwMwfm1heTLta7DT0Wwn3/ejJlhvO2wY0pEvs+kQbHHjxq3xxaBeWxUduaJY2+oWs35cQeWsy4ZSAoGQDkkFINJAH1umF4Z2Nqx79WarjTGFhnZ2KEnOlYr8MAQrzmWBX6k1GvVO7aU7/9mn3373+7//7/e//eB0vzAL3UExft69Pzk81TEFDEoQia0mZ1CAwAmiiFBpP/y09Q/fKGJlLHS7NetTbPC1a0GZ5slsMtrtfXZ8ePbs2cnui+P9573j3dFFL5mOy6Ig4AB0SGal1r75ta/cfv2V1956q92JDTltPNTmpdfuJIPB3rMfPXj6+L/93ncqflDk8w8/+sn50SIbff3GKy+//s6Tx/cePvpodWV7eWUdsV5mQ6wACT9+8nD7+nv7R/vt2uYs7Y/OjkJjGnHzja++9L0ffPJk78eRZ4osU7ns3T+grDzdfdFA1VJ+iBoJDKADJWKVF0RLC+cFeqFPqXVKValoBpxm6fzZ/QDtixeDuL6wfOVKALS42Aze+dLhx99Li9naS696JjZhLIidxe5k0D/YvdfprA5G5y929zv1cK83Wu9ugYqS2UxMcLG/q4qzlXZYbS81mwsYhq7f8yorkCfKbzGnYqcIHVBIYsQGNstsCeXcaW0rYVhkMD7eDyMw0JpfnJlabCrLpLWKqyoOFIKOoi//zs+uvHz1u3/wpwcfPkw+ebEVLTdO/VkZa1/BCc89IE1U0bHGUOlMhBhIG8o//Un6X62Vv/HGxM56h8eTwax/9Hzvwb3p0eFF7yAZDjhN0FoDHJNa1v4G6ShYiaMgVCok7RoRXll+51d+bf3aFceJJtBRwxU55hNwid+IPE9ttNsPHz3+/sPdas0/PDg4O7sobXF8Pny6+0wrpVEdnhyR51crcbO2tnvwcNY/2erGeTKcJrx7cDg7fbR7dmiLpN6sqzA4mwwR3CxNKc/1LGmaaHJ2vu1FAZMi8FELiBYgkBIgrjS8WpMvBn7kc8azyWAx30vGh61YFaN9bUJORsfjQbXZXLxyezIYtJfai9/85aOHH4YrC0VedpdfSqdZpVJJ62F3sZ2mxbPdXec1l1p1KUvUZIKwsbA46Q1ePH0wOH4WBjTrPVl46+uDvYti+Hxl4y5BHpjAqhSDNjoFosirOEEuC61grdMKADUGSZ4fHzybznuheqlMEjXNwtVOplJrCvCtCSNjPAztlZc3rr7yz88Ozx/+4OO9Dx6efX62ohraJ5XaaUOHhr3I8zSRs0pACAEBPWXLf/NvZn/0h8d2/PzicFLMnEtjxmXtv+n5zehKXNce+hFpjaTRMqhSnOWyVCq4eSP4+uu0WvfiWm1pcXC+8/iTj15590txq15O4Wz/JEl6YbN7dv9Bo9HM+Gh0OvEDPZ+Ot1a7oVZxqM+O+52l5Y3Vtdlssr+7g1DGBp4/eSZlNwg+vhiG02Fwuv/5oyc7WVKMTvceFlM3SeIw8oTM3PlJIW5UKZ2vtFKAgswOSLSJmqZRpbpa2+h2241OI7dFYIcAo6z/KJ0NJ+J5nvManZUazKDuXGECVW8szMYT4+PWrZvKj8uiLF222Gqiw14+0636ih/VO615Utgs0aTKrBfGrZOdneHwRMeRxfanDz71lNy985p2UWXl9TIpMAioyDQhebEQmrAm4GkopITJ+VlZDEWv5GXZOxuPRnZyYD/deZJjiRHeenuhIc0sOS9ybna7xrgwIOV7wNzd7Cxs/vzkl95/9NfPf///8n/XNYpnbljzfF9hLAqcZVDMrgAGVkwFk47y/HXGlxubAqhIfPQ1MhAqREBmLgGoYGApCmdHtiyi6HRRxa83Vrt6Y2u1Xqt6aP3FxR3P/fQHf37n5TdWtq4Abt774M+1quq47aSvlSrKLC8KJ3x0NuoPMtTBe2+8NU5HP/3x94i8xaUNALz35MFqvW5L4NIi6tNpMZnjQrVDFvpHh+lwUAn8rZXl+x/eWyDPL7m085CIBDzUgal2w26k46VaI/KrYP1+p1Uq+Om9p1c3uswG0gtyaS1g67QteToZtprNPEsnh8+G1Ya6ejMMvNn5QRAHDV8ST/scKHGsje9VmFxUq1ZLGwVxmnlRJazGV9Kz03pcsxYnXvb87IeHU7jZjThPASznWTmz0lgmwlLFQGiCGmmfkQSIHbErK1G1LKvpVM4+P+59f88kXDqX2DRT5Qef/wm1Gqt3r6y+dDubTiuLrVat6RF6Hs0LNZlcbF3pNv729p/+/l9qT3sZlxGQp0KtIyXOQyXGOnEiCpFBnCOxzhJ4QMjyN3NiAMDOgRAoC05BWQrlldi/cZ3fuLXejPyKt/PswWcf/fjtd76yeWUNUN9988sf/vUf7jx9GHYWkRQGtVH//K0335tlo+rnT88HE3YOENm5aiucJ6OP7v303r3PHXivvvamBlzf2l5qeX/4h//+137mnUqlpmY2neW/8Cv/wGj5r/5v/zvO+MW47GX29ORs1amG8j2WkLxu2GpGrbZuNsO4oiNPhUioVFw461VrtWp49/b2YCNO1hr+LuwenddrVG86raPSymA4yTmaFgPz/CPHZWt106/VstOnw1GpgqaJAmfqmnzMh5a0Mh0ggLIoJxd+bXPc2z95/KMwqENWTI4PPFWyoB/GwKw1aDGeuhwwM8bziURrgi+aU8VmeYTB/o59eO+T02DXXWQ33VJQ0b42tpRSynnO8/3ZcP/xkz/7cO2tq6/93NfK1RW/VW02GkASRjGZaDQvNl5a1+DsxOVFMbWBIySlBcUXdpqCEpzjQgmxgAa4bJ4hACdEaAEISTO7L4yOywKteuvd9m+8Gy5WAz/UWu68fOujD3/y5NG9wPe7G6vNVmd1+9buvfvD3mmRS3vxyt7+we6Pf1jqSq1ab9SywWgizOPJNC0K73wYhEG10rh+Y7vWCLevbGgDf/qXP1hbXr+6eUdccX3BIfgf/PhHUWPx+upLuzv3f3q07zOsKH/JeEtedSteXgyaa3FHofaMIXQokTLKw4glICxMHE0439nQns1PfvqB3rnXSyYnqfdKEJRBMMsYTQbgTUFRIvVkXvWIc5llRXLy1A9NWQr4cRiH2TR18dJhlvVePFLK9zQfjZ8dPX8qbv7xg4NZlkBur2+srS+93orAC8NQhUrr0K+Ss8iFF1aRERwBsbNpNktOP39+9O2PKqe2AWGsXGCqKkQg0qgMic86NggYr7p8nLUGP5l875Pf50X/K//k1/St1yy4MOTBzslkZN/4+k3th90r5ThnTp3M8iQ2WmDu2KJkgsYCF5wDk7BDNIAWEBGcBUQpWMCC5FBmAmd2Mr1ztfbyoid5aD3RTNrXBFevX4mscmGVNSXzycLy+vGLp/2zfnt5NRnl9UrNCxc2t64utRr/6n/4o2mSOuvYORAI48rN7Y2ci7OzXrXauBj0Hjz47N6DR3dfuun7dnX1yvjkxXITP733+caatZ7/4mSwrSrrQeVmuLDsN67Ey5FRsRd5FGgAIgT0PEJFnoKQBJxGNDhvhPuT/o1H6fwnD+J83l3Z7s+KWenC9lY6nhqPrNfZWurqcBljf5LZiqY0U5rC/Z0XaZKwy51Y7dcn5aei62kyTvNZ7tSjp3uryw1javvn+SjJbq00N67d1KVbXfBCI76nW50tZVNFyOIUM2AogMAk1s4Hs9HDXdMfxxAGRnukNaG+HHhjUUiogMkHdgZVUIWGrczycnA4evQv/mz89bPO22/oCmyuL1UXouIs0DcW33115Wups57WnvGYdTWuMju2VimxRWYBlDFFOmfJrS2dnRMJu9KCiE09ZZy4Cc4frjYmrTJ49EHttNlqtzc2Nle2tqPIS0eT6bQfRiGuNNnlw+MDYyLwA79ZLYrEb3TT0/3RYHD7pVd/I0uDv/ju7tHZvCyT+bzMk+c7u7N5cvXmNaXcX37rz58+eRHGlePexf/5X/w333z37i+8/yV2xcWo96MPfrAC4c9Wt7b9VtPEHVMNjd/QkSEVfDF7zihaRKw451IgRkQpJQqjq239k6Fv6qbi4dTK3VsvLaFf9wrw/c3VO1SpmsaSp1UYxdl87AQss1epeP6S7p2ltphPzkEHTx48LUu7sla3zsyT7OB00pukC4udlbXlq7m/f3y4tbmaluVbb74XCbikHzc7GsBTkaiAy0IcEwgDI4kTGh2e5ad7xrIhDCkMtCZSGjUAAijnSlGigYSAxGcS42Hg5ZUwzrJ88kePioNCrYe1b1J/qB797nd05HcCpKrnBUEQeJq078Wx0qoonYJSgFAZ8sDlzs6nqCErShBApKLICAC0X2rJbvBrr4SzIgNFeWl9Mof7R8OL0ZXbV+oLrcmsfXKwj77XWmz6reUwQy4KmyYgWAn8nhL01MnRfqUeffVL78n3fmAFjnr98+F4IuMorlh2f/2Xf3160ut2V775zfdPeqcPH+78hx8+KBL17ptvb1/b5mF6c6avBq2uX/fB8wC1SMGlBkqK1AorFHFglPG18TE0VPO8aowwqS7Unfyjpda/hfnSra0lb9TduCGoFxdiD82sP1re3GRlsnSuXL9TUeiFLoGw1cREe7Xmaug/K7L2ysYFtE05x3xSb7UqtXKWMwSNlZWthe6S9mtvvvaGnh43FxejMKjFC2nft+PTQolfiz1QYnMpEhGfkclTdp4OHr+wg1mAFGkTKKUFCTWKT1SIJkBD1hNhhVrpQERAjPJqvkIfp1XO558djz9xTz8+c+xHhxe6FoRiS6UkzybIVS8i4VJQTKCRL8c2AMnoABUGRVGEQcTISgcqMahBjFdsKfNe5eXNhufpQlwuYgjOe82d58fzVGqBanaWuURXWksYNVqN2ehw97DSjMlmaT497/X8ylK3sXzyuF+Nq7/x67/5H771J9f0Qi0KSojjRu3k4GDY77c63XfffzvLsuV25+2/e7vISkOeCcJqRsulXjRhgwJPoOaZCoZAAgAEzKgiNJ7WVhU+BYGuBl6sKQiNIsIiDoRVy/NuTnofnh2+8/aXyZio2qxVtMGCsHDznjOhHY59PfHrC1Y0+cqjMHGmuv765PAe6+Bier6+srbYrBy8eNzdvtY/msTx7Bu/+duhZ+bnx69c3Wy0Vs8+P6l3TBRWs3EPceb5WnEJnCupaeWJzaxLSh/cYJoP7ez42CaFVp5CzV9M6jtAZieErIFIoSARKgJA9Bxrn3XVizOvNk77HpYLWstYkdbUuq4D46k4REFnGUCYia0orZBRRb6UeTGZpek0z7O5zRUZ43mh9lQFUdiWMOmkx9fr1ZbnGyEqDIAtcmt1s7MUNrueUp2qObkojp+NMFDsIPRVURbDyXl80SzmR5PRuEinOJ/XlpcWurUPP/nsG1/5tV/+2a/OptMffno/xzAI4p1nD+NazRh91jtdaNQVlf3z3l//4OP9w5Nf+9JXr2SVmq77pVMAPnmxjipeGCrPiThxngoVkkfKYcVBrpE81L4ihcqxM3XvWztFXbtKXOk2OzqIijLHMhGpJcNzOz6Y9ibVlZtxfUESm6RJ3G7OkwyKnD0PK63hnDJQ5bBYWazUFxZNWF+8ensw/MGtO68uL2/aed9EUSWOXTasVmMjqF2KSjkXGl+FAL5BJLbZlLRV1abYfHZ6f95Tw6M9cJnyPERLGCpCBQYJRSqIllE7SYk8Ao1ASGCwdOCJlDUdxdW1fjIt3UVkPKUqWkR7fiCkSaEfgwgQRl41BCUqDDAgKXwvCHCs5seH03TOjqtRnKOOy6JgOOLh/aWB9BeW/a7CdfZKoWA4Ho0G6cb2RrvmK8I0zRl0dWE1GWe9nePCzWr1OgE/f/Txxsbq/tFuLe5omn300x9UaobK8ic//qvb17cajZZ89mmaJCdnF0VZ2GROLTObpScH+xeD0WXP7dbqlq56R2bOKnktWqq4sOJXPK0IEZFCTVZQE4GUAoLiK7zsAwQQjQgOyNTj3gQiPZDjv1bJ6HS/HJ4foU02Nq5U3Wkym2SzRJtQdWKbOZvNJ+O5Vw0NiXM8uEj8latr8UIUGuJMG6/RXQGLWzfvDg8/9FSaDA4r9aofRfnwJGotaL9RFFMRzwpo0KJVVubOzYMg8qMuGa3KuaFGOh5AaQ0YQ75HgUekERnAOVaUCxgCK+ghEAvCZUOS9sU56wiZPS9YrS8O5jiZ9zxfAYVaLCMxKoWkEC+5C4eXA/ieJ55WRgu7qN5soLLiAu15YYSoxrPTT/zdx3kKn5/2zo+G/cny1Y1OJ2Shcb93UWt0Gita2VmSzvtDoySIA4NpcXb60f3da9fuKHf++NlD3/eTZBSohuRDlzW//u57z3YeP3m2+9qdK6ut7llv7/j4hEhFlcDa7MnDR2VZIKn17e3Q82sV/69+8mHp4PXtq5NGrZoFXuJTjiwudzmwT0oxO2At6IByDaHSKKRKcSQBKMkaZnVr+CUzPLt4cqAW095+NW71D/aOn2cRTrSnkiyl3XvtIp2MhpwnaCpe4Mf1hcOdx157ubF8myhUCjyEArLID5nUyuaa7e/MTh8HcTVqrJazsfbDctJL+mezZFqrX2XJ5yW7mlepdTSQihaQfGCn/Irz1k+fPHFJUTU1dTnsC8xsUAGREJIIXbajaNFMFiEk0SCgkIXBqYIF2NWWKiuOvUmyB36u2WVIMdkCSAsaCBBRAFFSh74oDwUYUYIwts7ZLPfCivbVLJ8+jWfm/bu/9vJ1W8x7w74SrXQQVOOuB9msqxRo0vVAi4Nng3u944tqpTbNR3EQvHhx/wc//uTXvvneYr2xM9pPplkyz7fXuqPx8PnuC8e0td6xRd5otbygb8sCEV1p2blLwYxGs91aWExno2c7B0AIZfHpzvPK+417fP6l1Y1XijV1lqoUS1sY0J4OHRQsTAAIVpwnwEozoWMS24kf9qdvDfXz0S/WWy/8unK6AtOw1eoWIxtqTOa51Yt5bvJCDQdnKiorZW3/+FMLoo6ee17Nj5phvW1ng1prddK/QI2mEirPS8YDTTM3u/B9FbWu5fnFaJblOY1H98tsXK+GrfobQVATFFdkigJAn3Oe7k3PnxxIyRiIIaO1h0KKEEEziggjFCSgUIMKCJGECREIgH0iQBFx1vK8BLNa7wLQcLanlfK5ZFCeK3JlDJJDICEEdJLmqH0BIG1UrH2OlFJAmBfFMc/kncXNu9vb11cVpUvzZbFMRBqcRWwvLS3U46oPLMxg26tbh7u7h3svvKg26qetztLJxbN/960f/dz7L7XqejjF0aQ/Tens4mJjZZtzXl1o93pn9VpzNOmXeY4gyhg/quSzmVJmcWnF06EL7cp68PTh5+zcletXh/N8f+/sZDT9y3DnF7dffSXpmKOJyy1zKoSX6hqOGXUhCAAamItK3F4I/1lnEf7ld6e9fbPlXxw8VUrbogzsqFrXYOomLVW1vXjzHXW0lxfpPJkVFR/izVqzMTl5Me8f1VvLUkwCz3hasounutoeHtN8Nj09HYwvDq+uddY2tsDmpto20/5xbwecXWjqbmfVi5tClel4lA93mt1rRHq8cz6498IU1icTkqdQsy1R+Y4vBy34cp5PsRblwJUEiMoTYSwVIotSThCBiR2USJBttNqanAYAHSFwZnNhsgo8EY2IQCSWOSlAg6AmFZgIQKjMigubHK9nnxw/f/vuluOcwNVCrZUS5sLZ0A/ataDqC0s5TsuT8+lsMGl2ljVRsx7Ox2ebKyv1yH+2s/PDT+7fXF8l4R/8+J7Wwc+998q1tfXedJwl08ncWYuaEBBJEQBkyVRAFhaWmYTB1avN+5/8BACvvXRnZWV1NhpUqrWdw6NP+v1U6YPGwleri20LzpEGIGAAuZzXAiaH4KSUhXho9P6T86u/8+XzPw/g2Y9ro7Pm2mKtea3Sqma9p5Nk3Fnd7qxfJ5xEgV3rVM77RW7d+spGxjbzDYLMLx4oxMTZo4cDTseV7kar2kHPby+tWa6f9J7XKieE1d1HT3f2D8piutQIOgu3W80Vz6umqZsNThr1SjKcUF6kz3qTZ89gnkbKFywtO0ClQBgJCRUECjVicCmbRAhfqHJBKAoJRUgDZIihOHLMWeEQ7WpzWYMyijyHKYNFy1IgK0sWKDTCTnIGIUBWGoG1GDeeJAdwfK88bi9vprPz8xOoNeqZm4Hzo6o/myZF7uq1alkLA0MFKOUHF73+4eHhysr6LD3sDycAMOqfXpydDyZp26grm6v1WnxxPprPk8H4PIwWRsPTyTxZWli+vb2aZ+Xh6ZkxXl5kxvPYltPhODD63k8/iCqVX/rlXzWhf3p60uws6Mmo//FJu7NYqzSeFgkt9F8vTHcSs1OGlGJEosIVSIHRacFgN2vbC/79w+mf/OhZcvwisOnaRrdg61Wa1ott0OHZ0LlZoVx5PgzQTdKUMKtUlmt1RecX1nNBWGeo9c/2w0br0e7x1tr68f6L6XSqMY5qHS/KBuNgnBixz9uLi4Xz0uT05RvXu2u3lHWYpeJy368ov225XhxOi9O5SsqATElirSJPtEJNBlFpAsQKIRMqQlSkgBUQASoCQ6BBlSKoKGJRQA6BCpdiZom1NoFGBcr5TjlX5rbQZAIhBQiokecloCIggctR22IqyYfuWffW27W6/+CTHw36t26+enPeP0sLvXFjqxRJsllqC4ZWFAaJtZ5vTKXqmShJZrVKezh+1qjG16+9jOD1ByPUXpYVrTi+stQ8vxhcXFyIKRcb1ZV20Govv/XaW2sb11xpD84uRqPBrHTzJAWki95FnqXvf+3rtUb12c6LvRc7a+ub/bPjazdu3r7zSqdZzbLZ4+lsoOBvN2owKEiMk5IkR1SWJ2kZo5SjsxMu3M3VqlEyHrTX6nmj2dr59K+Wb9Ytq8bG9hxeziZToFqhQscJNa4GlSRqLmaz+fDiWPIDXWnUl7eUMRQ0b725yOlgkOqT5/vthlfjIkReXQyX11/KT+5Henxts6PNlaXuMiFNTh+Jm0O4RNQsMrGH/eLRmTs+99lY41vnjADhpabQpbidrzBXqAWtAt+CKG1JYhBBcKIY2EN0CjwEA1ggE2kpuUztRCP65BORCLgyTcuiVNpDKCQjDBXoywLipUAJpUW27yerb759/dXXai3TvbJV5q4aR7aITl6chqf1rSvdOPRcYRVKWhSe1lymQRhtbt/s9Z5cXMyWV5Y4LxYbtdpL2493zrrddhRGvYt5GIUvXak8fHGQTrDbvLq81mLAVnO11PEbd9/YP3yGIBfJ5Dt//cMkSZUyq+tbw8ns+YsfeZ4RJ0XB77z31Ua92Wi2RtOxH8aASne8B8PkzkRDweQ5zZpQBKAAawjKH93/i/99+PJ/+jNXlurf+/6QFvR0MirEBx3HVT8wGqzSYRhGFaqDK0yGE2/xdv9soOOguXo3HzVMGBMU1fYiA9lJD6rRdvW1J/m0vrhIoKfJKJJQ5meRT9UwopAC4yuFSVZeDPv5dFyJuVrnIm3kh2fl/j7NSl98RkkpD8iQDjQZBZpAFDIAOPQVKEYgUMKCaJ0YRAfioQgisZCIEChSogAQdWFZO5uSxAjkhVUiKnNkZGaGpFDKR09JYUVEHJeFGwv3a+PzIr6KeqHTbHXi6TxlUKVrROFQ2CKozcX2ZDaZZ+KRE1cOeuf906Nmq7O0fuX555+UZeGX5fBi/9nRWZ7QfLL75huv1pr05MXRart+df1mrbI9R386T8rS+SrwlL73+MHF2V7q0I+qtWpllqSbm9sbm9sfffJB7/To7mtf/e2//0/RDyLFo36ftTd3Q4KotrihXPGjk8fVTnvhyNXzsOJVFSARIWLJru3F9juffvvx3ujGMqoH3Njs7T5W7c1wYdlgjq6s+wC1CjtdZANfptHCIlUr4NRkPqlUF2rL68XwVCnl15bm/WOBSciV4/N73bpZrFcm07RGttZsS5E6KycHT+rVRrTuEbTzWTJMs2Zciyut4rRMDh/D4JzmqS8hIitSkfI98ghBWEBZEcNCSikEg0QIWisW9BWARhJQgIqtcxaJrFa+u9TJAVGXGlhlUVChMYhUSIoNICjUl/oPPE2xEog2AAxsLdgLHI5DWl3dsOVs/9TFgSbQypcwMHffuDueTmxhUcigymentmRQflGOlU3yybS12Gg3gs8+f1Ex6unJyWg279Yqq92FZDzwFB4e7yXj6vuvdEEUkRuen/V2j1VkRvl0b3iRzOcOsNZo57ksL610l1dPeqfPPv/c5vlXv/rzr7795ajdSPrD8+OzSsOcf7v32WeftZr1axvLYb3yJEtcBG7MofZIhSIgPBMMAHE5qNDZ6KHr177eHp7tT7Pszt0vKy6qlXA4mIlidCEWA1NOEclFcZGU2td2xI5H1ahWkkTd7Xw6LxMZnp3n+GJyflGpL4/Pj4bD89XVNSpGRsdFXo7HSRT6QCTMw8G4fzquLC1lJWSPBvZ4HFgMlM/ICoxRGHm+CIlDR4hSKtIKAIAICYkMEIrHAgJaEIk0oUVSDrAEKwAaDYo4YEGlDGltVJkVyvMIffYjrXNExQDAzICY5mI8QhCAXpIMuubKG694dT063T94XnrVMK7FcVwNKmGtAeC4d3IyGgzq7Upi+XRvp392sthZWltZccL7j+/1Tk9e29qYJ4P5vOFrciWdnA/2Ds/u3tr+5ltfq9SWlAn7owub2dnjPbwYFFnuB1GDoBxmzbimk3Jlc1P7elQUD+59mKbJV7/xa92lxWQ4S9PSlhmCFKPezfXu7iP8qz//s/xL79zeWjnLT9ZXm16p06JUpCx6yBoJbDlRplXRtWh2cHE0c8VFu9v0Ql3xQYMolvHFhdihJzlSDOWYw5HvVUfJvEzSems1Hx8g6HTUywYjW2Zxdd2NPou8QCMWSdqsN/LpYL29kE9GYOzq+rVWqxqFC4MZPXz2olOrdNdvp8/m6X4/cEgqJDSX4pQkJaqgYOsIEB1AQECAmkDTpQwBEjKIiGjRgARWiSJliLh07JwTZKMNgFboEEGjUmDFFqhiRGLQHgFB4cD3wRUAgq5gQOv4Qo/u28fx6faC160vdor+dJZNjx/uIcry+o3N62tRtTaf7u7cf15rtubJyAT+rCxHO49bje6VzY0sOa+Eyijv6GT6+q03iU+OziaDi9G9x/uBqb5ysxPFrUk6PXryiPfGUYaLOgD081zXkvmqbd7xFk0R/esf/uR5PisQAmN+9ud+qdpa2H3+YmlxKdL0l9/9y+H52dHJo3dee/VXvvb23rPHP/jeD7r1X2g0a31XLq8Zb9day6itJsWSK6DC9hmreT6cDtKVl15ee+mNPBMbEmRpYROHwdHuREs/MpHWyjeP1ZWvXBw8VrVoMk9Hhy+8wKvM+hqFyKu3q7m61lqSwclhUozqcYXTwuiZ34kgbaiwEsY+i1fks3qQbF+/Y/yKRfHFGGJPoRJQoAgBIQSwQJSzda4UVarLSqcYEYugSRMgICti0AoBEVEZDUoFwH5uMSkmrkh98sFoZtE6MFRa5kJKjwDkkuXQ5gtB5QJFAYrbH55+YJ+bK6316+ut1U6rWdm6ofJs/PDTz45OLzzjA3mNShRuXW8srQ9Ph3lykZ6Pl9pLXM6n4/PdJ+NkMp1lw8fPXvT6w4XGMpcpFOmbL925vX2HrQ3j5UH/zJaMvSw4zRajOCg9o4KsmNd5seqH18M2SPBNO+jM923kLdx5aaRkwpglU1L+ZDTr98++8xf/LkmmoUDnvVd/+Rtv/T9/9/e//8FPX7l1u35teY9nNzu18sJq1CBCRJcqNSBpJ4wrt64t3X4tbLTzIrOCioyOOrN+L1jc4nJpPr+IyFr2i1EfAz+HajIaHSc0OzlbbmXNVrVqnBc1dRi7MmMplIF8nsWeQ0JPk2mEQf166eZ+rRlO9e2X3oyj7vDZfvqor0kZNCQekCFRDKJJXco+kaicBSE1FILyQHwAjwBRCEkxKo0lkhbmS9Fcx6CVCQPy/cXpbD4uRyFqX0canKDyFIOUpRiFqACFPAQLjAq1BcGkKPeDYvHW9eU3uvN0fnFy6qmuDowtytbKWmv9KrqCGXw/sEIVQl4g36Pdh58f7z5sxNiqtImCIp+c9AeaTLNecQK3tq/0B+fJbB7H3ajSyvN0/+BZE8NO7sdhM0CvaiKDyhrth7rutapeDbj8cufmjeripCjO7w0uwMrqIlyP7GBcX+r0z3ujwbmU5fc/+MlnDz5/aXv1ynr3+f7JD6ez8/OtN66v+M3wWt8FEiARiyjWonxBKqczYjk/2nnyR/+f17/yzVbjTUPg+/7i6nI275OrTC8IXJkkJj05t7r+0Qffj+LW8dnBxcXJcadx6/pNT7Dbmkzn06oXe/Hy0/s/bDWatchT5/311ZWg0g7C0FCgg1rQosbK+sXOyfz5VPoTn0ShAWAiJAVKIzog8IhAQapBiRgQg+gRsUJQBIJAeClkp4UFQSFfKtPmTIhW/MD3Gk2cqsn8nA3pPElNUCECVPoLWQoHqJxjQG1AE7KdTPOel9bX1pXW5/05BMHBj364sLjeWW4j+YPz053HD6uN7b2FRqUSl3mulZv395e6q6GX2/G5y3Pf4+W6X7++qlX90cHhp48fOpcs15bjqmbhPCkcumw0HZ0NNtNabEyIfkDGKB15FaOqoac9UKhxUXuNIC5KKbh0rFxa8As1OvjpqBM0Cy6zDBHn02mapD7SK9fXXxz0JpPRR5992q3EEnPDxm0KSCEwgSJE8h2Ik4O9XT5JDh4/DOLq8rVXEmWANLhxIwBnalmeQVD1LsL+rD9Myu7mqwzZdqX65NEzA3ZHBaXIs8cW3NSvVLaXl1JXe3Q4CAkuYiHGjSvNsMa12qITt7S4PJk7mXruYK5TNCZCKBUpQmDRqswdEEmktOhSo/QtZ9Yaq0QRC+VEESIig+Dl9BwpJewQkFEUMCOyLQvP+J120/e8/qinbZYLgwlCcoUoH8UhKSeA8EW1EUq+gNGn7uHaGbxx4527bzbB4CcfHHz0wV+urG/GtdbaxtatVxoWeHA24LQAtqPB4b2Pv7vSXX3pxg2/3gl9RZydHx53ml3Pq9l8ms1Hpwdec5sWWq+i9kfnp0b5W/FSNjkKmaqe54HWWvkQeMr4iMgEKMCgKVBKe4BAztq8YMwTRyyNafqujX6fiJmV0kqpIPQXG+1uHB8Nh6T144NDMnVfX1dIGrWQIfKdg5Lzrc7V3Wz3o08+u9I1vfP+cJ7G1RCsrccVz2v0LgZIxg/DUXpeidurt7ZtiePRyDPkEE+efXb/3sOl1dbImXQ6tmVvMJteXdua7HFzuVKrtRJxTkIUNF7oA82dTE7Toz//EMdzrUBYSAUohCgAuWAA4FAVSjRiRqSRWdAhs5BG8AEVACjFqLQThSzAl1JngugYCBwTJlbY6LjVagR+pGfziSrDKoIiUUIQawFEIlEWyzK1ckqze2tJK2gcHD9f3FnOimFUaa6uXT88ePb7/+Z3W4vbv/Arv768toI2mw13Huzs37j1sh95i+3u2cnu9fUbi93lIptM5xeTWWaMmya7i53q+Dy2pdV+xIq5KJDT2cFpuTtqOi9WOoDIkGeAiBSAupRFgUtFN7HWFgTAVhMZEQa0kSZFwW1udP2qW1i5/urP/vjP/9vd/T1PqTfXryzmhxmUyxN6q9LqhJGmQKEh9FgUAIfV9ebS9u89/8A5W1LQqLU73cWyyDyXeZoFNaJp1IN5ltTbS9Hidl4kiF4UVdrNuNtuNqrvmbh53jsK6wEhTsfn9x8ee361sb50PjjqdrrV7tWSOuN5FjcteKG1FmIvaFXLkyOAgMg6B0orBq3Qs4DERqEl8jQbhUqElAAiGEWkCdABGwdKOdIKULFzCi5VBoEInEOwTIAWihy0HzcrujfreaYmzjUEGNA3EQYCRJzBNMue5r1vBZ8+mh4ZMdu37h4ePev3B76Gi+GJ8vyf/5XfmkznDz//+Lt/9cfTabK00Hr45PNv/eVfvfP2uz//lff3nqmnTz4+Pqmub3bLDOJGHZDrjQUoi+qtSnNhtV7tDAbD0cmg6Qfz54P4Iq97tYiCUIWI7OkQxSIQIGnRSMAWHOdOGMEQAqHvK0TQhIjKbJj1d6pbzzc3EJ02/sLm9Ud7TxdvRr++fbsyVotBfSmq14O6Rz6CgMyNq6BfXbt1ZzLqHx2f1zb93qjUK4ROXGlFCTrGclYJqcitUShxZXaxV5Rl7gxMz3tHkg5Oulu3iOcG1c7e40D70xyduAdPdqvVQaNWORhn1bbvN3zPj7JyFnm+Ig+CefW1jcnhIU1KREWKNGlSgGIAGVQJZJQUl6peCMyIQD6jUSWg0aAIWAGwWMPoCVqtNDvngBgACIDRgQWbUzZXKtTM46SYMs+slA1oE2pNGjSUIn3IP2kevZieLSysjcf9waD32utvv/Xe+9PJ4Cc/+WGzWms2Fu+8uv7w0Y/+xz/87/uj7D/5p//FP//Pf/v0bH+5tXxlvb7QrI4GRyene2cX497pRTPkTsM1PG8wHjdrK53OpiszxdLf25mdl42RaqkwwthTARGhQRJWIoikkJAYUDkpgYTEKAyIrEKl0NMAQJ4o1UDzjfYrf/zjfw2ovSCo1JdAnv7wyeN3rnxts9Jt+5W6Fxs0mhwwoIgyZunmXe14/+jpaDzo9Vzoew1250fPY5qn6XzkCi+KszThcjKe88NnT/b2j5YWN/rnF1AmXq1Wq9Xvf+fz1dVlTvpvvHQrK900S7WvsxJ3D89Xlvj4/KdJ6crg/fk4hdnF2oYuTXs6Gn1y8uDa1Y5+mkCeXjZWiXgITOKIkIAAS0ABJo3gK8+g1iBKGyKDpBBZAV76NiLNCi+l1BUIIjkFTghYyjLH1NcsYF0yt7lgXjjbKSFCAF9loC5M4ro1TkT7tW/8wpd753uPnjwUgVF6kc3HF/NpmSZK6+2Vm7/9H/3Wk+dnb77x5s2rK1e6C7evLl0ML6aDE9Lh7Rtv9S/2FJeL9UXgMbisUasHvk5G83Tan/bH/lCCM1v3Kj4GGoGoAGRlNYoIGU1Ka4NgBZhIk5AyHqAoMkjATpEOQAgRHNHPLL3+93X/dx/+2Xw0f37v+4qUNh6I8oh8IgJfgSXngRSa6q3rr/naP91/+sHpTy6yJB27Rk1+8sEH/d0Xb95cyJN5oxaUInlSDrNklJWjVJWlbN1Z3mh3E/QbjUbS6wUO0lx76fDBx3ubm5tbq6uD0enWlWu7h2PtW8emPxj/4IMfNUP/V7/8tSb4WTI/OjnqDR/eefvrcXxl/sE9kFwQBEoCC1hxwMgWKWBnAZPYrxisgCgASwQaBYUvRw4QCRBQ2DIRatTgLChBEAESIhKCMp9qZnEsJWcuu5SDdzFnUb0x9f17dP74/OD2S1/p9fbOz0dvvv1e//xg5+lutdP88MMfDcbFO2++259NY1Ot1xZWFt1LN9brYXZ6dHTRc1mSR3G70VjO8/mqLpa6G+l0ns+KPLNkKpN0Oj/dr6jOYGfHnM+7QaNCQaw8TUqxp5XS6COBQkPkUDxARSCAgKgUaVSCROKAEFAhKRBUZHmB439W+xl3N/zr8QMnmCaTQOmQBNiRAg+tD54ST9BbuPVWEFf7ey8+OPzgg+HDvp2FGAN5b75yl2c9INNYWokj/XznZDjOdaWx+crt6yYEZa7euHv//kfXbt7itFSkNm9cP3/2cRDFfHBa8SY3brx9ftwZ9A836sqE9dbS+qPPHz65/5nz/Ns37mjjh7FfcFkJTVTNlv7W1jCMxn/5Q3ROKQOoAEExIqGgRRJPK00BCFlMlTSYldClnBvipdiXAidK8aVCnwDA5fNHZkZApZ2grgXNQXYG4Cb5KJMyABsmrBRMK2H8+krrqM+F+8o3fnE6Oz98cdjoVLorC0cHhz/7y7/x53/yPx6dnrDB//CjP3NWNtbX/+T3f+/NN1+nLOU8b7UX64iHR8dg6eAsSUdHnpbZPGNxLjtp+dWF5nIxmat+1oJqVYW+8gzpgDxFxpCnkBCNIqtQkwCQAlGkWACFgNCg8OWSAiWKDCLoEiBAvqIW/1P/fWXdZ7ODkUtvep0rsrgYNJq6E3mhFmQw9as3w2ptfrT78OSnH1w8Os5ndR2kuSwsNt945ebJ83R1scHkTfOMFUbN2svvfH1h6/bp/mFroZUUgNnsfP+5sErno/k5ZWkRV4PNtYpHiqezZpguXF+bHPaGszHNq4163Zbp1rUrT0/PDo4O39pe9+NmgsF573hza9D95e304JCf7Yk4Rg9BhJWgQWYUq1EbFVihS41cNBbFI00AxEhKMzAiITosCIkUI8OlWjdc6s4yiNKtSpvJDee9lItJ2p/bWUTOGA1RvbbYvh6mH338ycLZ+t23bz7+5MP7n+wFEdbDRkXyl2/efXaw88f/wx+Mx9POwtJ77/+8tUcvHj56/ytfandXcpRnDz8fnZ1xkj9+9MF0NLq2vtpqrlbqzcjz69UOOXX22WfTMVYprujA074hzyfSCEo5EEK6lLG3X6gKKi2oCDQSiRIApRyLAJBCQhDQCoUManu7bP0fVn7j3E3neVFXpkYmQPQQUZhQ+Ve2/VolPb54fvz04/7OfnYRKLUM1WPJGlo9/+iDW69erdY7RTI47o/vvv5+sHS10V5ypNavXtdGz/YPp+m4ubRWaazi2UEQegvBjaS339m+m0/mDx9/cnu1sbG08GyarDBfubq9mscnB7vtOD49PVhf3rzIMk8nk0kuqgRNKibvS9emh6eYZ4Y8QCKNiBlIqMky+ASkUJUIogBEoSIRRYYJnHBEwIqYtVIMKA4cilhUSkiVrjQggqRbq5umXycTZcMHecFZUSbj08DBfOanJ/jSa3duvPZyEHiVij5u+v/9v/q3T5+cfOUrP3Pt6vVrt9/84Yc/Nb7/j//B33v5ztXCpq+/+RuNUBG50eDCr9Yyq7LpYHCx325U243uysbWzes34ygiJ9k8Pd85yM6moYS+MqQCoyONCsUgAl7uTWR7KYdMSABAQiIOyaAgMuDl+ggRIIWkEYFLAC0KFJEKwLTEg4oRZGCL5NAKs++vL6oozM/6hwdP71/cP0jO6ira8JszV2TlZDyZV0Pf5qUtJyIwnRZPHnx6xa9V6nUviGoLzckk63SXX3n3F2r19sX5UJlQHE8n4/rSaq272Xt+YPb3ynR2drJzbfu6ddr4fuSFmoLJ4GJxbU1rbzCzPibEo2pjY1aUp/tP/vTT7y4mvbdo3TlrEPlyKoUzwuByHZ9AiQAEpBCEFCCCqEvmi0GDMCnQmlzJl2q6zDmEMSSXebFov93WYSWYVRDt4eDFRTGdudE5RbQQBqY82N0v8rTRWVy7uhhXOteu3pxOmYyngmoUwJuvvHx0dPzGy9c1cTsK5ifP1m7fzQoL7GyRH+88DGfn7VocVpZE1PLa1aASaXaFzUUKhaYcZ9qh9jQRaRCFpFEUkVw2kQDhJWPDSikkRCajAIQY0YAD0ApRAwkgCGpQVoCUMqAJBYVRpEQkEAHygUr/6roiU5yfHx09udf/aH/eA5CtuFPVvgVWSXDqhd27r+70Lg56A4UUt5tc5A9//Ocf//BbflRtdtarzfbVW6+2G20wutWqeQqS6YCyfHgxGowyBWp7dfl8/x54uitcbbRmoLLZsNpqH+y/aHaqNmg92T/+8js/l+Z83h9Yffpn3/7pH3//+/HU1lrmVtRVCCJWcSgkgkKogJ0wshiWwkKslEaGyw2QiILAIA5ACYtWihkcamRLScGX63U0ahVo8FQ1VJvqZVQBT/fTdAALaze/9HJrDS/OzvafDy56/SQt1692fuabv/Llr/zqyXlvOB4U53Blde309OAvv/+tqs6+8d6vbN1dJpspTceD/tPvfkcmvdryYmNxpdVeAR2J0mlhc8eqhNlFevGoN94fNihUxEQgpFBQlHYsWhkEA8KgCEUREqAGEKU1ikKtLvEjAggwkQ8IKE7YKaVIaRBgKFBpKB2QZkWKtN5YQqPL8/7Zye6T84f7s14OshZ0YhOGxhTOrXtFHGzUl16bebvf++s/TSan7773xsba9UZXe2HVau/gxeHeix/e/+S74FSzvfL6+28RmzCM04ujagyl0sXg3Greuv1OXKvMhdzsIqhfGyTn9Ug9zfMHj569+363N5i+2Hkc1hZ+8OlxECXf+uFPnu/tF9b++erSy1det7tDTxO7HEkLWeSAwYoogowhBhQsnTJGAAkBUWtwzgGDQ3HaGNSoxSSZY2GtvdKBkVwjeuQzAFda7VXL4kG/N0+rAXrkeV7om5W1zcXNLguUNq3VWn5YXVhf/v1/+7t/+u//WJgnk+lyu/mbX//q4mJQpFNE48Xx+dHh8c79V27cWVi8XmtX/cA0KnUdhtbBfDYr5uPZYPLwu9+Lp74fROAQlcbLvbFSEgYgpSAKkAICUgBaEQApBCVKaaVBCWolOSq4XEJBIhZRX2p7c1mKs6gRkNFZ7UWq20YAdzE4P9zdHz06mh0L41LYjoxBFAVkEGqm5oLKwtLCowd/1ahX1lbvEPknvb3xcNrpbnXXNm9e2wi/9OXBxeDHP/zOw88/ffbgk83NxeXVlbB5tb2yXpblkJ2ydNY7WGtVq9XFdN5TostirLlMZumcRQk3Q+9P/+JPNjZWNIU/+tb3e6OLNMsDg1/6lTc2v/7N3f/6p9nOrqdZRDErBEYAwUxYnDgBvlyjQooQNSA5FobSOQRCjWQCTwqrNJZOyBaEyrHSbC2iFuOjcpWFhTaXnrLxG1cGk/Onf33eqjW3r7bnkyH61XqzynEQ+TqdFV/7xs9+9OEPL46HN6+s/84vfe3m2tV6q8WoclCeM8ubN3yhbqfRXFx0TEYFDDJN8jQtbZm63JmggaKkLMFnQQ0ASHPBQMAXyUSEMEBgEAYkJBEBRZc9tILiGAwA/c22AoeEQB6IAwQWCwikjAAAaTSxXukAoL3o9w6f7w32XoyPMnD1oBrrqiJLCBpVqYA9vvrz7zx58IMKTe5++asLi+uz0c5573Q6uDjd+/x85xNlFEUt5Vc7TW9r+a3pdFyPTFlYNdo/KadR3Kg3OmG4sn9wOB0nSjIAzIqiP1P3H+3Nk8QLKfaEPI6qwXAy/jt/6+8+2e29ONwLPfPbP3f7l77+rr+InV955fBfnkja14gGAgc+SooYsGSKmR2iRmAkDULG2ZKLFJVSHtpC2DoyZLyYmYtiatkGBgG0BvqbbdJKqdhPvdhd2y5qpr93PMuzja0t0Pjs4/vHvenGlW0S9kMGp63N/qPf/o+Hh099omsbm4tLy6BcWjiCtHDggKLOemu15QEPslIApHRR4JeeJKl1Gcz7STWoI6bIAaEFSEFVQNgxIoKAZhGNlzubBQ0QGUAWrREUKCTSIAwKgTQwiQJwhJfLY2wJmkCQQFSlge06SOl6/dHp0fFg72hykIs0gkaModFGkw9KHLN2iJ1qbbl2+sOPS+ZhsJsPDhWhT3T91lvnZ88Uq8EsFxUcH+xbx3FwZItiGJm1pSUJ5uNZLw4aSyvXddC58+p7H/34Oy/cfrdTubZdU+SfT9IXh+f/4Nfeur7R/fGDk+lksr22sL5Y+4d/9z+m7OjXvnLtN3/9VyuV5SQvotsqevul8be+7fuWBACnCsU5C8Sl2MK60iNSGkEACmEnCBoFwFdYFEVJqjQhKeUrnbDNAQ0SaGQRYAQAwSIre+G837SSJ81G9aWN255nZ/Oys7bm9OEHP/ijvYO9eWqrcX2l26xF3vD8KCDz0sZNUCgQsxR5Whqrer1RvdkKvTDyJKgFpYMkGU2TvCxoNs1VgdOjk2Q4a1D4xdCNRGAjANAkSjGKIkIBz4HWir7Yq0AGgJDUpd4ziAayIADqi7QfFAALeAQORVB3WtRuQJKV/cHo9HR/sHM4O05EmkE9VqGnUJGQ8gVyRu2A1PrKjFmhevPrP6vATC/2z3u7TNQxXmiqCUulYuJatNpttWu1IGyOxxeT1B28eKZsVmk1DRfTwcV0fNyqLaxs3fzpB98fjXqNuOkHsXjUaEXvvn4tjNpJkha22FhpzN10fWn5f/GP/t6tKy3jN2alnfWOI69o/tx2On89v7/rkpEmn9AAOJCsZDImYzbiFCMiM7AgiSggdgQkiM5ZVRgNSEJOtLWkkDVfFqkIbVr0OXnSSNOAisloMlEs+fPnT65de/3dL7/06ut3rt249u1v/fnnn3384PN7h7vhtWsbEbq/+MEPthZXbt25Ncuy6cWkurgAWjHb8cU0X656fpWQ8jTTYnJnp2VZlm50ePHs/gNOEi+ISIlWBtEK56I1gyEJkUgEgTShUkQgwKBIvkDWgoJf7JBQiARC7BCgBOsASBktANRsU6sCLrfjwfDk8Hh4cDA5S9k1gzjyAgW+p5SvHAMwVhEoE4kqzQRomIor8vW7L89arcH4vNlZ6m5c3w7jaXoxP78wYlvVupLcb3jN5vJ0Nl9a/vL58e7+051h77S0w267wZm/FNe7nVbvdK9w5ayEVrPbOzskUx9OgV1y5dp2phq9YTKdHzz//MFi9w3lhxeT4vzFo41rN07PBuErRWf7nfEPnhfDCypQspKACxybwuTooRgATZebk8QgalCKbVI6q40nIIiIgFZKAwAq1G6aKgoAsbByGnFWR8IsiHzf1MK48v7XvtruNC3YZCrtxeWv/eyvdBc3VjYejUand67fXgz55WsrS+16xqUfoh94uSviOKzV6xokzVNS4GlTjePD/njQT1GCbFaePXg+OOitUOBrz9eeUUaTT0qBAItjdAAekUJxeJkDoVFAii4vsObLxXokIiTA4ADVF4tSSClRhjpNDA1medm7GJy8OBkd7k8PLUrLj0MvMKiVRo8IUCnUBNqBocDXC7VGbBBdvLiKOgirndbSaqXZjvzY81Sj4KW1hUYUJKPh2dnZ2aDnnOts3vVRN6uv17xoeLY/6k9SYL8om81O0ycbG88I55LMRmluZznGpSwtLfTPh0dHB7deuvNi98m3P/g8Nurv/fYvDXvnJ/3TaoDldN7evGauVpfe+cUHP35aHF3MPvr8O4+/+yzrvb/00qu1azdwo821yARskZBJAuUh6CDJJi4dNXQDKALUpc19HWrl6+mwH5u6aN9pdB7FjWpcrZ6dnTlwnaWuH8LJ2dmTv3iapHm9VUGwDx8+OO3tI6j+cLZaW3n3zU0il4zm1XZcX4z6g5KKcnt9mdkqKTyxjs1Jb3h0PC7yJB0lJ7s75x99VmeKdegpIlQlOwQmcHi5KA98EUXqcgAHmLRGAUIHSKU4ZdExoIgoVIqdQ9JQijCS0lSJ6f9f1Hs925Zd530jzbnCDiefm/v27ds5o0GCyFEACFGBLFsSpaLJslV6sGRXuazyo6sc/gHbL35wlWVbsixLlETSlEiRNAASDAgNoNE53b5988nn7LjCnGMMP+xr+33Xrr3WXmvMEb7x+zbXgBmWTXd0cHx/f3965/7yABBGsao4BI5CHDFEKdyZKDgTmjgwDtZzRb5Muc/kNN7eeP6z3zq+d6eZLk4OFmvF8sLFbehmi8Wka3GM5dzr7QtPLSf7J3ff31xfX5zurY8GwxjXBgNC2B1W81MZBxnv7Jw99+w77384b2ebhV5/9PEbb//epXPr4DRbNkdn8xt3zzrbGK35yy++yNptbBcxBg4pDBt4bPx/vfPDrRfWFmuPfevlv3rjw6P/9b2f/Nrl8SM3ztaXpWA1LOrsUDGyVIGLlPu2X8YiMgsCRiGhIAenh2P1amvUVYUVwIGLMp6/dCkrnB3tvf7ma2czu3xubTq9+dY7952lX5799Mevtovle29euPf887/6za8+cnVLvd27e1ZtbROymQk5hQjKhjZNeHB8ND8+TK3OTj/ee+fD+Z3D86OtECtGRsjqUVWd44HMG4d18gRdCYMaqAQfqGQUgEyZlIlTViBCBlXklS2OAGSKJa+NcWMNUspnJ/3pyeTg5r3p8VGasBSlDErmAmJkYi4YCiEEj8SViKBxdp5NjEe79cb66d2PrzzypCZl4uF4Z4ZH6PNmOj2S7sKFq8NhsS3jnfXLR0soRxs3X/sz7Cbj0Yb2Jz/40fsX16pvfuOvQMaaOTIMxSzGAIMLm/UjWxf6Zf/ma2/tH+0//9yFSMXbb719cWftL33jC1LtHt4/Xt9cqwaBfEES592Utd8q6Su/8MLpYvrKMxc3t3c38M07b+ejc3j90qPv/6s/HhfhKj1WI+cO2JHQW9WmVc2LKBVjUcQooZLJ/EZrs3G83A8355Fny6UVUq8VzXxxdjy7cvmZLz9/7fy59cX0+KMPPvrJT14riuLFFz7xs5/8cDE7+b0/+LfPXNl59NpXMWzOjz48/fhOGdbHw2LZLyCnZtlsXrx2cnTcTc6G46LTSZsk3ztZwyKiBCeC4BSyKzD+lO/dTc24GjZ+osw8XW5odbEcDGzjXKi3OEYuGRidANRIEdhTQ1CiJhoPZGvHmX22TCdHy7PD08nx4eJworPAMTIWWBRMgQshYQkRawJiEcIiSOEkBnJy5wwW61/52lf/6Hf+6fHx6Uu/8JXzVy+W41LKDWxnR/PFmvSja2PVZshy98OfjR//xHoxEh/sn93omoPRoPzki09cuniO2YKUUo42x2MKAx4MuWsev3iRsr71wTvf/u53r13f/epXf/ntjw4EF9/6a19/+dNfJw3l+u6dW++euzAquKhK6LWPG+tQ4rNPXfzwfZD24+5osjh572uffnxY9rJmiS1SVFRHz6CQWzB1sF6zQVsUcVCtMUcUlrabNKinbVmMN/I6bow3Y+0nRwcff/SRydYnPvPcaK34/p+/+tqPf7K5deGVn//y9rmtQdBf+tY39m689i//xT9rl03b+GJ22vUN9jLaKly7NOkztCcndtgcT84OPnzrbSrG60XZHc/y8WK7WneWQjhzPuS8zMs3C71BbRzE+fK465q0XNiiEzPS7nFa/+bWi0V9cWAsno2YV17fmMgJR7VsreFw5G2rZ0fN8WR5eni8vHeUlgm0LGJEjhwF60C54IqoDEIMXIQCuUAuUQgx9l2en0znN+6dv/rsF3/p137w57/3e7/3m5/94jcfffIxJtxc25hyOD05Or77Xl2dP713942334H7zVd3HnvmhZ87+KM3u9Q7xK2dWFRrAlFSruM45I356dbx0XTv7lHFWzfeO/13f/aDo+nsK+efDlDcff8nX/7qJ776rV9plp12k90Luz/9kx/cevPt6888XY5gbbOCIrV9PWkXoxiR19bPPz6Z0XqpJ6fzj994NwBtjM6PivOMhQEmTcmMEMF7omjoo+GQXMxdFpbMNJQoGxFHcThIXV6sbe18YneL4qjXxR/9uzd/+P1v33j3dQ7y458++/Wv/ZVXXr6+s72VTi/8R3/nNyaHB0nTyf59dmTqAhl4NgxnU1003fzkrfv37/zk9R8cz/sKy42D+SPOztQhzEjPKt/P03crXY4GhOXe9OzkaH+xmHaLiQOkfjmG8OhgiLmftlMTiIqRQJDQQjkYxwvnwnDkbnZ61p0ctadH0/n0LJ/OVImKIWMRBDwXtB4ZYxgGigRlIQFZuBTCEkUcXVOe943n04/eOquPb5XrG9/8lb/309d+9C/+93/0+c997hc+9xmUQspikcp7H3+4PlYSUtSf/PkfXX3syme+8PXpMy/94Md/UEUWXN+/t3/SvrO1/sjJffjhn/346S/Gs2xN3z+4f3f/xr3p4f5aHT///NP96dELzz99/vqzi4PJ/OjGtRd+LqM8//zL//q/e/XWj2+tndsabL3x/Oe+wDI6vH9vbVTuXL68PJrtbu+mWfPRt//0yh5/6txLO4MrCJVaa9bn7OYGAIyhlEqo5lCau3uS1ru4trHx/CO2WYRaeC06hels1ji3zfyDm6eTZb509bEiwjtvvfrWT79Dlhy+tVaZnZ3sjKUshxxLNTw9vX9xZ71fnLZwfu/guOu6cR3WRmVxYX3jy1/5zh9/7/UfvLNNuzJeP/bmxPR4bf3j5uReUKnGpPl4f69ZnuSUmmbS9A2aFgbnQtnp7KenHzw9uHCh3hr0RSU8HJ7fuHKt3Fg3V22X6eSsOd1bLqfT5WLu8wQWRCJJCBxJhEcF1YEKFhIMHMpQFsCBgoCDmqWumy2Xy7TU6bQ4W6tfuvzGd38nl4MnX/75z3/5F3/w3d9tl4c//5lfLNauAdrd07P37706OZ5htwzc33n9Tz/z0kuzebr9YLE+4PVBKstB7303X775Z+9AtxxdeGR+64Ox4XzRH5+dbSDWcVS04dErV7bk6UU7K+Bo7dqTRvVs3v345juPPXY5v/ugOT6aAPzFz34rlNXJ5LCFXkM47ebDanTJNj5VXf/stVfqolbllJu27/p2EWIEIAGu6mFR1CEUGTG7oqmAW7s8Ovnwo/7WneLJC7bNDaeTxcnBssc42Lp4/blXNtfWv7CcnfzoT7/9T/63f/TGa38yObt3+cLFl598bE2qqqgWiyzlxry/tViCc+4We5Tng1h8ePODvYPZhfOXtocDOlq+Qucu1BsH2J1AE3Z2oeo+nJ4Vg/NliPfv3My5zQ5t36eUyYFJmOVmOttrpzCEy7FetLy2cX3n4vXx1iUqSKfz3My7s5P27GzeLSfaLFNPrEJcCkWJAWMIMdKwEAYkkTIUgesh8qoTALldtMu2aefTftH2LTOO7kxsohuXn/zhT77z3ofvffKzX37ls5+/8fZPdPmvH3v2k8tZ6mjtLPTvHj64f//+Rj14qbAbN986Orsz2ji/t3/z2rWnNur1Ozl95ktfOrthR5yJZehFtYhJ66L0mbZN6t/84QcvPP+lat3i2iDDMLeTsL51eDz5t9/5gy88fuXLn/rUyZs3s6ZFSl07L3N11NlZf4a526jLbzzy0suXPxGktJRVl8u2XbSnAJ3AduCyCqNBqCAUOSNFdffctzIsqtPZ4a039tset4+f3Pnii+OrQxrA5N7JrcMzxQdB07C6vLm59clPfa5vO3AbDkaDSO10huVaDsXByf6bb/w4MA3L8RLa8YZMmsXOWlXI8sdv/eD0z+Hp8UZ5b/HYYOdAmrfaM9ze3tnenM6OqFpfW9863L+VcjebnqRlQ2gxFjlEVFx2k7adDmVYGdRh95nHPnPx8mNUFnky6yez5uQsL6fNcrbQfmGtYQoBAxcV11HKUmKgACKBK2ZkYYqllDWwOIN2mud9u1h22vSpY5C1+lzMy3JrOHv00f3mkEPFlP/N7/zLZ59/bvfKYwe331t0y/PnLkXxi9ub8vyT43Gxsb5z/XNfvXs6Off4i73c43ZfLJvFN96+9elXTl/5ypdu951NurV+dH/+YEeGQ+SFVS2l4w/3/+3//M//+n/y66Phxqyfj7evtbn8/W9/99JO/Pmvffpc+1j30b52y8jSZYrcFcyRfBvsCxc/9/T2MzFwTtanvs867866PK/jKHI9LschFhAK8+DYgqPmTnUpV9af0+mN49ntaXc6+WAx3aYNvN5WtLW+uXvl+nA0rNeGFGgxb0Zrm3/tb/x7XdOd7J2+9fqPvv3Hf3jt0qUnHrl2b//+5HB/Yyjt5lBEp/dPj48nuHNhWI0/9exzv/3b3z28PXt5eMHXy3fm+x93023eCovTejjuYXZycH8+OVhOZ0yBakTHnJrcLXPfLtv5GOjLmy//2jN/9ZOPvixVqd2snx53R2fdctE3i86aJbStGWMOTJGqgoZVJeKBMEghxAVHkVAgR4wRIkF275puNl/MmzbnWGBgqWNNsYgdjn7uifUnt27fLp97/uXXX/3j0ah847Wfra2vPf3YxeO9/UEody9sE1S9B6jXpZbsQLuXmhab+f65c1s5Je3nBaYP3/r+s6/85SvTC/u335nevFd2bVUMGg1JUxJvXY8+vPvDf/oHX//Pfl22NnukG29+WMfJr/y9v3t+97ofLtefvX720w8EcgJHSGBQc/HK7rMvbT87LiWnpu1o1k2Wy0WfTphkENfXBiPi0hwEzEzNurbV3HUptbK7cY2lDDx4b/LePWi0PQtExXgNBwMVmjXd3QeHZri5PT5/Ye34470f/sX33nj9p7c/ev9w//Dg3t1uOVPPMZbb53a2xjwuNODg8YtXLIxu7x1dv/LIL3/pC3BrErF6K03ePLvHZT2dnG1deHS+mHXLs36pVb2xWLRdO4WMAG5u83apzezF0fV/+Ozf+uWnvjheW+v6rj85bs9OczNt5/Pe28ZcuXekkjBgUUhRhlJCLVIwEAoyM8ZKygKlAFAwtJTTsuuX07aZgcOojhIrMJNQImGUUXOU0knzxKMXJ/tvX716JdzdG5Tx9Gzyxrt3nrm+e7z3oO31/IWNeXO2sTYusP/4w/dCfa5rm9xNN+t17RYXLp/7yhe+euejD64296pm5O8f43I2jKWjF1BiAHNb5GXF9PGrb/7on/zWF//TX9tfTq9eqZ5+8TdGo83jgzMf4dpffb6dnZ68/m4Cb7VFtE9tP/XC5kt1GKScZ106mp5MmrvoWnO9OX5kWKwBR2BGsmyW+kWf25zalFsgktH59VhyCBXHInQfLc4W85NuY7eYLBans37v6N6PXv3ewd7R1WvPVJUsph9/+P57njL03Te/8Knrjz1y5+jIkl7cXd9dX9du/uD4YHt7q9HpaDx46rlPhuH4U98cMOLJ8dnFD9/p/nDjvQ/ezVnb2SlAGI136gvrb/70uyeH+6PRFsUwXx63y+nz1cW/99zf/VtPfX17c6fPy8XpcT89ayeL3M2zNr15D6iESEVBIVCIGGIsJKBIpMAca6ICA2EQCtE0uaFqp9n6dp66Hl1GdYRYSSgBMlANllFzuHm2+N79Y37v0YvXDo72di/u3vz4tnb9Wdd8/42zn3vqGjfzt985K4UUl489e322XGK3nw1S26yNNhfTxc2b9zbqzZOTyc9+/OOrlGE2HYbaAdgxM4AnQiopDHKcYProO6/uXLny8q9+ZeqlSpktjTfK6UHTD5cX//Zn7zw4OLr18fogPrH22LXx0xJklhbTbnnv6PayP6zKers4vzW4UpdbXBBJgZCyYWqXfVp0ObubgxCg8GhQopyv6rKOxXJrb3jWU27npxYHu5cvrV3cooAfv/vG2+/+6PToVKhzR3D92md+/ltf/gJXw/TGW0dH985Oj8aBvD87Ojzan+VLVx7hSobmYbi2ublWV8W1R6++8skXvvXNX/zd3/qtf/R//POP33/94iNPrW2u3Xz/B/PJ5JGrT09mx2cnDx4L2//xi//B33nu65uDoXpuFpP+7KQ/PevaZdZlb5BAQQgQCohRuOBKhISFAhNGDoHLgoqaYgHowOxZPWlu+77rLLeGFsuANAxVRSzAAlmzGgBlBda+uNnMws8mxdpLzz/9w+//qK7DcH24f2tvWG299s6ti5e2X37uSbbEaX7/3uHWpWtIKP1kOBpIDEVZd91i4+ITp7O0pVBQbDsIMZALoLmTuYBnCRSIIuvSqhu/9RdPvvLi+gvn9k6Py82NajiChM1Mi836+t/8Avzj/umwvTu8lLLtt6d3Z/f3Z/cZ7Fy9e35wcb2+OKzXQ1GIQFLXrH3T9TpPpgbAHkSAwQWFqY6h4HU69/hwU7p7t05bvBgHo9HJfLF3dBxk/OLPf+0zX/66WMu4OHqwtzlau3J5l1o9nk1PZ0dGMJ03t+7f7rtZTkbd6dHCLlzBfnBuZ9TxWL2HyXzifQ+An/70p7Gf/7f//f9499Z788kxAF68dPXg+EHR4X/+6C//gxf++sWd8+ptOz3pZ9NuumiXC81tbykjGjlQSZxLCgUOYgBmZg4chJnNhEKkUEAocFAAI6rnru2XS+tbBJQiIkqoSkAmInA0M8WVrEANEgBPfB7rwdHHNzCEF5+60vz0g40L1aWddTfaP57sHR69e3twdffC8y9+ZVCv/+a//GdJF7/4xS8n7Zt+kWcnVy9dXM7mUFbrW+fppEJ39iAkjsgIYIV6FwAj59p4DJS0//Cffu/T/82vbq1t758uFwMo6qA2OjuZbb3yiNz+bPXqSdM2x8uTG7O7Z8uTcSx2qnOX1h/d3bxUh4rjIGXPfdvlvmu7PiVHiEGQgEDI2VeqLGtaV4rj4SB1gbbizjKzHRztv/7ejZu335tNjxHp81/4y1/98s/XZetPPF2Uxb0Pb+7dvXvv8MFi1m4Maq+51yVXrJ6WZmenpw3gxoXH1/OF44PprOgMdXF22h5MRuPB09eu/6VPfeI3f/87fbso4rBNy0+Pn/uvPv0ffubak87edPP+8LQ/O23bJnez7GhomYiJVsNuZiklErJISRFZSiSynEAEJGJgN0MRR9BlA+poKFEglIjEEpCDu5opZABQz+poiLEUbwoNT87OxUfvnJzdfO+tMN6uKqnLogr1aFh/PNobHhV//r1X966eS5DHo93nX36iWSxmuWe15dnx009e392+8tOfvP7UU1eaxfHkxvscjIXBXAgJmAMSFMnRtDI2Agn1Wn+z2/uD9y/+8stNnYtxsTYc34LqxhvvvfDidfjG8w/u/fD+j3+61z9o+uXFcuOx0SOP7zy7MbpARW3ZUtv0fTZIqVeDzBEIy8BB2B3Ze6VggsKA0M9aqUoRroq6on6vWRydLUI9fO4Tnx9V+d7tj9YG5f7evZT04sWtV//sT/7gd3532bXnz105tz120j7j5tbFjeHaZDnH+Wk+Wyzm/YM7HxMWt+7fHq9ffP6ZR+u6au309utvXNzd/doXv/z9n70+bcEg/dpj3/gvX/r186Nxyn06mS1OjtJsmvIipU4JPUQACcBRkCUQEBNGYQ4RBJkKKgeek4EjOEcGdxKyrG4Z3FAC16VnBgmMggyA7l12cyAEIBKC1CORx3L61McpzAdVfOLyhb37e+++9t5Z70nkc595/u5Hd5DDs1ev5NTvDAo9OjycndRr40vnrrPjJ1765P0PR7dvf3jwoKuL8NT1a5PbZ7OT44AFugqJoAhHJkHn4AABTBVgEKINi/rBb7+99sLlR3/hymyp90/bO/fndyaLl2Lp4eTqb7x0SpPTb994YnTumfXrO/WlothocsbUg/bZMpKrI5KWLBxqBjI0QkIH5awOgjEgYTOb9NPFcH00lnpN8KDbKyNf3jp/8ZFH5mf3b3148423fvrbv/3G2nh9enpwdnxYRV92nYFs7uyc272A8bCotoeXnnrtO/9cFcajDadwe//sp+/+/t27Hzet/tyLn/jSl78+rnzv+NZk2T13ce3LP/eJ3/q/f/Q3t3/hv372b2+NBk2/7I9P29PjbjZLuVFkl+AkzILgkVFYisjgURhRKo6MBIBMVYDeMYPnBIiQs2OGbGgEHAEzWXAk0+xkKMFyzn1PgsgRgb3vQIJl3B/vvXHy43TYQcwHx6eF23p06Jc9Dw/2T0Kk81uDnPpf+tKX7ty6e//ocLPeOj6ZfjB9c21Y17nbv3PA/ez+4f5Gw+MPEx7E2FIUKThGDqUMYCV4dkQSBCFxQCmE3Utcdm/9T9/59NP/vpRxHH1tTK989ucfHOkAFMfFl/7B1y4/sg3fvc/AizxpJinGeiAjcCISBGIE4ShcEqMDgwG5A2akwj0LEJEwIByd3Z/qzm48NwijnXNaCPTVzng97t9Zhmh7925NT2/f+ehN7Zuvf/bzTz/76J//7K07dw+dyq2dq63Z0elx9+B0feeJfn6ohlU1ODq8M5uesOByMfvo3j383h88//gTz7/0ys9++Hq4MLh2+fJfX1/+F0/+jc160JycNGfTbnqWuyZpm5idXIiYWAIJUoDIMYggiqBE4gCxIHMkQQxObj7X1FMaaM7kHZclMmAsTIncc7/MbUeSAwm4kggJI2bT5JmM3XL33f0f7oW9ccyzxUy9Ob9Rv/D49WEcVcPNruKm78zjrO9u3Lg1WZxtbow2ysH1a09JEYOm2++83U7P3v3Z7UcWg8v1ueX9xbiGcVUVYVRLGWUQSBDAncEzUiAIZkpCngMIVbXfeP21d/7ND174G59vza9fGqltvfPWh1CPDJuE3ct/57O3mw8f/Mn3c6CCOnAsoGQOwhmBiERYCAwwuCuRqQkYAiEmEESnug5D6Q8nR7P5YrdsZSyhIKnWtkZd211+7MknnnsK8uTO+2+cnexvyODqxYv3Do8Gw9trg8W4qqmoLl557nTx2p07N5566gXql7EowPtnnnpp2S7u791+5703miUnoI/uH61vXZicHpwtLuY7y7//xK+c3zq3ODluzk66xaTPKYNlVOMYEZExSogSWWKITBQhCKEDRzKmWCKLWwZECMh94QhmalkRAJJCUbo7MRgSmmEGTY0QU10gORJ5Js+9oUHbdZzfPbp1jAeP75Rbm+tPXf+5x899cjDbvPeTo9TT+i/sdAM9PTucdamO90MApuQAhE6pXR9tZqxffePWS/3WtbXzW4P1EW9WEmOIpYwLDMxOyIBC4ODmyOyoHgCIgiRLkDWavP2//N71zz6zqOPxg7PNjdETT1zQdgl90eZu6o28sDn5o8UWDlDIaJm0ZAKwCkAQTRWR0ZXdGSCBZQcGUiEQYMIoZT2oq+Htw4+O72WqLp1N41HR7/3stbaLj1za2T63Trl54qlPYjfT01MzmHSL4+OTC+fOb+9u3L//4JFHn0eKH771pxtrlx975EIVpM9dO58SVrvrV/BJPjyeuWyo8Xf/5NVNHB784MEv5U+9cOHa4viwmy66ftJb13iBYoRScihiKCQKEocgRSApgAOSEOtD0FNgAAUkclIll5ICYmBSdSS3jClDYFNHQicDSIQOiJYc0IHINQG4a59zC9n/5uAzusnnnjy/Xu/waWzv2WxvHqeiB3b/wV3fLU+Ojg7u31DK1W49WN8uN6vdp6/0CU9/dtffgC+GZ7bG42GoCxkWVBZMkUsWYhYAQwdDEQBkdHMCYVBVZKTcoWo7jnKu26XfPArfuGJ9gtEZ8fZwbei5mu/vx8BXP3fp7d+9mj66A7EmQ80AopoNsEcIGVRNmDswdk/AUc2JxBkEFDxQGI9G1VaUjx5MPq5OhzAsD0/uPphP6vLc9//s1dPp8XOPP/fR+hhdB368f3dPykFa5jaGjc1rae/jxdnRYnYynx3/8R/+U//arz722GNVGORuFo8PBov2Uj/eKZ8spCB1rq5covG5HAeFzU/3l5O2sVljABRC8ILLksogdSxFBFkiBcYYCQtEREQPgTggORCDk6XkroiMokSVmdFogGqA6GboAcnBEzJLXYOjIaIrSeHmZtld3TMisPPTmy9giPZ21qQJp6AeCYtBPVQdTr076wZ5fdee7nKbbubsquv95L3jcne4+a48Ur9QrgfCEMFX6rEoQBxRA7E5ATqs9L8GCA4ETE6Qwa0XwAKKc4NLVy5fDnfD5H/4Wfy19fWnrt68d0JCV87vFBJCXcx1Ta5c6vb2Isc67kYsUBhdASWrArkD9C2QZDMiTMii2RCSWKdYIYVic7y1drx1Ny2WQ995fPfT9aUJx65N6k+98ep3Do9vnO61O+sbJ4tpmk8O7p8UfVo0e6pxc7jRL2dDDOOqTpPF6c++35421648cc53d4uLg0UzDFy7UBc4BCDv27abHR3MFpPutFVDgaLAkkZVkIKLUAQhRhGpKiJwEkQAJBQCQRIBQFdzdTAnBKCVh1DtfbtS0gECEq5W08wN1NzFMQM6EWMM7mCa3QGBUACxIPVMfQgCXaYABAGhI47InHMfJAINc99rjsnQSQkCDhETiQ5xexS044AAvMJLui85FERiToKiao49mgATatKUV8pt4KU4menaYFDW5+vNHSAeNPav/vHvfOPyrwcBrPjo4HhrVFM5/OhHd17/0Z8+2ugnrn5yGHb7lNT7h3phZXAFJOVsXrBoNmBQ96xKAgaQCdDjuD63duH26dlkena0v72smYbja49fqSq/cm6jCFZhWuztf/jGa/1k+9IBD6w0te07TTWsp/fP1ua7T1z4bMOzR8PVy4tz5+6X25trzADktoQ+99422a1pTxd90+XcYw/mZVnWXJYxVEUsypoQHElCJCmdyVc08BVGxhDNXB1A0RDckdiRkZAyuhhgAGAwRSIgXoF5rOs8W06tt0uKBUYGNzd17RwBCEUGOXdICC4IBQYi7QCQMRgDAboIgSJRqCrHCFmBGYBoWBqYmPtIVs6wiOhImg0ciYQICNiRJTioqPlKGsgRkUiTMUVXj3VRlnUYDKCo82IZoP/gT94KV3/zN/7h3785k9s333jks9fu3tQP/vX39O6tjZ1rG1sXQzmmo8miy2YeWKBgdAIKbKurVzJzQPLgmATa3owwuQQ5v3X+/PTB/OZ+F9bb6/VgNJhP23o4vHD1ylqhdz68vZh0j199ur19nAq6XG+OQx33ufCKnFw2w/hR2eCyWEMBnc/7W8egmlKnfdP3bWeWLCEZIhQlb8cdACkCM7MIsxQUhIIjRZS4sgtCBgBHYjd1QTAGJugUCBAIwBEZAz2kRFEGBA8lqAEzuGlufblMfbbcAhgwkZBrxuyYCJmAlKhgR0QDFgJwyKu1LpNAgK5GhCDBDTiIO0AQAnRAqgrLCdpMK24CkSOAKWF2IxIBZyADzW4R0RASgJnCau+ThN0il8bDdQklCLp77vq2656rtz/6P//s9/DR609+8eAvPvjea3eP/uJ29/5bL25ef3T9RYLAgyL6ej7y+WxiqQmDsXDBjA5iSYnZPAMSaNCEkpct9oJMQFyN157cfqLfp9zIGXASmhwftIvTPs0x68V1GUDeHuwso/XlGTVRqAgH8wLWhCIoiyZf9u3piWrXdfM+9ymrMxIRMrDEigqhogjCxDEIRgZHjohGq8hJkQijIwIrICOgm5sZIoKaI2MyQLCsFAXAHBwMUQidHAmTuWdkBM/WZ+tSbpfaN8zBPYKTm6KDAiAhREYS14f78igFIK7uvoMRB8uKkEEzIjkaiEJyNEEijADgmAxYUDMJOaCaI5gDorgDUAB3IUUMbinBSr8vorknZqHgVaBSQl0BoCFpk1LbNu18oyiesHX5nT9//PmLk7uLd/7w9y/UW2vD3Uo2xnFMxJ5A6roa5tz1k6btmvmorIlqZMASCBxsQJCBHEkEzC0bmRsBlkVdD69vXl8u+/I4Hj8el6nP/WRQ8iOPX6wgtYsZdHrn7Q/mH90+V5xrZTwsF2F+VlYDaDMYaA8OhqCAGISLclAwiSARF6Emy1gEIkFyCaUTMjkgghMQgQOggikyAzI4OgASekZ3REbPhmhuq/84URBEAibAhxgtNCdm77P12XKGnLRPgILMQMxC4GKgCAZMSIzCbhkxghAXEdRc2ZTBsnsGc0/qaI6GUIAqObsQREF2SBkAAQgkAKw8M9QdgY0oYE6IBOLO4AqOwbRFFEeQIgAyYuAicCwAyR0g5dQscztvuq5APF9vPH/hE2FQb1TjC+Pd7XJYho3cZ8NGywqXS6kGYTSsU9OnxbxfzCCPnLmsnJwVEBKgACIhCjAgqRtgclcPIW4OBiMfbRRrH2zK0ex0Y/Pycnq6f2u/zF05adrZ/HB/3/qmlzaLJGfqvG2VYsBkRQhAVnApwEFirIVRgEUKZESHgREzZwREKl0AUUENOHhWFFmZSAI6KiKDMyMAuYOZZwBDYwckNyUGMPKCERwMgAncwNEata53UAB2BCQCUBAiB0BAB8eVK24ijOj2sDoFNHdXJ47OaeVX5ICA7m4kgqaIvCopgWjlAmqgDurAAADQuSECIbKjQYiACMkAHQwBjYSBGHIPWBARFxEpuBOou2lue11Ocz9rdMGO28X69tYlB2QjxoIljMu1VpvJyf6ovDfa2bHU47CM4/GgozTbny+mrkdj2wyxdhbCDOaOBogCwp7NsnHBrh4Cu0Yix1Y3BhtHk8N7t27u377Rzg6HOVzfXG/3Zkc3P368PB8oE2TUBCAiSdxYOKCGEIULCcRShaKggBSJHB0YEZhYJAIgIPmKnytsfQfgCG4EwIEMgMDdEBwcgYJDNkvgK+euDCTIiIRICMwIYNm8771LfZMJMlcRWRycQqm5ATeQAYIBKREBMHryvsUYHNkQUB2dkBzckbKTeJcdMiAgIiQCQgcgJnBiEGewrBAYlcEUDM0M3IEZMSApImvOCOAO7j0YEqEjcShIGCSiRGRyc1fQPud+rv2i6c20EabN0cWiXk89RKSKomUMXHsRz+b7pyd79Wid6wBd5ipW6wP1Uc5t087MuDaoiiqjMCkiAKCgg/WOCJ4cCSlEyY6IrLYGsra7canYvLhTvPb9b4cmh7A7mTdrsrYWBwOpS6mIhKADBYIASELCFESwiIIlMAAFJmZzRiE0d4BVUAUidEVAJABaeRM4mK9s44EBMoKjZkURV3c3CgJgZohkDvwQl+zuCt52eT7XtlfPVNcYI4XgBJQBgNEDy8qHhlECgLkzuAMSaiIiNwUzBwLPQOwpAwGYgQi4u6ZV2e0IhGrEQI7CoGYOvjI8UERc8bcBLbgbEbs7qgITqoMbk7EUGNkhYpCHlKu+zX2XmlYzNLnN1g2o3hzuUqy8XQTAgtjACLEq6sVSJ/P765OtcfmodwZCPCrLdnOQsJ22bXecPatvFiG6EGskNiFhw84JtM8kjMBSVd7nnmGhWlX1ld3yns6uXnxcFqmoxyEerHM1jtVAtoaRyUSQEJiIWIg5PDT+RCITZ7a8As+juzvh6jUBRSJSUzSniBgCEII7Z1zRnsjB2V0N0T136AKKQAiuiAEsAROYAZJl8KbL80W/bNQ0REQiogjChE59CYrIRDG6OgV56DvEEVEByYABAAU8tw5oZqCKQmbmKSAkJMDVrxdFKkAICUEBViHcUs4ZHcASMiGWoAymToYYAbN5RjKgQIGZEIXRAzBCzrBydOv71J1p16Su7/ISSTcH24ONTQOwnBFNeKQwNadCQpT1eX98eLxfjdZjvekLgyqEtXLYx9RvThcnTTNVs2G5XnlN0qccBQJTVUBKqetz5+YaSiZELKkDrwIvmoW5ReF5msaurquBhqKS8SCWAVmCIIErl6GIDFSUghBCBCrchBkAwJOBOpUCjmDuSCSimt2dmcHBSRAUkbwksB4dVR0RIKsLQAbgTAzggMiGiTAgACB4ztanNFu2i1N2pCJQrAgRA0IMkJGKAEkhCHJ0bSG7R0Ra/QxxMLPk5izs2ZzMDXD16DhR4ZjFDNxb5JIwgDs6gyMAOmRIZqDgPejq1CbImQWdFA2BHNwJA6hSEdARYgQgZwJ3d7KUNS3VkrUKObfWZegr2NysLoXB2AyyZnSMjEtl0D6U63U1btvD2fLe7HRnsxwDCKbEhYTBsNacctLO225hGXOZqrIS7AWcqAhmzkXOjTXTSe7rUEagIUSZNS2TlEVhnKazk3PDCw1xYA5csHAwZmQHKoJEESlCKCKiSFECEgVxNRICQwOyPiOKgwJI7ltGdiEzRFVkc2RgRHB0BnZC9NQDEKgjuD3sTq0afgHUIQE4uOW8mPaTpWqWuoqDgasbEAgDo2dEDlA4AVlOgKteMLiZmboDmGvOCK5Krr0rUyQ01T4RB2DGSNglgMKQEVyCwGrhzdQcAc16ByUDBFNmck9m5OpIiADghGgkTDGCIa5gFA6e3E0tdald5r4z67Jbb4quw2pzvLEOEjGZ5oSUhEu0zoiYnahgHuQ8mcwORxu7YTC2XolQBnXZq3YpecLO+jQ3aDNujDgIGEDB6FHAczfnEJbdEru2f3w4aRcYVcGZ69Ha+X68cORW+04BsBCMxOwOgYVCLRJZCmZxZiwKZnEDDIgIACzolggJ1IzdMZtFwZwfplpE0CUXXpGMQZMTAomjuwIAkaoxga14YI4VW6OgXW67djrNCriaLHIEAIqr2gsR0VCQkxuurJGpAmTxnN0cPHuftGmpiuTg6kjKXjobBzLrEUskQnZbRX0kBAEm6LKRo9mKv+1A7h6KwpFwZVvr6ACgGZmAhInNCHnVOXPLDuiacm66lHpIjefcuylokGp9vBkHGyis2czALSNJYAxCzDHGjFQIwbw9Pjve3ylqZLE+U4ixLEwH2Wxm1NskWZeaE4gjWdUnyIELKwa1mbYznXfdrOimy7xV1+MBzyfT6dnJiq7QzFOfXdWyQclqWBBhIRCKgooCUVZZFRJDQOSHsQqQUQATCBVI6AyIhgpYshm4qRMRrsZpBgBo6IJoiugZjIAIxdndHbI7OgLkvtd2CaZEKFXBQWjFrpQCXUEJNIMpZDDLSIxMgGjJ1CynjNprVoOFd4qFAAtxgIDohEVERc+grrziwyMaiAMhYoaMGdzVszoQoq1AT8iOmgEJiJGcmAEJGR0JyMAZCE3RUzLtLeWcG03qGdWo1wRm42JzOFjHsnIj7bOjGzKRrZgyjoQiIdSaQtfPJov99W4nDNYhI6BTESQN6kot9wB5mVKXu4nNxbu0OtyAmMZFxdjrpM/NvDtLzYhp4C5Na207ZbAYyKxpctN7h1YnEbYEWgEHR0RgFEQhAyQmAnARRlg1zhzDKh90QrDVfJodHBghdSsrN3d1N0J2dWQ0QCSErMgRmSApIDiCJfO+T02buyUwF4NKipqLQpOSCBWCCG5unXvbW1ZEBM0UC3DXptG+09STkyUFEFRHAqKA7KAAgYHZWwDOmI1Cqd47B2JBzd47ojuapgwO4AYgJOCujOz0//GcM5hRWNGAkBzdwUHB3LxPXe+5Ve0sK1hSN/McYzEcroVyjARuCqnH3LqjeRZGJHEAAhaJgIV5t2hOpqdnG0XtRKv8katAfRmLgSL1MMuuOSexLuu8wRAoEA8LlDAaD/qcsrZdS47rTd+b5ipUHtSdisFgCt4rZM+SiZEMNXUeKYAbohAAijgjMkJKzhHQNGUnQBAEdwNDQGdgQAdLBhQB1G1V+6KRo4CrIRgSIwgGNDVngOxImBdtWi77vkUpBusDNKQygiMBIZOvPMNydkvuDoDATDGQsDZdbmaWMzk5qHsiBhBCXOFdVhcVSAhELAGyOBF7BQzg7o6m2VVNES27RMiKBEgByVwVREARCYgjsgD8//Aud3Qj12RZNfWmnVsmzsm8M2fmOlR1PcZSXEnNVTEZOKghggUCcnc0RKocAzq1/fx08mAwGoXB2ME8KVJgkRAqN1BQdGp8IRDJOrNl5+4w7YphjRKqenBweK87vwFwadm0qc9GFYWWmaKHwNynNpUFOz2UieSUugXGAQLSavIDpMkxo6NB37sjETopupj1iIzk1hgJITiggSIG8p7cCdHRfXW2AQEwWUYwdXdPydRy1+W+FQnleMixfMh6QAKOiAS9WcoOK64ugBtyhChukPtO+wSAGIywBAMKBkAYxPoOA1IdsCdQAwASATMAAyJkNjPQDJpUe1BwIPIVsj2sUidkfgifIEZCdPcgQAoO6OTqmDq1lFOvubNs4FndkioxRirruuZQIgsI+EItdeBqAJ6dGB0wGytmJlOJlkrP80lzvDadbw1qhwiOgEoEIbK7lFwzuRMKjwsnT6dpuTzr+hwXy2o0LqvqvZ+93Q6uPPHcs9s79cmS42A0HK7FBrvlIpsKac6ojjEoJIKoBqrJKahlx9CZMjm5w6oSweBgDORmagZEeUUyc1c3d2cExGTojMHcBdzBFZEQAwk+/FTuc59S0wtTqKpiPCIRClE1oxMKuYPlbEh5NgPiUK1mAogACKhNq22nahILFCYsAMFShyuhFpD3CZ0hwkOQj5uhs6BlIHN0zpbMHFfXlcGZsZBVaxwYHQMCrOxxfIXxQjLD1WFuCqlTy9p3CUw1mxv0KTtAZK7rKlZjLgWcXJMbZHQ3MANzEBB0hNyCq5MGiUaQGbs8P5sfrbW7VCFARpRVQURaBSJzHHovxDGuCeIiYzE77I5PHvDZ6fnd7flscu8uEXMpUtVhwDmqAGrCpIbqYD5316S1k6a8DFJg6qknYOGAqGZuxOy2Cp3B2dAd0IiRhE0NCTyBIyMqAho8pE+iGRJAYE9m2Tybq1vKqelBgYVjHakuiAMSOhhydFAU9C5bn3olTUsw5sgPcyAmSFnbRrsOgVkix4jo2AskRQ6QUdnQAjis8jhERCcC9wQk4DkDsTuAZTMCUA+AhKs+MwAjCAAgr0BujowI5Nqjibtbds29pdZy69blnNzNKLMQOxchchhiCCiFpd4RVM1SMkjgOQAzluBirtlALSCgk4BGzdNps991V+uB5ISsDgTIRAKWQwiOKOKdYRQZD+pAm8rNwfz+2a0Hi7tjjGdSSsTZomESQuibtqRa6qrTBiwh1A4FuppFBXA38gxmHszdERxB3B3Z8SGyPrr1bg6BLWUkB2QgIwTLyIVbn5wKyOpESLQC9UOf3Q3ZvfdYleAmRYBAWARIBsbEoGBMtKKda5utXZj2LMFzB1wgMxJpr+YJEEWIoiAjQnBIQAkZMSAmAAfNyiW4oyVFQBdAXzGa0NqMZgAMK9cHJIJiFRscwRgJiZjcYWX2uhplAmTXbGraJ82dap9XJbgDQORIATnGmqVAZM+GjqnLOXWuqp4d0DmgFIYMEIEyCRqJIzmBGy3a0+l8Uo7G5o7OiAKQgTwQJwVhknQyDaMaSgnD4fhSdMrL1Hx8fKPO6YWr17vlctosfXmyPJv6vFmvwRlbaxaa18EdMGuKQZkq8OwWwHtQAjQsAkAHRkBoyABuqIjimFdWA26rZhS7K4tb50ZMlr3PEFiTIwJycDAScVApSirIUyZhR4KMAACwupcEhmaqXZe6uWMPBm6ekwVyrsWSQuo8KwBSOSAuwbODEaMhIQUUIVfNhmAr8DIAKDqqAYq7mmY3cO1NgYTV9aGZFQAAIRgqYAAHAjeIZNlJCAE1qznkvs+pT6kBB1AFNGIQjECRY+BYkgR3A8s5g+WkXXY3IzHMBBgQ2NSoNTVCIKoMY4YGgbt+cbY82O4v+yCAKhIjAjqTZwDM7jJ5sF9OB8VwyOPI9WDt0vnHKLbaH89955HH9/aO+unJRu1d38yPP06LdqrTWFPKTdIcfC7CCL1bACvdCfLDGa/l7EpYBMoGplSwN9lIGB2yuSo+JPEJYNIZYMlkbl0GVJ/3GKNbCyRI7ITgtkIuEYH7KuECIIKAboDC3jRuObWLrL1nV4eC0XrHikHFcmu9goJE4cDIAMZmsCKqScGIMYESZlVwzSgRyNDY0SEnB3fNau7gxBmAhd3BwTrEAtCAgrsxCKA9VOqCuqKZWzZL2TQb9LYyS3QAZODIzIQemDlEAFp1wj2DJnXokrdmbsgxAGB0gj6pQwY3IRcJKbkZZMez+XHbLgsZmAOIIgWkzkwRlNxkmXKezpfLJpwU9Uaqdte2L209hy+kk/GkoMPDj6d7B6Mnngr1uDE/e/DRwdFyKAQ5u5qBphRKFqIyxJIZHMi0o14zMDoERncEBOsSGiB7NiV0UHQ3F6SclR29914AwDWBI2QDyADgpMSuWSUEXyGlDYEMiVydyS0DCXnbgeU8X6ZOwcEdhFZw0uSu1ifNZjm5UCgKRAZwzcZBXA0UgBkIKJP2Bu5uuhqKIKibqzqgWq+ICZ3Q2VeceXLAsBpJuRtxdHBwRCYgBxcH9Ww5ZW37nLPl1sEtKxMSERByEERCikjBHFzNNAO4QZMtmTsgRgmITEJGQbV3VXd0N/REElAZNM2Wh2ezw904NMwEokSKYu6mlrPJYGvDu7Zpln3fNPP5aN4NLo43d7eeXIs/9NT3aTk7O5nsUZYwHL/74Z2S1gRVgNx6YinCsCw2Kykp1CxOIa4eWAQFjNpmIARUN+dQQMrI5oqewdkwq/bgCMDoOSNm6xEDOIP2SsQkauAIBNpRERAIANzJ3ZHcgQiy92qKqe1yl8gzkmRaEjNxRPA877hGSAnJSRgkgJO2CcFhtZwUEUmQ2R0c3VLilfbPEAE1deYMWR0BbDXFKsESCSLK6gvAkJhWZGM3JFBzRlNQz71q1mydpuxMnpfMER3ApQgBqAR0FAEhyjmbGljqNatpMjcnAKQICEFKUELkHoyILGkCdCyIOzBZ6PR0frK1ec0NsVOM5GRIKxXiUoKUWAqGaF3Tt4u9ozv1dLS+tUuXQttOykKGw9G8a5p5W6Tm/slpXsw/X2yOYBgkCq8PqrUyFkVRsCBAQAhUMLNAyijRc+8ohIykqj0JgwE6ISYHRw4q+SFnElZGfA+DmLMZABGAFcBuGFAZeQU7NDCEwGBuqq6Y20abpWNvJALEGHwluGTMi0anWQaCyCIRDMyz5p5X+orVQDqyJwcF7bO5SQYPAASaAUmga8DMnYjFAJASUHKP2YhXmZagGaKvXCXAQSGjuZKZ5uxp6a6e+5yNqSQkFGQIQAW4CQVk8pzBwLIbZM85ZesgA4IEUstMBbgjqkOH4OCkaAaG0DgNkOeW8lFzcKVbENeSENBBxcCUSBFFNXOQclhbXcKsbOxk1p3lg/Z4tJGK8uRgOiir8eYu5YM12djdWPvjH//kl85/YTzaXq+2t4bbZT0Q5FhF4ODmaA5R0BGL2pNBLGjVaQ4FZAUmN0F2sBI0eREYfLXmZwCg2c2ZUFO/agCaIzIROaIDmBoQCiIDGZibKRjkvkl9h+CAJMYohDiggMQAJm6575eONVHgAJgzAHjupVq33nNPyOwKAGKeUpuIFRjcEAjdkjs4IjB5RiBjCW49Q6XuqNkBnYScwDMArIo7cHTtESS1q56XWbYMRkQEmTgAEUsEZgJHwv83G1CgpF3uTc0TmSrYyg6NkW3V9gFBlGzZXRE4O6Q8BeZkdrJ40OR2JMFNHlojPyzjXbKB970HllBW6wzCi+mk6zswGY+37rx69pe/8EkrZHLc5IWf27jy1fHsqcG1tXLr3Nal4foWB/acwYkqBsAVUBSIkcFzdjMMSEoAhixmRgjuAGyqRIosAm6aMkoAZoIlKAILIzg5I7EI5B5EHrYt1ZwNAF0d1Po2w8oDKgTyAIQIjGxgZAZAyjG2y7N+jtWo9NwDBNdMHKEI3ixdO4qFG4L3llabDxGcQDMooqHmZMDkjuymwOzMgULhnQKm7EoZPAEHcjdCAlA3dHO3Hrx1Q0cz85W6yKyIwgY1irMbcHQA184N3XKfUpczgjJR7wSeDU2iEJCt+qRgAJnJSSJrnzJnW/bgJNTkxbKbjuuhu5lmRGI0QjQsRcFSnwon8BirEEoYS5jPzmzvrPk3e4Sx2Lrw4ODgT19767HR2tV05RcunXtk7drmeHO4sS51RBLwpE1GIjUTIVcAIk8KJFwxaHJSMAcCdHRa3T4lIUsdSTR1R0ZLxAJSKCXy6JrRnUQMFCjISjimTkimRm7mqG1DYA4WiuCmCILWmyoFNs1uZp0ik4TQd23JPVilOQNkHAYwBcfUtlRVq2cdvOPVoQAARgZmOeVkEh00rjTtmpXKApi4ZG0V1F0zOikhE4FmI6KVRCT3DmTWaHZiIw/JTITNhGVlJKKAaAarcYLl1GuPpoqQVRkzEAuSOxg5GJgaACJBzs7ugYueB8TzdnnYeWpNl32rq9ZfAy6QHdU8uQoDdsbQZVR2tiAEsUTagEXz6K1F9ZXPTfryeH85ffPm5d3Pv0yPXtsdjdaGg80hFkTMgGiJqCJ09JwsGyKBZ1dDZs8ZVF3BCR7O78jdAUycVo9EMmJyIQqaew5RVi96DLDqGDpCZNNEwm7uaLiqkcA5rFTNadVCAgRSAXQHQVLLDo6uILHomnnf9DwMpp05lFB6Au2TmaG5O4BnM8uU2RkdHNW0y30mMvCIoohkKTOs/FARhSgGblpTyJ6JAyo5CAGog0NvltzNSVc8XEdzc2Q0RqZVqohgKysrs9z6SvrtppkcnDEAC7mZOVpOxIpuauoAAIqAADEI2Pp0MZ+ns0b7WZppVmGwaK7s7mqeYCkSmHNGsN46bWNgKisvygAOT4QL5/cG+3/S1O+lp9b+yrm0OSoGEgZFWTIzUABBdANEEgJHDoU1GTA7kylRNgdF5NUoicjcnNDMAQXQFAITuiugu6pyGaB3KISRVxUKkaE5IJm7GwCiWwJ/KFfDyJ7dbSWfM0RUFyT1PrmrZTPtirpirGPTeN9aX+bOmM0VzPvUtA/jnqkmM1dLrgVmzUSkKTOag4M7UQDLJAExeF4px5CkxJKUEqS5a3JHBFdCyNnMbVVLgRiag0I2JnZTQQE30wzoYI5qml0JTLNjNnQmIyfH7IBGpWYF1JyVmZ3RclYiVVI0JFAp68FGnU8P+6OzvJ/lRfQcPDoh5KQOpiwGzoTauxTuqVPFhCgRhYUI14/beKvfybs4dEKtippALLk2KiGCoxsS4mpJh5gwgmXEnMF0JQd3N08dIJiIKz7MklEcUVzNkICRVtNwQkmryYAHpOzIQbMxwmopwYgY2DRjiMxkrohIxKoJ4WEgU80OnWVLfSoCIkVkCNXIuk5z76CACKZglFNyU02K4NAlTwaOlsHVARCyOhmAIGTE6MyeFdHAIfdJisCrMVNkwNqygmpWY3fL6OiekRySoVpmUgBm64mDZQMEpp6I1VDNzBIo55xXCi4AAzS3oFmBHRyMMqC7q+oqhwH2rJbNiSmVMe4MN8/y5HhxMm1PJrlp+24chrN2dm9+67g5+H8AXINXCQwiIicAAAAASUVORK5CYII=", - "text/plain": [ - "" - ] - }, - "metadata": {}, - "output_type": "display_data" - } - ], - "source": [ - "from PIL import Image\n", - "\n", - "image = Image.open('./image_cat/jpg/000000039769.jpg')\n", - "base_width = 160\n", - "image = image.resize((base_width, int(float(image.size[1]) * float(base_width / float(image.size[0])))))\n", - "image.show()" - ] - }, - { - "cell_type": "markdown", - "metadata": { - "pycharm": { - "name": "#%% md\n" - } - }, - "source": [ - "噪声被添加到mindspore张量中,而不是Pillow图像。我们将首先定义图像转换,允许我们从PIL图像转换到mindspore张量(我们可以在其上添加噪声),反之亦然。\n", - "\n", - "这些转换相当简单:我们首先通过除以$255$来标准化图像(使它们在 $[0,1]$ 范围内),然后确保它们在 $[-1, 1]$ 范围内。DPPM论文中有介绍到:\n", - "\n", - "> 假设图像数据由 $\\{0, 1, ... , 255\\}$ 中的整数组成,线性缩放为 $[−1, 1]$ , 这确保了神经网络反向过程在从标准正常先验 $p(\\mathbf{x}_T )$开始的一致缩放输入上运行。" - ] - }, - { - "cell_type": "code", - "execution_count": 13, - "metadata": { - "pycharm": { - "name": "#%%\n" - } - }, - "outputs": [ - { - "name": "stdout", - "output_type": "stream", - "text": [ - "(1, 3, 128, 128)\n" - ] - }, - { - "name": "stderr", - "output_type": "stream", - "text": [ - "[WARNING] MD(2087,fffb11ffb0e0,python):2024-11-22-08:07:31.342.048 [mindspore/ccsrc/minddata/dataset/engine/datasetops/source/image_folder_op.cc:192] PrescanWorkerEntry] ImageFolder operator unsupported file found: ./image_cat/jpg/.ipynb_checkpoints, extension: .ipynb_checkpoints.\n" - ] - } - ], - "source": [ - "from mindspore.dataset import ImageFolderDataset\n", - "\n", - "image_size = 128\n", - "transforms = [\n", - " Resize(image_size, Inter.BILINEAR),\n", - " CenterCrop(image_size),\n", - " ToTensor(),\n", - " lambda t: (t * 2) - 1\n", - "]\n", - "\n", - "\n", - "path = './image_cat'\n", - "dataset = ImageFolderDataset(dataset_dir=path, num_parallel_workers=cpu_count(),\n", - " extensions=['.jpg', '.jpeg', '.png', '.tiff'],\n", - " num_shards=1, shard_id=0, shuffle=False, decode=True)\n", - "dataset = dataset.project('image')\n", - "transforms.insert(1, RandomHorizontalFlip())\n", - "dataset_1 = dataset.map(transforms, 'image')\n", - "dataset_2 = dataset_1.batch(1, drop_remainder=True)\n", - "x_start = next(dataset_2.create_tuple_iterator())[0]\n", - "print(x_start.shape)" - ] - }, - { - "cell_type": "markdown", - "metadata": { - "pycharm": { - "name": "#%% md\n" - } - }, - "source": [ - "我们还定义了反向变换,它接收一个包含 $[-1, 1]$ 中的张量,并将它们转回 PIL 图像:" - ] - }, - { - "cell_type": "code", - "execution_count": 14, - "metadata": { - "pycharm": { - "name": "#%%\n" - } - }, - "outputs": [], - "source": [ - "import numpy as np\n", - "\n", - "reverse_transform = [\n", - " lambda t: (t + 1) / 2,\n", - " lambda t: ops.permute(t, (1, 2, 0)), # CHW to HWC\n", - " lambda t: t * 255.,\n", - " lambda t: t.asnumpy().astype(np.uint8),\n", - " ToPIL()\n", - "]\n", - "\n", - "def compose(transform, x):\n", - " for d in transform:\n", - " x = d(x)\n", - " return x" - ] - }, - { - "cell_type": "markdown", - "metadata": { - "pycharm": { - "name": "#%% md\n" - } - }, - "source": [ - "让我们验证一下:" - ] - }, - { - "cell_type": "code", - "execution_count": 15, - "metadata": { - "pycharm": { - "name": "#%%\n" - } - }, - "outputs": [ - { - "name": "stderr", - "output_type": "stream", - "text": [ - "[WARNING] CORE(2087,ffffa9645010,python):2024-11-22-08:07:34.817.459 [mindspore/core/utils/ms_context.cc:530] GetJitLevel] Set jit level to O2 for rank table startup method.\n" - ] - }, - { - "data": { - "image/png": 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", - "text/plain": [ - "" - ] - }, - "metadata": {}, - "output_type": "display_data" - } - ], - "source": [ - "reverse_image = compose(reverse_transform, x_start[0])\n", - "reverse_image.show()" - ] - }, - { - "cell_type": "markdown", - "metadata": { - "pycharm": { - "name": "#%% md\n" - } - }, - "source": [ - "我们现在可以定义前向扩散过程,如本文所示:" - ] - }, - { - "cell_type": "code", - "execution_count": 16, - "metadata": { - "pycharm": { - "name": "#%%\n" - } - }, - "outputs": [], - "source": [ - "def q_sample(x_start, t, noise=None):\n", - " if noise is None:\n", - " noise = randn_like(x_start)\n", - " return (extract(sqrt_alphas_cumprod, t, x_start.shape) * x_start +\n", - " extract(sqrt_one_minus_alphas_cumprod, t, x_start.shape) * noise)" - ] - }, - { - "cell_type": "markdown", - "metadata": { - "pycharm": { - "name": "#%% md\n" - } - }, - "source": [ - "让我们在特定的时间步长上测试它:" - ] - }, - { - "cell_type": "code", - "execution_count": 17, - "metadata": { - "pycharm": { - "name": "#%%\n" - } - }, - "outputs": [], - "source": [ - "def get_noisy_image(x_start, t):\n", - " # 添加噪音\n", - " x_noisy = q_sample(x_start, t=t)\n", - "\n", - " # 转换为 PIL 图像\n", - " noisy_image = compose(reverse_transform, x_noisy[0])\n", - "\n", - " return noisy_image" - ] - }, - { - "cell_type": "code", - "execution_count": 18, - "metadata": { - "pycharm": { - "name": "#%%\n" - } - }, - "outputs": [ - { - "name": "stdout", - "output_type": "stream", - "text": [ - "\n" - ] - }, - { - "data": { - "image/png": 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", - "text/plain": [ - "" - ] - }, - "metadata": {}, - "output_type": "display_data" - } - ], - "source": [ - "# 设置 time step\n", - "t = Tensor([40])\n", - "noisy_image = get_noisy_image(x_start, t)\n", - "print(noisy_image)\n", - "noisy_image.show()" - ] - }, - { - "cell_type": "markdown", - "metadata": { - "pycharm": { - "name": "#%% md\n" - } - }, - "source": [ - "让我们为不同的时间步骤可视化此情况:" - ] - }, - { - "cell_type": "code", - "execution_count": 19, - "metadata": { - "pycharm": { - "name": "#%%\n" - } - }, - "outputs": [], - "source": [ - "import matplotlib.pyplot as plt\n", - "\n", - "def plot(imgs, with_orig=False, row_title=None, **imshow_kwargs):\n", - " if not isinstance(imgs[0], list):\n", - " imgs = [imgs]\n", - "\n", - " num_rows = len(imgs)\n", - " num_cols = len(imgs[0]) + with_orig\n", - " _, axs = plt.subplots(figsize=(200, 200), nrows=num_rows, ncols=num_cols, squeeze=False)\n", - " for row_idx, row in enumerate(imgs):\n", - " row = [image] + row if with_orig else row\n", - " for col_idx, img in enumerate(row):\n", - " ax = axs[row_idx, col_idx]\n", - " ax.imshow(np.asarray(img), **imshow_kwargs)\n", - " ax.set(xticklabels=[], yticklabels=[], xticks=[], yticks=[])\n", - "\n", - " if with_orig:\n", - " axs[0, 0].set(title='Original image')\n", - " axs[0, 0].title.set_size(8)\n", - " if row_title is not None:\n", - " for row_idx in range(num_rows):\n", - " axs[row_idx, 0].set(ylabel=row_title[row_idx])\n", - "\n", - " plt.tight_layout()" - ] - }, - { - "cell_type": "code", - "execution_count": 20, - "metadata": { - "pycharm": { - "name": "#%%\n" - } - }, - "outputs": [ - { - "name": "stdout", - "output_type": "stream", - "text": [ - "\\\r" - ] - }, - { - "data": { - "image/png": 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- "text/plain": [ - "

    " - ] - }, - "metadata": {}, - "output_type": "display_data" - } - ], - "source": [ - "plot([get_noisy_image(x_start, Tensor([t])) for t in [0, 50, 100, 150, 199]])" - ] - }, - { - "cell_type": "markdown", - "metadata": { - "pycharm": { - "name": "#%% md\n" - } - }, - "source": [ - "这意味着我们现在可以定义给定模型的损失函数,如下所示:" - ] - }, - { - "cell_type": "code", - "execution_count": 21, - "metadata": { - "pycharm": { - "name": "#%%\n" - } - }, - "outputs": [], - "source": [ - "def p_losses(unet_model, x_start, t, noise=None):\n", - " if noise is None:\n", - " noise = randn_like(x_start)\n", - " x_noisy = q_sample(x_start=x_start, t=t, noise=noise)\n", - " predicted_noise = unet_model(x_noisy, t)\n", - "\n", - " loss = nn.SmoothL1Loss()(noise, predicted_noise)# todo\n", - " loss = loss.reshape(loss.shape[0], -1)\n", - " loss = loss * extract(p2_loss_weight, t, loss.shape)\n", - " return loss.mean()" - ] - }, - { - "cell_type": "markdown", - "metadata": { - "pycharm": { - "name": "#%% md\n" - } - }, - "source": [ - "`denoise_model`将是我们上面定义的U-Net。我们将在真实噪声和预测噪声之间使用Huber损失。" - ] - }, - { - "cell_type": "markdown", - "metadata": { - "pycharm": { - "name": "#%% md\n" - } - }, - "source": [ - "## 数据准备与处理\n", - "\n", - "在这里我们定义一个正则数据集。数据集可以来自简单的真实数据集的图像组成,如Fashion-MNIST、CIFAR-10或ImageNet,其中线性缩放为 $[−1, 1]$ 。\n", - "\n", - "每个图像的大小都会调整为相同的大小。有趣的是,图像也是随机水平翻转的。根据论文内容:我们在CIFAR10的训练中使用了随机水平翻转;我们尝试了有翻转和没有翻转的训练,并发现翻转可以稍微提高样本质量。\n", - "\n", - "本实验我们选用Fashion_MNIST数据集,我们使用download下载并解压Fashion_MNIST数据集到指定路径。此数据集由已经具有相同分辨率的图像组成,即28x28。" - ] - }, - { - "cell_type": "code", - "execution_count": 22, - "metadata": { - "pycharm": { - "name": "#%%\n" - } - }, - "outputs": [ - { - "name": "stdout", - "output_type": "stream", - "text": [ - "Downloading data from https://mindspore-website.obs.cn-north-4.myhuaweicloud.com/notebook/datasets/dataset.zip (29.4 MB)\n", - "\n", - "file_sizes: 100%|██████████████████████████| 30.9M/30.9M [00:03<00:00, 9.62MB/s]\n", - "Extracting zip file...\n", - "Successfully downloaded / unzipped to ./\n" - ] - } - ], - "source": [ - "# 下载MNIST数据集\n", - "url = 'https://mindspore-website.obs.cn-north-4.myhuaweicloud.com/notebook/datasets/dataset.zip'\n", - "path = download(url, './', kind=\"zip\", replace=True)" - ] - }, - { - "cell_type": "code", - "execution_count": 23, - "metadata": { - "pycharm": { - "name": "#%%\n" - } - }, - "outputs": [], - "source": [ - "from mindspore.dataset import FashionMnistDataset\n", - "\n", - "image_size = 28\n", - "channels = 1\n", - "batch_size = 16\n", - "\n", - "fashion_mnist_dataset_dir = \"./dataset\"\n", - "dataset = FashionMnistDataset(dataset_dir=fashion_mnist_dataset_dir, usage=\"train\", num_parallel_workers=cpu_count(), shuffle=True, num_shards=1, shard_id=0)" - ] - }, - { - "cell_type": "markdown", - "metadata": { - "pycharm": { - "name": "#%% md\n" - } - }, - "source": [ - "接下来,我们定义一个transform操作,将在整个数据集上动态应用该操作。该操作应用一些基本的图像预处理:随机水平翻转、重新调整,最后使它们的值在 $[-1,1]$ 范围内。" - ] - }, - { - "cell_type": "code", - "execution_count": 24, - "metadata": { - "pycharm": { - "name": "#%%\n" - } - }, - "outputs": [], - "source": [ - "transforms = [\n", - " RandomHorizontalFlip(),\n", - " ToTensor(),\n", - " lambda t: (t * 2) - 1\n", - "]\n", - "\n", - "\n", - "dataset = dataset.project('image')\n", - "dataset = dataset.shuffle(64)\n", - "dataset = dataset.map(transforms, 'image')\n", - "dataset = dataset.batch(16, drop_remainder=True)" - ] - }, - { - "cell_type": "code", - "execution_count": 25, - "metadata": { - "pycharm": { - "name": "#%%\n" - } - }, - "outputs": [ - { - "name": "stdout", - "output_type": "stream", - "text": [ - "dict_keys(['image'])\n" - ] - } - ], - "source": [ - "x = next(dataset.create_dict_iterator())\n", - "print(x.keys())" - ] - }, - { - "cell_type": "markdown", - "metadata": { - "pycharm": { - "name": "#%% md\n" - } - }, - "source": [ - "### 采样\n", - "\n", - "由于我们将在训练期间从模型中采样(以便跟踪进度),我们定义了下面的代码。采样在本文中总结为算法2:\n", - "\n", - "![Image-5](https://mindspore-website.obs.cn-north-4.myhuaweicloud.com/website-images/r2.4.0/tutorials/source_zh_cn/generative/images/diffusion_5.png)\n", - "\n", - "从扩散模型生成新图像是通过反转扩散过程来实现的:我们从$T$开始,我们从高斯分布中采样纯噪声,然后使用我们的神经网络逐渐去噪(使用它所学习的条件概率),直到我们最终在时间步$t = 0$结束。如上图所示,我们可以通过使用我们的噪声预测器插入平均值的重新参数化,导出一个降噪程度较低的图像\n", - "$\\mathbf{x}_{t-1 }$。请注意,方差是提前知道的。\n", - "\n", - "理想情况下,我们最终会得到一个看起来像是来自真实数据分布的图像。\n", - "\n", - "下面的代码实现了这一点。" - ] - }, - { - "cell_type": "code", - "execution_count": 26, - "metadata": { - "pycharm": { - "name": "#%%\n" - } - }, - "outputs": [], - "source": [ - "def p_sample(model, x, t, t_index):\n", - " betas_t = extract(betas, t, x.shape)\n", - " sqrt_one_minus_alphas_cumprod_t = extract(\n", - " sqrt_one_minus_alphas_cumprod, t, x.shape\n", - " )\n", - " sqrt_recip_alphas_t = extract(sqrt_recip_alphas, t, x.shape)\n", - " model_mean = sqrt_recip_alphas_t * (x - betas_t * model(x, t) / sqrt_one_minus_alphas_cumprod_t)\n", - "\n", - " if t_index == 0:\n", - " return model_mean\n", - " posterior_variance_t = extract(posterior_variance, t, x.shape)\n", - " noise = randn_like(x)\n", - " return model_mean + ops.sqrt(posterior_variance_t) * noise\n", - "\n", - "def p_sample_loop(model, shape):\n", - " b = shape[0]\n", - " # 从纯噪声开始\n", - " img = randn(shape, dtype=None)\n", - " imgs = []\n", - "\n", - " for i in tqdm(reversed(range(0, timesteps)), desc='sampling loop time step', total=timesteps):\n", - " img = p_sample(model, img, ms.numpy.full((b,), i, dtype=mstype.int32), i)\n", - " imgs.append(img.asnumpy())\n", - " return imgs\n", - "\n", - "def sample(model, image_size, batch_size=16, channels=3):\n", - " return p_sample_loop(model, shape=(batch_size, channels, image_size, image_size))" - ] - }, - { - "cell_type": "markdown", - "metadata": { - "pycharm": { - "name": "#%% md\n" - } - }, - "source": [ - "请注意,上面的代码是原始实现的简化版本。" - ] - }, - { - "cell_type": "markdown", - "metadata": { - "pycharm": { - "name": "#%% md\n" - } - }, - "source": [ - "## 训练过程" - ] - }, - { - "cell_type": "markdown", - "metadata": { - "pycharm": { - "name": "#%% md\n" - } - }, - "source": [ - "下面,我们开始训练吧!" - ] - }, - { - "cell_type": "code", - "execution_count": 27, - "metadata": { - "pycharm": { - "name": "#%%\n" - } - }, - "outputs": [], - "source": [ - "# 定义动态学习率\n", - "lr = nn.cosine_decay_lr(min_lr=1e-7, max_lr=1e-4, total_step=10*3750, step_per_epoch=3750, decay_epoch=10)\n", - "\n", - "# 定义 Unet模型\n", - "unet_model = Unet(\n", - " dim=image_size,\n", - " channels=channels,\n", - " dim_mults=(1, 2, 4,)\n", - ")\n", - "\n", - "name_list = []\n", - "for (name, par) in list(unet_model.parameters_and_names()):\n", - " name_list.append(name)\n", - "i = 0\n", - "for item in list(unet_model.trainable_params()):\n", - " item.name = name_list[i]\n", - " i += 1\n", - "\n", - "# 定义优化器\n", - "optimizer = nn.Adam(unet_model.trainable_params(), learning_rate=lr)\n", - "loss_scaler = DynamicLossScaler(65536, 2, 1000)\n", - "\n", - "# 定义前向过程\n", - "def forward_fn(data, t, noise=None):\n", - " loss = p_losses(unet_model, data, t, noise)\n", - " return loss\n", - "\n", - "# 计算梯度\n", - "grad_fn = ms.value_and_grad(forward_fn, None, optimizer.parameters, has_aux=False)\n", - "\n", - "# 梯度更新\n", - "def train_step(data, t, noise):\n", - " loss, grads = grad_fn(data, t, noise)\n", - " optimizer(grads)\n", - " return loss" - ] - }, - { - "cell_type": "code", - "execution_count": 28, - "metadata": { - "pycharm": { - "name": "#%%\n" - } - }, - "outputs": [ - { - "name": "stderr", - "output_type": "stream", - "text": [ - "[WARNING] ME(2087:281473523666960,MainProcess):2024-11-22-08:09:24.234.888 [mindspore/run_check/_check_version.py:396] Can not find the tbe operator implementation(need by mindspore-ascend). Please check whether the Environment Variable PYTHONPATH is set. For details, refer to the installation guidelines: https://www.mindspore.cn/install\n", - "[WARNING] ME(2087:281473523666960,MainProcess):2024-11-22-08:09:24.237.027 [mindspore/run_check/_check_version.py:396] Can not find the tbe operator implementation(need by mindspore-ascend). Please check whether the Environment Variable PYTHONPATH is set. For details, refer to the installation guidelines: https://www.mindspore.cn/install\n" - ] - }, - { - "name": "stdout", - "output_type": "stream", - "text": [ - " epoch: 0 step: 0 Loss: 0.48542005\n", - " epoch: 0 step: 500 Loss: 0.11173138\n", - " epoch: 0 step: 1000 Loss: 0.13944255\n", - " epoch: 0 step: 1500 Loss: 0.10376401\n", - " epoch: 0 step: 2000 Loss: 0.089299366\n", - " epoch: 0 step: 2500 Loss: 0.07341044\n", - " epoch: 0 step: 3000 Loss: 0.09959525\n", - " epoch: 0 step: 3500 Loss: 0.07543949\n", - "training time: 3413.4763474464417 s\n" - ] - }, - { - "name": "stderr", - "output_type": "stream", - "text": [ - "sampling loop time step: 7%|▋ | 14/200 [00:06<01:12, 2.57it/s]" - ] - }, - { - "name": "stdout", - "output_type": "stream", - "text": [ - "-\r" - ] - }, - { - "name": "stderr", - "output_type": "stream", - "text": [ - "sampling loop time step: 20%|██ | 40/200 [00:16<01:01, 2.59it/s]" - ] - }, - { - "name": "stdout", - "output_type": "stream", - "text": [ - "\\\r" - 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jr7/+2pxx+dRk14nvLhPIXfZ5f01UH2h4BAQA8IICAgB4QQEBALyggAAAXlBAAAAvKCAAgBcUEADACwoIAOAFBQQA8IICAgB4QQEBALyggAAAXgzYaXbJyclKSEjo8fldBvNlZGSYM5J0/vnnmzMug0VduAyEPPvss5225TLg8cCBA+ZMQUGBOeMy5FJyGz7pMiTU5Xqy3B6Oam9vN2ckt4GaQRCYMy5DYw8fPmzONDY2mjOSlJ2dbc64DEt1OR5cBue6bst1YPEpf2+f/FYAAE6BAgIAeEEBAQC8oIAAAF5QQAAALyggAIAXFBAAwAsKCADgBQUEAPCCAgIAeEEBAQC8oIAAAF4M2GGk0WjUNGC0oaHBvI3c3FxzRpJ2795tzrgMXczMzDRnhg8fbs64DHKVpFAoZM4cPHjQnHG5nlwGpUpuQzhdhkK6DBZNSkoyZ2KxmDkjuR2vLttyuUwux53rMe6yPpeBti7HayQSMWckt/sI6+2ip8cPj4AAAF5QQAAALyggAIAXFBAAwAsKCADgBQUEAPCCAgIAeEEBAQC8oIAAAF5QQAAALyggAIAXFBAAwIsBO4y0s7PTNBDxsssuM2/jzTffNGck6Z///Kc5c8stt5gzNTU15owL14GVI0aMMGfC4bDTtqxcL5PLkFCXyxQEgTnjwuXySG4DK10GmKamppozLS0t5ozLsSq5DTFtbW01Z1yG4Obl5ZkzktuAVetl6unxzSMgAIAXFBAAwAtzAW3evFlXXHGF8vPzFQqFtG7dum4/v/HGGxUKhbqd5s2b11vrBQAMEeYCam5uVmFhoVasWHHC88ybN0/V1dVdp+eff/60FgkAGHrMz7DNnz9f8+fPP+l5wuGw86eNAgDODH3yHNCmTZuUnZ2tiRMn6vbbbz/pxzDHYjFFo9FuJwDA0NfrBTRv3jw9++yz2rhxo37zm9+orKxM8+fPP+HLDEtLSxWJRLpOBQUFvb0kAMAA1OvvA7r22mu7/j1lyhRNnTpV48eP16ZNmzR79uxjzr98+XItW7as6+toNEoJAcAZoM9fhj1u3DhlZWVpx44dx/15OBxWWlpatxMAYOjr8wLau3evDh486PyuXQDA0GT+E1xTU1O3RzO7du3Sxx9/rMzMTGVmZurhhx/WwoULlZubq507d+qee+7RhAkTNHfu3F5dOABgcDMX0AcffNBt7trR528WLVqklStXauvWrfrzn/+s+vp65efna86cOfrVr37VbzPAAACDg7mAZs2addJBc2+88cZpLeiojo4OhUKhHp//t7/9rXkbH374oTkjSQ0NDeZMRUWFOXPo0CFzxmXQYCQSMWckt+GTI0eOdNqWVXx8vFPOZShkYmKiOdPe3m7OuFwml8sjSXFx/TOly+U/pi63P5fhqtKRv/hYZWRkmDMux4PLUFZJGjVqlFOuLzALDgDgBQUEAPCCAgIAeEEBAQC8oIAAAF5QQAAALyggAIAXFBAAwAsKCADgBQUEAPCCAgIAeEEBAQC8oIAAAF70+kdy95ba2lrTRN4VK1aYt1FXV2fOSDrpNPATcZ1KbLV9+3ZzZsKECU7bam5uNmeysrLMGZepv4cPHzZnJPXbJ/LGYrF+2Y5lovw3JSQkmDMux7hLxmVydHJysjkjuU3Rbmtr65eMy7R8ScrPzzdnrFP2ezopn0dAAAAvKCAAgBcUEADACwoIAOAFBQQA8IICAgB4QQEBALyggAAAXlBAAAAvKCAAgBcUEADACwoIAODFgB1GGovFTMNIXcTHxzvlWltbzZnc3Fxz5l//+pc5M3LkSHMmEomYM5Lb4FOXbQ0bZj9MExMTzRmp/4bGugy0dblMTU1N5ozkNsQ0JSXFnHEZypqammrOuOxvqedDNb/J5X6lv4bgSm73RaNGjTKdv6OjQ/v37z/l+XgEBADwggICAHhBAQEAvKCAAABeUEAAAC8oIACAFxQQAMALCggA4AUFBADwggICAHhBAQEAvKCAAABeDNhhpPHx8aZhpG1tbX24mu5chg26DOF0GXqak5NjzrgMMJWkqqoqc8ZloGZCQoI509zcbM5IUnJysjnjMujS5Xjt6+G835SUlNQv23G5TC4DQl2OIcltEK7LsVdXV2fOuF6m9vZ2c8Y6LLWn2+AREADACwoIAOAFBQQA8IICAgB4QQEBALyggAAAXlBAAAAvKCAAgBcUEADACwoIAOAFBQQA8IICAgB4MWCHkba2tpoGFboMkezo6DBnJCkzM9Oc+frrr82ZTz75xJyZOHGiOROLxcwZ19z+/fvNmfT0dHPGdXCny6DL/hpG6sJl+KvkNoSzP4eEWoXDYaecy36IRqPmzPDhw80Zl7VJbgOLrcOUe3p88wgIAOAFBQQA8MJUQKWlpZo+fbpSU1OVnZ2tBQsWqLKystt5WlpaVFJSopEjR2rEiBFauHChamtre3XRAIDBz1RAZWVlKikp0ZYtW/Tmm2+qra1Nc+bM6fYBTEuXLtWrr76ql19+WWVlZdq3b5+uvvrqXl84AGBwMz2LtWHDhm5fr169WtnZ2aqoqNDMmTPV0NCgP/7xj1qzZo1+/OMfS5JWrVql8847T1u2bNFFF13UeysHAAxqp/UcUENDg6T/vSqsoqJCbW1tKi4u7jrPpEmTNHr0aJWXlx/3d8RiMUWj0W4nAMDQ51xAnZ2duuuuu3TxxRdr8uTJkqSamholJiYe87LZnJwc1dTUHPf3lJaWKhKJdJ0KCgpclwQAGEScC6ikpETbtm3TCy+8cFoLWL58uRoaGrpOVVVVp/X7AACDg9M7mZYsWaLXXntNmzdv1tlnn931/dzcXLW2tqq+vr7bo6Da2lrl5uYe93eFw2HnN4kBAAYv0yOgIAi0ZMkSrV27Vm+//bbGjh3b7efTpk1TQkKCNm7c2PW9yspK7dmzRzNmzOidFQMAhgTTI6CSkhKtWbNG69evV2pqatfzOpFIRMnJyYpEIrr55pu1bNkyZWZmKi0tTXfeeadmzJjBK+AAAN2YCmjlypWSpFmzZnX7/qpVq3TjjTdKkv7v//5PcXFxWrhwoWKxmObOnavf/e53vbJYAMDQYSqgngxdTEpK0ooVK7RixQrnRUlSSkqKaaBkSkqKeRuNjY3mjCRNmTLFnDl48KA509raas6EQiFzJiMjw5yR3IYhjhgxwpxxGXLpOmi2vb3dnHHZD/01hNNlSK/ktv9c9p1LJj4+3pxxfZ7Z5dg7cOCAOeNyu3AZ7Cu5DSO1vjisp8cPs+AAAF5QQAAALyggAIAXFBAAwAsKCADgBQUEAPCCAgIAeEEBAQC8oIAAAF5QQAAALyggAIAXFBAAwAsKCADghdMnovaHIAh6NH37qAkTJpi34TKBVpIKCgrMmZ07d5oz2dnZ5ozLdGHXycxZWVnmzKFDh8wZl/VZjp1vcpls7TIx2YXLfnCZHC25TcN2mUhfX19vzlim5B+VmJhozkhSS0uLOeMyXd5larnrZXLJHT582HT+nt4meAQEAPCCAgIAeEEBAQC8oIAAAF5QQAAALyggAIAXFBAAwAsKCADgBQUEAPCCAgIAeEEBAQC8oIAAAF4M2GGkZ511lmkwZCQSMW+jsbHRnJGkvLw8c8Zl6KLLsM/W1lZzxmXgouS2z61DDV25DHeU3AZduuxzl2GfLoNmXQaESm6DT12H2vaHtrY2p5zLUNtQKGTOuBxDrtftF1984ZTrCzwCAgB4QQEBALyggAAAXlBAAAAvKCAAgBcUEADACwoIAOAFBQQA8IICAgB4QQEBALyggAAAXlBAAAAvBuww0iAITIMAXQZ3NjU1mTOS9NVXX5kzLkMuv/e97/XLdlyHkbpwuZ5cBneGw2FzRnIbJOkyaDY+Pt6c6a/BmJLb+izDg4/q7Ow0Z/pzUKrLwM/a2lpzZvTo0ebMhAkTzBlJ+vTTT82ZhoYG0/l7er3yCAgA4AUFBADwggICAHhBAQEAvKCAAABeUEAAAC8oIACAFxQQAMALCggA4AUFBADwggICAHhBAQEAvBiww0g7OztNgwrz8/PN22hvbzdnJLehkImJieZMWlqaOeMy3NFl8KQkJScnmzNtbW3mTHNzsznjOmB1+PDh5szhw4fNmVgsZs5kZmaaM62treaM5Ha8ugwjdeFyHbmuzWWYq8vt1mUYaSQSMWckKT093Zyx3m57eh/JIyAAgBcUEADAC1MBlZaWavr06UpNTVV2drYWLFigysrKbueZNWuWQqFQt9Ntt93Wq4sGAAx+pgIqKytTSUmJtmzZojfffFNtbW2aM2fOMX+jv/XWW1VdXd11euyxx3p10QCAwc/0zNyGDRu6fb169WplZ2eroqJCM2fO7Pr+8OHDlZub2zsrBAAMSaf1HNDRj2n99qtznnvuOWVlZWny5Mlavny5Dh06dMLfEYvFFI1Gu50AAEOf8+smOzs7ddddd+niiy/W5MmTu75//fXXa8yYMcrPz9fWrVt17733qrKyUq+88spxf09paakefvhh12UAAAYp5wIqKSnRtm3b9O6773b7/uLFi7v+PWXKFOXl5Wn27NnauXOnxo8ff8zvWb58uZYtW9b1dTQaVUFBgeuyAACDhFMBLVmyRK+99po2b96ss88++6TnLSoqkiTt2LHjuAUUDocVDoddlgEAGMRMBRQEge68806tXbtWmzZt0tixY0+Z+fjjjyVJeXl5TgsEAAxNpgIqKSnRmjVrtH79eqWmpqqmpkbSkZEQycnJ2rlzp9asWaPLL79cI0eO1NatW7V06VLNnDlTU6dO7ZMLAAAYnEwFtHLlSklH3mz6TatWrdKNN96oxMREvfXWW3ryySfV3NysgoICLVy4UPfdd1+vLRgAMDSY/wR3MgUFBSorKzutBQEAzgwDdhr27t27FRfX87cpNTY2mrdx7rnnmjOS2/To3bt3mzMuE76PvjfLwvVFIKmpqeaMy75zmUjsymXCt8vzmy6XyeV6cp107jLhu6mpyZxx2Q8uk7pd31/ocplSUlLMGZfJ1t8eg9ZTe/bsMWesxxHTsAEAAxoFBADwggICAHhBAQEAvKCAAABeUEAAAC8oIACAFxQQAMALCggA4AUFBADwggICAHhBAQEAvBiww0hjsZhpUOEf/vAH8zZO9WmuJ7J//35zxmVIaHp6ujlz3nnnmTOTJk0yZyS3YaT19fXmTG5urjkzcuRIc0aSqqurzZnPPvvMnInFYubMwYMHzZmkpCRzRpJpEPBRnZ2d5sy+ffvMmUOHDpkzLsNVJWnYMPtdpMuw1KqqKnPmrLPOMmck6fXXXzdnrNctw0gBAAMaBQQA8IICAgB4QQEBALyggAAAXlBAAAAvKCAAgBcUEADACwoIAOAFBQQA8IICAgB4MeBmwR2dIdTTWUJHucyh6ujoMGdct2W9PK7baWtrM2dc5pJJbjOvXLbV0tJizrjO/nLZlss+d8m0t7f3S0bqv1lwLrdBl+24ZPpzWy7HQ2trqzkj9c/9V0/vx0OByz1jH9q7d68KCgp8LwMAcJqqqqpOOvR5wBVQZ2en9u3bp9TU1GOmYUejURUUFKiqqkppaWmeVugf++EI9sMR7Icj2A9HDIT9EASBGhsblZ+ff9JH0wPuT3BxcXGn/JiEtLS0M/oAO4r9cAT74Qj2wxHshyN874dIJHLK8/AiBACAFxQQAMCLQVVA4XBYDz74oMLhsO+leMV+OIL9cAT74Qj2wxGDaT8MuBchAADODIPqERAAYOiggAAAXlBAAAAvKCAAgBeDpoBWrFih73znO0pKSlJRUZH+8Y9/+F5Sv3vooYcUCoW6nSZNmuR7WX1u8+bNuuKKK5Sfn69QKKR169Z1+3kQBHrggQeUl5en5ORkFRcXa/v27X4W24dOtR9uvPHGY46PefPm+VlsHyktLdX06dOVmpqq7OxsLViwQJWVld3O09LSopKSEo0cOVIjRozQwoULVVtb62nFfaMn+2HWrFnHHA+33XabpxUf36AooBdffFHLli3Tgw8+qA8//FCFhYWaO3eu6urqfC+t351//vmqrq7uOr377ru+l9TnmpubVVhYqBUrVhz354899pieeuopPfPMM3r//feVkpKiuXPnOg0WHchOtR8kad68ed2Oj+eff74fV9j3ysrKVFJSoi1btujNN99UW1ub5syZo+bm5q7zLF26VK+++qpefvlllZWVad++fbr66qs9rrr39WQ/SNKtt97a7Xh47LHHPK34BIJB4MILLwxKSkq6vu7o6Ajy8/OD0tJSj6vqfw8++GBQWFjoexleSQrWrl3b9XVnZ2eQm5sbPP74413fq6+vD8LhcPD88897WGH/+PZ+CIIgWLRoUXDllVd6WY8vdXV1gaSgrKwsCIIj131CQkLw8ssvd53ns88+CyQF5eXlvpbZ5769H4IgCC699NLgZz/7mb9F9cCAfwTU2tqqiooKFRcXd30vLi5OxcXFKi8v97gyP7Zv3678/HyNGzdON9xwg/bs2eN7SV7t2rVLNTU13Y6PSCSioqKiM/L42LRpk7KzszVx4kTdfvvtOnjwoO8l9amGhgZJUmZmpiSpoqJCbW1t3Y6HSZMmafTo0UP6ePj2fjjqueeeU1ZWliZPnqzly5fr0KFDPpZ3QgNuGOm3HThwQB0dHcrJyen2/ZycHP3nP//xtCo/ioqKtHr1ak2cOFHV1dV6+OGH9aMf/Ujbtm1Tamqq7+V5UVNTI0nHPT6O/uxMMW/ePF199dUaO3asdu7cqV/+8peaP3++ysvLFR8f73t5va6zs1N33XWXLr74Yk2ePFnSkeMhMTFR6enp3c47lI+H4+0HSbr++us1ZswY5efna+vWrbr33ntVWVmpV155xeNquxvwBYT/mT9/fte/p06dqqKiIo0ZM0YvvfSSbr75Zo8rw0Bw7bXXdv17ypQpmjp1qsaPH69NmzZp9uzZHlfWN0pKSrRt27Yz4nnQkznRfli8eHHXv6dMmaK8vDzNnj1bO3fu1Pjx4/t7mcc14P8El5WVpfj4+GNexVJbW6vc3FxPqxoY0tPTde6552rHjh2+l+LN0WOA4+NY48aNU1ZW1pA8PpYsWaLXXntN77zzTrePb8nNzVVra6vq6+u7nX+oHg8n2g/HU1RUJEkD6ngY8AWUmJioadOmaePGjV3f6+zs1MaNGzVjxgyPK/OvqalJO3fuVF5enu+leDN27Fjl5uZ2Oz6i0ajef//9M/742Lt3rw4ePDikjo8gCLRkyRKtXbtWb7/9tsaOHdvt59OmTVNCQkK346GyslJ79uwZUsfDqfbD8Xz88ceSNLCOB9+vguiJF154IQiHw8Hq1auDTz/9NFi8eHGQnp4e1NTU+F5av/r5z38ebNq0Kdi1a1fw3nvvBcXFxUFWVlZQV1fne2l9qrGxMfjoo4+Cjz76KJAUPPHEE8FHH30U7N69OwiCIPj1r38dpKenB+vXrw+2bt0aXHnllcHYsWODw4cPe1557zrZfmhsbAzuvvvuoLy8PNi1a1fw1ltvBd///veDc845J2hpafG99F5z++23B5FIJNi0aVNQXV3ddTp06FDXeW677bZg9OjRwdtvvx188MEHwYwZM4IZM2Z4XHXvO9V+2LFjR/DII48EH3zwQbBr165g/fr1wbhx44KZM2d6Xnl3g6KAgiAInn766WD06NFBYmJicOGFFwZbtmzxvaR+d8011wR5eXlBYmJicNZZZwXXXHNNsGPHDt/L6nPvvPNOIOmY06JFi4IgOPJS7Pvvvz/IyckJwuFwMHv27KCystLvovvAyfbDoUOHgjlz5gSjRo0KEhISgjFjxgS33nrrkPtP2vEuv6Rg1apVXec5fPhwcMcddwQZGRnB8OHDg6uuuiqorq72t+g+cKr9sGfPnmDmzJlBZmZmEA6HgwkTJgS/+MUvgoaGBr8L/xY+jgEA4MWAfw4IADA0UUAAAC8oIACAFxQQAMALCggA4AUFBADwggICAHhBAQEAvKCAAABeUEAAAC8oIACAFxQQAMCL/weej2Pr0yPaNAAAAABJRU5ErkJggg==", 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    " - ] - }, - "metadata": {}, - "output_type": "display_data" - } - ], - "source": [ - "import mindspore\n", - "import time\n", - "\n", - "mindspore.set_context(device_target=\"Ascend\")\n", - "\n", - "epochs = 2\n", - "\n", - "iterator = dataset.create_tuple_iterator(num_epochs=epochs)\n", - "for epoch in range(epochs):\n", - " begin_time = time.time()\n", - " for step, batch in enumerate(iterator):\n", - " unet_model.set_train()\n", - " batch_size = batch[0].shape[0]\n", - " t = randint(0, timesteps, (batch_size,), dtype=ms.int32)\n", - " noise = randn_like(batch[0])\n", - " loss = train_step(batch[0], t, noise)\n", - "\n", - " if step % 500 == 0:\n", - " print(\" epoch: \", epoch, \" step: \", step, \" Loss: \", loss)\n", - " end_time = time.time()\n", - " times = end_time - begin_time\n", - " print(\"training time:\", times, \"s\")\n", - " # 展示随机采样效果\n", - " unet_model.set_train(False)\n", - " samples = sample(unet_model, image_size=image_size, batch_size=64, channels=channels)\n", - " plt.imshow(samples[-1][5].reshape(image_size, image_size, channels), cmap=\"gray\")\n", - "print(\"Training Success!\")" - ] - }, - { - "cell_type": "markdown", - "metadata": { - "pycharm": { - "name": "#%% md\n" - } - }, - "source": [ - "## 推理过程(从模型中采样)\n", - "\n", - "要从模型中采样,我们可以只使用上面定义的采样函数:" - ] - }, - { - "cell_type": "code", - "execution_count": 29, - "metadata": { - "pycharm": { - "name": "#%%\n" - } - }, - "outputs": [ - { - "name": "stdout", - "output_type": "stream", - "text": [ - "-\r" - ] - }, - { - "name": "stderr", - "output_type": "stream", - "text": [ - "sampling loop time step: 12%|█▎ | 25/200 [00:09<01:04, 2.72it/s]" - ] - }, - { - "name": "stdout", - "output_type": "stream", - "text": [ - "\\\r" - ] - }, - { - "name": "stderr", - "output_type": "stream", - "text": [ - "sampling loop time step: 25%|██▌ | 50/200 [00:19<00:58, 2.56it/s]" - ] - }, - { - "name": "stdout", - "output_type": "stream", - "text": [ - "|\r" - ] - }, - { - "name": "stderr", - "output_type": "stream", - "text": [ - "sampling loop time step: 38%|███▊ | 76/200 [00:29<00:47, 2.62it/s]" - ] - }, - { - "name": "stdout", - "output_type": "stream", - "text": [ - "/\r" - ] - }, - { - "name": "stderr", - "output_type": "stream", - "text": [ - "sampling loop time step: 52%|█████▏ | 103/200 [00:39<00:32, 2.94it/s]" - ] - }, - { - "name": "stdout", - "output_type": "stream", - "text": [ - "-\r" - ] - }, - { - "name": "stderr", - "output_type": "stream", - "text": [ - "sampling loop time step: 66%|██████▋ | 133/200 [00:49<00:22, 2.93it/s]" - ] - }, - { - "name": "stdout", - "output_type": "stream", - "text": [ - "\\\r" - ] - }, - { - "name": "stderr", - "output_type": "stream", - "text": [ - "sampling loop time step: 80%|████████ | 160/200 [00:59<00:15, 2.55it/s]" - ] - }, - { - "name": "stdout", - "output_type": "stream", - "text": [ - "|\r" - ] - }, - { - "name": "stderr", - "output_type": "stream", - "text": [ - "sampling loop time step: 92%|█████████▏| 184/200 [01:09<00:06, 2.37it/s]" - ] - }, - { - "name": "stdout", - "output_type": "stream", - "text": [ - "/\r" - ] - }, - { - "name": "stderr", - "output_type": "stream", - "text": [ - "sampling loop time step: 100%|██████████| 200/200 [01:15<00:00, 2.64it/s]\n" - ] - } - ], - "source": [ - "# 采样64个图片\n", - "unet_model.set_train(False)\n", - "samples = sample(unet_model, image_size=image_size, batch_size=64, channels=channels)" - ] - }, - { - "cell_type": "code", - "execution_count": 30, - "metadata": { - "pycharm": { - "name": "#%%\n" - } - }, - "outputs": [ - { - "data": { - "text/plain": [ - "" - ] - }, - "execution_count": 30, - "metadata": {}, - "output_type": "execute_result" - }, - { - "data": { - "image/png": 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", - "text/plain": [ - "
    " - ] - }, - "metadata": {}, - "output_type": "display_data" - } - ], - "source": [ - "# 展示一个随机效果\n", - "random_index = 5\n", - "plt.imshow(samples[-1][random_index].reshape(image_size, image_size, channels), cmap=\"gray\")" - ] - }, - { - "cell_type": "markdown", - "metadata": { - "pycharm": { - "name": "#%% md\n" - } - }, - "source": [ - "可以看到这个模型能产生一件衣服!\n", - "\n", - "请注意,我们训练的数据集分辨率相当低(28x28)。\n", - "\n", - "我们还可以创建去噪过程的gif:" - ] - }, - { - "cell_type": "code", - "execution_count": 31, - "metadata": { - "pycharm": { - "name": "#%%\n" - } - }, - "outputs": [ - { - "name": "stderr", - "output_type": "stream", - "text": [ - "MovieWriter ffmpeg unavailable; using Pillow instead.\n" - ] - }, - { - "data": { - "image/png": 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", - "text/plain": [ - "
    " - ] - }, - "metadata": {}, - "output_type": "display_data" - } - ], - "source": [ - "import matplotlib.animation as animation\n", - "\n", - "random_index = 53\n", - "\n", - "fig = plt.figure()\n", - "ims = []\n", - "for i in range(timesteps):\n", - " im = plt.imshow(samples[i][random_index].reshape(image_size, image_size, channels), cmap=\"gray\", animated=True)\n", - " ims.append([im])\n", - "\n", - "animate = animation.ArtistAnimation(fig, ims, interval=50, blit=True, repeat_delay=100)\n", - "animate.save('diffusion.gif')\n", - "plt.show()" - ] - }, - { - "cell_type": "markdown", - "metadata": { - "pycharm": { - "name": "#%% md\n" - } - }, - "source": [ - "## 总结\n", - "\n", - "请注意,DDPM论文表明扩散模型是(非)条件图像有希望生成的方向。自那以后,diffusion得到了(极大的)改进,最明显的是文本条件图像生成。下面,我们列出了一些重要的(但远非详尽无遗的)后续工作:\n", - "\n", - "- 改进的去噪扩散概率模型([Nichol et al., 2021](https://arxiv.org/abs/2102.09672)):发现学习条件分布的方差(除平均值外)有助于提高性能\n", - "\n", - "- 用于高保真图像生成的级联扩散模型([[Ho et al., 2021](https://arxiv.org/abs/2106.15282)):引入级联扩散,它包括多个扩散模型的流水线,这些模型生成分辨率提高的图像,用于高保真图像合成\n", - "\n", - "- 扩散模型在图像合成上击败了GANs([Dhariwal et al., 2021](https://arxiv.org/abs/2105.05233)):表明扩散模型通过改进U-Net体系结构以及引入分类器指导,可以获得优于当前最先进的生成模型的图像样本质量\n", - "\n", - "- 无分类器扩散指南([[Ho et al., 2021](https://openreview.net/pdf?id=qw8AKxfYbI)):表明通过使用单个神经网络联合训练条件和无条件扩散模型,不需要分类器来指导扩散模型\n", - "\n", - "- 具有CLIP Latents (DALL-E 2) 的分层文本条件图像生成 ([Ramesh et al., 2022](https://cdn.openai.com/papers/dall-e-2.pdf)):在将文本标题转换为CLIP图像嵌入之前使用,然后扩散模型将其解码为图像\n", - "\n", - "- 具有深度语言理解的真实文本到图像扩散模型(ImageGen)([Saharia et al., 2022](https://arxiv.org/abs/2205.11487)):表明将大型预训练语言模型(例如T5)与级联扩散结合起来,对于文本到图像的合成很有效\n", - "\n", - "请注意,此列表仅包括在撰写本文,即2022年6月7日之前的重要作品。\n", - "\n", - "目前,扩散模型的主要(也许唯一)缺点是它们需要多次正向传递来生成图像(对于像GAN这样的生成模型来说,情况并非如此)。然而,有[正在进行中的研究](https://arxiv.org/abs/2204.13902)表明只需要10个去噪步骤就能实现高保真生成。" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "## 参考\n", - "\n", - "1. [The Annotated Diffusion Model](https://huggingface.co/blog/annotated-diffusion)\n", - "\n", - "2. [由浅入深了解Diffusion Model](https://zhuanlan.zhihu.com/p/525106459)" - ] - } - ], - "metadata": { - "kernelspec": { - "display_name": "MindSpore", - "language": "python", - "name": "mindspore" - }, - "language_info": { - "codemirror_mode": { - "name": "ipython", - "version": 3 - }, - "file_extension": ".py", - "mimetype": "text/x-python", - "name": "python", - "nbconvert_exporter": "python", - "pygments_lexer": "ipython3", - "version": "3.9.18" - } - }, - "nbformat": 4, - "nbformat_minor": 4 -} diff --git a/Season2.step_into_llm/16.Practical-cases/gan/mindspore_gan.ipynb b/Season2.step_into_llm/16.Practical-cases/gan/mindspore_gan.ipynb deleted file mode 100644 index b4d1563..0000000 --- a/Season2.step_into_llm/16.Practical-cases/gan/mindspore_gan.ipynb +++ /dev/null @@ -1,1966 +0,0 @@ -{ - "cells": [ - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "[![下载Notebook](https://mindspore-website.obs.cn-north-4.myhuaweicloud.com/website-images/r2.4.0/resource/_static/logo_notebook.svg)](https://mindspore-website.obs.cn-north-4.myhuaweicloud.com/notebook/r2.4.0/tutorials/zh_cn/generative/mindspore_gan.ipynb) [![下载样例代码](https://mindspore-website.obs.cn-north-4.myhuaweicloud.com/website-images/r2.4.0/resource/_static/logo_download_code.svg)](https://mindspore-website.obs.cn-north-4.myhuaweicloud.com/notebook/r2.4.0/tutorials/zh_cn/generative/mindspore_gan.py) [![查看源文件](https://mindspore-website.obs.cn-north-4.myhuaweicloud.com/website-images/r2.4.0/resource/_static/logo_source.svg)](https://gitee.com/mindspore/docs/blob/r2.4.0/tutorials/source_zh_cn/generative/gan.ipynb)\n", - "\n", - "# GAN图像生成\n" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "## 模型简介\n", - "\n", - "生成式对抗网络(Generative Adversarial Networks,GAN)是一种生成式机器学习模型,是近年来复杂分布上无监督学习最具前景的方法之一。\n", - "\n", - "最初,GAN由Ian J. Goodfellow于2014年发明,并在论文[Generative Adversarial Nets](https://papers.nips.cc/paper/5423-generative-adversarial-nets.pdf)中首次进行了描述,其主要由两个不同的模型共同组成——生成器(Generative Model)和判别器(Discriminative Model):\n", - "\n", - "- 生成器的任务是生成看起来像训练图像的“假”图像;\n", - "- 判别器需要判断从生成器输出的图像是真实的训练图像还是虚假的图像。\n", - "\n", - "GAN通过设计生成模型和判别模型这两个模块,使其互相博弈学习产生了相当好的输出。\n", - "\n", - "GAN模型的核心在于提出了通过对抗过程来估计生成模型这一全新框架。在这个框架中,将会同时训练两个模型——捕捉数据分布的生成模型 $G$ 和估计样本是否来自训练数据的判别模型 $D$ 。\n", - "\n", - "在训练过程中,生成器会不断尝试通过生成更好的假图像来骗过判别器,而判别器在这过程中也会逐步提升判别能力。这种博弈的平衡点是,当生成器生成的假图像和训练数据图像的分布完全一致时,判别器拥有50%的真假判断置信度。\n", - "\n", - "用 $x$ 代表图像数据,用 $D(x)$表示判别器网络给出图像判定为真实图像的概率。在判别过程中,$D(x)$ 需要处理作为二进制文件的大小为 $1\\times 28\\times 28$ 的图像数据。当 $x$ 来自训练数据时,$D(x)$ 数值应该趋近于 $1$ ;而当 $x$ 来自生成器时,$D(x)$ 数值应该趋近于 $0$ 。因此 $D(x)$ 也可以被认为是传统的二分类器。\n", - "\n", - "用 $z$ 代表标准正态分布中提取出的隐码(隐向量),用 $G(z)$:表示将隐码(隐向量) $z$ 映射到数据空间的生成器函数。函数 $G(z)$ 的目标是将服从高斯分布的随机噪声 $z$ 通过生成网络变换为近似于真实分布 $p_{data}(x)$ 的数据分布,我们希望找到 $θ$ 使得 $p_{G}(x;\\theta)$ 和 $p_{data}(x)$ 尽可能的接近,其中 $\\theta$ 代表网络参数。\n", - "\n", - "$D(G(z))$ 表示生成器 $G$ 生成的假图像被判定为真实图像的概率,如[Generative Adversarial Nets](https://papers.nips.cc/paper/5423-generative-adversarial-nets.pdf)中所述,$D$ 和 $G$ 在进行一场博弈,$D$ 想要最大程度的正确分类真图像与假图像,也就是参数 $\\log D(x)$;而 $G$ 试图欺骗 $D$ 来最小化假图像被识别到的概率,也就是参数 $\\log(1−D(G(z)))$。因此GAN的损失函数为:\n", - "\n", - "$$\n", - "\\min\\limits_{G}\\max\\limits_{D} V(D,G)=E_{x\\sim p_{data}\\;\\,(x)}[\\log D(x)]+E_{z\\sim p_{z}\\,(z)}[\\log (1-D(G(z)))]\n", - "$$\n", - "\n", - "从理论上讲,此博弈游戏的平衡点是$p_{G}(x;\\theta) = p_{data}(x)$,此时判别器会随机猜测输入是真图像还是假图像。下面我们简要说明生成器和判别器的博弈过程:\n", - "\n", - "1. 在训练刚开始的时候,生成器和判别器的质量都比较差,生成器会随机生成一个数据分布。\n", - "2. 判别器通过求取梯度和损失函数对网络进行优化,将靠近真实数据分布的数据判定为1,将靠近生成器生成出来数据分布的数据判定为0。\n", - "3. 生成器通过优化,生成出更加贴近真实数据分布的数据。\n", - "4. 生成器所生成的数据和真实数据达到相同的分布,此时判别器的输出为1/2。\n", - "\n", - "![gan](https://mindspore-website.obs.cn-north-4.myhuaweicloud.com/website-images/r2.4.0/tutorials/source_zh_cn/cv/images/gan_image.png)\n", - "\n", - "在上图中,蓝色虚线表示判别器,黑色虚线表示真实数据分布,绿色实线表示生成器生成的虚假数据分布,$z$ 表示隐码,$x$ 表示生成的虚假图像 $G(z)$。该图片来源于[Generative Adversarial Nets](https://papers.nips.cc/paper/5423-generative-adversarial-nets.pdf)。详细的训练方法介绍见原论文。\n", - "\n", - "## 数据集\n", - "\n", - "### 数据集简介\n", - "\n", - "[MNIST手写数字数据集](http://yann.lecun.com/exdb/mnist/)是NIST数据集的子集,共有70000张手写数字图片,包含60000张训练样本和10000张测试样本,数字图片为二进制文件,图片大小为28\\*28,单通道。图片已经预先进行了尺寸归一化和中心化处理。\n", - "\n", - "本案例将使用MNIST手写数字数据集来训练一个生成式对抗网络,使用该网络模拟生成手写数字图片。\n", - "\n", - "### 数据集下载\n", - "\n", - "使用`download`接口下载数据集,并将下载后的数据集自动解压到当前目录下。数据下载之前需要使用`pip install download`安装`download`包。\n", - "\n", - "下载解压后的数据集目录结构如下:\n", - "\n", - "```text\n", - "./MNIST_Data/\n", - "├─ train\n", - "│ ├─ train-images-idx3-ubyte\n", - "│ └─ train-labels-idx1-ubyte\n", - "└─ test\n", - " ├─ t10k-images-idx3-ubyte\n", - " └─ t10k-labels-idx1-ubyte\n", - "```\n", - "\n", - "数据下载的代码如下:\n" - ] - }, - { - "cell_type": "code", - "execution_count": 1, - "metadata": { - "ExecuteTime": { - "end_time": "2023-02-09T09:45:06.383718Z", - "start_time": "2023-02-09T09:44:40.500860Z" - } - }, - "outputs": [ - { - "name": "stdout", - "output_type": "stream", - "text": [ - "Downloading data from https://mindspore-website.obs.cn-north-4.myhuaweicloud.com/notebook/datasets/MNIST_Data.zip (10.3 MB)\n", - "\n", - "file_sizes: 100%|██████████████████████████| 10.8M/10.8M [00:00<00:00, 14.3MB/s]\n", - "Extracting zip file...\n", - "Successfully downloaded / unzipped to .\n" - ] - }, - { - "data": { - "text/plain": [ - "'.'" - ] - }, - "execution_count": 1, - "metadata": {}, - "output_type": "execute_result" - } - ], - "source": [ - "# 数据下载\n", - "from download import download\n", - "\n", - "url = \"https://mindspore-website.obs.cn-north-4.myhuaweicloud.com/notebook/datasets/MNIST_Data.zip\"\n", - "download(url, \".\", kind=\"zip\", replace=True)" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "### 数据加载\n", - "\n", - "使用MindSpore自己的`MnistDatase`接口,读取和解析MNIST数据集的源文件构建数据集。然后对数据进行一些前处理。" - ] - }, - { - "cell_type": "code", - "execution_count": 1, - "metadata": { - "ExecuteTime": { - "end_time": "2023-02-09T09:45:20.017779Z", - "start_time": "2023-02-09T09:45:06.385713Z" - } - }, - "outputs": [ - { - "name": "stderr", - "output_type": "stream", - "text": [ - "[WARNING] GE_ADPT(89941,ffff9151c010,python):2024-11-21-11:25:34.848.224 [mindspore/ccsrc/utils/dlopen_macro.h:163] DlsymAscend] Dynamically load symbol aclmdlBundleGetModelId failed, result = /usr/local/Ascend/ascend-toolkit/latest/lib64/libascendcl.so: undefined symbol: aclmdlBundleGetModelId\n", - "[WARNING] GE_ADPT(89941,ffff9151c010,python):2024-11-21-11:25:34.848.282 [mindspore/ccsrc/utils/dlopen_macro.h:163] DlsymAscend] Dynamically load symbol aclmdlBundleLoadFromMem failed, result = /usr/local/Ascend/ascend-toolkit/latest/lib64/libascendcl.so: undefined symbol: aclmdlBundleLoadFromMem\n", - "[WARNING] GE_ADPT(89941,ffff9151c010,python):2024-11-21-11:25:34.848.301 [mindspore/ccsrc/utils/dlopen_macro.h:163] DlsymAscend] Dynamically load symbol aclmdlBundleUnload failed, result = /usr/local/Ascend/ascend-toolkit/latest/lib64/libascendcl.so: undefined symbol: aclmdlBundleUnload\n", - "[WARNING] ME(89941:281473119797264,MainProcess):2024-11-21-11:25:34.978.156 [mindspore/run_check/_check_version.py:396] Can not find the tbe operator implementation(need by mindspore-ascend). Please check whether the Environment Variable PYTHONPATH is set. For details, refer to the installation guidelines: https://www.mindspore.cn/install\n", - "[WARNING] ME(89941:281473119797264,MainProcess):2024-11-21-11:25:39.614.403 [mindspore/run_check/_check_version.py:396] Can not find the tbe operator implementation(need by mindspore-ascend). Please check whether the Environment Variable PYTHONPATH is set. For details, refer to the installation guidelines: https://www.mindspore.cn/install\n", - "[WARNING] ME(89941:281473119797264,MainProcess):2024-11-21-11:25:39.616.933 [mindspore/run_check/_check_version.py:396] Can not find the tbe operator implementation(need by mindspore-ascend). Please check whether the Environment Variable PYTHONPATH is set. For details, refer to the installation guidelines: https://www.mindspore.cn/install\n" - ] - }, - { - "name": "stdout", - "output_type": "stream", - "text": [ - "Iter size: 468\n" - ] - } - ], - "source": [ - "import numpy as np\n", - "import mindspore.dataset as ds\n", - "import mindspore\n", - "mindspore.set_context(device_target=\"Ascend\")\n", - "\n", - "batch_size = 128\n", - "latent_size = 100 # 隐码的长度\n", - "\n", - "train_dataset = ds.MnistDataset(dataset_dir='./MNIST_Data/train')\n", - "test_dataset = ds.MnistDataset(dataset_dir='./MNIST_Data/test')\n", - "\n", - "def data_load(dataset):\n", - " dataset1 = ds.GeneratorDataset(dataset, [\"image\", \"label\"], shuffle=True, python_multiprocessing=False)\n", - " # 数据增强\n", - " mnist_ds = dataset1.map(\n", - " operations=lambda x: (x.astype(\"float32\"), np.random.normal(size=latent_size).astype(\"float32\")),\n", - " output_columns=[\"image\", \"latent_code\"])\n", - " mnist_ds = mnist_ds.project([\"image\", \"latent_code\"])\n", - "\n", - " # 批量操作\n", - " mnist_ds = mnist_ds.batch(batch_size, True)\n", - "\n", - " return mnist_ds\n", - "\n", - "mnist_ds = data_load(train_dataset)\n", - "\n", - "iter_size = mnist_ds.get_dataset_size()\n", - "print('Iter size: %d' % iter_size)" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "### 数据集可视化\n", - "\n", - "通过`create_dict_iterator`函数将数据转换成字典迭代器,然后使用`matplotlib`模块可视化部分训练数据。" - ] - }, - { - "cell_type": "code", - "execution_count": 2, - "metadata": { - "ExecuteTime": { - "end_time": "2023-02-09T09:45:21.094899Z", - "start_time": "2023-02-09T09:45:20.018778Z" - } - }, - "outputs": [ - { - "data": { - "image/png": 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    " - ] - }, - "metadata": {}, - "output_type": "display_data" - } - ], - "source": [ - "import matplotlib.pyplot as plt\n", - "\n", - "data_iter = next(mnist_ds.create_dict_iterator(output_numpy=True))\n", - "figure = plt.figure(figsize=(3, 3))\n", - "cols, rows = 5, 5\n", - "for idx in range(1, cols * rows + 1):\n", - " image = data_iter['image'][idx]\n", - " figure.add_subplot(rows, cols, idx)\n", - " plt.axis(\"off\")\n", - " plt.imshow(image.squeeze(), cmap=\"gray\")\n", - "plt.show()" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "### 隐码构造\n", - "\n", - "为了跟踪生成器的学习进度,我们在训练的过程中的每轮迭代结束后,将一组固定的遵循高斯分布的隐码`test_noise`输入到生成器中,通过固定隐码所生成的图像效果来评估生成器的好坏。" - ] - }, - { - "cell_type": "code", - "execution_count": 3, - "metadata": { - "ExecuteTime": { - "end_time": "2023-02-09T09:45:21.152791Z", - "start_time": "2023-02-09T09:45:21.096895Z" - } - }, - "outputs": [ - { - "name": "stderr", - "output_type": "stream", - "text": [ - "[WARNING] CORE(89941,ffff9151c010,python):2024-11-21-11:25:45.211.882 [mindspore/core/utils/ms_context.cc:530] GetJitLevel] Set jit level to O2 for rank table startup method.\n" - ] - } - ], - "source": [ - "import random\n", - "import numpy as np\n", - "from mindspore import Tensor, dtype\n", - "\n", - "# 利用随机种子创建一批隐码\n", - "np.random.seed(2323)\n", - "test_noise = Tensor(np.random.normal(size=(25, 100)), dtype.float32)\n", - "random.shuffle(test_noise)" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "## 模型构建\n", - "\n", - "本案例实现中所搭建的 GAN 模型结构与原论文中提出的 GAN 结构大致相同,但由于所用数据集 MNIST 为单通道小尺寸图片,可识别参数少,便于训练,我们在判别器和生成器中采用全连接网络架构和 `ReLU` 激活函数即可达到令人满意的效果,且省略了原论文中用于减少参数的 `Dropout` 策略和可学习激活函数 `Maxout`。" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "### 生成器\n", - "\n", - "生成器 `Generator` 的功能是将隐码映射到数据空间。由于数据是图像,这一过程也会创建与真实图像大小相同的灰度图像(或 RGB 彩色图像)。在本案例演示中,该功能通过五层 `Dense` 全连接层来完成的,每层都与 `BatchNorm1d` 批归一化层和 `ReLU` 激活层配对,输出数据会经过 `Tanh` 函数,使其返回 [-1,1] 的数据范围内。注意实例化生成器之后需要修改参数的名称,不然静态图模式下会报错。" - ] - }, - { - "cell_type": "code", - "execution_count": 4, - "metadata": { - "ExecuteTime": { - "end_time": "2023-02-09T09:45:21.190676Z", - "start_time": "2023-02-09T09:45:21.153742Z" - } - }, - "outputs": [], - "source": [ - "from mindspore import nn\n", - "import mindspore.ops as ops\n", - "\n", - "img_size = 28 # 训练图像长(宽)\n", - "\n", - "class Generator(nn.Cell):\n", - " def __init__(self, latent_size, auto_prefix=True):\n", - " super(Generator, self).__init__(auto_prefix=auto_prefix)\n", - " self.model = nn.SequentialCell()\n", - " # [N, 100] -> [N, 128]\n", - " # 输入一个100维的0~1之间的高斯分布,然后通过第一层线性变换将其映射到256维\n", - " self.model.append(nn.Dense(latent_size, 128))\n", - " self.model.append(nn.ReLU())\n", - " # [N, 128] -> [N, 256]\n", - " self.model.append(nn.Dense(128, 256))\n", - " self.model.append(nn.BatchNorm1d(256))\n", - " self.model.append(nn.ReLU())\n", - " # [N, 256] -> [N, 512]\n", - " self.model.append(nn.Dense(256, 512))\n", - " self.model.append(nn.BatchNorm1d(512))\n", - " self.model.append(nn.ReLU())\n", - " # [N, 512] -> [N, 1024]\n", - " self.model.append(nn.Dense(512, 1024))\n", - " self.model.append(nn.BatchNorm1d(1024))\n", - " self.model.append(nn.ReLU())\n", - " # [N, 1024] -> [N, 784]\n", - " # 经过线性变换将其变成784维\n", - " self.model.append(nn.Dense(1024, img_size * img_size))\n", - " # 经过Tanh激活函数是希望生成的假的图片数据分布能够在-1~1之间\n", - " self.model.append(nn.Tanh())\n", - "\n", - " def construct(self, x):\n", - " img = self.model(x)\n", - " return ops.reshape(img, (-1, 1, 28, 28))\n", - "\n", - "net_g = Generator(latent_size)\n", - "net_g.update_parameters_name('generator')" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "### 判别器\n", - "\n", - "如前所述,判别器 `Discriminator` 是一个二分类网络模型,输出判定该图像为真实图的概率。主要通过一系列的 `Dense` 层和 `LeakyReLU` 层对其进行处理,最后通过 `Sigmoid` 激活函数,使其返回 [0, 1] 的数据范围内,得到最终概率。注意实例化判别器之后需要修改参数的名称,不然静态图模式下会报错。" - ] - }, - { - "cell_type": "code", - "execution_count": 5, - "metadata": { - "ExecuteTime": { - "end_time": "2023-02-09T09:45:21.207645Z", - "start_time": "2023-02-09T09:45:21.191642Z" - } - }, - "outputs": [], - "source": [ - " # 判别器\n", - "class Discriminator(nn.Cell):\n", - " def __init__(self, auto_prefix=True):\n", - " super().__init__(auto_prefix=auto_prefix)\n", - " self.model = nn.SequentialCell()\n", - " # [N, 784] -> [N, 512]\n", - " self.model.append(nn.Dense(img_size * img_size, 512)) # 输入特征数为784,输出为512\n", - " self.model.append(nn.LeakyReLU()) # 默认斜率为0.2的非线性映射激活函数\n", - " # [N, 512] -> [N, 256]\n", - " self.model.append(nn.Dense(512, 256)) # 进行一个线性映射\n", - " self.model.append(nn.LeakyReLU())\n", - " # [N, 256] -> [N, 1]\n", - " self.model.append(nn.Dense(256, 1))\n", - " self.model.append(nn.Sigmoid()) # 二分类激活函数,将实数映射到[0,1]\n", - "\n", - " def construct(self, x):\n", - " x_flat = ops.reshape(x, (-1, img_size * img_size))\n", - " return self.model(x_flat)\n", - "\n", - "net_d = Discriminator()\n", - "net_d.update_parameters_name('discriminator')" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "### 损失函数和优化器\n", - "\n", - "定义了 `Generator` 和 `Discriminator` 后,损失函数使用MindSpore中二进制交叉熵损失函数`BCELoss` ;这里生成器和判别器都是使用`Adam`优化器,但是需要构建两个不同名称的优化器,分别用于更新两个模型的参数,详情见下文代码。注意优化器的参数名称也需要修改。" - ] - }, - { - "cell_type": "code", - "execution_count": 6, - "metadata": { - "ExecuteTime": { - "end_time": "2023-02-09T09:45:21.267439Z", - "start_time": "2023-02-09T09:45:21.208597Z" - } - }, - "outputs": [], - "source": [ - "lr = 0.0002 # 学习率\n", - "\n", - "# 损失函数\n", - "adversarial_loss = nn.BCELoss(reduction='mean')\n", - "\n", - "# 优化器\n", - "optimizer_d = nn.Adam(net_d.trainable_params(), learning_rate=lr, beta1=0.5, beta2=0.999)\n", - "optimizer_g = nn.Adam(net_g.trainable_params(), learning_rate=lr, beta1=0.5, beta2=0.999)\n", - "optimizer_g.update_parameters_name('optim_g')\n", - "optimizer_d.update_parameters_name('optim_d')" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "## 模型训练\n", - "\n", - "训练分为两个主要部分。\n", - "\n", - "第一部分是训练判别器。训练判别器的目的是最大程度地提高判别图像真伪的概率。按照原论文的方法,通过提高其随机梯度来更新判别器,最大化 $log D(x) + log(1 - D(G(z))$ 的值。\n", - "\n", - "第二部分是训练生成器。如论文所述,最小化 $log(1 - D(G(z)))$ 来训练生成器,以产生更好的虚假图像。\n", - "\n", - "在这两个部分中,分别获取训练过程中的损失,并在每轮迭代结束时进行测试,将隐码批量推送到生成器中,以直观地跟踪生成器 `Generator` 的训练效果。" - ] - }, - { - "cell_type": "code", - "execution_count": 7, - "metadata": { - "ExecuteTime": { - "end_time": "2023-02-09T09:45:21.273427Z", - "start_time": "2023-02-09T09:45:21.268436Z" - } - }, - "outputs": [], - "source": [ - "import os\n", - "import time\n", - "import matplotlib.pyplot as plt\n", - "import mindspore as ms\n", - "from mindspore import Tensor, save_checkpoint\n", - "\n", - "total_epoch = 200 # 训练周期数\n", - "batch_size = 128 # 用于训练的训练集批量大小\n", - "\n", - "# 加载预训练模型的参数\n", - "pred_trained = False\n", - "pred_trained_g = './result/checkpoints/Generator99.ckpt'\n", - "pred_trained_d = './result/checkpoints/Discriminator99.ckpt'\n", - "\n", - "checkpoints_path = \"./result/checkpoints\" # 结果保存路径\n", - "image_path = \"./result/images\" # 测试结果保存路径" - ] - }, - { - "cell_type": "code", - "execution_count": 8, - "metadata": { - "ExecuteTime": { - "end_time": "2023-02-09T13:36:50.742960Z", - "start_time": "2023-02-09T09:45:21.274421Z" - } - }, - "outputs": [ - { - "name": "stderr", - "output_type": "stream", - "text": [ - "[WARNING] ME(89941:281473119797264,MainProcess):2024-11-21-11:25:57.508.263 [mindspore/run_check/_check_version.py:396] Can not find the tbe operator implementation(need by mindspore-ascend). Please check whether the Environment Variable PYTHONPATH is set. For details, refer to the installation guidelines: https://www.mindspore.cn/install\n", - "[WARNING] ME(89941:281473119797264,MainProcess):2024-11-21-11:25:57.510.581 [mindspore/run_check/_check_version.py:396] Can not find the tbe operator implementation(need by mindspore-ascend). Please check whether the Environment Variable PYTHONPATH is set. For details, refer to the installation guidelines: https://www.mindspore.cn/install\n" - ] - }, - { - "name": "stdout", - "output_type": "stream", - "text": [ - "Epoch:[ 0/200], step:[ 0/ 468], loss_d:1.320055 , loss_g:0.719802 , time:19.905008s, lr:0.000200\n", - "Epoch:[ 0/200], step:[ 100/ 468], loss_d:1.163385 , loss_g:1.108864 , time:0.041823s, lr:0.000200\n", - "Epoch:[ 0/200], step:[ 200/ 468], loss_d:1.350701 , loss_g:0.743335 , time:0.042872s, lr:0.000200\n", - "Epoch:[ 0/200], step:[ 300/ 468], loss_d:1.167697 , loss_g:0.798472 , time:0.039293s, lr:0.000200\n", - "Epoch:[ 0/200], step:[ 400/ 468], loss_d:1.238361 , loss_g:0.894295 , time:0.043511s, lr:0.000200\n", - "time of epoch 1 is 49.98s\n", - "Epoch:[ 1/200], step:[ 0/ 468], loss_d:1.078835 , loss_g:1.547477 , time:0.040593s, lr:0.000200\n", - "Epoch:[ 1/200], step:[ 100/ 468], loss_d:1.147045 , loss_g:1.294871 , time:0.039692s, lr:0.000200\n", - "Epoch:[ 1/200], step:[ 200/ 468], loss_d:0.900437 , loss_g:1.353014 , time:0.040931s, lr:0.000200\n", - "Epoch:[ 1/200], step:[ 300/ 468], loss_d:1.205142 , loss_g:1.071688 , time:0.051307s, lr:0.000200\n", - "Epoch:[ 1/200], step:[ 400/ 468], loss_d:1.007885 , loss_g:1.318245 , time:0.042542s, lr:0.000200\n", - "time of epoch 2 is 33.42s\n", - "Epoch:[ 2/200], step:[ 0/ 468], loss_d:1.242887 , loss_g:1.014036 , time:0.043069s, lr:0.000200\n", - "Epoch:[ 2/200], step:[ 100/ 468], loss_d:1.413479 , loss_g:1.971671 , time:0.041541s, lr:0.000200\n", - "Epoch:[ 2/200], step:[ 200/ 468], loss_d:1.120526 , loss_g:1.033336 , time:0.036249s, lr:0.000200\n", - "Epoch:[ 2/200], step:[ 300/ 468], loss_d:1.235674 , loss_g:1.074993 , time:0.039372s, lr:0.000200\n", - "Epoch:[ 2/200], step:[ 400/ 468], loss_d:1.221805 , loss_g:0.840315 , time:0.039893s, lr:0.000200\n", - "time of epoch 3 is 31.02s\n", - "Epoch:[ 3/200], step:[ 0/ 468], loss_d:1.117647 , loss_g:1.612250 , time:0.046237s, lr:0.000200\n", - "Epoch:[ 3/200], step:[ 100/ 468], loss_d:1.265316 , loss_g:0.903599 , time:0.036853s, lr:0.000200\n", - "Epoch:[ 3/200], step:[ 200/ 468], loss_d:1.226729 , loss_g:0.980157 , time:0.038633s, lr:0.000200\n", - "Epoch:[ 3/200], step:[ 300/ 468], loss_d:1.200382 , loss_g:1.071837 , time:0.036601s, lr:0.000200\n", - "Epoch:[ 3/200], step:[ 400/ 468], loss_d:1.513936 , loss_g:1.807340 , time:0.040931s, lr:0.000200\n", - "time of epoch 4 is 31.60s\n", - "Epoch:[ 4/200], step:[ 0/ 468], loss_d:1.126245 , loss_g:1.145799 , time:0.040272s, lr:0.000200\n", - "Epoch:[ 4/200], step:[ 100/ 468], loss_d:1.167360 , loss_g:0.821916 , time:0.041112s, lr:0.000200\n", - "Epoch:[ 4/200], step:[ 200/ 468], loss_d:1.376115 , loss_g:1.165061 , time:0.039760s, lr:0.000200\n", - "Epoch:[ 4/200], step:[ 300/ 468], loss_d:1.219422 , loss_g:1.012858 , time:0.036109s, lr:0.000200\n", - "Epoch:[ 4/200], step:[ 400/ 468], loss_d:1.218934 , loss_g:0.849428 , time:0.041807s, lr:0.000200\n", - "time of epoch 5 is 32.15s\n", - "Epoch:[ 5/200], step:[ 0/ 468], loss_d:1.050424 , loss_g:1.264432 , time:0.042454s, lr:0.000200\n", - "Epoch:[ 5/200], step:[ 100/ 468], loss_d:1.178966 , loss_g:1.074042 , time:0.048522s, lr:0.000200\n", - "Epoch:[ 5/200], step:[ 200/ 468], loss_d:1.221158 , loss_g:1.131485 , time:0.045912s, lr:0.000200\n", - "Epoch:[ 5/200], step:[ 300/ 468], loss_d:1.155866 , loss_g:0.830786 , time:0.040529s, lr:0.000200\n", - "Epoch:[ 5/200], step:[ 400/ 468], loss_d:1.127836 , loss_g:0.964429 , time:0.043036s, lr:0.000200\n", - "time of epoch 6 is 36.01s\n", - "Epoch:[ 6/200], step:[ 0/ 468], loss_d:1.285615 , loss_g:0.762968 , time:0.048970s, lr:0.000200\n", - "Epoch:[ 6/200], step:[ 100/ 468], loss_d:1.235404 , loss_g:0.955353 , time:0.054592s, lr:0.000200\n", - "Epoch:[ 6/200], step:[ 200/ 468], loss_d:1.069780 , loss_g:1.035738 , time:0.046011s, lr:0.000200\n", - "Epoch:[ 6/200], step:[ 300/ 468], loss_d:1.252335 , loss_g:1.127682 , time:0.048059s, lr:0.000200\n", - "Epoch:[ 6/200], step:[ 400/ 468], loss_d:1.130203 , loss_g:0.855021 , time:0.046108s, lr:0.000200\n", - "time of epoch 7 is 35.53s\n", - "Epoch:[ 7/200], step:[ 0/ 468], loss_d:1.193702 , loss_g:0.957167 , time:0.045807s, lr:0.000200\n", - "Epoch:[ 7/200], step:[ 100/ 468], loss_d:1.342039 , loss_g:0.788124 , time:0.046072s, lr:0.000200\n", - "Epoch:[ 7/200], step:[ 200/ 468], loss_d:1.210948 , loss_g:0.975252 , time:0.045730s, lr:0.000200\n", - "Epoch:[ 7/200], step:[ 300/ 468], loss_d:1.169287 , loss_g:1.272509 , time:0.046294s, lr:0.000200\n", - "Epoch:[ 7/200], step:[ 400/ 468], loss_d:1.419244 , loss_g:1.419567 , time:0.049928s, lr:0.000200\n", - "time of epoch 8 is 35.55s\n", - "Epoch:[ 8/200], step:[ 0/ 468], loss_d:1.169651 , loss_g:0.964933 , time:0.044559s, lr:0.000200\n", - "Epoch:[ 8/200], step:[ 100/ 468], loss_d:1.184227 , loss_g:0.818912 , time:0.042548s, lr:0.000200\n", - "Epoch:[ 8/200], step:[ 200/ 468], loss_d:1.213391 , loss_g:0.982263 , time:0.043411s, lr:0.000200\n", - "Epoch:[ 8/200], step:[ 300/ 468], loss_d:1.315528 , loss_g:0.855187 , time:0.045020s, lr:0.000200\n", - "Epoch:[ 8/200], step:[ 400/ 468], loss_d:1.512848 , loss_g:2.308600 , time:0.041002s, lr:0.000200\n", - "time of epoch 9 is 32.37s\n", - "Epoch:[ 9/200], step:[ 0/ 468], loss_d:1.265780 , loss_g:1.055720 , time:0.053221s, lr:0.000200\n", - "Epoch:[ 9/200], step:[ 100/ 468], loss_d:1.251823 , loss_g:0.990450 , time:0.049277s, lr:0.000200\n", - "Epoch:[ 9/200], step:[ 200/ 468], loss_d:1.296410 , loss_g:0.843512 , time:0.050128s, lr:0.000200\n", - "Epoch:[ 9/200], step:[ 300/ 468], loss_d:1.161609 , loss_g:1.045182 , time:0.042616s, lr:0.000200\n", - "Epoch:[ 9/200], step:[ 400/ 468], loss_d:1.479120 , loss_g:1.678396 , time:0.047976s, lr:0.000200\n", - "time of epoch 10 is 35.10s\n", - "Epoch:[ 10/200], step:[ 0/ 468], loss_d:1.189949 , loss_g:0.991716 , time:0.048863s, lr:0.000200\n", - "Epoch:[ 10/200], step:[ 100/ 468], loss_d:1.175365 , loss_g:0.987654 , time:0.045419s, lr:0.000200\n", - "Epoch:[ 10/200], step:[ 200/ 468], loss_d:1.191629 , loss_g:1.138480 , time:0.047600s, lr:0.000200\n", - "Epoch:[ 10/200], step:[ 300/ 468], loss_d:1.199500 , loss_g:0.890635 , time:0.042973s, lr:0.000200\n", - "Epoch:[ 10/200], step:[ 400/ 468], loss_d:1.197489 , loss_g:1.243246 , time:0.041783s, lr:0.000200\n", - "time of epoch 11 is 34.87s\n", - "Epoch:[ 11/200], step:[ 0/ 468], loss_d:1.220011 , loss_g:0.887339 , time:0.049956s, lr:0.000200\n", - "Epoch:[ 11/200], step:[ 100/ 468], loss_d:1.292171 , loss_g:1.429485 , time:0.046158s, lr:0.000200\n", - "Epoch:[ 11/200], step:[ 200/ 468], loss_d:1.266596 , loss_g:1.168179 , time:0.042513s, lr:0.000200\n", - "Epoch:[ 11/200], step:[ 300/ 468], loss_d:1.211829 , loss_g:0.902453 , time:0.044381s, lr:0.000200\n", - "Epoch:[ 11/200], step:[ 400/ 468], loss_d:1.225353 , loss_g:1.143901 , time:0.046554s, lr:0.000200\n", - "time of epoch 12 is 36.42s\n", - "Epoch:[ 12/200], step:[ 0/ 468], loss_d:1.251894 , loss_g:0.852054 , time:0.051266s, lr:0.000200\n", - "Epoch:[ 12/200], step:[ 100/ 468], loss_d:1.463628 , loss_g:1.512013 , time:0.045766s, lr:0.000200\n", - "Epoch:[ 12/200], step:[ 200/ 468], loss_d:1.232771 , loss_g:0.834363 , time:0.049550s, lr:0.000200\n", - "Epoch:[ 12/200], step:[ 300/ 468], loss_d:1.232190 , loss_g:0.870226 , time:0.045891s, lr:0.000200\n", - "Epoch:[ 12/200], step:[ 400/ 468], loss_d:1.340999 , loss_g:1.031653 , time:0.045531s, lr:0.000200\n", - "time of epoch 13 is 35.49s\n", - "Epoch:[ 13/200], step:[ 0/ 468], loss_d:1.268104 , loss_g:0.748836 , time:0.052089s, lr:0.000200\n", - "Epoch:[ 13/200], step:[ 100/ 468], loss_d:1.159301 , loss_g:0.993767 , time:0.039213s, lr:0.000200\n", - "Epoch:[ 13/200], step:[ 200/ 468], loss_d:1.278076 , loss_g:1.458778 , time:0.043160s, lr:0.000200\n", - "Epoch:[ 13/200], step:[ 300/ 468], loss_d:1.215638 , loss_g:0.828333 , time:0.052066s, lr:0.000200\n", - "Epoch:[ 13/200], step:[ 400/ 468], loss_d:1.183518 , loss_g:0.977532 , time:0.044924s, lr:0.000200\n", - "time of epoch 14 is 35.07s\n", - "Epoch:[ 14/200], step:[ 0/ 468], loss_d:1.290870 , loss_g:1.256727 , time:0.046731s, lr:0.000200\n", - "Epoch:[ 14/200], step:[ 100/ 468], loss_d:1.252140 , loss_g:1.025967 , time:0.051552s, lr:0.000200\n", - "Epoch:[ 14/200], step:[ 200/ 468], loss_d:1.221723 , loss_g:0.829824 , time:0.049074s, lr:0.000200\n", - "Epoch:[ 14/200], step:[ 300/ 468], loss_d:1.319794 , loss_g:0.717890 , time:0.050208s, lr:0.000200\n", - "Epoch:[ 14/200], step:[ 400/ 468], loss_d:1.243484 , loss_g:0.951304 , time:0.044178s, lr:0.000200\n", - "time of epoch 15 is 36.31s\n", - "Epoch:[ 15/200], step:[ 0/ 468], loss_d:1.242785 , loss_g:0.920318 , time:0.050593s, lr:0.000200\n", - "Epoch:[ 15/200], step:[ 100/ 468], loss_d:1.327693 , loss_g:0.678757 , time:0.051874s, lr:0.000200\n", - "Epoch:[ 15/200], step:[ 200/ 468], loss_d:1.243325 , loss_g:1.076648 , time:0.048385s, lr:0.000200\n", - "Epoch:[ 15/200], step:[ 300/ 468], loss_d:1.348646 , loss_g:0.664726 , time:0.053389s, lr:0.000200\n", - "Epoch:[ 15/200], step:[ 400/ 468], loss_d:1.203607 , loss_g:0.997613 , time:0.046669s, lr:0.000200\n", - "time of epoch 16 is 37.13s\n", - "Epoch:[ 16/200], step:[ 0/ 468], loss_d:1.383142 , loss_g:1.444427 , time:0.050258s, lr:0.000200\n", - "Epoch:[ 16/200], step:[ 100/ 468], loss_d:1.298983 , loss_g:0.897634 , time:0.044567s, lr:0.000200\n", - "Epoch:[ 16/200], step:[ 200/ 468], loss_d:1.300359 , loss_g:0.790605 , time:0.050700s, lr:0.000200\n", - "Epoch:[ 16/200], step:[ 300/ 468], loss_d:1.251686 , loss_g:0.923806 , time:0.042916s, lr:0.000200\n", - "Epoch:[ 16/200], step:[ 400/ 468], loss_d:1.231390 , loss_g:1.050423 , time:0.050157s, lr:0.000200\n", - "time of epoch 17 is 35.96s\n", - "Epoch:[ 17/200], step:[ 0/ 468], loss_d:1.445552 , loss_g:1.408975 , time:0.044960s, lr:0.000200\n", - "Epoch:[ 17/200], step:[ 100/ 468], loss_d:1.225799 , loss_g:0.813605 , time:0.045700s, lr:0.000200\n", - "Epoch:[ 17/200], step:[ 200/ 468], loss_d:1.261435 , loss_g:1.052767 , time:0.044289s, lr:0.000200\n", - "Epoch:[ 17/200], step:[ 300/ 468], loss_d:1.345048 , loss_g:0.727858 , time:0.046592s, lr:0.000200\n", - "Epoch:[ 17/200], step:[ 400/ 468], loss_d:1.332736 , loss_g:0.774781 , time:0.047509s, lr:0.000200\n", - "time of epoch 18 is 34.87s\n", - "Epoch:[ 18/200], step:[ 0/ 468], loss_d:1.280479 , loss_g:0.849144 , time:0.048033s, lr:0.000200\n", - "Epoch:[ 18/200], step:[ 100/ 468], loss_d:1.314199 , loss_g:0.715470 , time:0.046265s, lr:0.000200\n", - "Epoch:[ 18/200], step:[ 200/ 468], loss_d:1.287218 , loss_g:0.827181 , time:0.056520s, lr:0.000200\n", - "Epoch:[ 18/200], step:[ 300/ 468], loss_d:1.284780 , loss_g:0.911753 , time:0.051426s, lr:0.000200\n", - "Epoch:[ 18/200], step:[ 400/ 468], loss_d:1.277134 , loss_g:1.080672 , time:0.053081s, lr:0.000200\n", - "time of epoch 19 is 35.96s\n", - "Epoch:[ 19/200], step:[ 0/ 468], loss_d:1.280129 , loss_g:0.966483 , time:0.049744s, lr:0.000200\n", - "Epoch:[ 19/200], step:[ 100/ 468], loss_d:1.289833 , loss_g:0.954576 , time:0.047417s, lr:0.000200\n", - "Epoch:[ 19/200], step:[ 200/ 468], loss_d:1.300976 , loss_g:0.766563 , time:0.048097s, lr:0.000200\n", - "Epoch:[ 19/200], step:[ 300/ 468], loss_d:1.331150 , loss_g:0.678930 , time:0.044687s, lr:0.000200\n", - "Epoch:[ 19/200], step:[ 400/ 468], loss_d:1.301981 , loss_g:1.000206 , time:0.044564s, lr:0.000200\n", - "time of epoch 20 is 34.50s\n", - "Epoch:[ 20/200], step:[ 0/ 468], loss_d:1.279692 , loss_g:0.822624 , time:0.052456s, lr:0.000200\n", - "Epoch:[ 20/200], step:[ 100/ 468], loss_d:1.257872 , loss_g:0.904037 , time:0.046702s, lr:0.000200\n", - "Epoch:[ 20/200], step:[ 200/ 468], loss_d:1.353937 , loss_g:0.690819 , time:0.046989s, lr:0.000200\n", - "Epoch:[ 20/200], step:[ 300/ 468], loss_d:1.334056 , loss_g:0.850024 , time:0.042930s, lr:0.000200\n", - "Epoch:[ 20/200], step:[ 400/ 468], loss_d:1.279646 , loss_g:0.982189 , time:0.048367s, lr:0.000200\n", - "time of epoch 21 is 36.19s\n", - "Epoch:[ 21/200], step:[ 0/ 468], loss_d:1.297226 , loss_g:0.781633 , time:0.055503s, lr:0.000200\n", - "Epoch:[ 21/200], step:[ 100/ 468], loss_d:1.298951 , loss_g:0.683510 , time:0.043011s, lr:0.000200\n", - "Epoch:[ 21/200], step:[ 200/ 468], loss_d:1.386955 , loss_g:1.018742 , time:0.042411s, lr:0.000200\n", - "Epoch:[ 21/200], step:[ 300/ 468], loss_d:1.211753 , loss_g:1.122474 , time:0.045273s, lr:0.000200\n", - "Epoch:[ 21/200], step:[ 400/ 468], loss_d:1.276753 , loss_g:0.905103 , time:0.042710s, lr:0.000200\n", - "time of epoch 22 is 37.28s\n", - "Epoch:[ 22/200], step:[ 0/ 468], loss_d:1.229076 , loss_g:0.929315 , time:0.050070s, lr:0.000200\n", - "Epoch:[ 22/200], step:[ 100/ 468], loss_d:1.202423 , loss_g:0.868061 , time:0.041032s, lr:0.000200\n", - "Epoch:[ 22/200], step:[ 200/ 468], loss_d:1.320514 , loss_g:0.770018 , time:0.041260s, lr:0.000200\n", - "Epoch:[ 22/200], step:[ 300/ 468], loss_d:1.279201 , loss_g:0.929916 , time:0.043524s, lr:0.000200\n", - "Epoch:[ 22/200], step:[ 400/ 468], loss_d:1.241618 , loss_g:0.857822 , time:0.039553s, lr:0.000200\n", - "time of epoch 23 is 33.17s\n", - "Epoch:[ 23/200], step:[ 0/ 468], loss_d:1.320108 , loss_g:0.766503 , time:0.052546s, lr:0.000200\n", - "Epoch:[ 23/200], step:[ 100/ 468], loss_d:1.256048 , loss_g:0.833245 , time:0.052305s, lr:0.000200\n", - "Epoch:[ 23/200], step:[ 200/ 468], loss_d:1.267036 , loss_g:0.895304 , time:0.048953s, lr:0.000200\n", - "Epoch:[ 23/200], step:[ 300/ 468], loss_d:1.267351 , loss_g:0.981992 , time:0.045972s, lr:0.000200\n", - "Epoch:[ 23/200], step:[ 400/ 468], loss_d:1.315502 , loss_g:0.875669 , time:0.048048s, lr:0.000200\n", - "time of epoch 24 is 36.83s\n", - "Epoch:[ 24/200], step:[ 0/ 468], loss_d:1.264999 , loss_g:0.887498 , time:0.049255s, lr:0.000200\n", - "Epoch:[ 24/200], step:[ 100/ 468], loss_d:1.246589 , loss_g:0.848617 , time:0.041775s, lr:0.000200\n", - "Epoch:[ 24/200], step:[ 200/ 468], loss_d:1.282457 , loss_g:0.865989 , time:0.049172s, lr:0.000200\n", - "Epoch:[ 24/200], step:[ 300/ 468], loss_d:1.280339 , loss_g:0.966150 , time:0.051222s, lr:0.000200\n", - "Epoch:[ 24/200], step:[ 400/ 468], loss_d:1.246938 , loss_g:1.136630 , time:0.041883s, lr:0.000200\n", - "time of epoch 25 is 35.77s\n", - "Epoch:[ 25/200], step:[ 0/ 468], loss_d:1.262290 , loss_g:0.937077 , time:0.051020s, lr:0.000200\n", - "Epoch:[ 25/200], step:[ 100/ 468], loss_d:1.342394 , loss_g:0.832883 , time:0.045452s, lr:0.000200\n", - "Epoch:[ 25/200], step:[ 200/ 468], loss_d:1.320593 , loss_g:0.776873 , time:0.044877s, lr:0.000200\n", - "Epoch:[ 25/200], step:[ 300/ 468], loss_d:1.248505 , loss_g:0.845244 , time:0.050501s, lr:0.000200\n", - "Epoch:[ 25/200], step:[ 400/ 468], loss_d:1.285810 , loss_g:0.814478 , time:0.044672s, lr:0.000200\n", - "time of epoch 26 is 35.27s\n", - "Epoch:[ 26/200], step:[ 0/ 468], loss_d:1.303516 , loss_g:0.854692 , time:0.051517s, lr:0.000200\n", - "Epoch:[ 26/200], step:[ 100/ 468], loss_d:1.308690 , loss_g:0.954799 , time:0.047952s, lr:0.000200\n", - "Epoch:[ 26/200], step:[ 200/ 468], loss_d:1.334051 , loss_g:0.871949 , time:0.045283s, lr:0.000200\n", - "Epoch:[ 26/200], step:[ 300/ 468], loss_d:1.292772 , loss_g:0.960908 , time:0.048186s, lr:0.000200\n", - "Epoch:[ 26/200], step:[ 400/ 468], loss_d:1.302948 , loss_g:0.911412 , time:0.047252s, lr:0.000200\n", - "time of epoch 27 is 36.79s\n", - "Epoch:[ 27/200], step:[ 0/ 468], loss_d:1.339568 , loss_g:0.687065 , time:0.050902s, lr:0.000200\n", - "Epoch:[ 27/200], step:[ 100/ 468], loss_d:1.323819 , loss_g:0.694374 , time:0.044282s, lr:0.000200\n", - "Epoch:[ 27/200], step:[ 200/ 468], loss_d:1.294970 , loss_g:0.952515 , time:0.045241s, lr:0.000200\n", - "Epoch:[ 27/200], step:[ 300/ 468], loss_d:1.274956 , loss_g:1.008439 , time:0.043347s, lr:0.000200\n", - "Epoch:[ 27/200], step:[ 400/ 468], loss_d:1.315406 , loss_g:0.854019 , time:0.046216s, lr:0.000200\n", - "time of epoch 28 is 36.43s\n", - "Epoch:[ 28/200], step:[ 0/ 468], loss_d:1.307089 , loss_g:0.788577 , time:0.047084s, lr:0.000200\n", - "Epoch:[ 28/200], step:[ 100/ 468], loss_d:1.281474 , loss_g:0.872102 , time:0.049869s, lr:0.000200\n", - "Epoch:[ 28/200], step:[ 200/ 468], loss_d:1.305486 , loss_g:0.732561 , time:0.052928s, lr:0.000200\n", - "Epoch:[ 28/200], step:[ 300/ 468], loss_d:1.301066 , loss_g:0.899581 , time:0.046291s, lr:0.000200\n", - "Epoch:[ 28/200], step:[ 400/ 468], loss_d:1.352162 , loss_g:1.095462 , time:0.045346s, lr:0.000200\n", - "time of epoch 29 is 34.94s\n", - "Epoch:[ 29/200], step:[ 0/ 468], loss_d:1.312884 , loss_g:0.911392 , time:0.049603s, lr:0.000200\n", - "Epoch:[ 29/200], step:[ 100/ 468], loss_d:1.359673 , loss_g:0.787973 , time:0.048052s, lr:0.000200\n", - "Epoch:[ 29/200], step:[ 200/ 468], loss_d:1.268647 , loss_g:0.724316 , time:0.050181s, lr:0.000200\n", - "Epoch:[ 29/200], step:[ 300/ 468], loss_d:1.345999 , loss_g:0.772939 , time:0.048231s, lr:0.000200\n", - "Epoch:[ 29/200], step:[ 400/ 468], loss_d:1.319518 , loss_g:0.864878 , time:0.051538s, lr:0.000200\n", - "time of epoch 30 is 35.46s\n", - "Epoch:[ 30/200], step:[ 0/ 468], loss_d:1.280796 , loss_g:1.165704 , time:0.051660s, lr:0.000200\n", - "Epoch:[ 30/200], step:[ 100/ 468], loss_d:1.297693 , loss_g:0.886735 , time:0.045506s, lr:0.000200\n", - "Epoch:[ 30/200], step:[ 200/ 468], loss_d:1.319736 , loss_g:0.950605 , time:0.045071s, lr:0.000200\n", - "Epoch:[ 30/200], step:[ 300/ 468], loss_d:1.305269 , loss_g:0.844066 , time:0.042378s, lr:0.000200\n", - "Epoch:[ 30/200], step:[ 400/ 468], loss_d:1.361835 , loss_g:0.951016 , time:0.041587s, lr:0.000200\n", - "time of epoch 31 is 32.28s\n", - "Epoch:[ 31/200], step:[ 0/ 468], loss_d:1.369297 , loss_g:0.613835 , time:0.051512s, lr:0.000200\n", - "Epoch:[ 31/200], step:[ 100/ 468], loss_d:1.351585 , loss_g:0.751359 , time:0.046028s, lr:0.000200\n", - "Epoch:[ 31/200], step:[ 200/ 468], loss_d:1.309000 , loss_g:0.693362 , time:0.048977s, lr:0.000200\n", - "Epoch:[ 31/200], step:[ 300/ 468], loss_d:1.288536 , loss_g:0.805936 , time:0.041386s, lr:0.000200\n", - "Epoch:[ 31/200], step:[ 400/ 468], loss_d:1.348979 , loss_g:0.866533 , time:0.045714s, lr:0.000200\n", - "time of epoch 32 is 36.20s\n", - "Epoch:[ 32/200], step:[ 0/ 468], loss_d:1.365918 , loss_g:1.034280 , time:0.047943s, lr:0.000200\n", - "Epoch:[ 32/200], step:[ 100/ 468], loss_d:1.304678 , loss_g:0.696834 , time:0.041659s, lr:0.000200\n", - "Epoch:[ 32/200], step:[ 200/ 468], loss_d:1.260548 , loss_g:0.977799 , time:0.042688s, lr:0.000200\n", - "Epoch:[ 32/200], step:[ 300/ 468], loss_d:1.348652 , loss_g:0.722059 , time:0.043951s, lr:0.000200\n", - "Epoch:[ 32/200], step:[ 400/ 468], loss_d:1.266247 , loss_g:0.784706 , time:0.043008s, lr:0.000200\n", - "time of epoch 33 is 32.44s\n", - "Epoch:[ 33/200], step:[ 0/ 468], loss_d:1.269314 , loss_g:0.882053 , time:0.049339s, lr:0.000200\n", - "Epoch:[ 33/200], step:[ 100/ 468], loss_d:1.290730 , loss_g:0.853020 , time:0.045531s, lr:0.000200\n", - "Epoch:[ 33/200], step:[ 200/ 468], loss_d:1.281943 , loss_g:0.942438 , time:0.044451s, lr:0.000200\n", - "Epoch:[ 33/200], step:[ 300/ 468], loss_d:1.284876 , loss_g:0.919751 , time:0.045468s, lr:0.000200\n", - "Epoch:[ 33/200], step:[ 400/ 468], loss_d:1.262706 , loss_g:1.000260 , time:0.044615s, lr:0.000200\n", - "time of epoch 34 is 36.71s\n", - "Epoch:[ 34/200], step:[ 0/ 468], loss_d:1.227641 , loss_g:0.965049 , time:0.045004s, lr:0.000200\n", - "Epoch:[ 34/200], step:[ 100/ 468], loss_d:1.291415 , loss_g:0.879837 , time:0.044621s, lr:0.000200\n", - "Epoch:[ 34/200], step:[ 200/ 468], loss_d:1.332647 , loss_g:0.777545 , time:0.043519s, lr:0.000200\n", - "Epoch:[ 34/200], step:[ 300/ 468], loss_d:1.329867 , loss_g:0.719222 , time:0.045459s, lr:0.000200\n", - "Epoch:[ 34/200], step:[ 400/ 468], loss_d:1.312113 , loss_g:0.690303 , time:0.045122s, lr:0.000200\n", - "time of epoch 35 is 34.18s\n", - "Epoch:[ 35/200], step:[ 0/ 468], loss_d:1.287444 , loss_g:0.821160 , time:0.053471s, lr:0.000200\n", - "Epoch:[ 35/200], step:[ 100/ 468], loss_d:1.337309 , loss_g:0.676506 , time:0.048249s, lr:0.000200\n", - "Epoch:[ 35/200], step:[ 200/ 468], loss_d:1.356080 , loss_g:0.799282 , time:0.047357s, lr:0.000200\n", - "Epoch:[ 35/200], step:[ 300/ 468], loss_d:1.296711 , loss_g:0.983517 , time:0.041711s, lr:0.000200\n", - "Epoch:[ 35/200], step:[ 400/ 468], loss_d:1.301166 , loss_g:0.874214 , time:0.051219s, lr:0.000200\n", - "time of epoch 36 is 36.05s\n", - "Epoch:[ 36/200], step:[ 0/ 468], loss_d:1.327729 , loss_g:0.861126 , time:0.048495s, lr:0.000200\n", - "Epoch:[ 36/200], step:[ 100/ 468], loss_d:1.227875 , loss_g:0.866475 , time:0.039400s, lr:0.000200\n", - "Epoch:[ 36/200], step:[ 200/ 468], loss_d:1.365551 , loss_g:0.775811 , time:0.049545s, lr:0.000200\n", - "Epoch:[ 36/200], step:[ 300/ 468], loss_d:1.313647 , loss_g:0.858610 , time:0.049676s, lr:0.000200\n", - "Epoch:[ 36/200], step:[ 400/ 468], loss_d:1.316855 , loss_g:0.801388 , time:0.046284s, lr:0.000200\n", - "time of epoch 37 is 35.66s\n", - "Epoch:[ 37/200], step:[ 0/ 468], loss_d:1.261399 , loss_g:0.832099 , time:0.046235s, lr:0.000200\n", - "Epoch:[ 37/200], step:[ 100/ 468], loss_d:1.237418 , loss_g:0.872276 , time:0.044756s, lr:0.000200\n", - "Epoch:[ 37/200], step:[ 200/ 468], loss_d:1.369729 , loss_g:0.720704 , time:0.044346s, lr:0.000200\n", - "Epoch:[ 37/200], step:[ 300/ 468], loss_d:1.417087 , loss_g:0.652918 , time:0.044417s, lr:0.000200\n", - "Epoch:[ 37/200], step:[ 400/ 468], loss_d:1.348940 , loss_g:0.737759 , time:0.045472s, lr:0.000200\n", - "time of epoch 38 is 35.36s\n", - "Epoch:[ 38/200], step:[ 0/ 468], loss_d:1.287829 , loss_g:0.849732 , time:0.043812s, lr:0.000200\n", - "Epoch:[ 38/200], step:[ 100/ 468], loss_d:1.283490 , loss_g:0.982167 , time:0.044198s, lr:0.000200\n", - "Epoch:[ 38/200], step:[ 200/ 468], loss_d:1.327147 , loss_g:0.944892 , time:0.041505s, lr:0.000200\n", - "Epoch:[ 38/200], step:[ 300/ 468], loss_d:1.304804 , loss_g:0.893149 , time:0.039486s, lr:0.000200\n", - "Epoch:[ 38/200], step:[ 400/ 468], loss_d:1.345741 , loss_g:0.745120 , time:0.043633s, lr:0.000200\n", - "time of epoch 39 is 31.42s\n", - "Epoch:[ 39/200], step:[ 0/ 468], loss_d:1.288782 , loss_g:0.964864 , time:0.047678s, lr:0.000200\n", - "Epoch:[ 39/200], step:[ 100/ 468], loss_d:1.375822 , loss_g:0.827069 , time:0.043002s, lr:0.000200\n", - "Epoch:[ 39/200], step:[ 200/ 468], loss_d:1.287768 , loss_g:0.920949 , time:0.047505s, lr:0.000200\n", - "Epoch:[ 39/200], step:[ 300/ 468], loss_d:1.334036 , loss_g:0.895171 , time:0.048463s, lr:0.000200\n", - "Epoch:[ 39/200], step:[ 400/ 468], loss_d:1.302328 , loss_g:0.926613 , time:0.049276s, lr:0.000200\n", - "time of epoch 40 is 36.63s\n", - "Epoch:[ 40/200], step:[ 0/ 468], loss_d:1.380958 , loss_g:0.599270 , time:0.047673s, lr:0.000200\n", - "Epoch:[ 40/200], step:[ 100/ 468], loss_d:1.307715 , loss_g:0.816424 , time:0.045313s, lr:0.000200\n", - "Epoch:[ 40/200], step:[ 200/ 468], loss_d:1.321781 , loss_g:0.989347 , time:0.044734s, lr:0.000200\n", - "Epoch:[ 40/200], step:[ 300/ 468], loss_d:1.250957 , loss_g:1.019878 , time:0.040730s, lr:0.000200\n", - "Epoch:[ 40/200], step:[ 400/ 468], loss_d:1.290118 , loss_g:0.961664 , time:0.046052s, lr:0.000200\n", - "time of epoch 41 is 35.40s\n", - "Epoch:[ 41/200], step:[ 0/ 468], loss_d:1.367668 , loss_g:0.810686 , time:0.050680s, lr:0.000200\n", - "Epoch:[ 41/200], step:[ 100/ 468], loss_d:1.315075 , loss_g:1.090730 , time:0.042978s, lr:0.000200\n", - "Epoch:[ 41/200], step:[ 200/ 468], loss_d:1.248324 , loss_g:0.828350 , time:0.044426s, lr:0.000200\n", - "Epoch:[ 41/200], step:[ 300/ 468], loss_d:1.346446 , loss_g:0.688865 , time:0.042962s, lr:0.000200\n", - "Epoch:[ 41/200], step:[ 400/ 468], loss_d:1.288957 , loss_g:0.926077 , time:0.041530s, lr:0.000200\n", - "time of epoch 42 is 33.80s\n", - "Epoch:[ 42/200], step:[ 0/ 468], loss_d:1.310691 , loss_g:0.795922 , time:0.047856s, lr:0.000200\n", - "Epoch:[ 42/200], step:[ 100/ 468], loss_d:1.244992 , loss_g:0.954601 , time:0.044255s, lr:0.000200\n", - "Epoch:[ 42/200], step:[ 200/ 468], loss_d:1.272303 , loss_g:0.819405 , time:0.046012s, lr:0.000200\n", - "Epoch:[ 42/200], step:[ 300/ 468], loss_d:1.286385 , loss_g:0.807411 , time:0.041375s, lr:0.000200\n", - "Epoch:[ 42/200], step:[ 400/ 468], loss_d:1.266324 , loss_g:0.903966 , time:0.038501s, lr:0.000200\n", - "time of epoch 43 is 33.83s\n", - "Epoch:[ 43/200], step:[ 0/ 468], loss_d:1.288128 , loss_g:0.778919 , time:0.049178s, lr:0.000200\n", - "Epoch:[ 43/200], step:[ 100/ 468], loss_d:1.347371 , loss_g:0.902382 , time:0.044103s, lr:0.000200\n", - "Epoch:[ 43/200], step:[ 200/ 468], loss_d:1.257854 , loss_g:0.908624 , time:0.045427s, lr:0.000200\n", - "Epoch:[ 43/200], step:[ 300/ 468], loss_d:1.337106 , loss_g:0.802611 , time:0.048371s, lr:0.000200\n", - "Epoch:[ 43/200], step:[ 400/ 468], loss_d:1.232496 , loss_g:0.991593 , time:0.046462s, lr:0.000200\n", - "time of epoch 44 is 33.09s\n", - "Epoch:[ 44/200], step:[ 0/ 468], loss_d:1.312129 , loss_g:0.638454 , time:0.046639s, lr:0.000200\n", - "Epoch:[ 44/200], step:[ 100/ 468], loss_d:1.292330 , loss_g:0.922597 , time:0.045461s, lr:0.000200\n", - "Epoch:[ 44/200], step:[ 200/ 468], loss_d:1.394777 , loss_g:0.824005 , time:0.046561s, lr:0.000200\n", - "Epoch:[ 44/200], step:[ 300/ 468], loss_d:1.245670 , loss_g:0.809577 , time:0.038827s, lr:0.000200\n", - "Epoch:[ 44/200], step:[ 400/ 468], loss_d:1.293214 , loss_g:0.867745 , time:0.047072s, lr:0.000200\n", - "time of epoch 45 is 35.05s\n", - "Epoch:[ 45/200], step:[ 0/ 468], loss_d:1.279787 , loss_g:0.962956 , time:0.050580s, lr:0.000200\n", - "Epoch:[ 45/200], step:[ 100/ 468], loss_d:1.317848 , loss_g:0.918102 , time:0.046428s, lr:0.000200\n", - "Epoch:[ 45/200], step:[ 200/ 468], loss_d:1.260370 , loss_g:0.781658 , time:0.045924s, lr:0.000200\n", - "Epoch:[ 45/200], step:[ 300/ 468], loss_d:1.311301 , loss_g:0.899292 , time:0.040322s, lr:0.000200\n", - "Epoch:[ 45/200], step:[ 400/ 468], loss_d:1.357540 , loss_g:1.075780 , time:0.054156s, lr:0.000200\n", - "time of epoch 46 is 35.65s\n", - "Epoch:[ 46/200], step:[ 0/ 468], loss_d:1.325554 , loss_g:0.820363 , time:0.045199s, lr:0.000200\n", - "Epoch:[ 46/200], step:[ 100/ 468], loss_d:1.318613 , loss_g:0.880800 , time:0.047017s, lr:0.000200\n", - "Epoch:[ 46/200], step:[ 200/ 468], loss_d:1.294578 , loss_g:0.823434 , time:0.042264s, lr:0.000200\n", - "Epoch:[ 46/200], step:[ 300/ 468], loss_d:1.300950 , loss_g:0.817897 , time:0.042405s, lr:0.000200\n", - "Epoch:[ 46/200], step:[ 400/ 468], loss_d:1.272316 , loss_g:1.051758 , time:0.046407s, lr:0.000200\n", - "time of epoch 47 is 33.12s\n", - "Epoch:[ 47/200], step:[ 0/ 468], loss_d:1.315550 , loss_g:0.802643 , time:0.052024s, lr:0.000200\n", - "Epoch:[ 47/200], step:[ 100/ 468], loss_d:1.262430 , loss_g:0.985606 , time:0.052467s, lr:0.000200\n", - "Epoch:[ 47/200], step:[ 200/ 468], loss_d:1.302797 , loss_g:0.768079 , time:0.045465s, lr:0.000200\n", - "Epoch:[ 47/200], step:[ 300/ 468], loss_d:1.303171 , loss_g:0.803109 , time:0.048615s, lr:0.000200\n", - "Epoch:[ 47/200], step:[ 400/ 468], loss_d:1.310919 , loss_g:0.912796 , time:0.045622s, lr:0.000200\n", - "time of epoch 48 is 37.42s\n", - "Epoch:[ 48/200], step:[ 0/ 468], loss_d:1.218272 , loss_g:0.818076 , time:0.046897s, lr:0.000200\n", - "Epoch:[ 48/200], step:[ 100/ 468], loss_d:1.316115 , loss_g:0.756210 , time:0.044725s, lr:0.000200\n", - "Epoch:[ 48/200], step:[ 200/ 468], loss_d:1.270249 , loss_g:0.903219 , time:0.045236s, lr:0.000200\n", - "Epoch:[ 48/200], step:[ 300/ 468], loss_d:1.289837 , loss_g:0.797583 , time:0.041352s, lr:0.000200\n", - "Epoch:[ 48/200], step:[ 400/ 468], loss_d:1.303824 , loss_g:0.925728 , time:0.041929s, lr:0.000200\n", - "time of epoch 49 is 34.82s\n", - "Epoch:[ 49/200], step:[ 0/ 468], loss_d:1.292621 , loss_g:1.012322 , time:0.053586s, lr:0.000200\n", - "Epoch:[ 49/200], step:[ 100/ 468], loss_d:1.263226 , loss_g:0.931532 , time:0.049332s, lr:0.000200\n", - "Epoch:[ 49/200], step:[ 200/ 468], loss_d:1.287496 , loss_g:0.872472 , time:0.040813s, lr:0.000200\n", - "Epoch:[ 49/200], step:[ 300/ 468], loss_d:1.295976 , loss_g:0.868473 , time:0.047594s, lr:0.000200\n", - "Epoch:[ 49/200], step:[ 400/ 468], loss_d:1.320219 , loss_g:0.866667 , time:0.040644s, lr:0.000200\n", - "time of epoch 50 is 37.00s\n", - "Epoch:[ 50/200], step:[ 0/ 468], loss_d:1.318443 , loss_g:0.721376 , time:0.044799s, lr:0.000200\n", - "Epoch:[ 50/200], step:[ 100/ 468], loss_d:1.285122 , loss_g:0.957997 , time:0.043847s, lr:0.000200\n", - "Epoch:[ 50/200], step:[ 200/ 468], loss_d:1.240816 , loss_g:0.899173 , time:0.038968s, lr:0.000200\n", - "Epoch:[ 50/200], step:[ 300/ 468], loss_d:1.304349 , loss_g:0.765403 , time:0.043167s, lr:0.000200\n", - "Epoch:[ 50/200], step:[ 400/ 468], loss_d:1.309040 , loss_g:0.988446 , time:0.040379s, lr:0.000200\n", - "time of epoch 51 is 35.06s\n", - "Epoch:[ 51/200], step:[ 0/ 468], loss_d:1.308657 , loss_g:0.793816 , time:0.045506s, lr:0.000200\n", - "Epoch:[ 51/200], step:[ 100/ 468], loss_d:1.238881 , loss_g:0.987974 , time:0.044426s, lr:0.000200\n", - "Epoch:[ 51/200], step:[ 200/ 468], loss_d:1.315138 , loss_g:0.843769 , time:0.042363s, lr:0.000200\n", - "Epoch:[ 51/200], step:[ 300/ 468], loss_d:1.287251 , loss_g:0.984575 , time:0.045839s, lr:0.000200\n", - "Epoch:[ 51/200], step:[ 400/ 468], loss_d:1.295429 , loss_g:0.723810 , time:0.045896s, lr:0.000200\n", - "time of epoch 52 is 32.82s\n", - "Epoch:[ 52/200], step:[ 0/ 468], loss_d:1.300465 , loss_g:0.876405 , time:0.051698s, lr:0.000200\n", - "Epoch:[ 52/200], step:[ 100/ 468], loss_d:1.326642 , loss_g:1.024687 , time:0.046578s, lr:0.000200\n", - "Epoch:[ 52/200], step:[ 200/ 468], loss_d:1.357387 , loss_g:0.874437 , time:0.049810s, lr:0.000200\n", - "Epoch:[ 52/200], step:[ 300/ 468], loss_d:1.330598 , loss_g:0.878415 , time:0.047935s, lr:0.000200\n", - "Epoch:[ 52/200], step:[ 400/ 468], loss_d:1.277013 , loss_g:0.807051 , time:0.051237s, lr:0.000200\n", - "time of epoch 53 is 37.07s\n", - "Epoch:[ 53/200], step:[ 0/ 468], loss_d:1.255883 , loss_g:0.910230 , time:0.049790s, lr:0.000200\n", - "Epoch:[ 53/200], step:[ 100/ 468], loss_d:1.252091 , loss_g:0.901952 , time:0.040147s, lr:0.000200\n", - "Epoch:[ 53/200], step:[ 200/ 468], loss_d:1.292533 , loss_g:0.860166 , time:0.048048s, lr:0.000200\n", - "Epoch:[ 53/200], step:[ 300/ 468], loss_d:1.287165 , loss_g:0.948555 , time:0.047112s, lr:0.000200\n", - "Epoch:[ 53/200], step:[ 400/ 468], loss_d:1.259679 , loss_g:0.778806 , time:0.045686s, lr:0.000200\n", - "time of epoch 54 is 35.52s\n", - "Epoch:[ 54/200], step:[ 0/ 468], loss_d:1.364654 , loss_g:0.995422 , time:0.051511s, lr:0.000200\n", - "Epoch:[ 54/200], step:[ 100/ 468], loss_d:1.291315 , loss_g:0.943074 , time:0.043797s, lr:0.000200\n", - "Epoch:[ 54/200], step:[ 200/ 468], loss_d:1.271781 , loss_g:0.816772 , time:0.044844s, lr:0.000200\n", - "Epoch:[ 54/200], step:[ 300/ 468], loss_d:1.301126 , loss_g:0.994051 , time:0.044531s, lr:0.000200\n", - "Epoch:[ 54/200], step:[ 400/ 468], loss_d:1.231170 , loss_g:1.125083 , time:0.043720s, lr:0.000200\n", - "time of epoch 55 is 32.21s\n", - "Epoch:[ 55/200], step:[ 0/ 468], loss_d:1.300256 , loss_g:0.862063 , time:0.052109s, lr:0.000200\n", - "Epoch:[ 55/200], step:[ 100/ 468], loss_d:1.291621 , loss_g:0.766734 , time:0.046120s, lr:0.000200\n", - "Epoch:[ 55/200], step:[ 200/ 468], loss_d:1.316266 , loss_g:0.954601 , time:0.040339s, lr:0.000200\n", - "Epoch:[ 55/200], step:[ 300/ 468], loss_d:1.312849 , loss_g:0.913029 , time:0.046576s, lr:0.000200\n", - "Epoch:[ 55/200], step:[ 400/ 468], loss_d:1.274158 , loss_g:0.842703 , time:0.047056s, lr:0.000200\n", - "time of epoch 56 is 34.05s\n", - "Epoch:[ 56/200], step:[ 0/ 468], loss_d:1.260212 , loss_g:1.015531 , time:0.048740s, lr:0.000200\n", - "Epoch:[ 56/200], step:[ 100/ 468], loss_d:1.252423 , loss_g:0.882333 , time:0.046604s, lr:0.000200\n", - "Epoch:[ 56/200], step:[ 200/ 468], loss_d:1.218026 , loss_g:1.092749 , time:0.045265s, lr:0.000200\n", - "Epoch:[ 56/200], step:[ 300/ 468], loss_d:1.354401 , loss_g:0.711898 , time:0.044151s, lr:0.000200\n", - "Epoch:[ 56/200], step:[ 400/ 468], loss_d:1.273095 , loss_g:0.790462 , time:0.041293s, lr:0.000200\n", - "time of epoch 57 is 33.36s\n", - "Epoch:[ 57/200], step:[ 0/ 468], loss_d:1.259933 , loss_g:0.885635 , time:0.046207s, lr:0.000200\n", - "Epoch:[ 57/200], step:[ 100/ 468], loss_d:1.305125 , loss_g:0.837233 , time:0.042881s, lr:0.000200\n", - "Epoch:[ 57/200], step:[ 200/ 468], loss_d:1.277225 , loss_g:0.849327 , time:0.044298s, lr:0.000200\n", - "Epoch:[ 57/200], step:[ 300/ 468], loss_d:1.372616 , loss_g:0.731302 , time:0.044944s, lr:0.000200\n", - "Epoch:[ 57/200], step:[ 400/ 468], loss_d:1.345253 , loss_g:0.900683 , time:0.051527s, lr:0.000200\n", - "time of epoch 58 is 33.53s\n", - "Epoch:[ 58/200], step:[ 0/ 468], loss_d:1.229842 , loss_g:1.125973 , time:0.048882s, lr:0.000200\n", - "Epoch:[ 58/200], step:[ 100/ 468], loss_d:1.293970 , loss_g:0.938224 , time:0.048591s, lr:0.000200\n", - "Epoch:[ 58/200], step:[ 200/ 468], loss_d:1.294961 , loss_g:0.931782 , time:0.041631s, lr:0.000200\n", - "Epoch:[ 58/200], step:[ 300/ 468], loss_d:1.272239 , loss_g:0.878815 , time:0.042164s, lr:0.000200\n", - "Epoch:[ 58/200], step:[ 400/ 468], loss_d:1.347243 , loss_g:0.815062 , time:0.042747s, lr:0.000200\n", - "time of epoch 59 is 35.48s\n", - "Epoch:[ 59/200], step:[ 0/ 468], loss_d:1.286474 , loss_g:1.023923 , time:0.047378s, lr:0.000200\n", - "Epoch:[ 59/200], step:[ 100/ 468], loss_d:1.244428 , loss_g:0.825548 , time:0.045329s, lr:0.000200\n", - "Epoch:[ 59/200], step:[ 200/ 468], loss_d:1.290440 , loss_g:0.880932 , time:0.048620s, lr:0.000200\n", - "Epoch:[ 59/200], step:[ 300/ 468], loss_d:1.289803 , loss_g:1.063917 , time:0.044954s, lr:0.000200\n", - "Epoch:[ 59/200], step:[ 400/ 468], loss_d:1.280102 , loss_g:0.882475 , time:0.046160s, lr:0.000200\n", - "time of epoch 60 is 34.21s\n", - "Epoch:[ 60/200], step:[ 0/ 468], loss_d:1.255521 , loss_g:0.853849 , time:0.045967s, lr:0.000200\n", - "Epoch:[ 60/200], step:[ 100/ 468], loss_d:1.318899 , loss_g:0.614634 , time:0.042422s, lr:0.000200\n", - "Epoch:[ 60/200], step:[ 200/ 468], loss_d:1.281980 , loss_g:0.890118 , time:0.043733s, lr:0.000200\n", - "Epoch:[ 60/200], step:[ 300/ 468], loss_d:1.345798 , loss_g:0.827052 , time:0.045998s, lr:0.000200\n", - "Epoch:[ 60/200], step:[ 400/ 468], loss_d:1.331466 , loss_g:0.800259 , time:0.042480s, lr:0.000200\n", - "time of epoch 61 is 31.84s\n", - "Epoch:[ 61/200], step:[ 0/ 468], loss_d:1.302438 , loss_g:0.785887 , time:0.050745s, lr:0.000200\n", - "Epoch:[ 61/200], step:[ 100/ 468], loss_d:1.287652 , loss_g:0.954560 , time:0.047067s, lr:0.000200\n", - "Epoch:[ 61/200], step:[ 200/ 468], loss_d:1.289292 , loss_g:0.669971 , time:0.049213s, lr:0.000200\n", - "Epoch:[ 61/200], step:[ 300/ 468], loss_d:1.288193 , loss_g:0.740092 , time:0.048287s, lr:0.000200\n", - "Epoch:[ 61/200], step:[ 400/ 468], loss_d:1.285052 , loss_g:0.855835 , time:0.050388s, lr:0.000200\n", - "time of epoch 62 is 34.51s\n", - "Epoch:[ 62/200], step:[ 0/ 468], loss_d:1.292556 , loss_g:1.079693 , time:0.052391s, lr:0.000200\n", - "Epoch:[ 62/200], step:[ 100/ 468], loss_d:1.265508 , loss_g:0.928496 , time:0.042626s, lr:0.000200\n", - "Epoch:[ 62/200], step:[ 200/ 468], loss_d:1.334546 , loss_g:0.702883 , time:0.048831s, lr:0.000200\n", - "Epoch:[ 62/200], step:[ 300/ 468], loss_d:1.358715 , loss_g:0.631464 , time:0.039810s, lr:0.000200\n", - "Epoch:[ 62/200], step:[ 400/ 468], loss_d:1.262371 , loss_g:0.928034 , time:0.046339s, lr:0.000200\n", - "time of epoch 63 is 35.50s\n", - "Epoch:[ 63/200], step:[ 0/ 468], loss_d:1.309542 , loss_g:0.804688 , time:0.050791s, lr:0.000200\n", - "Epoch:[ 63/200], step:[ 100/ 468], loss_d:1.214239 , loss_g:0.957408 , time:0.043333s, lr:0.000200\n", - "Epoch:[ 63/200], step:[ 200/ 468], loss_d:1.251779 , loss_g:1.007886 , time:0.043063s, lr:0.000200\n", - "Epoch:[ 63/200], step:[ 300/ 468], loss_d:1.284945 , loss_g:0.883139 , time:0.042834s, lr:0.000200\n", - "Epoch:[ 63/200], step:[ 400/ 468], loss_d:1.265973 , loss_g:0.959387 , time:0.042672s, lr:0.000200\n", - "time of epoch 64 is 32.52s\n", - "Epoch:[ 64/200], step:[ 0/ 468], loss_d:1.277903 , loss_g:0.884865 , time:0.048743s, lr:0.000200\n", - "Epoch:[ 64/200], step:[ 100/ 468], loss_d:1.286232 , loss_g:0.835865 , time:0.046963s, lr:0.000200\n", - "Epoch:[ 64/200], step:[ 200/ 468], loss_d:1.245985 , loss_g:0.907815 , time:0.044935s, lr:0.000200\n", - "Epoch:[ 64/200], step:[ 300/ 468], loss_d:1.253784 , loss_g:0.788492 , time:0.042575s, lr:0.000200\n", - "Epoch:[ 64/200], step:[ 400/ 468], loss_d:1.268703 , loss_g:0.990364 , time:0.044148s, lr:0.000200\n", - "time of epoch 65 is 32.35s\n", - "Epoch:[ 65/200], step:[ 0/ 468], loss_d:1.296594 , loss_g:0.913499 , time:0.047911s, lr:0.000200\n", - "Epoch:[ 65/200], step:[ 100/ 468], loss_d:1.309034 , loss_g:0.872568 , time:0.050152s, lr:0.000200\n", - "Epoch:[ 65/200], step:[ 200/ 468], loss_d:1.247439 , loss_g:1.056649 , time:0.044123s, lr:0.000200\n", - "Epoch:[ 65/200], step:[ 300/ 468], loss_d:1.278377 , loss_g:1.034659 , time:0.053725s, lr:0.000200\n", - "Epoch:[ 65/200], step:[ 400/ 468], loss_d:1.297263 , loss_g:0.915143 , time:0.047854s, lr:0.000200\n", - "time of epoch 66 is 36.04s\n", - "Epoch:[ 66/200], step:[ 0/ 468], loss_d:1.369360 , loss_g:0.765675 , time:0.050224s, lr:0.000200\n", - "Epoch:[ 66/200], step:[ 100/ 468], loss_d:1.327502 , loss_g:0.717607 , time:0.042028s, lr:0.000200\n", - "Epoch:[ 66/200], step:[ 200/ 468], loss_d:1.241568 , loss_g:0.933459 , time:0.046437s, lr:0.000200\n", - "Epoch:[ 66/200], step:[ 300/ 468], loss_d:1.304989 , loss_g:0.916806 , time:0.042258s, lr:0.000200\n", - "Epoch:[ 66/200], step:[ 400/ 468], loss_d:1.276990 , loss_g:0.747656 , time:0.045870s, lr:0.000200\n", - "time of epoch 67 is 36.07s\n", - "Epoch:[ 67/200], step:[ 0/ 468], loss_d:1.283766 , loss_g:0.867362 , time:0.051041s, lr:0.000200\n", - "Epoch:[ 67/200], step:[ 100/ 468], loss_d:1.235177 , loss_g:1.072618 , time:0.044535s, lr:0.000200\n", - "Epoch:[ 67/200], step:[ 200/ 468], loss_d:1.307476 , loss_g:0.916048 , time:0.041543s, lr:0.000200\n", - "Epoch:[ 67/200], step:[ 300/ 468], loss_d:1.271056 , loss_g:0.798044 , time:0.043018s, lr:0.000200\n", - "Epoch:[ 67/200], step:[ 400/ 468], loss_d:1.257254 , loss_g:0.779152 , time:0.041918s, lr:0.000200\n", - "time of epoch 68 is 34.94s\n", - "Epoch:[ 68/200], step:[ 0/ 468], loss_d:1.296121 , loss_g:0.800338 , time:0.047953s, lr:0.000200\n", - "Epoch:[ 68/200], step:[ 100/ 468], loss_d:1.291616 , loss_g:0.780140 , time:0.049308s, lr:0.000200\n", - "Epoch:[ 68/200], step:[ 200/ 468], loss_d:1.340003 , loss_g:0.802455 , time:0.046625s, lr:0.000200\n", - "Epoch:[ 68/200], step:[ 300/ 468], loss_d:1.242630 , loss_g:0.926233 , time:0.045050s, lr:0.000200\n", - "Epoch:[ 68/200], step:[ 400/ 468], loss_d:1.314312 , loss_g:0.861805 , time:0.038497s, lr:0.000200\n", - "time of epoch 69 is 35.27s\n", - "Epoch:[ 69/200], step:[ 0/ 468], loss_d:1.324181 , loss_g:1.164202 , time:0.048760s, lr:0.000200\n", - "Epoch:[ 69/200], step:[ 100/ 468], loss_d:1.243429 , loss_g:0.919210 , time:0.047086s, lr:0.000200\n", - "Epoch:[ 69/200], step:[ 200/ 468], loss_d:1.286552 , loss_g:0.829626 , time:0.049871s, lr:0.000200\n", - "Epoch:[ 69/200], step:[ 300/ 468], loss_d:1.307333 , loss_g:0.892695 , time:0.049534s, lr:0.000200\n", - "Epoch:[ 69/200], step:[ 400/ 468], loss_d:1.322739 , loss_g:0.872402 , time:0.046559s, lr:0.000200\n", - "time of epoch 70 is 38.50s\n", - "Epoch:[ 70/200], step:[ 0/ 468], loss_d:1.368777 , loss_g:0.708430 , time:0.047241s, lr:0.000200\n", - "Epoch:[ 70/200], step:[ 100/ 468], loss_d:1.225775 , loss_g:0.873233 , time:0.046533s, lr:0.000200\n", - "Epoch:[ 70/200], step:[ 200/ 468], loss_d:1.270439 , loss_g:0.965898 , time:0.051210s, lr:0.000200\n", - "Epoch:[ 70/200], step:[ 300/ 468], loss_d:1.238077 , loss_g:0.899558 , time:0.041717s, lr:0.000200\n", - "Epoch:[ 70/200], step:[ 400/ 468], loss_d:1.247410 , loss_g:0.835551 , time:0.044206s, lr:0.000200\n", - "time of epoch 71 is 37.44s\n", - "Epoch:[ 71/200], step:[ 0/ 468], loss_d:1.342798 , loss_g:0.672657 , time:0.054056s, lr:0.000200\n", - "Epoch:[ 71/200], step:[ 100/ 468], loss_d:1.274170 , loss_g:0.745518 , time:0.047717s, lr:0.000200\n", - "Epoch:[ 71/200], step:[ 200/ 468], loss_d:1.282508 , loss_g:0.873342 , time:0.045828s, lr:0.000200\n", - "Epoch:[ 71/200], step:[ 300/ 468], loss_d:1.335411 , loss_g:1.079905 , time:0.045776s, lr:0.000200\n", - "Epoch:[ 71/200], step:[ 400/ 468], loss_d:1.261366 , loss_g:0.911983 , time:0.045209s, lr:0.000200\n", - "time of epoch 72 is 36.27s\n", - "Epoch:[ 72/200], step:[ 0/ 468], loss_d:1.315783 , loss_g:0.764974 , time:0.050861s, lr:0.000200\n", - "Epoch:[ 72/200], step:[ 100/ 468], loss_d:1.273635 , loss_g:1.171997 , time:0.046914s, lr:0.000200\n", - "Epoch:[ 72/200], step:[ 200/ 468], loss_d:1.268991 , loss_g:0.939548 , time:0.047256s, lr:0.000200\n", - "Epoch:[ 72/200], step:[ 300/ 468], loss_d:1.327120 , loss_g:1.111541 , time:0.048827s, lr:0.000200\n", - "Epoch:[ 72/200], step:[ 400/ 468], loss_d:1.275147 , loss_g:1.082589 , time:0.046197s, lr:0.000200\n", - "time of epoch 73 is 36.95s\n", - "Epoch:[ 73/200], step:[ 0/ 468], loss_d:1.275911 , loss_g:1.046679 , time:0.054416s, lr:0.000200\n", - "Epoch:[ 73/200], step:[ 100/ 468], loss_d:1.272111 , loss_g:0.853113 , time:0.043983s, lr:0.000200\n", - "Epoch:[ 73/200], step:[ 200/ 468], loss_d:1.263924 , loss_g:0.852001 , time:0.045799s, lr:0.000200\n", - "Epoch:[ 73/200], step:[ 300/ 468], loss_d:1.319084 , loss_g:0.855385 , time:0.047494s, lr:0.000200\n", - "Epoch:[ 73/200], step:[ 400/ 468], loss_d:1.268350 , loss_g:0.885188 , time:0.048661s, lr:0.000200\n", - "time of epoch 74 is 37.11s\n", - "Epoch:[ 74/200], step:[ 0/ 468], loss_d:1.293881 , loss_g:0.754639 , time:0.049930s, lr:0.000200\n", - "Epoch:[ 74/200], step:[ 100/ 468], loss_d:1.264755 , loss_g:0.938970 , time:0.043838s, lr:0.000200\n", - "Epoch:[ 74/200], step:[ 200/ 468], loss_d:1.333288 , loss_g:0.853924 , time:0.045347s, lr:0.000200\n", - "Epoch:[ 74/200], step:[ 300/ 468], loss_d:1.245891 , loss_g:1.094631 , time:0.049545s, lr:0.000200\n", - "Epoch:[ 74/200], step:[ 400/ 468], loss_d:1.226994 , loss_g:0.995898 , time:0.043600s, lr:0.000200\n", - "time of epoch 75 is 37.10s\n", - "Epoch:[ 75/200], step:[ 0/ 468], loss_d:1.258013 , loss_g:0.854201 , time:0.051806s, lr:0.000200\n", - "Epoch:[ 75/200], step:[ 100/ 468], loss_d:1.232367 , loss_g:1.068004 , time:0.043721s, lr:0.000200\n", - "Epoch:[ 75/200], step:[ 200/ 468], loss_d:1.214932 , loss_g:0.988707 , time:0.044482s, lr:0.000200\n", - "Epoch:[ 75/200], step:[ 300/ 468], loss_d:1.257394 , loss_g:0.798832 , time:0.044866s, lr:0.000200\n", - "Epoch:[ 75/200], step:[ 400/ 468], loss_d:1.266918 , loss_g:0.972293 , time:0.046030s, lr:0.000200\n", - "time of epoch 76 is 34.09s\n", - "Epoch:[ 76/200], step:[ 0/ 468], loss_d:1.265741 , loss_g:0.851110 , time:0.047946s, lr:0.000200\n", - "Epoch:[ 76/200], step:[ 100/ 468], loss_d:1.325474 , loss_g:0.923661 , time:0.047422s, lr:0.000200\n", - "Epoch:[ 76/200], step:[ 200/ 468], loss_d:1.246524 , loss_g:1.174241 , time:0.044890s, lr:0.000200\n", - "Epoch:[ 76/200], step:[ 300/ 468], loss_d:1.278205 , loss_g:0.878475 , time:0.045019s, lr:0.000200\n", - "Epoch:[ 76/200], step:[ 400/ 468], loss_d:1.289550 , loss_g:0.792831 , time:0.042174s, lr:0.000200\n", - "time of epoch 77 is 34.52s\n", - "Epoch:[ 77/200], step:[ 0/ 468], loss_d:1.301568 , loss_g:1.052245 , time:0.049309s, lr:0.000200\n", - "Epoch:[ 77/200], step:[ 100/ 468], loss_d:1.238838 , loss_g:0.964254 , time:0.044177s, lr:0.000200\n", - "Epoch:[ 77/200], step:[ 200/ 468], loss_d:1.231171 , loss_g:0.900018 , time:0.043667s, lr:0.000200\n", - "Epoch:[ 77/200], step:[ 300/ 468], loss_d:1.324486 , loss_g:1.060407 , time:0.038931s, lr:0.000200\n", - "Epoch:[ 77/200], step:[ 400/ 468], loss_d:1.247087 , loss_g:1.089732 , time:0.041284s, lr:0.000200\n", - "time of epoch 78 is 33.08s\n", - "Epoch:[ 78/200], step:[ 0/ 468], loss_d:1.237552 , loss_g:0.895267 , time:0.049780s, lr:0.000200\n", - "Epoch:[ 78/200], step:[ 100/ 468], loss_d:1.246083 , loss_g:1.006943 , time:0.042779s, lr:0.000200\n", - "Epoch:[ 78/200], step:[ 200/ 468], loss_d:1.260101 , loss_g:0.838199 , time:0.044947s, lr:0.000200\n", - "Epoch:[ 78/200], step:[ 300/ 468], loss_d:1.251656 , loss_g:0.881454 , time:0.049420s, lr:0.000200\n", - "Epoch:[ 78/200], step:[ 400/ 468], loss_d:1.314604 , loss_g:0.898436 , time:0.046385s, lr:0.000200\n", - "time of epoch 79 is 34.12s\n", - "Epoch:[ 79/200], step:[ 0/ 468], loss_d:1.328437 , loss_g:0.616518 , time:0.047537s, lr:0.000200\n", - "Epoch:[ 79/200], step:[ 100/ 468], loss_d:1.283821 , loss_g:0.894089 , time:0.043893s, lr:0.000200\n", - "Epoch:[ 79/200], step:[ 200/ 468], loss_d:1.304629 , loss_g:0.759582 , time:0.046498s, lr:0.000200\n", - "Epoch:[ 79/200], step:[ 300/ 468], loss_d:1.228148 , loss_g:0.812896 , time:0.045336s, lr:0.000200\n", - "Epoch:[ 79/200], step:[ 400/ 468], loss_d:1.275430 , loss_g:0.910555 , time:0.048991s, lr:0.000200\n", - "time of epoch 80 is 37.10s\n", - "Epoch:[ 80/200], step:[ 0/ 468], loss_d:1.239350 , loss_g:0.873942 , time:0.047822s, lr:0.000200\n", - "Epoch:[ 80/200], step:[ 100/ 468], loss_d:1.259196 , loss_g:0.805264 , time:0.042970s, lr:0.000200\n", - "Epoch:[ 80/200], step:[ 200/ 468], loss_d:1.257325 , loss_g:0.998146 , time:0.042103s, lr:0.000200\n", - "Epoch:[ 80/200], step:[ 300/ 468], loss_d:1.249333 , loss_g:0.925574 , time:0.041429s, lr:0.000200\n", - "Epoch:[ 80/200], step:[ 400/ 468], loss_d:1.286314 , loss_g:0.786037 , time:0.043013s, lr:0.000200\n", - "time of epoch 81 is 35.81s\n", - "Epoch:[ 81/200], step:[ 0/ 468], loss_d:1.223749 , loss_g:1.089445 , time:0.048441s, lr:0.000200\n", - "Epoch:[ 81/200], step:[ 100/ 468], loss_d:1.262170 , loss_g:0.779977 , time:0.042042s, lr:0.000200\n", - "Epoch:[ 81/200], step:[ 200/ 468], loss_d:1.240216 , loss_g:1.296717 , time:0.046043s, lr:0.000200\n", - "Epoch:[ 81/200], step:[ 300/ 468], loss_d:1.286365 , loss_g:0.926722 , time:0.046888s, lr:0.000200\n", - "Epoch:[ 81/200], step:[ 400/ 468], loss_d:1.286471 , loss_g:0.785367 , time:0.041220s, lr:0.000200\n", - "time of epoch 82 is 31.51s\n", - "Epoch:[ 82/200], step:[ 0/ 468], loss_d:1.286746 , loss_g:0.874846 , time:0.048254s, lr:0.000200\n", - "Epoch:[ 82/200], step:[ 100/ 468], loss_d:1.255161 , loss_g:1.081918 , time:0.046894s, lr:0.000200\n", - "Epoch:[ 82/200], step:[ 200/ 468], loss_d:1.234870 , loss_g:0.839434 , time:0.043743s, lr:0.000200\n", - "Epoch:[ 82/200], step:[ 300/ 468], loss_d:1.252229 , loss_g:0.926773 , time:0.043304s, lr:0.000200\n", - "Epoch:[ 82/200], step:[ 400/ 468], loss_d:1.274880 , loss_g:0.833000 , time:0.038898s, lr:0.000200\n", - "time of epoch 83 is 33.15s\n", - "Epoch:[ 83/200], step:[ 0/ 468], loss_d:1.264673 , loss_g:1.038509 , time:0.051706s, lr:0.000200\n", - "Epoch:[ 83/200], step:[ 100/ 468], loss_d:1.345782 , loss_g:1.087709 , time:0.049118s, lr:0.000200\n", - "Epoch:[ 83/200], step:[ 200/ 468], loss_d:1.226377 , loss_g:0.878318 , time:0.048773s, lr:0.000200\n", - "Epoch:[ 83/200], step:[ 300/ 468], loss_d:1.305567 , loss_g:0.957153 , time:0.043780s, lr:0.000200\n", - "Epoch:[ 83/200], step:[ 400/ 468], loss_d:1.215334 , loss_g:0.924216 , time:0.043612s, lr:0.000200\n", - "time of epoch 84 is 35.28s\n", - "Epoch:[ 84/200], step:[ 0/ 468], loss_d:1.269334 , loss_g:1.009192 , time:0.049968s, lr:0.000200\n", - "Epoch:[ 84/200], step:[ 100/ 468], loss_d:1.231154 , loss_g:0.925275 , time:0.049879s, lr:0.000200\n", - "Epoch:[ 84/200], step:[ 200/ 468], loss_d:1.243465 , loss_g:0.766953 , time:0.045686s, lr:0.000200\n", - "Epoch:[ 84/200], step:[ 300/ 468], loss_d:1.232594 , loss_g:1.027395 , time:0.047827s, lr:0.000200\n", - "Epoch:[ 84/200], step:[ 400/ 468], loss_d:1.323746 , loss_g:0.785085 , time:0.047624s, lr:0.000200\n", - "time of epoch 85 is 36.25s\n", - "Epoch:[ 85/200], step:[ 0/ 468], loss_d:1.318126 , loss_g:0.844004 , time:0.051803s, lr:0.000200\n", - "Epoch:[ 85/200], step:[ 100/ 468], loss_d:1.311495 , loss_g:0.666721 , time:0.040497s, lr:0.000200\n", - "Epoch:[ 85/200], step:[ 200/ 468], loss_d:1.388227 , loss_g:1.277321 , time:0.038909s, lr:0.000200\n", - "Epoch:[ 85/200], step:[ 300/ 468], loss_d:1.275890 , loss_g:0.752525 , time:0.040990s, lr:0.000200\n", - "Epoch:[ 85/200], step:[ 400/ 468], loss_d:1.235005 , loss_g:1.103637 , time:0.039921s, lr:0.000200\n", - "time of epoch 86 is 33.69s\n", - "Epoch:[ 86/200], step:[ 0/ 468], loss_d:1.260627 , loss_g:0.981582 , time:0.048254s, lr:0.000200\n", - "Epoch:[ 86/200], step:[ 100/ 468], loss_d:1.321540 , loss_g:0.812446 , time:0.048524s, lr:0.000200\n", - "Epoch:[ 86/200], step:[ 200/ 468], loss_d:1.332921 , loss_g:0.592381 , time:0.045508s, lr:0.000200\n", - "Epoch:[ 86/200], step:[ 300/ 468], loss_d:1.210480 , loss_g:0.950624 , time:0.045275s, lr:0.000200\n", - "Epoch:[ 86/200], step:[ 400/ 468], loss_d:1.245843 , loss_g:1.062170 , time:0.051763s, lr:0.000200\n", - "time of epoch 87 is 34.86s\n", - "Epoch:[ 87/200], step:[ 0/ 468], loss_d:1.177821 , loss_g:0.966781 , time:0.046404s, lr:0.000200\n", - "Epoch:[ 87/200], step:[ 100/ 468], loss_d:1.218120 , loss_g:1.019230 , time:0.045331s, lr:0.000200\n", - "Epoch:[ 87/200], step:[ 200/ 468], loss_d:1.331244 , loss_g:0.876511 , time:0.048616s, lr:0.000200\n", - "Epoch:[ 87/200], step:[ 300/ 468], loss_d:1.292220 , loss_g:0.946034 , time:0.051211s, lr:0.000200\n", - "Epoch:[ 87/200], step:[ 400/ 468], loss_d:1.234660 , loss_g:1.019270 , time:0.045827s, lr:0.000200\n", - "time of epoch 88 is 36.76s\n", - "Epoch:[ 88/200], step:[ 0/ 468], loss_d:1.277607 , loss_g:0.857668 , time:0.044126s, lr:0.000200\n", - "Epoch:[ 88/200], step:[ 100/ 468], loss_d:1.263812 , loss_g:0.791105 , time:0.044314s, lr:0.000200\n", - "Epoch:[ 88/200], step:[ 200/ 468], loss_d:1.256955 , loss_g:0.856700 , time:0.051137s, lr:0.000200\n", - "Epoch:[ 88/200], step:[ 300/ 468], loss_d:1.279761 , loss_g:0.956007 , time:0.049695s, lr:0.000200\n", - "Epoch:[ 88/200], step:[ 400/ 468], loss_d:1.280383 , loss_g:1.067522 , time:0.046208s, lr:0.000200\n", - "time of epoch 89 is 34.59s\n", - "Epoch:[ 89/200], step:[ 0/ 468], loss_d:1.261170 , loss_g:0.952920 , time:0.050930s, lr:0.000200\n", - "Epoch:[ 89/200], step:[ 100/ 468], loss_d:1.310192 , loss_g:0.947633 , time:0.047690s, lr:0.000200\n", - "Epoch:[ 89/200], step:[ 200/ 468], loss_d:1.229793 , loss_g:0.857427 , time:0.051690s, lr:0.000200\n", - "Epoch:[ 89/200], step:[ 300/ 468], loss_d:1.231180 , loss_g:1.018060 , time:0.045959s, lr:0.000200\n", - "Epoch:[ 89/200], step:[ 400/ 468], loss_d:1.289767 , loss_g:0.893649 , time:0.045805s, lr:0.000200\n", - "time of epoch 90 is 37.15s\n", - "Epoch:[ 90/200], step:[ 0/ 468], loss_d:1.266213 , loss_g:0.824098 , time:0.041780s, lr:0.000200\n", - "Epoch:[ 90/200], step:[ 100/ 468], loss_d:1.265238 , loss_g:0.941994 , time:0.046977s, lr:0.000200\n", - "Epoch:[ 90/200], step:[ 200/ 468], loss_d:1.343167 , loss_g:0.738443 , time:0.044112s, lr:0.000200\n", - "Epoch:[ 90/200], step:[ 300/ 468], loss_d:1.244670 , loss_g:0.962614 , time:0.044930s, lr:0.000200\n", - "Epoch:[ 90/200], step:[ 400/ 468], loss_d:1.246223 , loss_g:0.898849 , time:0.043061s, lr:0.000200\n", - "time of epoch 91 is 34.73s\n", - "Epoch:[ 91/200], step:[ 0/ 468], loss_d:1.177226 , loss_g:1.023588 , time:0.044062s, lr:0.000200\n", - "Epoch:[ 91/200], step:[ 100/ 468], loss_d:1.280674 , loss_g:0.722278 , time:0.039358s, lr:0.000200\n", - "Epoch:[ 91/200], step:[ 200/ 468], loss_d:1.301066 , loss_g:0.952798 , time:0.041793s, lr:0.000200\n", - "Epoch:[ 91/200], step:[ 300/ 468], loss_d:1.241785 , loss_g:0.855447 , time:0.047965s, lr:0.000200\n", - "Epoch:[ 91/200], step:[ 400/ 468], loss_d:1.284462 , loss_g:0.905266 , time:0.041410s, lr:0.000200\n", - "time of epoch 92 is 34.28s\n", - "Epoch:[ 92/200], step:[ 0/ 468], loss_d:1.274682 , loss_g:1.157544 , time:0.052458s, lr:0.000200\n", - "Epoch:[ 92/200], step:[ 100/ 468], loss_d:1.208257 , loss_g:1.005727 , time:0.039868s, lr:0.000200\n", - "Epoch:[ 92/200], step:[ 200/ 468], loss_d:1.262125 , loss_g:0.836799 , time:0.041194s, lr:0.000200\n", - "Epoch:[ 92/200], step:[ 300/ 468], loss_d:1.274592 , loss_g:0.932075 , time:0.041309s, lr:0.000200\n", - "Epoch:[ 92/200], step:[ 400/ 468], loss_d:1.286282 , loss_g:0.731010 , time:0.040235s, lr:0.000200\n", - "time of epoch 93 is 32.12s\n", - "Epoch:[ 93/200], step:[ 0/ 468], loss_d:1.285608 , loss_g:0.937456 , time:0.045049s, lr:0.000200\n", - "Epoch:[ 93/200], step:[ 100/ 468], loss_d:1.194318 , loss_g:0.829386 , time:0.047853s, lr:0.000200\n", - "Epoch:[ 93/200], step:[ 200/ 468], loss_d:1.198999 , loss_g:0.976121 , time:0.046536s, lr:0.000200\n", - "Epoch:[ 93/200], step:[ 300/ 468], loss_d:1.215620 , loss_g:0.983590 , time:0.050829s, lr:0.000200\n", - "Epoch:[ 93/200], step:[ 400/ 468], loss_d:1.232252 , loss_g:0.860814 , time:0.038771s, lr:0.000200\n", - "time of epoch 94 is 33.80s\n", - "Epoch:[ 94/200], step:[ 0/ 468], loss_d:1.222739 , loss_g:1.027187 , time:0.047755s, lr:0.000200\n", - "Epoch:[ 94/200], step:[ 100/ 468], loss_d:1.243713 , loss_g:0.990652 , time:0.044362s, lr:0.000200\n", - "Epoch:[ 94/200], step:[ 200/ 468], loss_d:1.265000 , loss_g:0.901564 , time:0.045394s, lr:0.000200\n", - "Epoch:[ 94/200], step:[ 300/ 468], loss_d:1.253571 , loss_g:0.734750 , time:0.041754s, lr:0.000200\n", - "Epoch:[ 94/200], step:[ 400/ 468], loss_d:1.269130 , loss_g:0.960593 , time:0.039069s, lr:0.000200\n", - "time of epoch 95 is 33.98s\n", - "Epoch:[ 95/200], step:[ 0/ 468], loss_d:1.272148 , loss_g:0.842761 , time:0.049536s, lr:0.000200\n", - "Epoch:[ 95/200], step:[ 100/ 468], loss_d:1.255142 , loss_g:0.959849 , time:0.041048s, lr:0.000200\n", - "Epoch:[ 95/200], step:[ 200/ 468], loss_d:1.203595 , loss_g:0.905932 , time:0.054551s, lr:0.000200\n", - "Epoch:[ 95/200], step:[ 300/ 468], loss_d:1.240350 , loss_g:0.987186 , time:0.048185s, lr:0.000200\n", - "Epoch:[ 95/200], step:[ 400/ 468], loss_d:1.218228 , loss_g:0.794264 , time:0.039880s, lr:0.000200\n", - "time of epoch 96 is 36.20s\n", - "Epoch:[ 96/200], step:[ 0/ 468], loss_d:1.251075 , loss_g:1.063750 , time:0.050336s, lr:0.000200\n", - "Epoch:[ 96/200], step:[ 100/ 468], loss_d:1.302071 , loss_g:0.925102 , time:0.044689s, lr:0.000200\n", - "Epoch:[ 96/200], step:[ 200/ 468], loss_d:1.252329 , loss_g:1.020200 , time:0.052826s, lr:0.000200\n", - "Epoch:[ 96/200], step:[ 300/ 468], loss_d:1.203419 , loss_g:0.876964 , time:0.048047s, lr:0.000200\n", - "Epoch:[ 96/200], step:[ 400/ 468], loss_d:1.268883 , loss_g:0.825612 , time:0.044607s, lr:0.000200\n", - "time of epoch 97 is 34.58s\n", - "Epoch:[ 97/200], step:[ 0/ 468], loss_d:1.266016 , loss_g:0.912950 , time:0.048479s, lr:0.000200\n", - "Epoch:[ 97/200], step:[ 100/ 468], loss_d:1.239652 , loss_g:1.135652 , time:0.044792s, lr:0.000200\n", - "Epoch:[ 97/200], step:[ 200/ 468], loss_d:1.306474 , loss_g:0.930136 , time:0.045076s, lr:0.000200\n", - "Epoch:[ 97/200], step:[ 300/ 468], loss_d:1.265135 , loss_g:0.839461 , time:0.051776s, lr:0.000200\n", - "Epoch:[ 97/200], step:[ 400/ 468], loss_d:1.268726 , loss_g:0.893282 , time:0.046870s, lr:0.000200\n", - "time of epoch 98 is 35.25s\n", - "Epoch:[ 98/200], step:[ 0/ 468], loss_d:1.262786 , loss_g:1.122138 , time:0.051108s, lr:0.000200\n", - "Epoch:[ 98/200], step:[ 100/ 468], loss_d:1.264205 , loss_g:1.072651 , time:0.045852s, lr:0.000200\n", - "Epoch:[ 98/200], step:[ 200/ 468], loss_d:1.287501 , loss_g:0.959713 , time:0.047680s, lr:0.000200\n", - "Epoch:[ 98/200], step:[ 300/ 468], loss_d:1.263124 , loss_g:1.040372 , time:0.051059s, lr:0.000200\n", - "Epoch:[ 98/200], step:[ 400/ 468], loss_d:1.271025 , loss_g:0.951961 , time:0.041565s, lr:0.000200\n", - "time of epoch 99 is 35.92s\n", - "Epoch:[ 99/200], step:[ 0/ 468], loss_d:1.263868 , loss_g:0.863676 , time:0.051904s, lr:0.000200\n", - "Epoch:[ 99/200], step:[ 100/ 468], loss_d:1.240167 , loss_g:0.968805 , time:0.044200s, lr:0.000200\n", - "Epoch:[ 99/200], step:[ 200/ 468], loss_d:1.230386 , loss_g:0.856215 , time:0.047688s, lr:0.000200\n", - "Epoch:[ 99/200], step:[ 300/ 468], loss_d:1.276353 , loss_g:0.886626 , time:0.050296s, lr:0.000200\n", - "Epoch:[ 99/200], step:[ 400/ 468], loss_d:1.311608 , loss_g:1.052250 , time:0.047153s, lr:0.000200\n", - "time of epoch 100 is 36.35s\n", - "Epoch:[100/200], step:[ 0/ 468], loss_d:1.195933 , loss_g:1.159281 , time:0.045802s, lr:0.000200\n", - "Epoch:[100/200], step:[ 100/ 468], loss_d:1.322469 , loss_g:0.918175 , time:0.043946s, lr:0.000200\n", - "Epoch:[100/200], step:[ 200/ 468], loss_d:1.315774 , loss_g:1.067750 , time:0.045911s, lr:0.000200\n", - "Epoch:[100/200], step:[ 300/ 468], loss_d:1.220087 , loss_g:0.760998 , time:0.048778s, lr:0.000200\n", - "Epoch:[100/200], step:[ 400/ 468], loss_d:1.262182 , loss_g:0.922417 , time:0.047162s, lr:0.000200\n", - "time of epoch 101 is 33.53s\n", - "Epoch:[101/200], step:[ 0/ 468], loss_d:1.229516 , loss_g:0.991987 , time:0.046079s, lr:0.000200\n", - "Epoch:[101/200], step:[ 100/ 468], loss_d:1.223289 , loss_g:0.995996 , time:0.048062s, lr:0.000200\n", - "Epoch:[101/200], step:[ 200/ 468], loss_d:1.308380 , loss_g:0.973232 , time:0.042402s, lr:0.000200\n", - "Epoch:[101/200], step:[ 300/ 468], loss_d:1.332341 , loss_g:1.187854 , time:0.043210s, lr:0.000200\n", - "Epoch:[101/200], step:[ 400/ 468], loss_d:1.263397 , loss_g:1.013150 , time:0.047899s, lr:0.000200\n", - "time of epoch 102 is 35.28s\n", - "Epoch:[102/200], step:[ 0/ 468], loss_d:1.268744 , loss_g:1.035616 , time:0.046276s, lr:0.000200\n", - "Epoch:[102/200], step:[ 100/ 468], loss_d:1.174612 , loss_g:1.105113 , time:0.053629s, lr:0.000200\n", - "Epoch:[102/200], step:[ 200/ 468], loss_d:1.268577 , loss_g:0.820688 , time:0.048571s, lr:0.000200\n", - "Epoch:[102/200], step:[ 300/ 468], loss_d:1.291828 , loss_g:0.884673 , time:0.040891s, lr:0.000200\n", - "Epoch:[102/200], step:[ 400/ 468], loss_d:1.186356 , loss_g:1.160244 , time:0.039562s, lr:0.000200\n", - "time of epoch 103 is 35.42s\n", - "Epoch:[103/200], step:[ 0/ 468], loss_d:1.202083 , loss_g:0.936231 , time:0.045745s, lr:0.000200\n", - "Epoch:[103/200], step:[ 100/ 468], loss_d:1.216438 , loss_g:0.908985 , time:0.048187s, lr:0.000200\n", - "Epoch:[103/200], step:[ 200/ 468], loss_d:1.215895 , loss_g:1.025792 , time:0.042521s, lr:0.000200\n", - "Epoch:[103/200], step:[ 300/ 468], loss_d:1.210754 , loss_g:0.895619 , time:0.043612s, lr:0.000200\n", - "Epoch:[103/200], step:[ 400/ 468], loss_d:1.236582 , loss_g:1.168654 , time:0.041896s, lr:0.000200\n", - "time of epoch 104 is 35.07s\n", - "Epoch:[104/200], step:[ 0/ 468], loss_d:1.204531 , loss_g:1.008565 , time:0.051636s, lr:0.000200\n", - "Epoch:[104/200], step:[ 100/ 468], loss_d:1.238383 , loss_g:0.973770 , time:0.044151s, lr:0.000200\n", - "Epoch:[104/200], step:[ 200/ 468], loss_d:1.317574 , loss_g:1.126151 , time:0.043505s, lr:0.000200\n", - "Epoch:[104/200], step:[ 300/ 468], loss_d:1.260759 , loss_g:0.824432 , time:0.042852s, lr:0.000200\n", - "Epoch:[104/200], step:[ 400/ 468], loss_d:1.311132 , loss_g:0.922607 , time:0.043626s, lr:0.000200\n", - "time of epoch 105 is 34.50s\n", - "Epoch:[105/200], step:[ 0/ 468], loss_d:1.278582 , loss_g:1.162642 , time:0.049615s, lr:0.000200\n", - "Epoch:[105/200], step:[ 100/ 468], loss_d:1.276598 , loss_g:0.807140 , time:0.040067s, lr:0.000200\n", - "Epoch:[105/200], step:[ 200/ 468], loss_d:1.300205 , loss_g:0.863271 , time:0.045648s, lr:0.000200\n", - "Epoch:[105/200], step:[ 300/ 468], loss_d:1.210071 , loss_g:0.872550 , time:0.040214s, lr:0.000200\n", - "Epoch:[105/200], step:[ 400/ 468], loss_d:1.216179 , loss_g:1.026746 , time:0.044720s, lr:0.000200\n", - "time of epoch 106 is 35.20s\n", - "Epoch:[106/200], step:[ 0/ 468], loss_d:1.264625 , loss_g:1.014118 , time:0.042536s, lr:0.000200\n", - "Epoch:[106/200], step:[ 100/ 468], loss_d:1.320001 , loss_g:0.981012 , time:0.042151s, lr:0.000200\n", - "Epoch:[106/200], step:[ 200/ 468], loss_d:1.337474 , loss_g:1.028437 , time:0.048315s, lr:0.000200\n", - "Epoch:[106/200], step:[ 300/ 468], loss_d:1.255221 , loss_g:0.765179 , time:0.046887s, lr:0.000200\n", - "Epoch:[106/200], step:[ 400/ 468], loss_d:1.302818 , loss_g:0.784797 , time:0.046842s, lr:0.000200\n", - "time of epoch 107 is 36.22s\n", - "Epoch:[107/200], step:[ 0/ 468], loss_d:1.204974 , loss_g:0.981459 , time:0.047930s, lr:0.000200\n", - "Epoch:[107/200], step:[ 100/ 468], loss_d:1.271407 , loss_g:0.854389 , time:0.049189s, lr:0.000200\n", - "Epoch:[107/200], step:[ 200/ 468], loss_d:1.358407 , loss_g:1.301154 , time:0.041494s, lr:0.000200\n", - "Epoch:[107/200], step:[ 300/ 468], loss_d:1.237980 , loss_g:0.869114 , time:0.041105s, lr:0.000200\n", - "Epoch:[107/200], step:[ 400/ 468], loss_d:1.251710 , loss_g:0.961053 , time:0.043255s, lr:0.000200\n", - "time of epoch 108 is 34.39s\n", - "Epoch:[108/200], step:[ 0/ 468], loss_d:1.316208 , loss_g:0.752527 , time:0.047863s, lr:0.000200\n", - "Epoch:[108/200], step:[ 100/ 468], loss_d:1.226642 , loss_g:1.014658 , time:0.044958s, lr:0.000200\n", - "Epoch:[108/200], step:[ 200/ 468], loss_d:1.242489 , loss_g:0.805440 , time:0.048612s, lr:0.000200\n", - "Epoch:[108/200], step:[ 300/ 468], loss_d:1.336364 , loss_g:0.950849 , time:0.047765s, lr:0.000200\n", - "Epoch:[108/200], step:[ 400/ 468], loss_d:1.250432 , loss_g:0.867144 , time:0.047037s, lr:0.000200\n", - "time of epoch 109 is 36.11s\n", - "Epoch:[109/200], step:[ 0/ 468], loss_d:1.271340 , loss_g:0.811424 , time:0.041381s, lr:0.000200\n", - "Epoch:[109/200], step:[ 100/ 468], loss_d:1.277861 , loss_g:0.777123 , time:0.040948s, lr:0.000200\n", - "Epoch:[109/200], step:[ 200/ 468], loss_d:1.262773 , loss_g:1.134534 , time:0.040416s, lr:0.000200\n", - "Epoch:[109/200], step:[ 300/ 468], loss_d:1.217336 , loss_g:0.876227 , time:0.042833s, lr:0.000200\n", - "Epoch:[109/200], step:[ 400/ 468], loss_d:1.187468 , loss_g:1.047299 , time:0.039426s, lr:0.000200\n", - "time of epoch 110 is 35.33s\n", - "Epoch:[110/200], step:[ 0/ 468], loss_d:1.290276 , loss_g:0.999078 , time:0.051047s, lr:0.000200\n", - "Epoch:[110/200], step:[ 100/ 468], loss_d:1.314519 , loss_g:0.766162 , time:0.040582s, lr:0.000200\n", - "Epoch:[110/200], step:[ 200/ 468], loss_d:1.277430 , loss_g:0.976806 , time:0.045778s, lr:0.000200\n", - "Epoch:[110/200], step:[ 300/ 468], loss_d:1.238655 , loss_g:0.868288 , time:0.050655s, lr:0.000200\n", - "Epoch:[110/200], step:[ 400/ 468], loss_d:1.351409 , loss_g:0.888745 , time:0.041035s, lr:0.000200\n", - "time of epoch 111 is 34.84s\n", - "Epoch:[111/200], step:[ 0/ 468], loss_d:1.253341 , loss_g:0.940134 , time:0.047712s, lr:0.000200\n", - "Epoch:[111/200], step:[ 100/ 468], loss_d:1.264957 , loss_g:0.803884 , time:0.041883s, lr:0.000200\n", - "Epoch:[111/200], step:[ 200/ 468], loss_d:1.268405 , loss_g:1.134383 , time:0.038082s, lr:0.000200\n", - "Epoch:[111/200], step:[ 300/ 468], loss_d:1.228103 , loss_g:0.894812 , time:0.047263s, lr:0.000200\n", - "Epoch:[111/200], step:[ 400/ 468], loss_d:1.261829 , loss_g:0.993884 , time:0.047271s, lr:0.000200\n", - "time of epoch 112 is 35.59s\n", - "Epoch:[112/200], step:[ 0/ 468], loss_d:1.258753 , loss_g:1.191665 , time:0.046999s, lr:0.000200\n", - "Epoch:[112/200], step:[ 100/ 468], loss_d:1.259707 , loss_g:0.870625 , time:0.052085s, lr:0.000200\n", - "Epoch:[112/200], step:[ 200/ 468], loss_d:1.278076 , loss_g:1.036802 , time:0.043790s, lr:0.000200\n", - "Epoch:[112/200], step:[ 300/ 468], loss_d:1.267510 , loss_g:0.793068 , time:0.044864s, lr:0.000200\n", - "Epoch:[112/200], step:[ 400/ 468], loss_d:1.214011 , loss_g:1.011071 , time:0.048509s, lr:0.000200\n", - "time of epoch 113 is 36.19s\n", - "Epoch:[113/200], step:[ 0/ 468], loss_d:1.192810 , loss_g:0.947201 , time:0.047911s, lr:0.000200\n", - "Epoch:[113/200], step:[ 100/ 468], loss_d:1.239804 , loss_g:1.054534 , time:0.042661s, lr:0.000200\n", - "Epoch:[113/200], step:[ 200/ 468], loss_d:1.174106 , loss_g:0.880735 , time:0.044992s, lr:0.000200\n", - "Epoch:[113/200], step:[ 300/ 468], loss_d:1.314139 , loss_g:0.851185 , time:0.045122s, lr:0.000200\n", - "Epoch:[113/200], step:[ 400/ 468], loss_d:1.247335 , loss_g:0.754230 , time:0.041527s, lr:0.000200\n", - "time of epoch 114 is 33.72s\n", - "Epoch:[114/200], step:[ 0/ 468], loss_d:1.266369 , loss_g:1.062516 , time:0.047467s, lr:0.000200\n", - "Epoch:[114/200], step:[ 100/ 468], loss_d:1.208506 , loss_g:1.067186 , time:0.046478s, lr:0.000200\n", - "Epoch:[114/200], step:[ 200/ 468], loss_d:1.210452 , loss_g:1.011056 , time:0.042296s, lr:0.000200\n", - "Epoch:[114/200], step:[ 300/ 468], loss_d:1.297954 , loss_g:1.119763 , time:0.046112s, lr:0.000200\n", - "Epoch:[114/200], step:[ 400/ 468], loss_d:1.276475 , loss_g:1.105644 , time:0.044821s, lr:0.000200\n", - "time of epoch 115 is 32.94s\n", - "Epoch:[115/200], step:[ 0/ 468], loss_d:1.211765 , loss_g:1.040868 , time:0.049438s, lr:0.000200\n", - "Epoch:[115/200], step:[ 100/ 468], loss_d:1.248928 , loss_g:1.385214 , time:0.045408s, lr:0.000200\n", - "Epoch:[115/200], step:[ 200/ 468], loss_d:1.260017 , loss_g:1.123079 , time:0.040535s, lr:0.000200\n", - "Epoch:[115/200], step:[ 300/ 468], loss_d:1.254612 , loss_g:1.095119 , time:0.042827s, lr:0.000200\n", - "Epoch:[115/200], step:[ 400/ 468], loss_d:1.249005 , loss_g:1.181086 , time:0.042072s, lr:0.000200\n", - "time of epoch 116 is 34.16s\n", - "Epoch:[116/200], step:[ 0/ 468], loss_d:1.213979 , loss_g:1.108207 , time:0.047231s, lr:0.000200\n", - "Epoch:[116/200], step:[ 100/ 468], loss_d:1.256017 , loss_g:0.858797 , time:0.044244s, lr:0.000200\n", - "Epoch:[116/200], step:[ 200/ 468], loss_d:1.318390 , loss_g:0.773079 , time:0.041134s, lr:0.000200\n", - "Epoch:[116/200], step:[ 300/ 468], loss_d:1.250701 , loss_g:0.912923 , time:0.047869s, lr:0.000200\n", - "Epoch:[116/200], step:[ 400/ 468], loss_d:1.231393 , loss_g:1.022859 , time:0.043941s, lr:0.000200\n", - "time of epoch 117 is 33.48s\n", - "Epoch:[117/200], step:[ 0/ 468], loss_d:1.200470 , loss_g:0.837901 , time:0.047325s, lr:0.000200\n", - "Epoch:[117/200], step:[ 100/ 468], loss_d:1.364929 , loss_g:1.018399 , time:0.042544s, lr:0.000200\n", - "Epoch:[117/200], step:[ 200/ 468], loss_d:1.245403 , loss_g:0.955839 , time:0.042407s, lr:0.000200\n", - "Epoch:[117/200], step:[ 300/ 468], loss_d:1.291929 , loss_g:1.063396 , time:0.040782s, lr:0.000200\n", - "Epoch:[117/200], step:[ 400/ 468], loss_d:1.371064 , loss_g:0.708585 , time:0.041774s, lr:0.000200\n", - "time of epoch 118 is 35.10s\n", - "Epoch:[118/200], step:[ 0/ 468], loss_d:1.251089 , loss_g:0.932023 , time:0.049962s, lr:0.000200\n", - "Epoch:[118/200], step:[ 100/ 468], loss_d:1.271200 , loss_g:0.865552 , time:0.045633s, lr:0.000200\n", - "Epoch:[118/200], step:[ 200/ 468], loss_d:1.183690 , loss_g:0.924572 , time:0.043103s, lr:0.000200\n", - "Epoch:[118/200], step:[ 300/ 468], loss_d:1.229748 , loss_g:1.135687 , time:0.040202s, lr:0.000200\n", - "Epoch:[118/200], step:[ 400/ 468], loss_d:1.269796 , loss_g:0.878133 , time:0.042011s, lr:0.000200\n", - "time of epoch 119 is 32.63s\n", - "Epoch:[119/200], step:[ 0/ 468], loss_d:1.249897 , loss_g:0.994552 , time:0.053744s, lr:0.000200\n", - "Epoch:[119/200], step:[ 100/ 468], loss_d:1.277300 , loss_g:0.709877 , time:0.050448s, lr:0.000200\n", - "Epoch:[119/200], step:[ 200/ 468], loss_d:1.325880 , loss_g:1.005621 , time:0.044147s, lr:0.000200\n", - "Epoch:[119/200], step:[ 300/ 468], loss_d:1.326895 , loss_g:0.782711 , time:0.048421s, lr:0.000200\n", - "Epoch:[119/200], step:[ 400/ 468], loss_d:1.222522 , loss_g:0.880688 , time:0.050931s, lr:0.000200\n", - "time of epoch 120 is 36.55s\n", - "Epoch:[120/200], step:[ 0/ 468], loss_d:1.228207 , loss_g:1.091192 , time:0.050076s, lr:0.000200\n", - "Epoch:[120/200], step:[ 100/ 468], loss_d:1.224199 , loss_g:0.950746 , time:0.041954s, lr:0.000200\n", - "Epoch:[120/200], step:[ 200/ 468], loss_d:1.240260 , loss_g:0.855890 , time:0.051784s, lr:0.000200\n", - "Epoch:[120/200], step:[ 300/ 468], loss_d:1.266151 , loss_g:1.146879 , time:0.042392s, lr:0.000200\n", - "Epoch:[120/200], step:[ 400/ 468], loss_d:1.257645 , loss_g:0.852158 , time:0.048375s, lr:0.000200\n", - "time of epoch 121 is 36.18s\n", - "Epoch:[121/200], step:[ 0/ 468], loss_d:1.219151 , loss_g:0.966171 , time:0.053296s, lr:0.000200\n", - "Epoch:[121/200], step:[ 100/ 468], loss_d:1.321041 , loss_g:0.920692 , time:0.040022s, lr:0.000200\n", - "Epoch:[121/200], step:[ 200/ 468], loss_d:1.247602 , loss_g:0.717073 , time:0.039237s, lr:0.000200\n", - "Epoch:[121/200], step:[ 300/ 468], loss_d:1.248384 , loss_g:0.937853 , time:0.037790s, lr:0.000200\n", - "Epoch:[121/200], step:[ 400/ 468], loss_d:1.209570 , loss_g:0.791589 , time:0.036499s, lr:0.000200\n", - "time of epoch 122 is 34.59s\n", - "Epoch:[122/200], step:[ 0/ 468], loss_d:1.236038 , loss_g:0.961080 , time:0.043517s, lr:0.000200\n", - "Epoch:[122/200], step:[ 100/ 468], loss_d:1.239962 , loss_g:0.975202 , time:0.051728s, lr:0.000200\n", - "Epoch:[122/200], step:[ 200/ 468], loss_d:1.227556 , loss_g:1.078973 , time:0.042627s, lr:0.000200\n", - "Epoch:[122/200], step:[ 300/ 468], loss_d:1.315636 , loss_g:1.082853 , time:0.041076s, lr:0.000200\n", - "Epoch:[122/200], step:[ 400/ 468], loss_d:1.246736 , loss_g:0.929578 , time:0.043762s, lr:0.000200\n", - "time of epoch 123 is 35.11s\n", - "Epoch:[123/200], step:[ 0/ 468], loss_d:1.231609 , loss_g:0.876290 , time:0.044724s, lr:0.000200\n", - "Epoch:[123/200], step:[ 100/ 468], loss_d:1.168045 , loss_g:0.968915 , time:0.038062s, lr:0.000200\n", - "Epoch:[123/200], step:[ 200/ 468], loss_d:1.207285 , loss_g:0.952756 , time:0.041762s, lr:0.000200\n", - "Epoch:[123/200], step:[ 300/ 468], loss_d:1.297474 , loss_g:0.813684 , time:0.040283s, lr:0.000200\n", - "Epoch:[123/200], step:[ 400/ 468], loss_d:1.200598 , loss_g:0.855109 , time:0.039354s, lr:0.000200\n", - "time of epoch 124 is 36.65s\n", - "Epoch:[124/200], step:[ 0/ 468], loss_d:1.233270 , loss_g:1.012869 , time:0.047932s, lr:0.000200\n", - "Epoch:[124/200], step:[ 100/ 468], loss_d:1.231152 , loss_g:0.935236 , time:0.042354s, lr:0.000200\n", - "Epoch:[124/200], step:[ 200/ 468], loss_d:1.324848 , loss_g:1.103574 , time:0.046100s, lr:0.000200\n", - "Epoch:[124/200], step:[ 300/ 468], loss_d:1.243928 , loss_g:0.928588 , time:0.045043s, lr:0.000200\n", - "Epoch:[124/200], step:[ 400/ 468], loss_d:1.297712 , loss_g:0.812811 , time:0.040345s, lr:0.000200\n", - "time of epoch 125 is 34.17s\n", - "Epoch:[125/200], step:[ 0/ 468], loss_d:1.298354 , loss_g:1.074371 , time:0.047265s, lr:0.000200\n", - "Epoch:[125/200], step:[ 100/ 468], loss_d:1.192448 , loss_g:0.843773 , time:0.041822s, lr:0.000200\n", - "Epoch:[125/200], step:[ 200/ 468], loss_d:1.378511 , loss_g:1.214076 , time:0.045200s, lr:0.000200\n", - "Epoch:[125/200], step:[ 300/ 468], loss_d:1.280184 , loss_g:1.001797 , time:0.047696s, lr:0.000200\n", - "Epoch:[125/200], step:[ 400/ 468], loss_d:1.369594 , loss_g:1.003022 , time:0.044084s, lr:0.000200\n", - "time of epoch 126 is 35.73s\n", - "Epoch:[126/200], step:[ 0/ 468], loss_d:1.249043 , loss_g:1.100413 , time:0.052885s, lr:0.000200\n", - "Epoch:[126/200], step:[ 100/ 468], loss_d:1.290439 , loss_g:0.771846 , time:0.043131s, lr:0.000200\n", - "Epoch:[126/200], step:[ 200/ 468], loss_d:1.303779 , loss_g:1.080373 , time:0.039379s, lr:0.000200\n", - "Epoch:[126/200], step:[ 300/ 468], loss_d:1.259372 , loss_g:0.811913 , time:0.047549s, lr:0.000200\n", - "Epoch:[126/200], step:[ 400/ 468], loss_d:1.259651 , loss_g:0.752175 , time:0.042367s, lr:0.000200\n", - "time of epoch 127 is 34.70s\n", - "Epoch:[127/200], step:[ 0/ 468], loss_d:1.216092 , loss_g:1.120060 , time:0.055629s, lr:0.000200\n", - "Epoch:[127/200], step:[ 100/ 468], loss_d:1.270169 , loss_g:0.868980 , time:0.049590s, lr:0.000200\n", - "Epoch:[127/200], step:[ 200/ 468], loss_d:1.237363 , loss_g:0.881967 , time:0.050152s, lr:0.000200\n", - "Epoch:[127/200], step:[ 300/ 468], loss_d:1.188738 , loss_g:1.040956 , time:0.045134s, lr:0.000200\n", - "Epoch:[127/200], step:[ 400/ 468], loss_d:1.239505 , loss_g:0.915287 , time:0.050848s, lr:0.000200\n", - "time of epoch 128 is 37.49s\n", - "Epoch:[128/200], step:[ 0/ 468], loss_d:1.251801 , loss_g:0.771124 , time:0.047905s, lr:0.000200\n", - "Epoch:[128/200], step:[ 100/ 468], loss_d:1.278723 , loss_g:1.058657 , time:0.042116s, lr:0.000200\n", - "Epoch:[128/200], step:[ 200/ 468], loss_d:1.285703 , loss_g:0.774826 , time:0.058672s, lr:0.000200\n", - "Epoch:[128/200], step:[ 300/ 468], loss_d:1.237582 , loss_g:1.111778 , time:0.050733s, lr:0.000200\n", - "Epoch:[128/200], step:[ 400/ 468], loss_d:1.190418 , loss_g:0.802273 , time:0.047387s, lr:0.000200\n", - "time of epoch 129 is 37.73s\n", - "Epoch:[129/200], step:[ 0/ 468], loss_d:1.230130 , loss_g:0.910067 , time:0.051656s, lr:0.000200\n", - "Epoch:[129/200], step:[ 100/ 468], loss_d:1.250949 , loss_g:1.108891 , time:0.044065s, lr:0.000200\n", - "Epoch:[129/200], step:[ 200/ 468], loss_d:1.180374 , loss_g:0.962172 , time:0.048027s, lr:0.000200\n", - "Epoch:[129/200], step:[ 300/ 468], loss_d:1.166507 , loss_g:0.972092 , time:0.043529s, lr:0.000200\n", - "Epoch:[129/200], step:[ 400/ 468], loss_d:1.241718 , loss_g:0.973474 , time:0.039280s, lr:0.000200\n", - "time of epoch 130 is 35.39s\n", - "Epoch:[130/200], step:[ 0/ 468], loss_d:1.237576 , loss_g:0.957496 , time:0.050475s, lr:0.000200\n", - "Epoch:[130/200], step:[ 100/ 468], loss_d:1.272929 , loss_g:1.078616 , time:0.047593s, lr:0.000200\n", - "Epoch:[130/200], step:[ 200/ 468], loss_d:1.279699 , loss_g:1.126004 , time:0.038760s, lr:0.000200\n", - "Epoch:[130/200], step:[ 300/ 468], loss_d:1.253120 , loss_g:0.756736 , time:0.044957s, lr:0.000200\n", - "Epoch:[130/200], step:[ 400/ 468], loss_d:1.265954 , loss_g:0.835062 , time:0.052487s, lr:0.000200\n", - "time of epoch 131 is 35.92s\n", - "Epoch:[131/200], step:[ 0/ 468], loss_d:1.199909 , loss_g:1.096966 , time:0.053551s, lr:0.000200\n", - "Epoch:[131/200], step:[ 100/ 468], loss_d:1.227247 , loss_g:1.041866 , time:0.045922s, lr:0.000200\n", - "Epoch:[131/200], step:[ 200/ 468], loss_d:1.313592 , loss_g:0.666782 , time:0.044803s, lr:0.000200\n", - "Epoch:[131/200], step:[ 300/ 468], loss_d:1.248281 , loss_g:1.027408 , time:0.046066s, lr:0.000200\n", - "Epoch:[131/200], step:[ 400/ 468], loss_d:1.236027 , loss_g:1.039880 , time:0.050180s, lr:0.000200\n", - "time of epoch 132 is 37.00s\n", - "Epoch:[132/200], step:[ 0/ 468], loss_d:1.219428 , loss_g:0.830245 , time:0.061098s, lr:0.000200\n", - "Epoch:[132/200], step:[ 100/ 468], loss_d:1.240666 , loss_g:0.861235 , time:0.042396s, lr:0.000200\n", - "Epoch:[132/200], step:[ 200/ 468], loss_d:1.249452 , loss_g:1.034500 , time:0.046122s, lr:0.000200\n", - "Epoch:[132/200], step:[ 300/ 468], loss_d:1.219478 , loss_g:0.899734 , time:0.043537s, lr:0.000200\n", - "Epoch:[132/200], step:[ 400/ 468], loss_d:1.326759 , loss_g:1.027639 , time:0.043309s, lr:0.000200\n", - "time of epoch 133 is 35.64s\n", - "Epoch:[133/200], step:[ 0/ 468], loss_d:1.288635 , loss_g:1.069440 , time:0.047987s, lr:0.000200\n", - "Epoch:[133/200], step:[ 100/ 468], loss_d:1.238994 , loss_g:1.017625 , time:0.040841s, lr:0.000200\n", - "Epoch:[133/200], step:[ 200/ 468], loss_d:1.225071 , loss_g:0.850641 , time:0.048242s, lr:0.000200\n", - "Epoch:[133/200], step:[ 300/ 468], loss_d:1.238514 , loss_g:0.906290 , time:0.044202s, lr:0.000200\n", - "Epoch:[133/200], step:[ 400/ 468], loss_d:1.174123 , loss_g:1.038534 , time:0.048240s, lr:0.000200\n", - "time of epoch 134 is 34.53s\n", - "Epoch:[134/200], step:[ 0/ 468], loss_d:1.215767 , loss_g:0.971510 , time:0.051183s, lr:0.000200\n", - "Epoch:[134/200], step:[ 100/ 468], loss_d:1.287062 , loss_g:0.828384 , time:0.042149s, lr:0.000200\n", - "Epoch:[134/200], step:[ 200/ 468], loss_d:1.250480 , loss_g:0.946067 , time:0.044558s, lr:0.000200\n", - "Epoch:[134/200], step:[ 300/ 468], loss_d:1.271723 , loss_g:1.133352 , time:0.048002s, lr:0.000200\n", - "Epoch:[134/200], step:[ 400/ 468], loss_d:1.240910 , loss_g:0.865673 , time:0.052469s, lr:0.000200\n", - "time of epoch 135 is 36.09s\n", - "Epoch:[135/200], step:[ 0/ 468], loss_d:1.186677 , loss_g:0.959959 , time:0.049916s, lr:0.000200\n", - "Epoch:[135/200], step:[ 100/ 468], loss_d:1.239182 , loss_g:0.857179 , time:0.043276s, lr:0.000200\n", - "Epoch:[135/200], step:[ 200/ 468], loss_d:1.223235 , loss_g:1.018876 , time:0.043041s, lr:0.000200\n", - "Epoch:[135/200], step:[ 300/ 468], loss_d:1.239283 , loss_g:1.011850 , time:0.041442s, lr:0.000200\n", - "Epoch:[135/200], step:[ 400/ 468], loss_d:1.236282 , loss_g:0.854093 , time:0.040757s, lr:0.000200\n", - "time of epoch 136 is 32.01s\n", - "Epoch:[136/200], step:[ 0/ 468], loss_d:1.204626 , loss_g:0.894870 , time:0.056207s, lr:0.000200\n", - "Epoch:[136/200], step:[ 100/ 468], loss_d:1.216238 , loss_g:1.085996 , time:0.048250s, lr:0.000200\n", - "Epoch:[136/200], step:[ 200/ 468], loss_d:1.199035 , loss_g:1.021832 , time:0.047195s, lr:0.000200\n", - "Epoch:[136/200], step:[ 300/ 468], loss_d:1.266105 , loss_g:0.928631 , time:0.043134s, lr:0.000200\n", - "Epoch:[136/200], step:[ 400/ 468], loss_d:1.202520 , loss_g:0.806209 , time:0.045631s, lr:0.000200\n", - "time of epoch 137 is 35.41s\n", - "Epoch:[137/200], step:[ 0/ 468], loss_d:1.342219 , loss_g:1.287664 , time:0.051517s, lr:0.000200\n", - "Epoch:[137/200], step:[ 100/ 468], loss_d:1.265011 , loss_g:1.242670 , time:0.041192s, lr:0.000200\n", - "Epoch:[137/200], step:[ 200/ 468], loss_d:1.227713 , loss_g:0.975574 , time:0.045488s, lr:0.000200\n", - "Epoch:[137/200], step:[ 300/ 468], loss_d:1.221781 , loss_g:0.949308 , time:0.047062s, lr:0.000200\n", - "Epoch:[137/200], step:[ 400/ 468], loss_d:1.289430 , loss_g:0.855573 , time:0.042515s, lr:0.000200\n", - "time of epoch 138 is 34.25s\n", - "Epoch:[138/200], step:[ 0/ 468], loss_d:1.252146 , loss_g:1.092927 , time:0.048329s, lr:0.000200\n", - "Epoch:[138/200], step:[ 100/ 468], loss_d:1.324106 , loss_g:0.924327 , time:0.043616s, lr:0.000200\n", - "Epoch:[138/200], step:[ 200/ 468], loss_d:1.193763 , loss_g:0.978442 , time:0.041951s, lr:0.000200\n", - "Epoch:[138/200], step:[ 300/ 468], loss_d:1.218822 , loss_g:0.810233 , time:0.043603s, lr:0.000200\n", - "Epoch:[138/200], step:[ 400/ 468], loss_d:1.273668 , loss_g:1.156853 , time:0.043699s, lr:0.000200\n", - "time of epoch 139 is 34.37s\n", - "Epoch:[139/200], step:[ 0/ 468], loss_d:1.289938 , loss_g:0.901528 , time:0.048920s, lr:0.000200\n", - "Epoch:[139/200], step:[ 100/ 468], loss_d:1.245776 , loss_g:1.229541 , time:0.050046s, lr:0.000200\n", - "Epoch:[139/200], step:[ 200/ 468], loss_d:1.231757 , loss_g:1.043111 , time:0.043995s, lr:0.000200\n", - "Epoch:[139/200], step:[ 300/ 468], loss_d:1.254862 , loss_g:0.781832 , time:0.038852s, lr:0.000200\n", - "Epoch:[139/200], step:[ 400/ 468], loss_d:1.282014 , loss_g:0.805559 , time:0.044610s, lr:0.000200\n", - "time of epoch 140 is 35.74s\n", - "Epoch:[140/200], step:[ 0/ 468], loss_d:1.228223 , loss_g:0.999424 , time:0.050335s, lr:0.000200\n", - "Epoch:[140/200], step:[ 100/ 468], loss_d:1.230281 , loss_g:0.809730 , time:0.050109s, lr:0.000200\n", - "Epoch:[140/200], step:[ 200/ 468], loss_d:1.317479 , loss_g:0.581595 , time:0.046570s, lr:0.000200\n", - "Epoch:[140/200], step:[ 300/ 468], loss_d:1.263096 , loss_g:0.923749 , time:0.038997s, lr:0.000200\n", - "Epoch:[140/200], step:[ 400/ 468], loss_d:1.231823 , loss_g:0.942184 , time:0.043436s, lr:0.000200\n", - "time of epoch 141 is 35.80s\n", - "Epoch:[141/200], step:[ 0/ 468], loss_d:1.312307 , loss_g:1.246901 , time:0.048033s, lr:0.000200\n", - "Epoch:[141/200], step:[ 100/ 468], loss_d:1.280633 , loss_g:0.998498 , time:0.047358s, lr:0.000200\n", - "Epoch:[141/200], step:[ 200/ 468], loss_d:1.251682 , loss_g:0.931941 , time:0.042737s, lr:0.000200\n", - "Epoch:[141/200], step:[ 300/ 468], loss_d:1.207261 , loss_g:0.982106 , time:0.049536s, lr:0.000200\n", - "Epoch:[141/200], step:[ 400/ 468], loss_d:1.264504 , loss_g:1.248677 , time:0.042446s, lr:0.000200\n", - "time of epoch 142 is 34.89s\n", - "Epoch:[142/200], step:[ 0/ 468], loss_d:1.231033 , loss_g:1.339029 , time:0.044511s, lr:0.000200\n", - "Epoch:[142/200], step:[ 100/ 468], loss_d:1.230095 , loss_g:0.904688 , time:0.043046s, lr:0.000200\n", - "Epoch:[142/200], step:[ 200/ 468], loss_d:1.276222 , loss_g:0.864175 , time:0.041712s, lr:0.000200\n", - "Epoch:[142/200], step:[ 300/ 468], loss_d:1.233822 , loss_g:0.967283 , time:0.038140s, lr:0.000200\n", - "Epoch:[142/200], step:[ 400/ 468], loss_d:1.283755 , loss_g:0.782747 , time:0.047657s, lr:0.000200\n", - "time of epoch 143 is 33.33s\n", - "Epoch:[143/200], step:[ 0/ 468], loss_d:1.236485 , loss_g:0.938999 , time:0.053652s, lr:0.000200\n", - "Epoch:[143/200], step:[ 100/ 468], loss_d:1.214107 , loss_g:1.218673 , time:0.046750s, lr:0.000200\n", - "Epoch:[143/200], step:[ 200/ 468], loss_d:1.231279 , loss_g:0.850708 , time:0.051629s, lr:0.000200\n", - "Epoch:[143/200], step:[ 300/ 468], loss_d:1.258048 , loss_g:1.013894 , time:0.048475s, lr:0.000200\n", - "Epoch:[143/200], step:[ 400/ 468], loss_d:1.260021 , loss_g:0.728290 , time:0.043300s, lr:0.000200\n", - "time of epoch 144 is 35.32s\n", - "Epoch:[144/200], step:[ 0/ 468], loss_d:1.214455 , loss_g:1.170789 , time:0.049644s, lr:0.000200\n", - "Epoch:[144/200], step:[ 100/ 468], loss_d:1.238240 , loss_g:0.881131 , time:0.051033s, lr:0.000200\n", - "Epoch:[144/200], step:[ 200/ 468], loss_d:1.245214 , loss_g:0.827520 , time:0.052569s, lr:0.000200\n", - "Epoch:[144/200], step:[ 300/ 468], loss_d:1.157818 , loss_g:1.211782 , time:0.042830s, lr:0.000200\n", - "Epoch:[144/200], step:[ 400/ 468], loss_d:1.237574 , loss_g:0.956799 , time:0.043697s, lr:0.000200\n", - "time of epoch 145 is 36.59s\n", - "Epoch:[145/200], step:[ 0/ 468], loss_d:1.214580 , loss_g:1.078360 , time:0.049105s, lr:0.000200\n", - "Epoch:[145/200], step:[ 100/ 468], loss_d:1.290705 , loss_g:1.140330 , time:0.048227s, lr:0.000200\n", - "Epoch:[145/200], step:[ 200/ 468], loss_d:1.267706 , loss_g:1.195359 , time:0.052533s, lr:0.000200\n", - "Epoch:[145/200], step:[ 300/ 468], loss_d:1.193339 , loss_g:0.985734 , time:0.046947s, lr:0.000200\n", - "Epoch:[145/200], step:[ 400/ 468], loss_d:1.246293 , loss_g:0.992945 , time:0.048728s, lr:0.000200\n", - "time of epoch 146 is 35.62s\n", - "Epoch:[146/200], step:[ 0/ 468], loss_d:1.278365 , loss_g:1.151565 , time:0.050347s, lr:0.000200\n", - "Epoch:[146/200], step:[ 100/ 468], loss_d:1.220055 , loss_g:0.934415 , time:0.048027s, lr:0.000200\n", - "Epoch:[146/200], step:[ 200/ 468], loss_d:1.221439 , loss_g:1.111594 , time:0.041240s, lr:0.000200\n", - "Epoch:[146/200], step:[ 300/ 468], loss_d:1.243252 , loss_g:0.885589 , time:0.041939s, lr:0.000200\n", - "Epoch:[146/200], step:[ 400/ 468], loss_d:1.217750 , loss_g:0.941551 , time:0.042511s, lr:0.000200\n", - "time of epoch 147 is 33.15s\n", - "Epoch:[147/200], step:[ 0/ 468], loss_d:1.253747 , loss_g:0.979363 , time:0.049524s, lr:0.000200\n", - "Epoch:[147/200], step:[ 100/ 468], loss_d:1.270115 , loss_g:0.886575 , time:0.041592s, lr:0.000200\n", - "Epoch:[147/200], step:[ 200/ 468], loss_d:1.334394 , loss_g:1.370667 , time:0.044621s, lr:0.000200\n", - "Epoch:[147/200], step:[ 300/ 468], loss_d:1.202730 , loss_g:0.900760 , time:0.043717s, lr:0.000200\n", - "Epoch:[147/200], step:[ 400/ 468], loss_d:1.177239 , loss_g:1.229463 , time:0.042015s, lr:0.000200\n", - "time of epoch 148 is 32.63s\n", - "Epoch:[148/200], step:[ 0/ 468], loss_d:1.191921 , loss_g:1.024941 , time:0.044980s, lr:0.000200\n", - "Epoch:[148/200], step:[ 100/ 468], loss_d:1.240819 , loss_g:1.084795 , time:0.047200s, lr:0.000200\n", - "Epoch:[148/200], step:[ 200/ 468], loss_d:1.133924 , loss_g:1.059991 , time:0.048905s, lr:0.000200\n", - "Epoch:[148/200], step:[ 300/ 468], loss_d:1.248736 , loss_g:1.160723 , time:0.045889s, lr:0.000200\n", - "Epoch:[148/200], step:[ 400/ 468], loss_d:1.207293 , loss_g:0.920350 , time:0.041910s, lr:0.000200\n", - "time of epoch 149 is 35.40s\n", - "Epoch:[149/200], step:[ 0/ 468], loss_d:1.178374 , loss_g:1.090297 , time:0.059093s, lr:0.000200\n", - "Epoch:[149/200], step:[ 100/ 468], loss_d:1.174750 , loss_g:1.050161 , time:0.044784s, lr:0.000200\n", - "Epoch:[149/200], step:[ 200/ 468], loss_d:1.239224 , loss_g:0.984491 , time:0.044765s, lr:0.000200\n", - "Epoch:[149/200], step:[ 300/ 468], loss_d:1.260408 , loss_g:0.937319 , time:0.042257s, lr:0.000200\n", - "Epoch:[149/200], step:[ 400/ 468], loss_d:1.269423 , loss_g:1.052568 , time:0.044614s, lr:0.000200\n", - "time of epoch 150 is 33.14s\n", - "Epoch:[150/200], step:[ 0/ 468], loss_d:1.170594 , loss_g:0.991195 , time:0.048889s, lr:0.000200\n", - "Epoch:[150/200], step:[ 100/ 468], loss_d:1.178068 , loss_g:0.941558 , time:0.041894s, lr:0.000200\n", - "Epoch:[150/200], step:[ 200/ 468], loss_d:1.158231 , loss_g:1.014776 , time:0.044062s, lr:0.000200\n", - "Epoch:[150/200], step:[ 300/ 468], loss_d:1.232818 , loss_g:1.034113 , time:0.048266s, lr:0.000200\n", - "Epoch:[150/200], step:[ 400/ 468], loss_d:1.153843 , loss_g:0.956440 , time:0.049545s, lr:0.000200\n", - "time of epoch 151 is 35.61s\n", - "Epoch:[151/200], step:[ 0/ 468], loss_d:1.280484 , loss_g:1.074107 , time:0.049894s, lr:0.000200\n", - "Epoch:[151/200], step:[ 100/ 468], loss_d:1.233203 , loss_g:0.978087 , time:0.040923s, lr:0.000200\n", - "Epoch:[151/200], step:[ 200/ 468], loss_d:1.219635 , loss_g:0.792682 , time:0.041144s, lr:0.000200\n", - "Epoch:[151/200], step:[ 300/ 468], loss_d:1.348707 , loss_g:1.156421 , time:0.043480s, lr:0.000200\n", - "Epoch:[151/200], step:[ 400/ 468], loss_d:1.190515 , loss_g:0.937349 , time:0.041330s, lr:0.000200\n", - "time of epoch 152 is 33.80s\n", - "Epoch:[152/200], step:[ 0/ 468], loss_d:1.229221 , loss_g:1.012020 , time:0.050176s, lr:0.000200\n", - "Epoch:[152/200], step:[ 100/ 468], loss_d:1.206731 , loss_g:0.860064 , time:0.051631s, lr:0.000200\n", - "Epoch:[152/200], step:[ 200/ 468], loss_d:1.240012 , loss_g:1.180171 , time:0.044624s, lr:0.000200\n", - "Epoch:[152/200], step:[ 300/ 468], loss_d:1.175616 , loss_g:1.050436 , time:0.043550s, lr:0.000200\n", - "Epoch:[152/200], step:[ 400/ 468], loss_d:1.279641 , loss_g:0.961793 , time:0.045515s, lr:0.000200\n", - "time of epoch 153 is 37.29s\n", - "Epoch:[153/200], step:[ 0/ 468], loss_d:1.273757 , loss_g:0.892181 , time:0.045317s, lr:0.000200\n", - "Epoch:[153/200], step:[ 100/ 468], loss_d:1.273622 , loss_g:0.938109 , time:0.045328s, lr:0.000200\n", - "Epoch:[153/200], step:[ 200/ 468], loss_d:1.200373 , loss_g:0.951342 , time:0.045191s, lr:0.000200\n", - "Epoch:[153/200], step:[ 300/ 468], loss_d:1.260965 , loss_g:1.044254 , time:0.043867s, lr:0.000200\n", - "Epoch:[153/200], step:[ 400/ 468], loss_d:1.221386 , loss_g:1.017935 , time:0.044915s, lr:0.000200\n", - "time of epoch 154 is 34.92s\n", - "Epoch:[154/200], step:[ 0/ 468], loss_d:1.236784 , loss_g:0.841637 , time:0.046248s, lr:0.000200\n", - "Epoch:[154/200], step:[ 100/ 468], loss_d:1.296975 , loss_g:1.137346 , time:0.042837s, lr:0.000200\n", - "Epoch:[154/200], step:[ 200/ 468], loss_d:1.236956 , loss_g:1.016962 , time:0.047586s, lr:0.000200\n", - "Epoch:[154/200], step:[ 300/ 468], loss_d:1.432515 , loss_g:0.676165 , time:0.049176s, lr:0.000200\n", - "Epoch:[154/200], step:[ 400/ 468], loss_d:1.208143 , loss_g:1.026819 , time:0.049749s, lr:0.000200\n", - "time of epoch 155 is 36.94s\n", - "Epoch:[155/200], step:[ 0/ 468], loss_d:1.252760 , loss_g:0.912173 , time:0.058003s, lr:0.000200\n", - "Epoch:[155/200], step:[ 100/ 468], loss_d:1.227688 , loss_g:0.998305 , time:0.050207s, lr:0.000200\n", - "Epoch:[155/200], step:[ 200/ 468], loss_d:1.204697 , loss_g:0.871638 , time:0.046391s, lr:0.000200\n", - "Epoch:[155/200], step:[ 300/ 468], loss_d:1.271309 , loss_g:0.929498 , time:0.047021s, lr:0.000200\n", - "Epoch:[155/200], step:[ 400/ 468], loss_d:1.198491 , loss_g:0.910898 , time:0.044628s, lr:0.000200\n", - "time of epoch 156 is 34.98s\n", - "Epoch:[156/200], step:[ 0/ 468], loss_d:1.249652 , loss_g:0.935166 , time:0.052474s, lr:0.000200\n", - "Epoch:[156/200], step:[ 100/ 468], loss_d:1.215906 , loss_g:1.001854 , time:0.038426s, lr:0.000200\n", - "Epoch:[156/200], step:[ 200/ 468], loss_d:1.202658 , loss_g:0.850606 , time:0.047502s, lr:0.000200\n", - "Epoch:[156/200], step:[ 300/ 468], loss_d:1.252039 , loss_g:0.752556 , time:0.045426s, lr:0.000200\n", - "Epoch:[156/200], step:[ 400/ 468], loss_d:1.266144 , loss_g:0.874625 , time:0.045419s, lr:0.000200\n", - "time of epoch 157 is 34.95s\n", - "Epoch:[157/200], step:[ 0/ 468], loss_d:1.202284 , loss_g:0.941207 , time:0.047721s, lr:0.000200\n", - "Epoch:[157/200], step:[ 100/ 468], loss_d:1.249295 , loss_g:1.107733 , time:0.044802s, lr:0.000200\n", - "Epoch:[157/200], step:[ 200/ 468], loss_d:1.277378 , loss_g:1.010626 , time:0.044204s, lr:0.000200\n", - "Epoch:[157/200], step:[ 300/ 468], loss_d:1.238174 , loss_g:1.010879 , time:0.048519s, lr:0.000200\n", - "Epoch:[157/200], step:[ 400/ 468], loss_d:1.217827 , loss_g:1.080772 , time:0.050322s, lr:0.000200\n", - "time of epoch 158 is 36.80s\n", - "Epoch:[158/200], step:[ 0/ 468], loss_d:1.196756 , loss_g:1.392768 , time:0.060238s, lr:0.000200\n", - "Epoch:[158/200], step:[ 100/ 468], loss_d:1.217244 , loss_g:1.058053 , time:0.048495s, lr:0.000200\n", - "Epoch:[158/200], step:[ 200/ 468], loss_d:1.195158 , loss_g:1.239378 , time:0.047403s, lr:0.000200\n", - "Epoch:[158/200], step:[ 300/ 468], loss_d:1.136801 , loss_g:0.934092 , time:0.050702s, lr:0.000200\n", - "Epoch:[158/200], step:[ 400/ 468], loss_d:1.250435 , loss_g:1.012433 , time:0.048983s, lr:0.000200\n", - "time of epoch 159 is 36.98s\n", - "Epoch:[159/200], step:[ 0/ 468], loss_d:1.340272 , loss_g:0.802437 , time:0.043710s, lr:0.000200\n", - "Epoch:[159/200], step:[ 100/ 468], loss_d:1.267144 , loss_g:0.959948 , time:0.044165s, lr:0.000200\n", - "Epoch:[159/200], step:[ 200/ 468], loss_d:1.213295 , loss_g:1.074334 , time:0.040443s, lr:0.000200\n", - "Epoch:[159/200], step:[ 300/ 468], loss_d:1.207185 , loss_g:0.931791 , time:0.043606s, lr:0.000200\n", - "Epoch:[159/200], step:[ 400/ 468], loss_d:1.250235 , loss_g:0.929704 , time:0.045086s, lr:0.000200\n", - "time of epoch 160 is 34.73s\n", - "Epoch:[160/200], step:[ 0/ 468], loss_d:1.267033 , loss_g:1.028349 , time:0.055836s, lr:0.000200\n", - "Epoch:[160/200], step:[ 100/ 468], loss_d:1.306480 , loss_g:0.963357 , time:0.047053s, lr:0.000200\n", - "Epoch:[160/200], step:[ 200/ 468], loss_d:1.188892 , loss_g:0.955224 , time:0.038865s, lr:0.000200\n", - "Epoch:[160/200], step:[ 300/ 468], loss_d:1.236253 , loss_g:0.878152 , time:0.047959s, lr:0.000200\n", - "Epoch:[160/200], step:[ 400/ 468], loss_d:1.239311 , loss_g:1.179810 , time:0.044868s, lr:0.000200\n", - "time of epoch 161 is 34.68s\n", - "Epoch:[161/200], step:[ 0/ 468], loss_d:1.244338 , loss_g:0.965392 , time:0.052398s, lr:0.000200\n", - "Epoch:[161/200], step:[ 100/ 468], loss_d:1.191032 , loss_g:0.994752 , time:0.048003s, lr:0.000200\n", - "Epoch:[161/200], step:[ 200/ 468], loss_d:1.183452 , loss_g:1.096201 , time:0.047343s, lr:0.000200\n", - "Epoch:[161/200], step:[ 300/ 468], loss_d:1.222740 , loss_g:0.860494 , time:0.045638s, lr:0.000200\n", - "Epoch:[161/200], step:[ 400/ 468], loss_d:1.238803 , loss_g:1.017025 , time:0.052061s, lr:0.000200\n", - "time of epoch 162 is 35.54s\n", - "Epoch:[162/200], step:[ 0/ 468], loss_d:1.306711 , loss_g:0.693623 , time:0.048806s, lr:0.000200\n", - "Epoch:[162/200], step:[ 100/ 468], loss_d:1.378708 , loss_g:0.732352 , time:0.038485s, lr:0.000200\n", - "Epoch:[162/200], step:[ 200/ 468], loss_d:1.297013 , loss_g:1.237053 , time:0.049946s, lr:0.000200\n", - "Epoch:[162/200], step:[ 300/ 468], loss_d:1.185789 , loss_g:0.883647 , time:0.045509s, lr:0.000200\n", - "Epoch:[162/200], step:[ 400/ 468], loss_d:1.325860 , loss_g:0.777724 , time:0.044852s, lr:0.000200\n", - "time of epoch 163 is 33.93s\n", - "Epoch:[163/200], step:[ 0/ 468], loss_d:1.261062 , loss_g:0.933405 , time:0.047442s, lr:0.000200\n", - "Epoch:[163/200], step:[ 100/ 468], loss_d:1.243260 , loss_g:1.197348 , time:0.039491s, lr:0.000200\n", - "Epoch:[163/200], step:[ 200/ 468], loss_d:1.319026 , loss_g:1.180923 , time:0.041142s, lr:0.000200\n", - "Epoch:[163/200], step:[ 300/ 468], loss_d:1.199208 , loss_g:0.940118 , time:0.048506s, lr:0.000200\n", - "Epoch:[163/200], step:[ 400/ 468], loss_d:1.193522 , loss_g:1.162683 , time:0.042281s, lr:0.000200\n", - "time of epoch 164 is 35.18s\n", - "Epoch:[164/200], step:[ 0/ 468], loss_d:1.193270 , loss_g:1.048745 , time:0.050211s, lr:0.000200\n", - "Epoch:[164/200], step:[ 100/ 468], loss_d:1.203523 , loss_g:0.989984 , time:0.045682s, lr:0.000200\n", - "Epoch:[164/200], step:[ 200/ 468], loss_d:1.228045 , loss_g:1.060421 , time:0.042259s, lr:0.000200\n", - "Epoch:[164/200], step:[ 300/ 468], loss_d:1.230802 , loss_g:1.032586 , time:0.046835s, lr:0.000200\n", - "Epoch:[164/200], step:[ 400/ 468], loss_d:1.220490 , loss_g:1.023786 , time:0.050582s, lr:0.000200\n", - "time of epoch 165 is 33.19s\n", - "Epoch:[165/200], step:[ 0/ 468], loss_d:1.197300 , loss_g:0.819975 , time:0.049417s, lr:0.000200\n", - "Epoch:[165/200], step:[ 100/ 468], loss_d:1.141800 , loss_g:1.130530 , time:0.046407s, lr:0.000200\n", - "Epoch:[165/200], step:[ 200/ 468], loss_d:1.236614 , loss_g:1.113174 , time:0.048641s, lr:0.000200\n", - "Epoch:[165/200], step:[ 300/ 468], loss_d:1.201457 , loss_g:0.878331 , time:0.044142s, lr:0.000200\n", - "Epoch:[165/200], step:[ 400/ 468], loss_d:1.331488 , loss_g:0.792865 , time:0.043573s, lr:0.000200\n", - "time of epoch 166 is 33.31s\n", - "Epoch:[166/200], step:[ 0/ 468], loss_d:1.306885 , loss_g:0.819407 , time:0.054159s, lr:0.000200\n", - "Epoch:[166/200], step:[ 100/ 468], loss_d:1.289713 , loss_g:0.991035 , time:0.045716s, lr:0.000200\n", - "Epoch:[166/200], step:[ 200/ 468], loss_d:1.272629 , loss_g:1.228504 , time:0.046092s, lr:0.000200\n", - "Epoch:[166/200], step:[ 300/ 468], loss_d:1.208199 , loss_g:1.228082 , time:0.047422s, lr:0.000200\n", - "Epoch:[166/200], step:[ 400/ 468], loss_d:1.172051 , loss_g:1.045154 , time:0.046528s, lr:0.000200\n", - "time of epoch 167 is 35.10s\n", - "Epoch:[167/200], step:[ 0/ 468], loss_d:1.317217 , loss_g:0.852527 , time:0.047978s, lr:0.000200\n", - "Epoch:[167/200], step:[ 100/ 468], loss_d:1.249088 , loss_g:0.826664 , time:0.041497s, lr:0.000200\n", - "Epoch:[167/200], step:[ 200/ 468], loss_d:1.216322 , loss_g:1.087818 , time:0.044692s, lr:0.000200\n", - "Epoch:[167/200], step:[ 300/ 468], loss_d:1.241948 , loss_g:0.954411 , time:0.046008s, lr:0.000200\n", - "Epoch:[167/200], step:[ 400/ 468], loss_d:1.318762 , loss_g:0.829006 , time:0.051752s, lr:0.000200\n", - "time of epoch 168 is 35.92s\n", - "Epoch:[168/200], step:[ 0/ 468], loss_d:1.194308 , loss_g:0.783405 , time:0.052012s, lr:0.000200\n", - "Epoch:[168/200], step:[ 100/ 468], loss_d:1.210498 , loss_g:1.081323 , time:0.042148s, lr:0.000200\n", - "Epoch:[168/200], step:[ 200/ 468], loss_d:1.369564 , loss_g:1.191396 , time:0.040777s, lr:0.000200\n", - "Epoch:[168/200], step:[ 300/ 468], loss_d:1.204381 , loss_g:0.978527 , time:0.043683s, lr:0.000200\n", - "Epoch:[168/200], step:[ 400/ 468], loss_d:1.292288 , loss_g:1.043221 , time:0.043641s, lr:0.000200\n", - "time of epoch 169 is 32.17s\n", - "Epoch:[169/200], step:[ 0/ 468], loss_d:1.168257 , loss_g:1.011050 , time:0.046923s, lr:0.000200\n", - "Epoch:[169/200], step:[ 100/ 468], loss_d:1.225904 , loss_g:1.143820 , time:0.046160s, lr:0.000200\n", - "Epoch:[169/200], step:[ 200/ 468], loss_d:1.255177 , loss_g:0.849501 , time:0.045283s, lr:0.000200\n", - "Epoch:[169/200], step:[ 300/ 468], loss_d:1.220416 , loss_g:0.875058 , time:0.044675s, lr:0.000200\n", - "Epoch:[169/200], step:[ 400/ 468], loss_d:1.218172 , loss_g:0.919142 , time:0.043473s, lr:0.000200\n", - "time of epoch 170 is 34.88s\n", - "Epoch:[170/200], step:[ 0/ 468], loss_d:1.241298 , loss_g:1.284683 , time:0.050715s, lr:0.000200\n", - "Epoch:[170/200], step:[ 100/ 468], loss_d:1.251287 , loss_g:0.799930 , time:0.044601s, lr:0.000200\n", - "Epoch:[170/200], step:[ 200/ 468], loss_d:1.226526 , loss_g:1.038939 , time:0.042885s, lr:0.000200\n", - "Epoch:[170/200], step:[ 300/ 468], loss_d:1.189696 , loss_g:0.976870 , time:0.040921s, lr:0.000200\n", - "Epoch:[170/200], step:[ 400/ 468], loss_d:1.246282 , loss_g:1.104314 , time:0.044547s, lr:0.000200\n", - "time of epoch 171 is 34.16s\n", - "Epoch:[171/200], step:[ 0/ 468], loss_d:1.224246 , loss_g:0.951312 , time:0.051148s, lr:0.000200\n", - "Epoch:[171/200], step:[ 100/ 468], loss_d:1.258456 , loss_g:1.062141 , time:0.048251s, lr:0.000200\n", - "Epoch:[171/200], step:[ 200/ 468], loss_d:1.219401 , loss_g:0.781191 , time:0.044288s, lr:0.000200\n", - "Epoch:[171/200], step:[ 300/ 468], loss_d:1.261454 , loss_g:1.051230 , time:0.042094s, lr:0.000200\n", - "Epoch:[171/200], step:[ 400/ 468], loss_d:1.244421 , loss_g:1.064613 , time:0.044860s, lr:0.000200\n", - "time of epoch 172 is 33.27s\n", - "Epoch:[172/200], step:[ 0/ 468], loss_d:1.278136 , loss_g:1.060717 , time:0.051893s, lr:0.000200\n", - "Epoch:[172/200], step:[ 100/ 468], loss_d:1.144892 , loss_g:0.936683 , time:0.042638s, lr:0.000200\n", - "Epoch:[172/200], step:[ 200/ 468], loss_d:1.156648 , loss_g:0.966154 , time:0.042105s, lr:0.000200\n", - "Epoch:[172/200], step:[ 300/ 468], loss_d:1.200349 , loss_g:1.036019 , time:0.046842s, lr:0.000200\n", - "Epoch:[172/200], step:[ 400/ 468], loss_d:1.211750 , loss_g:0.924513 , time:0.046779s, lr:0.000200\n", - "time of epoch 173 is 34.42s\n", - "Epoch:[173/200], step:[ 0/ 468], loss_d:1.177241 , loss_g:0.980363 , time:0.054743s, lr:0.000200\n", - "Epoch:[173/200], step:[ 100/ 468], loss_d:1.215636 , loss_g:1.240232 , time:0.046565s, lr:0.000200\n", - "Epoch:[173/200], step:[ 200/ 468], loss_d:1.164805 , loss_g:1.097504 , time:0.042699s, lr:0.000200\n", - "Epoch:[173/200], step:[ 300/ 468], loss_d:1.261997 , loss_g:0.857288 , time:0.046725s, lr:0.000200\n", - "Epoch:[173/200], step:[ 400/ 468], loss_d:1.307989 , loss_g:0.924246 , time:0.042768s, lr:0.000200\n", - "time of epoch 174 is 34.43s\n", - "Epoch:[174/200], step:[ 0/ 468], loss_d:1.168073 , loss_g:1.153193 , time:0.048002s, lr:0.000200\n", - "Epoch:[174/200], step:[ 100/ 468], loss_d:1.234723 , loss_g:1.106092 , time:0.048643s, lr:0.000200\n", - "Epoch:[174/200], step:[ 200/ 468], loss_d:1.218813 , loss_g:1.282322 , time:0.048120s, lr:0.000200\n", - "Epoch:[174/200], step:[ 300/ 468], loss_d:1.239144 , loss_g:0.861288 , time:0.048877s, lr:0.000200\n", - "Epoch:[174/200], step:[ 400/ 468], loss_d:1.164380 , loss_g:1.004864 , time:0.050008s, lr:0.000200\n", - "time of epoch 175 is 36.72s\n", - "Epoch:[175/200], step:[ 0/ 468], loss_d:1.259525 , loss_g:0.953751 , time:0.049259s, lr:0.000200\n", - "Epoch:[175/200], step:[ 100/ 468], loss_d:1.179477 , loss_g:1.022547 , time:0.045414s, lr:0.000200\n", - "Epoch:[175/200], step:[ 200/ 468], loss_d:1.263935 , loss_g:1.076475 , time:0.046725s, lr:0.000200\n", - "Epoch:[175/200], step:[ 300/ 468], loss_d:1.260028 , loss_g:0.869681 , time:0.043782s, lr:0.000200\n", - "Epoch:[175/200], step:[ 400/ 468], loss_d:1.286478 , loss_g:1.306736 , time:0.042404s, lr:0.000200\n", - "time of epoch 176 is 35.29s\n", - "Epoch:[176/200], step:[ 0/ 468], loss_d:1.303428 , loss_g:0.855975 , time:0.053799s, lr:0.000200\n", - "Epoch:[176/200], step:[ 100/ 468], loss_d:1.211591 , loss_g:0.857514 , time:0.046750s, lr:0.000200\n", - "Epoch:[176/200], step:[ 200/ 468], loss_d:1.303570 , loss_g:1.119506 , time:0.044973s, lr:0.000200\n", - "Epoch:[176/200], step:[ 300/ 468], loss_d:1.285334 , loss_g:1.069412 , time:0.045181s, lr:0.000200\n", - "Epoch:[176/200], step:[ 400/ 468], loss_d:1.217211 , loss_g:1.000850 , time:0.048740s, lr:0.000200\n", - "time of epoch 177 is 35.01s\n", - "Epoch:[177/200], step:[ 0/ 468], loss_d:1.163360 , loss_g:1.038829 , time:0.049220s, lr:0.000200\n", - "Epoch:[177/200], step:[ 100/ 468], loss_d:1.263352 , loss_g:1.033413 , time:0.050307s, lr:0.000200\n", - "Epoch:[177/200], step:[ 200/ 468], loss_d:1.191785 , loss_g:1.079380 , time:0.049384s, lr:0.000200\n", - "Epoch:[177/200], step:[ 300/ 468], loss_d:1.249770 , loss_g:1.088413 , time:0.050026s, lr:0.000200\n", - "Epoch:[177/200], step:[ 400/ 468], loss_d:1.220351 , loss_g:0.886867 , time:0.042614s, lr:0.000200\n", - "time of epoch 178 is 35.48s\n", - "Epoch:[178/200], step:[ 0/ 468], loss_d:1.195096 , loss_g:0.987785 , time:0.051629s, lr:0.000200\n", - "Epoch:[178/200], step:[ 100/ 468], loss_d:1.266780 , loss_g:1.301589 , time:0.043558s, lr:0.000200\n", - "Epoch:[178/200], step:[ 200/ 468], loss_d:1.261156 , loss_g:0.924103 , time:0.044296s, lr:0.000200\n", - "Epoch:[178/200], step:[ 300/ 468], loss_d:1.300958 , loss_g:1.146890 , time:0.052032s, lr:0.000200\n", - "Epoch:[178/200], step:[ 400/ 468], loss_d:1.156795 , loss_g:0.903449 , time:0.046894s, lr:0.000200\n", - "time of epoch 179 is 37.72s\n", - "Epoch:[179/200], step:[ 0/ 468], loss_d:1.098413 , loss_g:1.013364 , time:0.051289s, lr:0.000200\n", - "Epoch:[179/200], step:[ 100/ 468], loss_d:1.276092 , loss_g:0.827745 , time:0.052877s, lr:0.000200\n", - "Epoch:[179/200], step:[ 200/ 468], loss_d:1.234274 , loss_g:0.820050 , time:0.042670s, lr:0.000200\n", - "Epoch:[179/200], step:[ 300/ 468], loss_d:1.245669 , loss_g:0.817511 , time:0.044519s, lr:0.000200\n", - "Epoch:[179/200], step:[ 400/ 468], loss_d:1.211035 , loss_g:0.997647 , time:0.041989s, lr:0.000200\n", - "time of epoch 180 is 32.41s\n", - "Epoch:[180/200], step:[ 0/ 468], loss_d:1.252230 , loss_g:0.906906 , time:0.055448s, lr:0.000200\n", - "Epoch:[180/200], step:[ 100/ 468], loss_d:1.203182 , loss_g:1.064631 , time:0.051734s, lr:0.000200\n", - "Epoch:[180/200], step:[ 200/ 468], loss_d:1.268211 , loss_g:0.928888 , time:0.050325s, lr:0.000200\n", - "Epoch:[180/200], step:[ 300/ 468], loss_d:1.216875 , loss_g:0.972128 , time:0.040000s, lr:0.000200\n", - "Epoch:[180/200], step:[ 400/ 468], loss_d:1.138947 , loss_g:1.017994 , time:0.042363s, lr:0.000200\n", - "time of epoch 181 is 35.05s\n", - "Epoch:[181/200], step:[ 0/ 468], loss_d:1.201890 , loss_g:1.253512 , time:0.048703s, lr:0.000200\n", - "Epoch:[181/200], step:[ 100/ 468], loss_d:1.221572 , loss_g:1.084337 , time:0.048046s, lr:0.000200\n", - "Epoch:[181/200], step:[ 200/ 468], loss_d:1.278651 , loss_g:1.096883 , time:0.051671s, lr:0.000200\n", - "Epoch:[181/200], step:[ 300/ 468], loss_d:1.250518 , loss_g:0.937740 , time:0.041773s, lr:0.000200\n", - "Epoch:[181/200], step:[ 400/ 468], loss_d:1.182371 , loss_g:1.078604 , time:0.038210s, lr:0.000200\n", - "time of epoch 182 is 33.72s\n", - "Epoch:[182/200], step:[ 0/ 468], loss_d:1.220909 , loss_g:1.277611 , time:0.044699s, lr:0.000200\n", - "Epoch:[182/200], step:[ 100/ 468], loss_d:1.226709 , loss_g:0.913745 , time:0.044920s, lr:0.000200\n", - "Epoch:[182/200], step:[ 200/ 468], loss_d:1.199324 , loss_g:0.951796 , time:0.046564s, lr:0.000200\n", - "Epoch:[182/200], step:[ 300/ 468], loss_d:1.181819 , loss_g:1.012426 , time:0.045454s, lr:0.000200\n", - "Epoch:[182/200], step:[ 400/ 468], loss_d:1.226393 , loss_g:1.050092 , time:0.045428s, lr:0.000200\n", - "time of epoch 183 is 35.29s\n", - "Epoch:[183/200], step:[ 0/ 468], loss_d:1.205263 , loss_g:1.052972 , time:0.058037s, lr:0.000200\n", - "Epoch:[183/200], step:[ 100/ 468], loss_d:1.168257 , loss_g:1.063699 , time:0.044908s, lr:0.000200\n", - "Epoch:[183/200], step:[ 200/ 468], loss_d:1.225259 , loss_g:1.049176 , time:0.043375s, lr:0.000200\n", - "Epoch:[183/200], step:[ 300/ 468], loss_d:1.213476 , loss_g:0.993739 , time:0.049268s, lr:0.000200\n", - "Epoch:[183/200], step:[ 400/ 468], loss_d:1.224397 , loss_g:1.123203 , time:0.050683s, lr:0.000200\n", - "time of epoch 184 is 35.30s\n", - "Epoch:[184/200], step:[ 0/ 468], loss_d:1.235125 , loss_g:1.059956 , time:0.048866s, lr:0.000200\n", - "Epoch:[184/200], step:[ 100/ 468], loss_d:1.166338 , loss_g:0.822342 , time:0.046082s, lr:0.000200\n", - "Epoch:[184/200], step:[ 200/ 468], loss_d:1.272878 , loss_g:1.047076 , time:0.043800s, lr:0.000200\n", - "Epoch:[184/200], step:[ 300/ 468], loss_d:1.147182 , loss_g:1.057525 , time:0.045788s, lr:0.000200\n", - "Epoch:[184/200], step:[ 400/ 468], loss_d:1.206162 , loss_g:0.868631 , time:0.044592s, lr:0.000200\n", - "time of epoch 185 is 36.81s\n", - "Epoch:[185/200], step:[ 0/ 468], loss_d:1.223336 , loss_g:0.858114 , time:0.050555s, lr:0.000200\n", - "Epoch:[185/200], step:[ 100/ 468], loss_d:1.222463 , loss_g:1.204376 , time:0.040848s, lr:0.000200\n", - "Epoch:[185/200], step:[ 200/ 468], loss_d:1.205641 , loss_g:1.048867 , time:0.040236s, lr:0.000200\n", - "Epoch:[185/200], step:[ 300/ 468], loss_d:1.187565 , loss_g:1.099094 , time:0.045253s, lr:0.000200\n", - "Epoch:[185/200], step:[ 400/ 468], loss_d:1.225134 , loss_g:0.900765 , time:0.045837s, lr:0.000200\n", - "time of epoch 186 is 33.74s\n", - "Epoch:[186/200], step:[ 0/ 468], loss_d:1.269069 , loss_g:1.000440 , time:0.047070s, lr:0.000200\n", - "Epoch:[186/200], step:[ 100/ 468], loss_d:1.211031 , loss_g:1.093462 , time:0.048214s, lr:0.000200\n", - "Epoch:[186/200], step:[ 200/ 468], loss_d:1.246028 , loss_g:0.738132 , time:0.049433s, lr:0.000200\n", - "Epoch:[186/200], step:[ 300/ 468], loss_d:1.226768 , loss_g:1.017653 , time:0.043042s, lr:0.000200\n", - "Epoch:[186/200], step:[ 400/ 468], loss_d:1.222387 , loss_g:0.956919 , time:0.043321s, lr:0.000200\n", - "time of epoch 187 is 34.91s\n", - "Epoch:[187/200], step:[ 0/ 468], loss_d:1.202455 , loss_g:0.817922 , time:0.049112s, lr:0.000200\n", - "Epoch:[187/200], step:[ 100/ 468], loss_d:1.241711 , loss_g:0.849983 , time:0.052105s, lr:0.000200\n", - "Epoch:[187/200], step:[ 200/ 468], loss_d:1.190964 , loss_g:0.977885 , time:0.052275s, lr:0.000200\n", - "Epoch:[187/200], step:[ 300/ 468], loss_d:1.257135 , loss_g:0.940552 , time:0.049508s, lr:0.000200\n", - "Epoch:[187/200], step:[ 400/ 468], loss_d:1.235184 , loss_g:0.883774 , time:0.045740s, lr:0.000200\n", - "time of epoch 188 is 36.85s\n", - "Epoch:[188/200], step:[ 0/ 468], loss_d:1.218155 , loss_g:1.063594 , time:0.044652s, lr:0.000200\n", - "Epoch:[188/200], step:[ 100/ 468], loss_d:1.160277 , loss_g:1.041409 , time:0.043465s, lr:0.000200\n", - "Epoch:[188/200], step:[ 200/ 468], loss_d:1.287502 , loss_g:0.807326 , time:0.041938s, lr:0.000200\n", - "Epoch:[188/200], step:[ 300/ 468], loss_d:1.230783 , loss_g:1.153967 , time:0.041447s, lr:0.000200\n", - "Epoch:[188/200], step:[ 400/ 468], loss_d:1.197217 , loss_g:1.034803 , time:0.042261s, lr:0.000200\n", - "time of epoch 189 is 33.66s\n", - "Epoch:[189/200], step:[ 0/ 468], loss_d:1.225700 , loss_g:1.117663 , time:0.050365s, lr:0.000200\n", - "Epoch:[189/200], step:[ 100/ 468], loss_d:1.196917 , loss_g:1.073184 , time:0.044238s, lr:0.000200\n", - "Epoch:[189/200], step:[ 200/ 468], loss_d:1.129148 , loss_g:1.021484 , time:0.040764s, lr:0.000200\n", - "Epoch:[189/200], step:[ 300/ 468], loss_d:1.190587 , loss_g:1.327877 , time:0.045524s, lr:0.000200\n", - "Epoch:[189/200], step:[ 400/ 468], loss_d:1.234074 , loss_g:1.060046 , time:0.038496s, lr:0.000200\n", - "time of epoch 190 is 34.80s\n", - "Epoch:[190/200], step:[ 0/ 468], loss_d:1.174294 , loss_g:0.960412 , time:0.048246s, lr:0.000200\n", - "Epoch:[190/200], step:[ 100/ 468], loss_d:1.270005 , loss_g:0.972594 , time:0.045788s, lr:0.000200\n", - "Epoch:[190/200], step:[ 200/ 468], loss_d:1.237765 , loss_g:1.176997 , time:0.035734s, lr:0.000200\n", - "Epoch:[190/200], step:[ 300/ 468], loss_d:1.229265 , loss_g:0.806409 , time:0.038106s, lr:0.000200\n", - "Epoch:[190/200], step:[ 400/ 468], loss_d:1.258551 , loss_g:1.079994 , time:0.038538s, lr:0.000200\n", - "time of epoch 191 is 35.85s\n", - "Epoch:[191/200], step:[ 0/ 468], loss_d:1.275414 , loss_g:0.969427 , time:0.045643s, lr:0.000200\n", - "Epoch:[191/200], step:[ 100/ 468], loss_d:1.211061 , loss_g:1.370910 , time:0.041514s, lr:0.000200\n", - "Epoch:[191/200], step:[ 200/ 468], loss_d:1.221945 , loss_g:1.107085 , time:0.046227s, lr:0.000200\n", - "Epoch:[191/200], step:[ 300/ 468], loss_d:1.143856 , loss_g:0.913824 , time:0.042443s, lr:0.000200\n", - "Epoch:[191/200], step:[ 400/ 468], loss_d:1.419553 , loss_g:1.258330 , time:0.049940s, lr:0.000200\n", - "time of epoch 192 is 35.05s\n", - "Epoch:[192/200], step:[ 0/ 468], loss_d:1.191133 , loss_g:0.980667 , time:0.046218s, lr:0.000200\n", - "Epoch:[192/200], step:[ 100/ 468], loss_d:1.167464 , loss_g:1.023220 , time:0.048479s, lr:0.000200\n", - "Epoch:[192/200], step:[ 200/ 468], loss_d:1.172068 , loss_g:1.092904 , time:0.037380s, lr:0.000200\n", - "Epoch:[192/200], step:[ 300/ 468], loss_d:1.232565 , loss_g:1.228527 , time:0.038632s, lr:0.000200\n", - "Epoch:[192/200], step:[ 400/ 468], loss_d:1.243355 , loss_g:0.987800 , time:0.043290s, lr:0.000200\n", - "time of epoch 193 is 33.33s\n", - "Epoch:[193/200], step:[ 0/ 468], loss_d:1.166546 , loss_g:1.206838 , time:0.051881s, lr:0.000200\n", - "Epoch:[193/200], step:[ 100/ 468], loss_d:1.148963 , loss_g:1.054476 , time:0.041737s, lr:0.000200\n", - "Epoch:[193/200], step:[ 200/ 468], loss_d:1.096771 , loss_g:1.062835 , time:0.040473s, lr:0.000200\n", - "Epoch:[193/200], step:[ 300/ 468], loss_d:1.153534 , loss_g:1.175065 , time:0.039009s, lr:0.000200\n", - "Epoch:[193/200], step:[ 400/ 468], loss_d:1.149676 , loss_g:1.271051 , time:0.040645s, lr:0.000200\n", - "time of epoch 194 is 34.69s\n", - "Epoch:[194/200], step:[ 0/ 468], loss_d:1.163631 , loss_g:1.246624 , time:0.044640s, lr:0.000200\n", - "Epoch:[194/200], step:[ 100/ 468], loss_d:1.226489 , loss_g:1.216786 , time:0.037571s, lr:0.000200\n", - "Epoch:[194/200], step:[ 200/ 468], loss_d:1.210007 , loss_g:1.041248 , time:0.040890s, lr:0.000200\n", - "Epoch:[194/200], step:[ 300/ 468], loss_d:1.239979 , loss_g:0.876833 , time:0.036461s, lr:0.000200\n", - "Epoch:[194/200], step:[ 400/ 468], loss_d:1.231214 , loss_g:1.015513 , time:0.039640s, lr:0.000200\n", - "time of epoch 195 is 33.30s\n", - "Epoch:[195/200], step:[ 0/ 468], loss_d:1.132347 , loss_g:0.993191 , time:0.051763s, lr:0.000200\n", - "Epoch:[195/200], step:[ 100/ 468], loss_d:1.246632 , loss_g:0.923422 , time:0.038327s, lr:0.000200\n", - "Epoch:[195/200], step:[ 200/ 468], loss_d:1.209304 , loss_g:1.295300 , time:0.042164s, lr:0.000200\n", - "Epoch:[195/200], step:[ 300/ 468], loss_d:1.156869 , loss_g:1.063914 , time:0.038578s, lr:0.000200\n", - "Epoch:[195/200], step:[ 400/ 468], loss_d:1.203755 , loss_g:0.958413 , time:0.043637s, lr:0.000200\n", - "time of epoch 196 is 33.91s\n", - "Epoch:[196/200], step:[ 0/ 468], loss_d:1.194354 , loss_g:1.017212 , time:0.048939s, lr:0.000200\n", - "Epoch:[196/200], step:[ 100/ 468], loss_d:1.284311 , loss_g:1.383054 , time:0.045014s, lr:0.000200\n", - "Epoch:[196/200], step:[ 200/ 468], loss_d:1.136481 , loss_g:1.056764 , time:0.040642s, lr:0.000200\n", - "Epoch:[196/200], step:[ 300/ 468], loss_d:1.283196 , loss_g:0.949850 , time:0.042258s, lr:0.000200\n", - "Epoch:[196/200], step:[ 400/ 468], loss_d:1.160837 , loss_g:1.011806 , time:0.042898s, lr:0.000200\n", - "time of epoch 197 is 34.83s\n", - "Epoch:[197/200], step:[ 0/ 468], loss_d:1.197892 , loss_g:1.009276 , time:0.049630s, lr:0.000200\n", - "Epoch:[197/200], step:[ 100/ 468], loss_d:1.168854 , loss_g:1.164440 , time:0.042325s, lr:0.000200\n", - "Epoch:[197/200], step:[ 200/ 468], loss_d:1.190279 , loss_g:1.018515 , time:0.036608s, lr:0.000200\n", - "Epoch:[197/200], step:[ 300/ 468], loss_d:1.196159 , loss_g:1.074415 , time:0.043475s, lr:0.000200\n", - "Epoch:[197/200], step:[ 400/ 468], loss_d:1.166519 , loss_g:1.054058 , time:0.037495s, lr:0.000200\n", - "time of epoch 198 is 34.83s\n", - "Epoch:[198/200], step:[ 0/ 468], loss_d:1.265847 , loss_g:1.432787 , time:0.050606s, lr:0.000200\n", - "Epoch:[198/200], step:[ 100/ 468], loss_d:1.191604 , loss_g:1.128230 , time:0.041880s, lr:0.000200\n", - "Epoch:[198/200], step:[ 200/ 468], loss_d:1.238599 , loss_g:1.050956 , time:0.050597s, lr:0.000200\n", - "Epoch:[198/200], step:[ 300/ 468], loss_d:1.194071 , loss_g:1.239539 , time:0.045487s, lr:0.000200\n", - "Epoch:[198/200], step:[ 400/ 468], loss_d:1.359404 , loss_g:0.890722 , time:0.045265s, lr:0.000200\n", - "time of epoch 199 is 32.91s\n", - "Epoch:[199/200], step:[ 0/ 468], loss_d:1.205836 , loss_g:1.123699 , time:0.049476s, lr:0.000200\n", - "Epoch:[199/200], step:[ 100/ 468], loss_d:1.275838 , loss_g:1.206755 , time:0.038420s, lr:0.000200\n", - "Epoch:[199/200], step:[ 200/ 468], loss_d:1.154675 , loss_g:1.040136 , time:0.039236s, lr:0.000200\n", - "Epoch:[199/200], step:[ 300/ 468], loss_d:1.226662 , loss_g:0.902854 , time:0.042469s, lr:0.000200\n", - "Epoch:[199/200], step:[ 400/ 468], loss_d:1.299620 , loss_g:1.181718 , time:0.044500s, lr:0.000200\n", - "time of epoch 200 is 35.76s\n" - ] - }, - { - "data": { - "image/png": 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", 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    " - ] - }, - "metadata": {}, - "output_type": "display_data" - } - ], - "source": [ - "import mindspore\n", - "mindspore.set_context(device_target=\"Ascend\")\n", - "\n", - "# 生成器计算损失过程\n", - "def generator_forward(test_noises):\n", - " fake_data = net_g(test_noises)\n", - " fake_out = net_d(fake_data)\n", - " loss_g = adversarial_loss(fake_out, ops.ones_like(fake_out))\n", - " return loss_g\n", - "\n", - "# 判别器计算损失过程\n", - "def discriminator_forward(real_data, test_noises):\n", - " fake_data = net_g(test_noises)\n", - " fake_out = net_d(fake_data)\n", - " real_out = net_d(real_data)\n", - " real_loss = adversarial_loss(real_out, ops.ones_like(real_out))\n", - " fake_loss = adversarial_loss(fake_out, ops.zeros_like(fake_out))\n", - " loss_d = real_loss + fake_loss\n", - " return loss_d\n", - "\n", - "# 梯度方法\n", - "grad_g = ms.value_and_grad(generator_forward, None, net_g.trainable_params())\n", - "grad_d = ms.value_and_grad(discriminator_forward, None, net_d.trainable_params())\n", - "\n", - "def train_step(real_data, latent_code):\n", - " # 计算判别器损失和梯度\n", - " loss_d, grads_d = grad_d(real_data, latent_code)\n", - " optimizer_d(grads_d)\n", - " loss_g, grads_g = grad_g(latent_code)\n", - " optimizer_g(grads_g)\n", - "\n", - " return loss_d, loss_g\n", - "\n", - "# 保存生成的test图像\n", - "def save_imgs(gen_imgs1, idx):\n", - " for i3 in range(gen_imgs1.shape[0]):\n", - " plt.subplot(5, 5, i3 + 1)\n", - " plt.imshow(gen_imgs1[i3, 0, :, :] / 2 + 0.5, cmap=\"gray\")\n", - " plt.axis(\"off\")\n", - " plt.savefig(image_path + \"/test_{}.png\".format(idx))\n", - "\n", - "# 设置参数保存路径\n", - "os.makedirs(checkpoints_path, exist_ok=True)\n", - "# 设置中间过程生成图片保存路径\n", - "os.makedirs(image_path, exist_ok=True)\n", - "\n", - "net_g.set_train()\n", - "net_d.set_train()\n", - "\n", - "# 储存生成器和判别器loss\n", - "losses_g, losses_d = [], []\n", - "\n", - "for epoch in range(total_epoch):\n", - " start = time.time()\n", - " for (iter, data) in enumerate(mnist_ds):\n", - " start1 = time.time()\n", - " image, latent_code = data\n", - " image = (image - 127.5) / 127.5 # [0, 255] -> [-1, 1]\n", - " image = image.reshape(image.shape[0], 1, image.shape[1], image.shape[2])\n", - " d_loss, g_loss = train_step(image, latent_code)\n", - " end1 = time.time()\n", - " if iter % 100 == 0:\n", - " print(f\"Epoch:[{int(epoch):>3d}/{int(total_epoch):>3d}], \"\n", - " f\"step:[{int(iter):>4d}/{int(iter_size):>4d}], \"\n", - " f\"loss_d:{d_loss.asnumpy():>4f} , \"\n", - " f\"loss_g:{g_loss.asnumpy():>4f} , \"\n", - " f\"time:{(end1 - start1):>3f}s, \"\n", - " f\"lr:{lr:>6f}\")\n", - "\n", - " end = time.time()\n", - " print(\"time of epoch {} is {:.2f}s\".format(epoch + 1, end - start))\n", - "\n", - " losses_d.append(d_loss.asnumpy())\n", - " losses_g.append(g_loss.asnumpy())\n", - "\n", - " # 每个epoch结束后,使用生成器生成一组图片\n", - " gen_imgs = net_g(test_noise)\n", - " save_imgs(gen_imgs.asnumpy(), epoch)\n", - "\n", - " # 根据epoch保存模型权重文件\n", - " if epoch % 1 == 0:\n", - " save_checkpoint(net_g, checkpoints_path + \"/Generator%d.ckpt\" % (epoch))\n", - " save_checkpoint(net_d, checkpoints_path + \"/Discriminator%d.ckpt\" % (epoch))\n" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "## 效果展示\n", - "\n", - "运行下面代码,描绘`D`和`G`损失与训练迭代的关系图:" - ] - }, - { - "cell_type": "code", - "execution_count": 9, - "metadata": { - "ExecuteTime": { - "end_time": "2023-02-10T01:39:37.298891Z", - "start_time": "2023-02-10T01:39:37.177217Z" - } - }, - "outputs": [ - { - "data": { - "image/png": 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", - "text/plain": [ - "
    " - ] - }, - "metadata": {}, - "output_type": "display_data" - } - ], - "source": [ - "plt.figure(figsize=(6, 4))\n", - "plt.title(\"Generator and Discriminator Loss During Training\")\n", - "plt.plot(losses_g, label=\"G\", color='blue')\n", - "plt.plot(losses_d, label=\"D\", color='orange')\n", - "plt.xlim(-20, 220)\n", - "plt.ylim(0, 3.5)\n", - "plt.xlabel(\"iterations\")\n", - "plt.ylabel(\"Loss\")\n", - "plt.legend()\n", - "plt.show()" - ] - }, - { - "cell_type": "markdown", - "metadata": { - "ExecuteTime": { - "end_time": "2023-02-07T08:15:38.144519Z", - "start_time": "2023-02-07T08:15:38.137537Z" - } - }, - "source": [ - "可视化训练过程中通过隐向量生成的图像。" - ] - }, - { - "cell_type": "code", - "execution_count": 10, - "metadata": { - "ExecuteTime": { - "end_time": "2023-02-09T13:36:54.052385Z", - "start_time": "2023-02-09T13:36:50.876603Z" - } - }, - "outputs": [ - { - "data": { - "image/png": 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", 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    " - ] - }, - "metadata": {}, - "output_type": "display_data" - } - ], - "source": [ - "import cv2\n", - "import matplotlib.animation as animation\n", - "\n", - "# 将训练过程中生成的测试图转为动态图\n", - "image_list = []\n", - "for i in range(total_epoch):\n", - " image_list.append(cv2.imread(image_path + \"/test_{}.png\".format(i), cv2.IMREAD_GRAYSCALE))\n", - "show_list = []\n", - "fig = plt.figure(dpi=70)\n", - "for epoch in range(0, len(image_list), 5):\n", - " plt.axis(\"off\")\n", - " show_list.append([plt.imshow(image_list[epoch], cmap='gray')])\n", - "\n", - "ani = animation.ArtistAnimation(fig, show_list, interval=1000, repeat_delay=1000, blit=True)\n", - "ani.save('train_test.gif', writer='pillow', fps=1)\n" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "![训练过程测试动态图](https://mindspore-website.obs.cn-north-4.myhuaweicloud.com/website-images/r2.4.0/tutorials/source_zh_cn/generative/images/train_test.gif)\n", - "\n", - "从上面的图像可以看出,随着训练次数的增多,图像质量也越来越好。如果增大训练周期数,当 `epoch` 达到100以上时,生成的手写数字图片与数据集中的较为相似。下面我们通过加载生成器网络模型参数文件来生成图像,代码如下:" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "## 模型推理\n", - "\n", - "下面我们通过加载生成器网络模型参数文件来生成图像,代码如下:" - ] - }, - { - "cell_type": "code", - "execution_count": 11, - "metadata": { - "ExecuteTime": { - "end_time": "2023-02-09T13:36:54.707633Z", - "start_time": "2023-02-09T13:36:54.053382Z" - } - }, - "outputs": [ - { - "data": { - "image/png": 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    " - ] - }, - "metadata": {}, - "output_type": "display_data" - } - ], - "source": [ - "import mindspore as ms\n", - "\n", - "test_ckpt = './result/checkpoints/Generator199.ckpt'\n", - "\n", - "parameter = ms.load_checkpoint(test_ckpt)\n", - "ms.load_param_into_net(net_g, parameter)\n", - "# 模型生成结果\n", - "test_data = Tensor(np.random.normal(0, 1, (25, 100)).astype(np.float32))\n", - "images = net_g(test_data).transpose(0, 2, 3, 1).asnumpy()\n", - "# 结果展示\n", - "fig = plt.figure(figsize=(3, 3), dpi=120)\n", - "for i in range(25):\n", - " fig.add_subplot(5, 5, i + 1)\n", - " plt.axis(\"off\")\n", - " plt.imshow(images[i].squeeze(), cmap=\"gray\")\n", - "plt.show()" - ] - } - ], - "metadata": { - "kernelspec": { - "display_name": "MindSpore", - "language": "python", - "name": "mindspore" - }, - "language_info": { - "codemirror_mode": { - "name": "ipython", - "version": 3 - }, - "file_extension": ".py", - "mimetype": "text/x-python", - "name": "python", - "nbconvert_exporter": "python", - "pygments_lexer": "ipython3", - "version": "3.9.18" - }, - "toc": { - "base_numbering": 1, - "nav_menu": {}, - "number_sections": true, - "sideBar": true, - "skip_h1_title": false, - "title_cell": "Table of Contents", - "title_sidebar": "Contents", - "toc_cell": false, - "toc_position": {}, - "toc_section_display": true, - "toc_window_display": true - } - }, - "nbformat": 4, - "nbformat_minor": 4 -} diff --git a/Season2.step_into_llm/16.Practical-cases/rnn/mindspore_sentiment_analysis.ipynb b/Season2.step_into_llm/16.Practical-cases/rnn/mindspore_sentiment_analysis.ipynb deleted file mode 100644 index 35e1b79..0000000 --- a/Season2.step_into_llm/16.Practical-cases/rnn/mindspore_sentiment_analysis.ipynb +++ /dev/null @@ -1,1109 +0,0 @@ -{ - "cells": [ - { - "cell_type": "markdown", - "id": "ace41c03-dfa3-4cb6-88bc-bcaa72cfdc85", - "metadata": {}, - "source": [ - "[![下载Notebook](https://mindspore-website.obs.cn-north-4.myhuaweicloud.com/website-images/r2.4.0/resource/_static/logo_notebook.svg)](https://mindspore-website.obs.cn-north-4.myhuaweicloud.com/notebook/r2.4.0/tutorials/zh_cn/nlp/mindspore_sentiment_analysis.ipynb) [![下载样例代码](https://mindspore-website.obs.cn-north-4.myhuaweicloud.com/website-images/r2.4.0/resource/_static/logo_download_code.svg)](https://mindspore-website.obs.cn-north-4.myhuaweicloud.com/notebook/r2.4.0/tutorials/zh_cn/nlp/mindspore_sentiment_analysis.py) [![查看源文件](https://mindspore-website.obs.cn-north-4.myhuaweicloud.com/website-images/r2.4.0/resource/_static/logo_source.svg)](https://gitee.com/mindspore/docs/blob/r2.4.0/tutorials/source_zh_cn/nlp/sentiment_analysis.ipynb)\n", - "\n", - "# RNN实现情感分类\n" - ] - }, - { - "cell_type": "markdown", - "id": "1823275c-96a6-4c12-839c-623ac2662c6c", - "metadata": { - "jp-MarkdownHeadingCollapsed": true, - "tags": [] - }, - "source": [ - "## 概述\n", - "\n", - "情感分类是自然语言处理中的经典任务,是典型的分类问题。本节使用MindSpore实现一个基于RNN网络的情感分类模型,实现如下的效果:\n", - "\n", - "```text\n", - "输入: This film is terrible\n", - "正确标签: Negative\n", - "预测标签: Negative\n", - "\n", - "输入: This film is great\n", - "正确标签: Positive\n", - "预测标签: Positive\n", - "```" - ] - }, - { - "cell_type": "markdown", - "id": "1bd4ac0d-886b-44a0-b794-ef7c4d867a3e", - "metadata": {}, - "source": [ - "## 数据准备" - ] - }, - { - "cell_type": "markdown", - "id": "9db27766-c50a-4142-b107-8f96c877c7db", - "metadata": { - "tags": [] - }, - "source": [ - "本节使用情感分类的经典数据集[IMDB影评数据集](https://ai.stanford.edu/~amaas/data/sentiment/),数据集包含Positive和Negative两类,下面为其样例:\n", - "\n", - "| Review | Label |\n", - "|:---|:---:|\n", - "| \"Quitting\" may be as much about exiting a pre-ordained identity as about drug withdrawal. As a rural guy coming to Beijing, class and success must have struck this young artist face on as an appeal to separate from his roots and far surpass his peasant parents' acting success. Troubles arise, however, when the new man is too new, when it demands too big a departure from family, history, nature, and personal identity. The ensuing splits, and confusion between the imaginary and the real and the dissonance between the ordinary and the heroic are the stuff of a gut check on the one hand or a complete escape from self on the other. | Negative | \n", - "| This movie is amazing because the fact that the real people portray themselves and their real life experience and do such a good job it's like they're almost living the past over again. Jia Hongsheng plays himself an actor who quit everything except music and drugs struggling with depression and searching for the meaning of life while being angry at everyone especially the people who care for him most. | Positive |\n", - "\n", - "此外,需要使用预训练词向量对自然语言单词进行编码,以获取文本的语义特征,本节选取[Glove](https://nlp.stanford.edu/projects/glove/)词向量作为Embedding。" - ] - }, - { - "cell_type": "markdown", - "id": "a5a74272-f34c-485c-8785-c220c9e6bc01", - "metadata": {}, - "source": [ - "### 数据下载模块\n", - "\n", - "为了方便数据集和预训练词向量的下载,首先设计数据下载模块,实现可视化下载流程,并保存至指定路径。数据下载模块使用`requests`库进行http请求,并通过`tqdm`库对下载百分比进行可视化。此外针对下载安全性,使用IO的方式下载临时文件,而后保存至指定的路径并返回。\n", - "\n", - "> `tqdm`和`requests`库需手动安装,命令如下:`pip install tqdm requests`" - ] - }, - { - "cell_type": "code", - "execution_count": 1, - "id": "572e506f-169a-4a07-95a8-40d89fc39104", - "metadata": {}, - "outputs": [], - "source": [ - "import os\n", - "import shutil\n", - "import requests\n", - "import tempfile\n", - "from tqdm import tqdm\n", - "from typing import IO\n", - "from pathlib import Path\n", - "\n", - "# 指定保存路径为 `home_path/.mindspore_examples`\n", - "cache_dir = Path.home() / '.mindspore_examples'\n", - "\n", - "def http_get(url: str, temp_file: IO):\n", - " \"\"\"使用requests库下载数据,并使用tqdm库进行流程可视化\"\"\"\n", - " req = requests.get(url, stream=True)\n", - " content_length = req.headers.get('Content-Length')\n", - " total = int(content_length) if content_length is not None else None\n", - " progress = tqdm(unit='B', total=total)\n", - " for chunk in req.iter_content(chunk_size=1024):\n", - " if chunk:\n", - " progress.update(len(chunk))\n", - " temp_file.write(chunk)\n", - " progress.close()\n", - "\n", - "def download(file_name: str, url: str):\n", - " \"\"\"下载数据并存为指定名称\"\"\"\n", - " if not os.path.exists(cache_dir):\n", - " os.makedirs(cache_dir)\n", - " cache_path = os.path.join(cache_dir, file_name)\n", - " cache_exist = os.path.exists(cache_path)\n", - " if not cache_exist:\n", - " with tempfile.NamedTemporaryFile() as temp_file:\n", - " http_get(url, temp_file)\n", - " temp_file.flush()\n", - " temp_file.seek(0)\n", - " with open(cache_path, 'wb') as cache_file:\n", - " shutil.copyfileobj(temp_file, cache_file)\n", - " return cache_path" - ] - }, - { - "cell_type": "markdown", - "id": "ba2340db-925a-4cc8-8d3d-545b13bda228", - "metadata": {}, - "source": [ - "完成数据下载模块后,下载IMDB数据集进行测试(此处使用华为云的镜像用于提升下载速度)。下载过程及保存的路径如下:" - ] - }, - { - "cell_type": "code", - "execution_count": 2, - "id": "bb0df701-e3b5-46e3-968d-9d44a2796eec", - "metadata": {}, - "outputs": [ - { - "name": "stderr", - "output_type": "stream", - "text": [ - "100%|██████████| 84125825/84125825 [00:05<00:00, 14175797.70B/s]\n" - ] - }, - { - "data": { - "text/plain": [ - "'/home/ma-user/.mindspore_examples/aclImdb_v1.tar.gz'" - ] - }, - "execution_count": 2, - "metadata": {}, - "output_type": "execute_result" - } - ], - "source": [ - "imdb_path = download('aclImdb_v1.tar.gz', 'https://mindspore-website.obs.cn-north-4.myhuaweicloud.com/notebook/datasets/aclImdb_v1.tar.gz')\n", - "imdb_path" - ] - }, - { - "cell_type": "markdown", - "id": "b146320f-206d-4ce3-92b8-19c71d23e3d9", - "metadata": {}, - "source": [ - "### 加载IMDB数据集\n", - "\n", - "下载好的IMDB数据集为`tar.gz`文件,我们使用Python的`tarfile`库对其进行读取,并将所有数据和标签分别进行存放。原始的IMDB数据集解压目录如下:\n", - "\n", - "```text\n", - " ├── aclImdb\n", - " │ ├── imdbEr.txt\n", - " │ ├── imdb.vocab\n", - " │ ├── README\n", - " │ ├── test\n", - " │ └── train\n", - " │ ├── neg\n", - " │ ├── pos\n", - " ...\n", - "```\n", - "\n", - "数据集已分割为train和test两部分,且每部分包含neg和pos两个分类的文件夹,因此需分别train和test进行读取并处理数据和标签。" - ] - }, - { - "cell_type": "code", - "execution_count": 3, - "id": "0f260663-5525-4831-ad5b-b24cdc2ee07b", - "metadata": {}, - "outputs": [], - "source": [ - "import re\n", - "import six\n", - "import string\n", - "import tarfile\n", - "\n", - "class IMDBData():\n", - " \"\"\"IMDB数据集加载器\n", - "\n", - " 加载IMDB数据集并处理为一个Python迭代对象。\n", - "\n", - " \"\"\"\n", - " label_map = {\n", - " \"pos\": 1,\n", - " \"neg\": 0\n", - " }\n", - " def __init__(self, path, mode=\"train\"):\n", - " self.mode = mode\n", - " self.path = path\n", - " self.docs, self.labels = [], []\n", - "\n", - " self._load(\"pos\")\n", - " self._load(\"neg\")\n", - "\n", - " def _load(self, label):\n", - " pattern = re.compile(r\"aclImdb/{}/{}/.*\\.txt$\".format(self.mode, label))\n", - " # 将数据加载至内存\n", - " with tarfile.open(self.path) as tarf:\n", - " tf = tarf.next()\n", - " while tf is not None:\n", - " if bool(pattern.match(tf.name)):\n", - " # 对文本进行分词、去除标点和特殊字符、小写处理\n", - " self.docs.append(str(tarf.extractfile(tf).read().rstrip(six.b(\"\\n\\r\"))\n", - " .translate(None, six.b(string.punctuation)).lower()).split())\n", - " self.labels.append([self.label_map[label]])\n", - " tf = tarf.next()\n", - "\n", - " def __getitem__(self, idx):\n", - " return self.docs[idx], self.labels[idx]\n", - "\n", - " def __len__(self):\n", - " return len(self.docs)" - ] - }, - { - "cell_type": "markdown", - "id": "78e5d172-f64d-4bb7-8cf2-d8e07d251c59", - "metadata": {}, - "source": [ - "完成IMDB数据加载器后,加载训练数据集进行测试,输出数据集数量:" - ] - }, - { - "cell_type": "code", - "execution_count": 4, - "id": "e08908b9-4997-4c93-a1e1-d1573991d729", - "metadata": {}, - "outputs": [ - { - "data": { - "text/plain": [ - "25000" - ] - }, - "execution_count": 4, - "metadata": {}, - "output_type": "execute_result" - } - ], - "source": [ - "imdb_train = IMDBData(imdb_path, 'train')\n", - "len(imdb_train)" - ] - }, - { - "cell_type": "markdown", - "id": "f6a05899-85f4-4e84-803a-e6afb3e784a7", - "metadata": {}, - "source": [ - "将IMDB数据集加载至内存并构造为迭代对象后,可以使用`mindspore.dataset`提供的`Generatordataset`接口加载数据集迭代对象,并进行下一步的数据处理,下面封装一个函数将train和test分别使用`Generatordataset`进行加载,并指定数据集中文本和标签的`column_name`分别为`text`和`label`:" - ] - }, - { - "cell_type": "code", - "execution_count": 5, - "id": "cbf93849-0061-41e3-b49e-0f6475c84f00", - "metadata": {}, - "outputs": [ - { - "name": "stderr", - "output_type": "stream", - "text": [ - "[WARNING] GE_ADPT(4694,ffff9b460010,python):2024-11-22-16:14:29.588.533 [mindspore/ccsrc/utils/dlopen_macro.h:163] DlsymAscend] Dynamically load symbol aclmdlBundleGetModelId failed, result = /usr/local/Ascend/ascend-toolkit/latest/lib64/libascendcl.so: undefined symbol: aclmdlBundleGetModelId\n", - "[WARNING] GE_ADPT(4694,ffff9b460010,python):2024-11-22-16:14:29.588.591 [mindspore/ccsrc/utils/dlopen_macro.h:163] DlsymAscend] Dynamically load symbol aclmdlBundleLoadFromMem failed, result = /usr/local/Ascend/ascend-toolkit/latest/lib64/libascendcl.so: undefined symbol: aclmdlBundleLoadFromMem\n", - "[WARNING] GE_ADPT(4694,ffff9b460010,python):2024-11-22-16:14:29.588.627 [mindspore/ccsrc/utils/dlopen_macro.h:163] DlsymAscend] Dynamically load symbol aclmdlBundleUnload failed, result = /usr/local/Ascend/ascend-toolkit/latest/lib64/libascendcl.so: undefined symbol: aclmdlBundleUnload\n", - "[WARNING] ME(4694:281473286799376,MainProcess):2024-11-22-16:14:29.737.886 [mindspore/run_check/_check_version.py:396] Can not find the tbe operator implementation(need by mindspore-ascend). Please check whether the Environment Variable PYTHONPATH is set. For details, refer to the installation guidelines: https://www.mindspore.cn/install\n" - ] - } - ], - "source": [ - "import mindspore.dataset as ds\n", - "\n", - "def load_imdb(imdb_path):\n", - " imdb_train = ds.GeneratorDataset(IMDBData(imdb_path, \"train\"), column_names=[\"text\", \"label\"], shuffle=True)\n", - " imdb_test = ds.GeneratorDataset(IMDBData(imdb_path, \"test\"), column_names=[\"text\", \"label\"], shuffle=False)\n", - " return imdb_train, imdb_test" - ] - }, - { - "cell_type": "markdown", - "id": "145600b6-a525-46dd-952c-8f83db5c7eae", - "metadata": {}, - "source": [ - "加载IMDB数据集,可以看到`imdb_train`是一个GeneratorDataset对象。" - ] - }, - { - "cell_type": "code", - "execution_count": 6, - "id": "2471d850-6770-4308-bcbe-40b5bbd919db", - "metadata": {}, - "outputs": [ - { - "data": { - "text/plain": [ - "" - ] - }, - "execution_count": 6, - "metadata": {}, - "output_type": "execute_result" - } - ], - "source": [ - "imdb_train, imdb_test = load_imdb(imdb_path)\n", - "imdb_train" - ] - }, - { - "cell_type": "markdown", - "id": "45ee5b20-7547-4ca1-83fa-6ee083cc65a4", - "metadata": { - "tags": [] - }, - "source": [ - "### 加载预训练词向量\n", - "\n", - "预训练词向量是对输入单词的数值化表示,通过`nn.Embedding`层,采用查表的方式,输入单词对应词表中的index,获得对应的表达向量。\n", - "因此进行模型构造前,需要将Embedding层所需的词向量和词表进行构造。这里我们使用Glove(Global Vectors for Word Representation)这种经典的预训练词向量,\n", - "其数据格式如下:\n", - "\n", - "| Word | Vector | \n", - "|:---|:---:|\n", - "| the | 0.418 0.24968 -0.41242 0.1217 0.34527 -0.044457 -0.49688 -0.17862 -0.00066023 ...|\n", - "| , | 0.013441 0.23682 -0.16899 0.40951 0.63812 0.47709 -0.42852 -0.55641 -0.364 ... |\n", - "\n", - "我们直接使用第一列的单词作为词表,使用`dataset.text.Vocab`将其按顺序加载;同时读取每一行的Vector并转为`numpy.array`,用于`nn.Embedding`加载权重使用。具体实现如下:" - ] - }, - { - "cell_type": "code", - "execution_count": 7, - "id": "519a863f-4053-4c20-93e2-b0acac829372", - "metadata": {}, - "outputs": [], - "source": [ - "import zipfile\n", - "import numpy as np\n", - "\n", - "def load_glove(glove_path):\n", - " glove_100d_path = os.path.join(cache_dir, 'glove.6B.100d.txt')\n", - " if not os.path.exists(glove_100d_path):\n", - " glove_zip = zipfile.ZipFile(glove_path)\n", - " glove_zip.extractall(cache_dir)\n", - "\n", - " embeddings = []\n", - " tokens = []\n", - " with open(glove_100d_path, encoding='utf-8') as gf:\n", - " for glove in gf:\n", - " word, embedding = glove.split(maxsplit=1)\n", - " tokens.append(word)\n", - " embeddings.append(np.fromstring(embedding, dtype=np.float32, sep=' '))\n", - " # 添加 , 两个特殊占位符对应的embedding\n", - " embeddings.append(np.random.rand(100))\n", - " embeddings.append(np.zeros((100,), np.float32))\n", - "\n", - " vocab = ds.text.Vocab.from_list(tokens, special_tokens=[\"\", \"\"], special_first=False)\n", - " embeddings = np.array(embeddings).astype(np.float32)\n", - " return vocab, embeddings" - ] - }, - { - "cell_type": "markdown", - "id": "7fa216e1-db92-4c74-868a-b0a1889810f3", - "metadata": {}, - "source": [ - "由于数据集中可能存在词表没有覆盖的单词,因此需要加入``标记符;同时由于输入长度的不一致,在打包为一个batch时需要将短的文本进行填充,因此需要加入``标记符。完成后的词表长度为原词表长度+2。\n", - "\n", - "下面下载Glove词向量,并加载生成词表和词向量权重矩阵。" - ] - }, - { - "cell_type": "code", - "execution_count": 8, - "id": "34ca0aee-7deb-45ea-8231-2be5f9c2e632", - "metadata": {}, - "outputs": [ - { - "name": "stderr", - "output_type": "stream", - "text": [ - "100%|██████████| 862182613/862182613 [01:03<00:00, 13613579.64B/s]\n" - ] - }, - { - "data": { - "text/plain": [ - "400002" - ] - }, - "execution_count": 8, - "metadata": {}, - "output_type": "execute_result" - } - ], - "source": [ - "glove_path = download('glove.6B.zip', 'https://mindspore-website.obs.cn-north-4.myhuaweicloud.com/notebook/datasets/glove.6B.zip')\n", - "vocab, embeddings = load_glove(glove_path)\n", - "len(vocab.vocab())" - ] - }, - { - "cell_type": "markdown", - "id": "0f199e78-e711-4801-87f0-a099289bdfc1", - "metadata": {}, - "source": [ - "使用词表将`the`转换为index id,并查询词向量矩阵对应的词向量:" - ] - }, - { - "cell_type": "code", - "execution_count": 9, - "id": "b12e8554-496c-4f35-a0bc-67a3f60ff488", - "metadata": {}, - "outputs": [ - { - "data": { - "text/plain": [ - "(0,\n", - " array([-0.038194, -0.24487 , 0.72812 , -0.39961 , 0.083172, 0.043953,\n", - " -0.39141 , 0.3344 , -0.57545 , 0.087459, 0.28787 , -0.06731 ,\n", - " 0.30906 , -0.26384 , -0.13231 , -0.20757 , 0.33395 , -0.33848 ,\n", - " -0.31743 , -0.48336 , 0.1464 , -0.37304 , 0.34577 , 0.052041,\n", - " 0.44946 , -0.46971 , 0.02628 , -0.54155 , -0.15518 , -0.14107 ,\n", - " -0.039722, 0.28277 , 0.14393 , 0.23464 , -0.31021 , 0.086173,\n", - " 0.20397 , 0.52624 , 0.17164 , -0.082378, -0.71787 , -0.41531 ,\n", - " 0.20335 , -0.12763 , 0.41367 , 0.55187 , 0.57908 , -0.33477 ,\n", - " -0.36559 , -0.54857 , -0.062892, 0.26584 , 0.30205 , 0.99775 ,\n", - " -0.80481 , -3.0243 , 0.01254 , -0.36942 , 2.2167 , 0.72201 ,\n", - " -0.24978 , 0.92136 , 0.034514, 0.46745 , 1.1079 , -0.19358 ,\n", - " -0.074575, 0.23353 , -0.052062, -0.22044 , 0.057162, -0.15806 ,\n", - " -0.30798 , -0.41625 , 0.37972 , 0.15006 , -0.53212 , -0.2055 ,\n", - " -1.2526 , 0.071624, 0.70565 , 0.49744 , -0.42063 , 0.26148 ,\n", - " -1.538 , -0.30223 , -0.073438, -0.28312 , 0.37104 , -0.25217 ,\n", - " 0.016215, -0.017099, -0.38984 , 0.87424 , -0.72569 , -0.51058 ,\n", - " -0.52028 , -0.1459 , 0.8278 , 0.27062 ], dtype=float32))" - ] - }, - "execution_count": 9, - "metadata": {}, - "output_type": "execute_result" - } - ], - "source": [ - "idx = vocab.tokens_to_ids('the')\n", - "embedding = embeddings[idx]\n", - "idx, embedding" - ] - }, - { - "cell_type": "markdown", - "id": "186eba95-4501-4427-9079-f5202f06e989", - "metadata": {}, - "source": [ - "## 数据集预处理\n", - "\n", - "通过加载器加载的IMDB数据集进行了分词处理,但不满足构造训练数据的需要,因此要对其进行额外的预处理。其中包含的预处理如下:\n", - "\n", - "- 通过Vocab将所有的Token处理为index id。\n", - "- 将文本序列统一长度,不足的使用``补齐,超出的进行截断。\n", - "\n", - "这里我们使用`mindspore.dataset`中提供的接口进行预处理操作。这里使用到的接口均为MindSpore的高性能数据引擎设计,每个接口对应操作视作数据流水线的一部分,详情请参考[MindSpore数据引擎](https://www.mindspore.cn/docs/zh-CN/r2.4.0/design/data_engine.html)。\n", - "首先针对token到index id的查表操作,使用`text.Lookup`接口,将前文构造的词表加载,并指定`unknown_token`。其次为文本序列统一长度操作,使用`PadEnd`接口,此接口定义最大长度和补齐值(`pad_value`),这里我们取最大长度为500,填充值对应词表中``的index id。\n", - "\n", - "> 除了对数据集中`text`进行预处理外,由于后续模型训练的需要,要将`label`数据转为float32格式。" - ] - }, - { - "cell_type": "code", - "execution_count": 10, - "id": "6a9451b7-e30b-4039-9955-40daac18b6e8", - "metadata": {}, - "outputs": [ - { - "name": "stderr", - "output_type": "stream", - "text": [ - "[WARNING] ME(4694:281473286799376,MainProcess):2024-11-22-16:17:01.292.785 [mindspore/run_check/_check_version.py:396] Can not find the tbe operator implementation(need by mindspore-ascend). Please check whether the Environment Variable PYTHONPATH is set. For details, refer to the installation guidelines: https://www.mindspore.cn/install\n", - "[WARNING] ME(4694:281473286799376,MainProcess):2024-11-22-16:17:01.295.116 [mindspore/run_check/_check_version.py:396] Can not find the tbe operator implementation(need by mindspore-ascend). Please check whether the Environment Variable PYTHONPATH is set. For details, refer to the installation guidelines: https://www.mindspore.cn/install\n" - ] - } - ], - "source": [ - "import mindspore as ms\n", - "ms.set_context(device_target=\"Ascend\")\n", - "\n", - "lookup_op = ds.text.Lookup(vocab, unknown_token='')\n", - "pad_op = ds.transforms.PadEnd([500], pad_value=vocab.tokens_to_ids(''))\n", - "type_cast_op = ds.transforms.TypeCast(ms.float32)" - ] - }, - { - "cell_type": "markdown", - "id": "35e08575-85cf-4c50-8654-52bae0c3b413", - "metadata": {}, - "source": [ - "完成预处理操作后,需将其加入到数据集处理流水线中,使用`map`接口对指定的column添加操作。" - ] - }, - { - "cell_type": "code", - "execution_count": 11, - "id": "4f8cdc63-8460-4432-baa7-297acb17dd80", - "metadata": {}, - "outputs": [], - "source": [ - "imdb_train = imdb_train.map(operations=[lookup_op, pad_op], input_columns=['text'])\n", - "imdb_train = imdb_train.map(operations=[type_cast_op], input_columns=['label'])\n", - "\n", - "imdb_test = imdb_test.map(operations=[lookup_op, pad_op], input_columns=['text'])\n", - "imdb_test = imdb_test.map(operations=[type_cast_op], input_columns=['label'])" - ] - }, - { - "cell_type": "markdown", - "id": "3efc8699-25b3-4d04-9f0c-f77c7a99703f", - "metadata": {}, - "source": [ - "由于IMDB数据集本身不包含验证集,我们手动将其分割为训练和验证两部分,比例取0.7, 0.3。" - ] - }, - { - "cell_type": "code", - "execution_count": 12, - "id": "c8a62480-abb5-4a11-b83b-bef585e69066", - "metadata": {}, - "outputs": [ - { - "name": "stderr", - "output_type": "stream", - "text": [ - "[WARNING] ME(4694:281473286799376,MainProcess):2024-11-22-16:17:03.701.435 [mindspore/dataset/engine/datasets.py:1231] Dataset is shuffled before split.\n" - ] - } - ], - "source": [ - "imdb_train, imdb_valid = imdb_train.split([0.7, 0.3])" - ] - }, - { - "cell_type": "markdown", - "id": "ec8a81cf-2376-4840-9bda-84338897f8af", - "metadata": {}, - "source": [ - "最后指定数据集的batch大小,通过`batch`接口指定,并设置是否丢弃无法被batch size整除的剩余数据。\n", - "\n", - "> 调用数据集的`map`、`split`、`batch`为数据集处理流水线增加对应操作,返回值为新的Dataset类型。现在仅定义流水线操作,在执行时开始执行数据处理流水线,获取最终处理好的数据并送入模型进行训练。" - ] - }, - { - "cell_type": "code", - "execution_count": 13, - "id": "8b9988cf-0dfb-424d-930a-1dc2f1ff9176", - "metadata": {}, - "outputs": [], - "source": [ - "imdb_train = imdb_train.batch(64, drop_remainder=True)\n", - "imdb_valid = imdb_valid.batch(64, drop_remainder=True)" - ] - }, - { - "cell_type": "markdown", - "id": "bfab4316-c35d-430d-bfaa-7af9b4f5b736", - "metadata": {}, - "source": [ - "## 模型构建\n", - "\n", - "完成数据集的处理后,我们设计用于情感分类的模型结构。首先需要将输入文本(即序列化后的index id列表)通过查表转为向量化表示,此时需要使用`nn.Embedding`层加载Glove词向量;然后使用RNN循环神经网络做特征提取;最后将RNN连接至一个全连接层,即`nn.Dense`,将特征转化为与分类数量相同的size,用于后续进行模型优化训练。整体模型结构如下:\n", - "\n", - "```text\n", - "nn.Embedding -> nn.RNN -> nn.Dense\n", - "```\n", - "\n", - "这里我们使用能够一定程度规避RNN梯度消失问题的变种LSTM(Long short-term memory)做特征提取层。下面对模型进行详解:" - ] - }, - { - "cell_type": "markdown", - "id": "f64cdfd1-4fef-4394-a4ea-e5e7b509a9cc", - "metadata": {}, - "source": [ - "### Embedding\n", - "\n", - "Embedding层又可称为EmbeddingLookup层,其作用是使用index id对权重矩阵对应id的向量进行查找,当输入为一个由index id组成的序列时,则查找并返回一个相同长度的矩阵,例如:\n", - "\n", - "```text\n", - "embedding = nn.Embedding(1000, 100) # 词表大小(index的取值范围)为1000,表示向量的size为100\n", - "input shape: (1, 16) # 序列长度为16\n", - "output shape: (1, 16, 100)\n", - "```\n", - "\n", - "这里我们使用前文处理好的Glove词向量矩阵,设置`nn.Embedding`的`embedding_table`为预训练词向量矩阵。对应的`vocab_size`为词表大小400002,`embedding_size`为选用的`glove.6B.100d`向量大小,即100。\n", - "\n", - "### RNN(循环神经网络)\n", - "\n", - "循环神经网络(Recurrent Neural Network, RNN)是一类以序列(sequence)数据为输入,在序列的演进方向进行递归(recursion)且所有节点(循环单元)按链式连接的神经网络。下图为RNN的一般结构:\n", - "\n", - "![RNN-0](https://mindspore-website.obs.cn-north-4.myhuaweicloud.com/website-images/r2.4.0/tutorials/source_zh_cn/nlp/images/0-RNN-0.png)\n", - "\n", - "> 图示左侧为一个RNN Cell循环,右侧为RNN的链式连接平铺。实际上不管是单个RNN Cell还是一个RNN网络,都只有一个Cell的参数,在不断进行循环计算中更新。\n", - "\n", - "由于RNN的循环特性,和自然语言文本的序列特性(句子是由单词组成的序列)十分匹配,因此被大量应用于自然语言处理研究中。下图为RNN的结构拆解:\n", - "\n", - "![RNN](https://mindspore-website.obs.cn-north-4.myhuaweicloud.com/website-images/r2.4.0/tutorials/source_zh_cn/nlp/images/0-RNN.png)\n", - "\n", - "RNN单个Cell的结构简单,因此也造成了梯度消失(Gradient Vanishing)问题,具体表现为RNN网络在序列较长时,在序列尾部已经基本丢失了序列首部的信息。为了克服这一问题,LSTM(Long short-term memory)被提出,通过门控机制(Gating Mechanism)来控制信息流在每个循环步中的留存和丢弃。下图为LSTM的结构拆解:\n", - "\n", - "![LSTM](https://mindspore-website.obs.cn-north-4.myhuaweicloud.com/website-images/r2.4.0/tutorials/source_zh_cn/nlp/images/0-LSTM.png)\n", - "\n", - "本节我们选择LSTM变种而不是经典的RNN做特征提取,来规避梯度消失问题,并获得更好的模型效果。下面来看MindSpore中`nn.LSTM`对应的公式:\n", - "\n", - "$$h_{0:t}, (h_t, c_t) = \\text{LSTM}(x_{0:t}, (h_0, c_0))$$\n", - "\n", - "这里`nn.LSTM`隐藏了整个循环神经网络在序列时间步(Time step)上的循环,送入输入序列、初始状态,即可获得每个时间步的隐状态(hidden state)拼接而成的矩阵,以及最后一个时间步对应的隐状态。我们使用最后的一个时间步的隐状态作为输入句子的编码特征,送入下一层。\n", - "\n", - "> Time step:在循环神经网络计算的每一次循环,成为一个Time step。在送入文本序列时,一个Time step对应一个单词。因此在本例中,LSTM的输出$h_{0:t}$对应每个单词的隐状态集合,$h_t$和$c_t$对应最后一个单词对应的隐状态。\n", - "\n", - "### Dense\n", - "\n", - "在经过LSTM编码获取句子特征后,将其送入一个全连接层,即`nn.Dense`,将特征维度变换为二分类所需的维度1,经过Dense层后的输出即为模型预测结果。" - ] - }, - { - "cell_type": "code", - "execution_count": 14, - "id": "c0f1e26d-1b7c-4d50-947d-4fdda527b651", - "metadata": {}, - "outputs": [ - { - "name": "stderr", - "output_type": "stream", - "text": [ - "[WARNING] ME(4694:281473286799376,MainProcess):2024-11-22-16:17:09.229.763 [mindspore/run_check/_check_version.py:396] Can not find the tbe operator implementation(need by mindspore-ascend). Please check whether the Environment Variable PYTHONPATH is set. For details, refer to the installation guidelines: https://www.mindspore.cn/install\n", - "[WARNING] ME(4694:281473286799376,MainProcess):2024-11-22-16:17:09.231.974 [mindspore/run_check/_check_version.py:396] Can not find the tbe operator implementation(need by mindspore-ascend). Please check whether the Environment Variable PYTHONPATH is set. For details, refer to the installation guidelines: https://www.mindspore.cn/install\n" - ] - } - ], - "source": [ - "import math\n", - "import mindspore as ms\n", - "import mindspore.nn as nn\n", - "import mindspore.ops as ops\n", - "from mindspore.common.initializer import Uniform, HeUniform\n", - "ms.set_context(device_target=\"Ascend\")\n", - "\n", - "class RNN(nn.Cell):\n", - " def __init__(self, embeddings, hidden_dim, output_dim, n_layers,\n", - " bidirectional, pad_idx):\n", - " super().__init__()\n", - " vocab_size, embedding_dim = embeddings.shape\n", - " self.embedding = nn.Embedding(vocab_size, embedding_dim, embedding_table=ms.Tensor(embeddings), padding_idx=pad_idx)\n", - " self.rnn = nn.LSTM(embedding_dim,\n", - " hidden_dim,\n", - " num_layers=n_layers,\n", - " bidirectional=bidirectional,\n", - " batch_first=True)\n", - " weight_init = HeUniform(math.sqrt(5))\n", - " bias_init = Uniform(1 / math.sqrt(hidden_dim * 2))\n", - " self.fc = nn.Dense(hidden_dim * 2, output_dim, weight_init=weight_init, bias_init=bias_init)\n", - "\n", - " def construct(self, inputs):\n", - " embedded = self.embedding(inputs)\n", - " _, (hidden, _) = self.rnn(embedded)\n", - " hidden = ops.concat((hidden[-2, :, :], hidden[-1, :, :]), axis=1)\n", - " output = self.fc(hidden)\n", - " return output" - ] - }, - { - "cell_type": "markdown", - "id": "8e703dd4-aa69-4b16-a2c6-95219d7a95f5", - "metadata": {}, - "source": [ - "### 损失函数与优化器\n", - "\n", - "完成模型主体构建后,首先根据指定的参数实例化网络;然后选择损失函数和优化器。针对本节情感分类问题的特性,即预测Positive或Negative的二分类问题,我们选择`nn.BCEWithLogitsLoss`(二分类交叉熵损失函数)。" - ] - }, - { - "cell_type": "code", - "execution_count": 15, - "id": "591b1301-e9e3-44eb-a88b-09d2e807f9f9", - "metadata": {}, - "outputs": [ - { - "name": "stderr", - "output_type": "stream", - "text": [ - "[WARNING] CORE(4694,ffff9b460010,python):2024-11-22-16:17:10.940.604 [mindspore/core/utils/ms_context.cc:530] GetJitLevel] Set jit level to O2 for rank table startup method.\n" - ] - } - ], - "source": [ - "hidden_size = 256\n", - "output_size = 1\n", - "num_layers = 2\n", - "bidirectional = True\n", - "lr = 0.001\n", - "pad_idx = vocab.tokens_to_ids('')\n", - "\n", - "model = RNN(embeddings, hidden_size, output_size, num_layers, bidirectional, pad_idx)\n", - "loss_fn = nn.BCEWithLogitsLoss(reduction='mean')\n", - "optimizer = nn.Adam(model.trainable_params(), learning_rate=lr)" - ] - }, - { - "cell_type": "markdown", - "id": "db8ee0e4-2381-4c4c-b493-60c40396165d", - "metadata": {}, - "source": [ - "### 训练逻辑\n", - "\n", - "在完成模型构建,进行训练逻辑的设计。一般训练逻辑分为一下步骤:\n", - "\n", - "1. 读取一个Batch的数据;\n", - "2. 送入网络,进行正向计算和反向传播,更新权重;\n", - "3. 返回loss。\n", - "\n", - "下面按照此逻辑,使用`tqdm`库,设计训练一个epoch的函数,用于训练过程和loss的可视化。" - ] - }, - { - "cell_type": "code", - "execution_count": 16, - "id": "f5479830-8370-484d-a6ae-2a5985ab43b3", - "metadata": {}, - "outputs": [], - "source": [ - "def forward_fn(data, label):\n", - " logits = model(data)\n", - " loss = loss_fn(logits, label)\n", - " return loss\n", - "\n", - "grad_fn = ms.value_and_grad(forward_fn, None, optimizer.parameters)\n", - "\n", - "def train_step(data, label):\n", - " loss, grads = grad_fn(data, label)\n", - " optimizer(grads)\n", - " return loss\n", - "\n", - "def train_one_epoch(model, train_dataset, epoch=0):\n", - " model.set_train()\n", - " total = train_dataset.get_dataset_size()\n", - " loss_total = 0\n", - " step_total = 0\n", - " with tqdm(total=total) as t:\n", - " t.set_description('Epoch %i' % epoch)\n", - " for i in train_dataset.create_tuple_iterator():\n", - " loss = train_step(*i)\n", - " loss_total += loss.asnumpy()\n", - " step_total += 1\n", - " t.set_postfix(loss=loss_total/step_total)\n", - " t.update(1)" - ] - }, - { - "cell_type": "markdown", - "id": "95ffc4b0-2779-46a8-a952-7d4f404943f6", - "metadata": {}, - "source": [ - "### 评估指标和逻辑\n", - "\n", - "训练逻辑完成后,需要对模型进行评估。即使用模型的预测结果和测试集的正确标签进行对比,求出预测的准确率。由于IMDB的情感分类为二分类问题,对预测值直接进行四舍五入即可获得分类标签(0或1),然后判断是否与正确标签相等即可。下面为二分类准确率计算函数实现:" - ] - }, - { - "cell_type": "code", - "execution_count": 17, - "id": "028a0b84-deee-4d1b-a1ad-a6ad515fd22f", - "metadata": {}, - "outputs": [], - "source": [ - "def binary_accuracy(preds, y):\n", - " \"\"\"\n", - " 计算每个batch的准确率\n", - " \"\"\"\n", - "\n", - " # 对预测值进行四舍五入\n", - " rounded_preds = np.around(ops.sigmoid(preds).asnumpy())\n", - " correct = (rounded_preds == y).astype(np.float32)\n", - " acc = correct.sum() / len(correct)\n", - " return acc" - ] - }, - { - "cell_type": "markdown", - "id": "db89c215-0152-4bc1-9ae5-f82a6d4a3261", - "metadata": {}, - "source": [ - "有了准确率计算函数后,类似于训练逻辑,对评估逻辑进行设计, 分别为以下步骤:\n", - "\n", - "1. 读取一个Batch的数据;\n", - "2. 送入网络,进行正向计算,获得预测结果;\n", - "3. 计算准确率。\n", - "\n", - "同训练逻辑一样,使用`tqdm`进行loss和过程的可视化。此外返回评估loss至供保存模型时作为模型优劣的判断依据。\n", - "\n", - "> 在进行evaluate时,使用的模型是不包含损失函数和优化器的网络主体;\n", - "> 在进行evaluate前,需要通过`model.set_train(False)`将模型置为评估状态,此时Dropout不生效。" - ] - }, - { - "cell_type": "code", - "execution_count": 18, - "id": "78bfafbc-3a10-4aab-b9bb-3189f84bc81a", - "metadata": {}, - "outputs": [], - "source": [ - "def evaluate(model, test_dataset, criterion, epoch=0):\n", - " total = test_dataset.get_dataset_size()\n", - " epoch_loss = 0\n", - " epoch_acc = 0\n", - " step_total = 0\n", - " model.set_train(False)\n", - "\n", - " with tqdm(total=total) as t:\n", - " t.set_description('Epoch %i' % epoch)\n", - " for i in test_dataset.create_tuple_iterator():\n", - " predictions = model(i[0])\n", - " loss = criterion(predictions, i[1])\n", - " epoch_loss += loss.asnumpy()\n", - "\n", - " acc = binary_accuracy(predictions, i[1])\n", - " epoch_acc += acc\n", - "\n", - " step_total += 1\n", - " t.set_postfix(loss=epoch_loss/step_total, acc=epoch_acc/step_total)\n", - " t.update(1)\n", - "\n", - " return epoch_loss / total" - ] - }, - { - "cell_type": "markdown", - "id": "126a6e44-3401-4b5d-b169-6f33584670a0", - "metadata": {}, - "source": [ - "## 模型训练与保存\n", - "\n", - "前序完成了模型构建和训练、评估逻辑的设计,下面进行模型训练。这里我们设置训练轮数为5轮。同时维护一个用于保存最优模型的变量`best_valid_loss`,根据每一轮评估的loss值,取loss值最小的轮次,将模型进行保存。" - ] - }, - { - "cell_type": "code", - "execution_count": 19, - "id": "851ec476-ca3a-439c-95db-55312dbda7c2", - "metadata": {}, - "outputs": [ - { - "name": "stderr", - "output_type": "stream", - "text": [ - "[WARNING] ME(4694:281473286799376,MainProcess):2024-11-22-16:17:22.830.118 [mindspore/run_check/_check_version.py:396] Can not find the tbe operator implementation(need by mindspore-ascend). Please check whether the Environment Variable PYTHONPATH is set. For details, refer to the installation guidelines: https://www.mindspore.cn/install\n", - "[WARNING] ME(4694:281473286799376,MainProcess):2024-11-22-16:17:22.833.006 [mindspore/run_check/_check_version.py:396] Can not find the tbe operator implementation(need by mindspore-ascend). Please check whether the Environment Variable PYTHONPATH is set. For details, refer to the installation guidelines: https://www.mindspore.cn/install\n", - "Epoch 0: 0%| | 0/273 [00:00 `load_param_into_net`接口会返回模型中没有和Checkpoint匹配的权重名,正确匹配时返回空列表。" - ] - }, - { - "cell_type": "code", - "execution_count": 20, - "id": "d477ec12-04ff-488b-8d31-ae82e5e9be2f", - "metadata": {}, - "outputs": [ - { - "data": { - "text/plain": [ - "([], [])" - ] - }, - "execution_count": 20, - "metadata": {}, - "output_type": "execute_result" - } - ], - "source": [ - "param_dict = ms.load_checkpoint(ckpt_file_name)\n", - "ms.load_param_into_net(model, param_dict)" - ] - }, - { - "cell_type": "markdown", - "id": "244a8caa-6c81-47cf-b8f2-73e041acedb6", - "metadata": {}, - "source": [ - "对测试集打batch,然后使用evaluate方法进行评估,得到模型在测试集上的效果。" - ] - }, - { - "cell_type": "code", - "execution_count": 21, - "id": "b3969ddd-ef79-433b-8f3a-dafaaf0a0540", - "metadata": {}, - "outputs": [ - { - "name": "stderr", - "output_type": "stream", - "text": [ - "Epoch 0: 100%|██████████| 391/391 [00:26<00:00, 14.68it/s, acc=0.856, loss=0.424]\n" - ] - }, - { - "data": { - "text/plain": [ - "0.4239299254077475" - ] - }, - "execution_count": 21, - "metadata": {}, - "output_type": "execute_result" - } - ], - "source": [ - "imdb_test = imdb_test.batch(64)\n", - "evaluate(model, imdb_test, loss_fn)" - ] - }, - { - "cell_type": "markdown", - "id": "0f5be370-edc3-4453-802a-f5eea34cd77f", - "metadata": {}, - "source": [ - "## 自定义输入测试\n", - "\n", - "最后我们设计一个预测函数,实现开头描述的效果,输入一句评价,获得评价的情感分类。具体包含以下步骤:\n", - "\n", - "1. 将输入句子进行分词;\n", - "2. 使用词表获取对应的index id序列;\n", - "3. index id序列转为Tensor;\n", - "4. 送入模型获得预测结果;\n", - "5. 打印输出预测结果。\n", - "\n", - "具体实现如下:" - ] - }, - { - "cell_type": "code", - "execution_count": 22, - "id": "b35902c6-84a3-4879-8fde-2d6f322f49eb", - "metadata": {}, - "outputs": [], - "source": [ - "score_map = {\n", - " 1: \"Positive\",\n", - " 0: \"Negative\"\n", - "}\n", - "\n", - "def predict_sentiment(model, vocab, sentence):\n", - " model.set_train(False)\n", - " tokenized = sentence.lower().split()\n", - " indexed = vocab.tokens_to_ids(tokenized)\n", - " tensor = ms.Tensor(indexed, ms.int32)\n", - " tensor = tensor.expand_dims(0)\n", - " prediction = model(tensor)\n", - " return score_map[int(np.round(ops.sigmoid(prediction).asnumpy()))]" - ] - }, - { - "cell_type": "markdown", - "id": "68b87324-889b-4061-888c-4cd260f5c1d8", - "metadata": {}, - "source": [ - "最后我们预测开头的样例,可以看到模型可以很好地将评价语句的情感进行分类。" - ] - }, - { - "cell_type": "code", - "execution_count": 23, - "id": "4f6ea007-96a9-4b7c-9f5c-59329c0c7de9", - "metadata": {}, - "outputs": [ - { - "data": { - "text/plain": [ - "'Negative'" - ] - }, - "execution_count": 23, - "metadata": {}, - "output_type": "execute_result" - } - ], - "source": [ - "predict_sentiment(model, vocab, \"This film is terrible\")" - ] - }, - { - "cell_type": "code", - "execution_count": 24, - "id": "d6d9108e-8151-4ccc-a433-b33f437f1c24", - "metadata": {}, - "outputs": [ - { - "data": { - "text/plain": [ - "'Positive'" - ] - }, - "execution_count": 24, - "metadata": {}, - "output_type": "execute_result" - } - ], - "source": [ - "predict_sentiment(model, vocab, \"This film is great\")" - ] - } - ], - "metadata": { - "kernelspec": { - "display_name": "MindSpore", - "language": "python", - "name": "mindspore" - }, - "language_info": { - "codemirror_mode": { - "name": "ipython", - "version": 3 - }, - "file_extension": ".py", - "mimetype": "text/x-python", - "name": "python", - "nbconvert_exporter": "python", - "pygments_lexer": "ipython3", - "version": "3.9.18" - }, - "vscode": { - "interpreter": { - "hash": "daf11ff21901010d76a413b98ce5bf702d1de4e9575dab37ba3694ffd67aa4ba" - } - } - }, - "nbformat": 4, - "nbformat_minor": 5 -} diff --git a/Season2.step_into_llm/16.Practical-cases/shufflenet/mindspore_shufflenet.ipynb b/Season2.step_into_llm/16.Practical-cases/shufflenet/mindspore_shufflenet.ipynb deleted file mode 100644 index 29d5d5d..0000000 --- a/Season2.step_into_llm/16.Practical-cases/shufflenet/mindspore_shufflenet.ipynb +++ /dev/null @@ -1,11597 +0,0 @@ -{ - "cells": [ - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "[![下载Notebook](https://mindspore-website.obs.cn-north-4.myhuaweicloud.com/website-images/r2.4.0/resource/_static/logo_notebook.svg)](https://mindspore-website.obs.cn-north-4.myhuaweicloud.com/notebook/r2.4.0/tutorials/zh_cn/cv/mindspore_shufflenet.ipynb) [![下载样例代码](https://mindspore-website.obs.cn-north-4.myhuaweicloud.com/website-images/r2.4.0/resource/_static/logo_download_code.svg)](https://mindspore-website.obs.cn-north-4.myhuaweicloud.com/notebook/r2.4.0/tutorials/zh_cn/cv/mindspore_shufflenet.py) [![查看源文件](https://mindspore-website.obs.cn-north-4.myhuaweicloud.com/website-images/r2.4.0/resource/_static/logo_source.svg)](https://gitee.com/mindspore/docs/blob/r2.4.0/tutorials/source_zh_cn/cv/shufflenet.ipynb)\n", - "\n", - "# ShuffleNet图像分类\n", - "\n", - "> 当前案例不支持在GPU设备上静态图模式运行,其他模式运行皆支持。\n", - "\n", - "## ShuffleNet网络介绍\n", - "\n", - "ShuffleNetV1是旷视科技提出的一种计算高效的CNN模型,和MobileNet, SqueezeNet等一样主要应用在移动端,所以模型的设计目标就是利用有限的计算资源来达到最好的模型精度。ShuffleNetV1的设计核心是引入了两种操作:Pointwise Group Convolution和Channel Shuffle,这在保持精度的同时大大降低了模型的计算量。因此,ShuffleNetV1和MobileNet类似,都是通过设计更高效的网络结构来实现模型的压缩和加速。\n", - "\n", - "> 了解ShuffleNet更多详细内容,详见论文[ShuffleNet](https://arxiv.org/abs/1707.01083)。\n", - "\n", - "如下图所示,ShuffleNet在保持不低的准确率的前提下,将参数量几乎降低到了最小,因此其运算速度较快,单位参数量对模型准确率的贡献非常高。\n", - "\n", - "![shufflenet1](https://mindspore-website.obs.cn-north-4.myhuaweicloud.com/website-images/r2.4.0/tutorials/source_zh_cn/cv/images/shufflenet_1.png)\n", - "\n", - "> 图片来源:Bianco S, Cadene R, Celona L, et al. Benchmark analysis of representative deep neural network architectures[J]. IEEE access, 2018, 6: 64270-64277.\n", - "\n", - "## 模型架构\n", - "\n", - "ShuffleNet最显著的特点在于对不同通道进行重排来解决Group Convolution带来的弊端。通过对ResNet的Bottleneck单元进行改进,在较小的计算量的情况下达到了较高的准确率。\n", - "\n", - "### Pointwise Group Convolution\n", - "\n", - "Group Convolution(分组卷积)原理如下图所示,相比于普通的卷积操作,分组卷积的情况下,每一组的卷积核大小为in_channels/g\\*k\\*k,一共有g组,所有组共有(in_channels/g\\*k\\*k)\\*out_channels个参数,是正常卷积参数的1/g。分组卷积中,每个卷积核只处理输入特征图的一部分通道,**其优点在于参数量会有所降低,但输出通道数仍等于卷积核的数量**。\n", - "\n", - "![shufflenet2](https://mindspore-website.obs.cn-north-4.myhuaweicloud.com/website-images/r2.4.0/tutorials/source_zh_cn/cv/images/shufflenet_2.png)\n", - "\n", - "> 图片来源:Huang G, Liu S, Van der Maaten L, et al. Condensenet: An efficient densenet using learned group convolutions[C]//Proceedings of the IEEE conference on computer vision and pattern recognition. 2018: 2752-2761.\n", - "\n", - "Depthwise Convolution(深度可分离卷积)将组数g分为和输入通道相等的`in_channels`,然后对每一个`in_channels`做卷积操作,每个卷积核只处理一个通道,记卷积核大小为1\\*k\\*k,则卷积核参数量为:in_channels\\*k\\*k,**得到的feature maps通道数与输入通道数相等**;\n", - "\n", - "Pointwise Group Convolution(逐点分组卷积)在分组卷积的基础上,令**每一组的卷积核大小为** $1\\times 1$,卷积核参数量为(in_channels/g\\*1\\*1)\\*out_channels。" - ] - }, - { - "cell_type": "code", - "execution_count": 1, - "metadata": {}, - "outputs": [ - { - "name": "stderr", - "output_type": "stream", - "text": [ - "[WARNING] GE_ADPT(168277,ffffb39b2010,python):2024-12-19-17:59:30.790.628 [mindspore/ccsrc/utils/dlopen_macro.h:163] DlsymAscend] Dynamically load symbol aclmdlBundleGetModelId failed, result = /usr/local/Ascend/ascend-toolkit/latest/lib64/libascendcl.so: undefined symbol: aclmdlBundleGetModelId\n", - "[WARNING] GE_ADPT(168277,ffffb39b2010,python):2024-12-19-17:59:30.790.684 [mindspore/ccsrc/utils/dlopen_macro.h:163] DlsymAscend] Dynamically load symbol aclmdlBundleLoadFromMem failed, result = /usr/local/Ascend/ascend-toolkit/latest/lib64/libascendcl.so: undefined symbol: aclmdlBundleLoadFromMem\n", - "[WARNING] GE_ADPT(168277,ffffb39b2010,python):2024-12-19-17:59:30.790.702 [mindspore/ccsrc/utils/dlopen_macro.h:163] DlsymAscend] Dynamically load symbol aclmdlBundleUnload failed, result = /usr/local/Ascend/ascend-toolkit/latest/lib64/libascendcl.so: undefined symbol: aclmdlBundleUnload\n", - "[WARNING] ME(168277:281473695031312,MainProcess):2024-12-19-17:59:30.912.829 [mindspore/run_check/_check_version.py:396] Can not find the tbe operator implementation(need by mindspore-ascend). Please check whether the Environment Variable PYTHONPATH is set. For details, refer to the installation guidelines: https://www.mindspore.cn/install\n" - ] - } - ], - "source": [ - "from mindspore import nn\n", - "import mindspore.ops as ops\n", - "from mindspore import Tensor\n", - "\n", - "class GroupConv(nn.Cell):\n", - " def __init__(self, in_channels, out_channels, kernel_size,\n", - " stride, pad_mode=\"pad\", pad=0, groups=1, has_bias=False):\n", - " super(GroupConv, self).__init__()\n", - " self.groups = groups\n", - " self.convs = nn.CellList()\n", - " for _ in range(groups):\n", - " self.convs.append(nn.Conv2d(in_channels // groups, out_channels // groups,\n", - " kernel_size=kernel_size, stride=stride, has_bias=has_bias,\n", - " padding=pad, pad_mode=pad_mode, group=1, weight_init='xavier_uniform'))\n", - "\n", - " def construct(self, x):\n", - " features = ops.split(x, split_size_or_sections=int(len(x[0]) // self.groups), axis=1)\n", - " outputs = ()\n", - " for i in range(self.groups):\n", - " outputs = outputs + (self.convs[i](features[i].astype(\"float32\")),)\n", - " out = ops.cat(outputs, axis=1)\n", - " return out" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "### Channel Shuffle\n", - "\n", - "Group Convolution的弊端在于不同组别的通道无法进行信息交流,堆积GConv层后一个问题是不同组之间的特征图是不通信的,这就好像分成了g个互不相干的道路,每一个人各走各的,**这可能会降低网络的特征提取能力**。这也是Xception,MobileNet等网络采用密集的1x1卷积(Dense Pointwise Convolution)的原因。\n", - "\n", - "为了解决不同组别通道“近亲繁殖”的问题,ShuffleNet优化了大量密集的1x1卷积(在使用的情况下计算量占用率达到了惊人的93.4%),引入Channel Shuffle机制(通道重排)。这项操作直观上表现为将不同分组通道**均匀分散重组**,使网络在下一层能处理不同组别通道的信息。\n", - "\n", - "![shufflenet3](https://mindspore-website.obs.cn-north-4.myhuaweicloud.com/website-images/r2.4.0/tutorials/source_zh_cn/cv/images/shufflenet_3.png)\n", - "\n", - "如下图所示,对于g组,每组有n个通道的特征图,首先reshape成g行n列的矩阵,再将矩阵转置成n行g列,最后进行flatten操作,得到新的排列。这些操作都是可微分可导的且计算简单,在解决了信息交互的同时符合了ShuffleNet轻量级网络设计的轻量特征。\n", - "\n", - "![shufflenet4](https://mindspore-website.obs.cn-north-4.myhuaweicloud.com/website-images/r2.4.0/tutorials/source_zh_cn/cv/images/shufflenet_4.png)\n", - "\n", - "为了阅读方便,将Channel Shuffle的代码实现放在下方ShuffleNet模块的代码中。" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "### ShuffleNet模块\n", - "\n", - "如下图所示,ShuffleNet对ResNet中的Bottleneck结构进行由(a)到(b), (c)的更改:\n", - "\n", - "1. 将开始和最后的$1\\times 1$卷积模块(降维、升维)改成Point Wise Group Convolution;\n", - "\n", - "2. 为了进行不同通道的信息交流,再降维之后进行Channel Shuffle;\n", - "\n", - "3. 降采样模块中,$3 \\times 3$ Depth Wise Convolution的步长设置为2,长宽降为原来的一半,因此shortcut中采用步长为2的$3\\times 3$平均池化,并把相加改成拼接。\n", - "\n", - "![shufflenet5](https://mindspore-website.obs.cn-north-4.myhuaweicloud.com/website-images/r2.4.0/tutorials/source_zh_cn/cv/images/shufflenet_5.png)" - ] - }, - { - "cell_type": "code", - "execution_count": 2, - "metadata": {}, - "outputs": [], - "source": [ - "class ShuffleV1Block(nn.Cell):\n", - " def __init__(self, inp, oup, group, first_group, mid_channels, ksize, stride):\n", - " super(ShuffleV1Block, self).__init__()\n", - " self.stride = stride\n", - " pad = ksize // 2\n", - " self.group = group\n", - " if stride == 2:\n", - " outputs = oup - inp\n", - " else:\n", - " outputs = oup\n", - " self.relu = nn.ReLU()\n", - " branch_main_1 = [\n", - " GroupConv(in_channels=inp, out_channels=mid_channels,\n", - " kernel_size=1, stride=1, pad_mode=\"pad\", pad=0,\n", - " groups=1 if first_group else group),\n", - " nn.BatchNorm2d(mid_channels),\n", - " nn.ReLU(),\n", - " ]\n", - " branch_main_2 = [\n", - " nn.Conv2d(mid_channels, mid_channels, kernel_size=ksize, stride=stride,\n", - " pad_mode='pad', padding=pad, group=mid_channels,\n", - " weight_init='xavier_uniform', has_bias=False),\n", - " nn.BatchNorm2d(mid_channels),\n", - " GroupConv(in_channels=mid_channels, out_channels=outputs,\n", - " kernel_size=1, stride=1, pad_mode=\"pad\", pad=0,\n", - " groups=group),\n", - " nn.BatchNorm2d(outputs),\n", - " ]\n", - " self.branch_main_1 = nn.SequentialCell(branch_main_1)\n", - " self.branch_main_2 = nn.SequentialCell(branch_main_2)\n", - " if stride == 2:\n", - " self.branch_proj = nn.AvgPool2d(kernel_size=3, stride=2, pad_mode='same')\n", - "\n", - " def construct(self, old_x):\n", - " left = old_x\n", - " right = old_x\n", - " out = old_x\n", - " right = self.branch_main_1(right)\n", - " if self.group > 1:\n", - " right = self.channel_shuffle(right)\n", - " right = self.branch_main_2(right)\n", - " if self.stride == 1:\n", - " out = self.relu(left + right)\n", - " elif self.stride == 2:\n", - " left = self.branch_proj(left)\n", - " out = ops.cat((left, right), 1)\n", - " out = self.relu(out)\n", - " return out\n", - "\n", - " def channel_shuffle(self, x):\n", - " batchsize, num_channels, height, width = ops.shape(x)\n", - " group_channels = num_channels // self.group\n", - " x = ops.reshape(x, (batchsize, group_channels, self.group, height, width))\n", - " x = ops.transpose(x, (0, 2, 1, 3, 4))\n", - " x = ops.reshape(x, (batchsize, num_channels, height, width))\n", - " return x" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "### 构建ShuffleNet网络\n", - "\n", - "ShuffleNet网络结构如下图所示,以输入图像$224 \\times 224$,组数3(g = 3)为例,首先通过数量24,卷积核大小为$3 \\times 3$,stride为2的卷积层,输出特征图大小为$112 \\times 112$,channel为24;然后通过stride为2的最大池化层,输出特征图大小为$56 \\times 56$,channel数不变;再堆叠3个ShuffleNet模块(Stage2, Stage3, Stage4),三个模块分别重复4次、8次、4次,其中每个模块开始先经过一次下采样模块(上图(c)),使特征图长宽减半,channel翻倍(Stage2的下采样模块除外,将channel数从24变为240);随后经过全局平均池化,输出大小为$1 \\times 1 \\times 960$,再经过全连接层和softmax,得到分类概率。\n", - "\n", - "![shufflenet6](https://mindspore-website.obs.cn-north-4.myhuaweicloud.com/website-images/r2.4.0/tutorials/source_zh_cn/cv/images/shufflenet_6.png)" - ] - }, - { - "cell_type": "code", - "execution_count": 3, - "metadata": {}, - "outputs": [], - "source": [ - "class ShuffleNetV1(nn.Cell):\n", - " def __init__(self, n_class=1000, model_size='2.0x', group=3):\n", - " super(ShuffleNetV1, self).__init__()\n", - " print('model size is ', model_size)\n", - " self.stage_repeats = [4, 8, 4]\n", - " self.model_size = model_size\n", - " if group == 3:\n", - " if model_size == '0.5x':\n", - " self.stage_out_channels = [-1, 12, 120, 240, 480]\n", - " elif model_size == '1.0x':\n", - " self.stage_out_channels = [-1, 24, 240, 480, 960]\n", - " elif model_size == '1.5x':\n", - " self.stage_out_channels = [-1, 24, 360, 720, 1440]\n", - " elif model_size == '2.0x':\n", - " self.stage_out_channels = [-1, 48, 480, 960, 1920]\n", - " else:\n", - " raise NotImplementedError\n", - " elif group == 8:\n", - " if model_size == '0.5x':\n", - " self.stage_out_channels = [-1, 16, 192, 384, 768]\n", - " elif model_size == '1.0x':\n", - " self.stage_out_channels = [-1, 24, 384, 768, 1536]\n", - " elif model_size == '1.5x':\n", - " self.stage_out_channels = [-1, 24, 576, 1152, 2304]\n", - " elif model_size == '2.0x':\n", - " self.stage_out_channels = [-1, 48, 768, 1536, 3072]\n", - " else:\n", - " raise NotImplementedError\n", - " input_channel = self.stage_out_channels[1]\n", - " self.first_conv = nn.SequentialCell(\n", - " nn.Conv2d(3, input_channel, 3, 2, 'pad', 1, weight_init='xavier_uniform', has_bias=False),\n", - " nn.BatchNorm2d(input_channel),\n", - " nn.ReLU(),\n", - " )\n", - " self.maxpool = nn.MaxPool2d(kernel_size=3, stride=2, pad_mode='same')\n", - " features = []\n", - " for idxstage in range(len(self.stage_repeats)):\n", - " numrepeat = self.stage_repeats[idxstage]\n", - " output_channel = self.stage_out_channels[idxstage + 2]\n", - " for i in range(numrepeat):\n", - " stride = 2 if i == 0 else 1\n", - " first_group = idxstage == 0 and i == 0\n", - " features.append(ShuffleV1Block(input_channel, output_channel,\n", - " group=group, first_group=first_group,\n", - " mid_channels=output_channel // 4, ksize=3, stride=stride))\n", - " input_channel = output_channel\n", - " self.features = nn.SequentialCell(features)\n", - " self.globalpool = nn.AvgPool2d(7)\n", - " self.classifier = nn.Dense(self.stage_out_channels[-1], n_class)\n", - "\n", - " def construct(self, x):\n", - " x = self.first_conv(x)\n", - " x = self.maxpool(x)\n", - " x = self.features(x)\n", - " x = self.globalpool(x)\n", - " x = ops.reshape(x, (-1, self.stage_out_channels[-1]))\n", - " x = self.classifier(x)\n", - " return x" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "## 模型训练和评估\n", - "\n", - "采用CIFAR-10数据集对ShuffleNet进行预训练。\n", - "\n", - "### 训练集准备与加载\n", - "\n", - "采用CIFAR-10数据集对ShuffleNet进行预训练。CIFAR-10共有60000张32*32的彩色图像,均匀地分为10个类别,其中50000张图片作为训练集,10000图片作为测试集。如下示例使用`mindspore.dataset.Cifar10Dataset`接口下载并加载CIFAR-10的训练集。目前仅支持二进制版本(CIFAR-10 binary version)。" - ] - }, - { - "cell_type": "code", - "execution_count": 12, - "metadata": {}, - "outputs": [ - { - "name": "stdout", - "output_type": "stream", - "text": [ - "Downloading data from https://mindspore-website.obs.cn-north-4.myhuaweicloud.com/notebook/datasets/cifar-10-binary.tar.gz (162.2 MB)\n", - "\n", - "file_sizes: 100%|████████████████████████████| 170M/170M [00:14<00:00, 11.4MB/s]\n", - "Extracting tar.gz file...\n", - "Successfully downloaded / unzipped to ./dataset\n" - ] - }, - { - "data": { - "text/plain": [ - "'./dataset'" - ] - }, - "execution_count": 12, - "metadata": {}, - "output_type": "execute_result" - } - ], - "source": [ - "from download import download\n", - "\n", - "url = \"https://mindspore-website.obs.cn-north-4.myhuaweicloud.com/notebook/datasets/cifar-10-binary.tar.gz\"\n", - "\n", - "download(url, \"./dataset\", kind=\"tar.gz\", replace=True)" - ] - }, - { - "cell_type": "code", - "execution_count": 4, - "metadata": {}, - "outputs": [], - "source": [ - "import mindspore as ms\n", - "from mindspore.dataset import Cifar10Dataset\n", - "from mindspore.dataset import vision, transforms\n", - "\n", - "def get_dataset(train_dataset_path, batch_size, usage):\n", - " image_trans = []\n", - " if usage == \"train\":\n", - " image_trans = [\n", - " vision.RandomCrop((32, 32), (4, 4, 4, 4)),\n", - " vision.RandomHorizontalFlip(prob=0.5),\n", - " vision.Resize((224, 224)),\n", - " vision.Rescale(1.0 / 255.0, 0.0),\n", - " vision.Normalize([0.4914, 0.4822, 0.4465], [0.2023, 0.1994, 0.2010]),\n", - " vision.HWC2CHW()\n", - " ]\n", - " elif usage == \"test\":\n", - " image_trans = [\n", - " vision.Resize((224, 224)),\n", - " vision.Rescale(1.0 / 255.0, 0.0),\n", - " vision.Normalize([0.4914, 0.4822, 0.4465], [0.2023, 0.1994, 0.2010]),\n", - " vision.HWC2CHW()\n", - " ]\n", - " label_trans = transforms.TypeCast(ms.int32)\n", - " dataset = Cifar10Dataset(train_dataset_path, usage=usage, shuffle=True)\n", - " dataset = dataset.map(image_trans, 'image')\n", - " dataset = dataset.map(label_trans, 'label')\n", - " dataset = dataset.batch(batch_size, drop_remainder=True)\n", - " return dataset\n", - "\n", - "dataset = get_dataset(\"./dataset/cifar-10-batches-bin\", 256, \"train\")\n", - "batches_per_epoch = dataset.get_dataset_size()" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "### 模型训练\n", - "\n", - "本节用随机初始化的参数做预训练。首先调用`ShuffleNetV1`定义网络,参数量选择`\"2.0x\"`,并定义损失函数为交叉熵损失,学习率经过4轮的`warmup`后采用余弦退火,优化器采用`Momentum`。最后用`train.model`中的`Model`接口将模型、损失函数、优化器封装在`model`中,并用`model.train()`对网络进行训练。将`ModelCheckpoint`、`CheckpointConfig`、`TimeMonitor`和`LossMonitor`传入回调函数中,将会打印训练的轮数、损失和时间,并将ckpt文件保存在当前目录下。" - ] - }, - { - "cell_type": "code", - "execution_count": 14, - "metadata": { - "scrolled": true - }, - "outputs": [ - { - "name": "stderr", - "output_type": "stream", - "text": [ - "[WARNING] ME(7712:281473579339792,MainProcess):2024-12-19-16:16:17.982.151 [mindspore/run_check/_check_version.py:396] Can not find the tbe operator implementation(need by mindspore-ascend). Please check whether the Environment Variable PYTHONPATH is set. For details, refer to the installation guidelines: https://www.mindspore.cn/install\n", - "[WARNING] ME(7712:281473579339792,MainProcess):2024-12-19-16:16:17.984.986 [mindspore/run_check/_check_version.py:396] Can not find the tbe operator implementation(need by mindspore-ascend). Please check whether the Environment Variable PYTHONPATH is set. For details, refer to the installation guidelines: https://www.mindspore.cn/install\n" - ] - }, - { - "name": "stdout", - "output_type": "stream", - "text": [ - "model size is 2.0x\n", - "============== Starting Training ==============\n", - "-\r" - ] - }, - { - "name": "stderr", - "output_type": "stream", - "text": [ - "/usr/local/Ascend/ascend-toolkit/8.0.RC3.alpha001/opp/built-in/op_impl/ai_core/tbe/impl/util/util_conv2d_dynamic.py:130: UserWarning: conv2d fmap ori_range changed from [[32, 2147483647], [48, 48], [16, 63], [16, 63]] to [[32, 2147483647], [48, 48], [16, 63], (16, 63)].\n", - " warnings.warn(to_print)\n" - ] - }, - { - "name": "stdout", - "output_type": "stream", - "text": [ - "\\\r" - ] - }, - { - "name": "stderr", - "output_type": "stream", - "text": [ - "/usr/local/Ascend/ascend-toolkit/8.0.RC3.alpha001/opp/built-in/op_impl/ai_core/tbe/impl/util/util_conv2d_dynamic.py:130: UserWarning: conv2d fmap ori_range changed from [[32, 2147483647], [480, 480], [16, 63], [16, 63]] to [[32, 2147483647], [480, 480], [16, 63], (16, 63)].\n", - " warnings.warn(to_print)\n" - ] - }, - { - "name": "stdout", - "output_type": "stream", - "text": [ - "|\r" - ] - }, - { - "name": "stderr", - "output_type": "stream", - "text": [ - "/usr/local/Ascend/ascend-toolkit/8.0.RC3.alpha001/opp/built-in/op_impl/ai_core/tbe/impl/util/util_conv2d_dynamic.py:130: UserWarning: conv2d fmap ori_range changed from [[32, 2147483647], [960, 960], [4, 15], [4, 15]] to [[32, 2147483647], [960, 960], [4, 15], (4, 15)].\n", - " warnings.warn(to_print)\n" - ] - }, - { - "name": "stdout", - "output_type": "stream", - "text": [ - "/\r" - ] - }, - { - "name": "stderr", - "output_type": "stream", - "text": [ - "/usr/local/Ascend/ascend-toolkit/8.0.RC3.alpha001/opp/built-in/op_impl/ai_core/tbe/impl/util/util_conv2d_dynamic.py:130: UserWarning: conv2d fmap ori_range changed from [[32, 2147483647], [1920, 1920], [7, 15], [7, 15]] to [[32, 2147483647], [1920, 1920], [7, 15], (7, 15)].\n", - " warnings.warn(to_print)\n" - ] - }, - { - "name": "stdout", - "output_type": "stream", - "text": [ - "epoch: 1 step: 1, loss is 2.75980544090271\n", - "epoch: 1 step: 2, loss is 2.5670511722564697\n", - "epoch: 1 step: 3, loss is 2.4105427265167236\n", - "epoch: 1 step: 4, loss is 2.3655662536621094\n", - "epoch: 1 step: 5, loss is 2.4783384799957275\n", - "epoch: 1 step: 6, loss is 2.557666301727295\n", - "epoch: 1 step: 7, loss is 2.7726364135742188\n", - "epoch: 1 step: 8, loss is 2.708310127258301\n", - "epoch: 1 step: 9, loss is 2.580253839492798\n", - "epoch: 1 step: 10, loss is 2.372993230819702\n", - "epoch: 1 step: 11, loss is 2.3711836338043213\n", - "epoch: 1 step: 12, loss is 2.3730173110961914\n", - "epoch: 1 step: 13, loss is 2.4239094257354736\n", - "epoch: 1 step: 14, loss is 2.5057613849639893\n", - "epoch: 1 step: 15, loss is 2.52937388420105\n", - "epoch: 1 step: 16, loss is 2.354022741317749\n", - "epoch: 1 step: 17, loss is 2.2720425128936768\n", - "epoch: 1 step: 18, loss is 2.3076610565185547\n", - "epoch: 1 step: 19, loss is 2.3866496086120605\n", - "epoch: 1 step: 20, loss is 2.404115676879883\n", - "epoch: 1 step: 21, loss is 2.37735652923584\n", - "epoch: 1 step: 22, loss is 2.303785800933838\n", - "epoch: 1 step: 23, loss is 2.309417247772217\n", - "epoch: 1 step: 24, loss is 2.3778350353240967\n", - "epoch: 1 step: 25, loss is 2.2510104179382324\n", - "epoch: 1 step: 26, loss is 2.2096996307373047\n", - "epoch: 1 step: 27, loss is 2.280653953552246\n", - "epoch: 1 step: 28, loss is 2.336916446685791\n", - "epoch: 1 step: 29, loss is 2.2206225395202637\n", - "epoch: 1 step: 30, loss is 2.1820828914642334\n", - "epoch: 1 step: 31, loss is 2.191270351409912\n", - "epoch: 1 step: 32, loss is 2.2589340209960938\n", - "epoch: 1 step: 33, loss is 2.2834393978118896\n", - "epoch: 1 step: 34, loss is 2.2658863067626953\n", - "epoch: 1 step: 35, loss is 2.233153820037842\n", - "epoch: 1 step: 36, loss is 2.170480728149414\n", - "epoch: 1 step: 37, loss is 2.245612144470215\n", - "epoch: 1 step: 38, loss is 2.1554932594299316\n", - "epoch: 1 step: 39, loss is 2.161050319671631\n", - "epoch: 1 step: 40, loss is 2.17901611328125\n", - "epoch: 1 step: 41, loss is 2.231091022491455\n", - "epoch: 1 step: 42, loss is 2.172175884246826\n", - "epoch: 1 step: 43, loss is 2.13637113571167\n", - "epoch: 1 step: 44, loss is 2.1085221767425537\n", - "epoch: 1 step: 45, loss is 2.149837017059326\n", - "epoch: 1 step: 46, loss is 2.1344566345214844\n", - "epoch: 1 step: 47, loss is 2.1971163749694824\n", - "epoch: 1 step: 48, loss is 2.1419458389282227\n", - "epoch: 1 step: 49, loss is 2.100971221923828\n", - "epoch: 1 step: 50, loss is 2.0694847106933594\n", - "epoch: 1 step: 51, loss is 1.9892370700836182\n", - "epoch: 1 step: 52, loss is 2.112950325012207\n", - "epoch: 1 step: 53, loss is 2.124391555786133\n", - "epoch: 1 step: 54, loss is 2.105656862258911\n", - "epoch: 1 step: 55, loss is 2.022850275039673\n", - "epoch: 1 step: 56, loss is 2.024585485458374\n", - "epoch: 1 step: 57, loss is 2.020308494567871\n", - "epoch: 1 step: 58, loss is 2.108119010925293\n", - "epoch: 1 step: 59, loss is 2.0770769119262695\n", - "epoch: 1 step: 60, loss is 2.1304168701171875\n", - "epoch: 1 step: 61, loss is 2.028489589691162\n", - "epoch: 1 step: 62, loss is 2.001586437225342\n", - "epoch: 1 step: 63, loss is 2.0726583003997803\n", - "epoch: 1 step: 64, loss is 2.0158157348632812\n", - "epoch: 1 step: 65, loss is 2.0902786254882812\n", - "epoch: 1 step: 66, loss is 2.0740370750427246\n", - "epoch: 1 step: 67, loss is 2.02785325050354\n", - "epoch: 1 step: 68, loss is 2.0279736518859863\n", - "epoch: 1 step: 69, loss is 2.0466506481170654\n", - "epoch: 1 step: 70, loss is 2.074131488800049\n", - "epoch: 1 step: 71, loss is 2.058871030807495\n", - "epoch: 1 step: 72, loss is 2.019763708114624\n", - "epoch: 1 step: 73, loss is 2.046131134033203\n", - "epoch: 1 step: 74, loss is 1.9550176858901978\n", - "epoch: 1 step: 75, loss is 2.0520830154418945\n", - "epoch: 1 step: 76, loss is 2.1202194690704346\n", - "epoch: 1 step: 77, loss is 2.0659918785095215\n", - "epoch: 1 step: 78, loss is 2.027775526046753\n", - "epoch: 1 step: 79, loss is 1.9887727499008179\n", - "epoch: 1 step: 80, loss is 1.9759016036987305\n", - "epoch: 1 step: 81, loss is 2.0818727016448975\n", - "epoch: 1 step: 82, loss is 2.0271098613739014\n", - "epoch: 1 step: 83, loss is 2.029927968978882\n", - "epoch: 1 step: 84, loss is 2.0566868782043457\n", - "epoch: 1 step: 85, loss is 1.9924031496047974\n", - "epoch: 1 step: 86, loss is 1.996401071548462\n", - "epoch: 1 step: 87, loss is 1.9768834114074707\n", - "epoch: 1 step: 88, loss is 2.0737290382385254\n", - "epoch: 1 step: 89, loss is 2.0161893367767334\n", - "epoch: 1 step: 90, loss is 1.9706740379333496\n", - "epoch: 1 step: 91, loss is 2.0001158714294434\n", - "epoch: 1 step: 92, loss is 2.046380043029785\n", - "epoch: 1 step: 93, loss is 2.0490479469299316\n", - "epoch: 1 step: 94, loss is 2.0252761840820312\n", - "epoch: 1 step: 95, loss is 2.043809652328491\n", - "epoch: 1 step: 96, loss is 1.9563770294189453\n", - "epoch: 1 step: 97, loss is 2.049975872039795\n", - "epoch: 1 step: 98, loss is 1.9703243970870972\n", - "epoch: 1 step: 99, loss is 1.9601037502288818\n", - "epoch: 1 step: 100, loss is 2.0626094341278076\n", - "epoch: 1 step: 101, loss is 2.057330369949341\n", - "epoch: 1 step: 102, loss is 1.9933860301971436\n", - "epoch: 1 step: 103, loss is 1.9648717641830444\n", - "epoch: 1 step: 104, loss is 1.9323358535766602\n", - "epoch: 1 step: 105, loss is 2.0042471885681152\n", - "epoch: 1 step: 106, loss is 1.9503452777862549\n", - "epoch: 1 step: 107, loss is 2.063812255859375\n", - "epoch: 1 step: 108, loss is 2.0226542949676514\n", - "epoch: 1 step: 109, loss is 1.9879087209701538\n", - "epoch: 1 step: 110, loss is 2.0272059440612793\n", - "epoch: 1 step: 111, loss is 2.0028254985809326\n", - "epoch: 1 step: 112, loss is 1.9343068599700928\n", - "epoch: 1 step: 113, loss is 2.0272648334503174\n", - "epoch: 1 step: 114, loss is 1.972496747970581\n", - "epoch: 1 step: 115, loss is 2.008842945098877\n", - "epoch: 1 step: 116, loss is 1.990540862083435\n", - "epoch: 1 step: 117, loss is 2.0785160064697266\n", - "epoch: 1 step: 118, loss is 2.073641300201416\n", - "epoch: 1 step: 119, loss is 1.9699013233184814\n", - "epoch: 1 step: 120, loss is 1.9664998054504395\n", - "epoch: 1 step: 121, loss is 1.9853829145431519\n", - "epoch: 1 step: 122, loss is 1.9614557027816772\n", - "epoch: 1 step: 123, loss is 2.0395641326904297\n", - "epoch: 1 step: 124, loss is 1.9586012363433838\n", - "epoch: 1 step: 125, loss is 1.935078501701355\n", - "epoch: 1 step: 126, loss is 1.917393445968628\n", - "epoch: 1 step: 127, loss is 1.9316489696502686\n", - "epoch: 1 step: 128, loss is 1.9924571514129639\n", - "epoch: 1 step: 129, loss is 1.9180103540420532\n", - "epoch: 1 step: 130, loss is 1.8830822706222534\n", - "epoch: 1 step: 131, loss is 1.9893871545791626\n", - "epoch: 1 step: 132, loss is 2.0457324981689453\n", - "epoch: 1 step: 133, loss is 1.9473958015441895\n", - "epoch: 1 step: 134, loss is 1.9713988304138184\n", - "epoch: 1 step: 135, loss is 1.9245795011520386\n", - "epoch: 1 step: 136, loss is 2.0111937522888184\n", - "epoch: 1 step: 137, loss is 1.9782899618148804\n", - "epoch: 1 step: 138, loss is 2.011812448501587\n", - "epoch: 1 step: 139, loss is 1.9299283027648926\n", - "epoch: 1 step: 140, loss is 1.9381563663482666\n", - "epoch: 1 step: 141, loss is 1.8691617250442505\n", - "epoch: 1 step: 142, loss is 1.9355195760726929\n", - "epoch: 1 step: 143, loss is 2.0354208946228027\n", - "epoch: 1 step: 144, loss is 1.9860905408859253\n", - "epoch: 1 step: 145, loss is 1.8859858512878418\n", - "epoch: 1 step: 146, loss is 1.9505501985549927\n", - "epoch: 1 step: 147, loss is 1.9749855995178223\n", - "epoch: 1 step: 148, loss is 2.0081610679626465\n", - "epoch: 1 step: 149, loss is 1.9252101182937622\n", - "epoch: 1 step: 150, loss is 1.9293466806411743\n", - "epoch: 1 step: 151, loss is 1.880336880683899\n", - "epoch: 1 step: 152, loss is 1.9007970094680786\n", - "epoch: 1 step: 153, loss is 1.9256908893585205\n", - "epoch: 1 step: 154, loss is 1.903590440750122\n", - "epoch: 1 step: 155, loss is 1.9196360111236572\n", - "epoch: 1 step: 156, loss is 1.8820894956588745\n", - "epoch: 1 step: 157, loss is 1.878994107246399\n", - "epoch: 1 step: 158, loss is 1.950648307800293\n", - "epoch: 1 step: 159, loss is 1.9154410362243652\n", - "epoch: 1 step: 160, loss is 1.8783516883850098\n", - "epoch: 1 step: 161, loss is 1.9601423740386963\n", - "epoch: 1 step: 162, loss is 1.8808218240737915\n", - "epoch: 1 step: 163, loss is 1.9126462936401367\n", - "epoch: 1 step: 164, loss is 1.9157588481903076\n", - "epoch: 1 step: 165, loss is 1.8644219636917114\n", - "epoch: 1 step: 166, loss is 1.8545265197753906\n", - "epoch: 1 step: 167, loss is 1.8698030710220337\n", - "epoch: 1 step: 168, loss is 1.9071085453033447\n", - "epoch: 1 step: 169, loss is 1.916622281074524\n", - "epoch: 1 step: 170, loss is 1.9241015911102295\n", - "epoch: 1 step: 171, loss is 1.9427170753479004\n", - "epoch: 1 step: 172, loss is 1.8719244003295898\n", - "epoch: 1 step: 173, loss is 1.9249184131622314\n", - "epoch: 1 step: 174, loss is 1.8090195655822754\n", - "epoch: 1 step: 175, loss is 1.916797161102295\n", - "epoch: 1 step: 176, loss is 1.9270663261413574\n", - "epoch: 1 step: 177, loss is 1.9432189464569092\n", - "epoch: 1 step: 178, loss is 1.8819589614868164\n", - "epoch: 1 step: 179, loss is 1.9404748678207397\n", - "epoch: 1 step: 180, loss is 1.8541083335876465\n", - "epoch: 1 step: 181, loss is 1.9062340259552002\n", - "epoch: 1 step: 182, loss is 1.9527924060821533\n", - "epoch: 1 step: 183, loss is 1.8839168548583984\n", - "epoch: 1 step: 184, loss is 1.9268646240234375\n", - "epoch: 1 step: 185, loss is 1.8324300050735474\n", - "epoch: 1 step: 186, loss is 1.8515335321426392\n", - "epoch: 1 step: 187, loss is 1.8711837530136108\n", - "epoch: 1 step: 188, loss is 1.9212442636489868\n", - "epoch: 1 step: 189, loss is 1.9718868732452393\n", - "epoch: 1 step: 190, loss is 1.9413766860961914\n", - "epoch: 1 step: 191, loss is 1.915600061416626\n", - "epoch: 1 step: 192, loss is 1.8985328674316406\n", - "epoch: 1 step: 193, loss is 1.8649976253509521\n", - "epoch: 1 step: 194, loss is 1.8688143491744995\n", - "epoch: 1 step: 195, loss is 1.8243794441223145\n", - "Train epoch time: 225782.011 ms, per step time: 1157.856 ms\n", - "epoch: 2 step: 1, loss is 1.8835930824279785\n", - "epoch: 2 step: 2, loss is 1.8765673637390137\n", - "epoch: 2 step: 3, loss is 1.9059536457061768\n", - "epoch: 2 step: 4, loss is 1.8868937492370605\n", - "epoch: 2 step: 5, loss is 1.839110016822815\n", - "epoch: 2 step: 6, loss is 1.8309670686721802\n", - "epoch: 2 step: 7, loss is 1.8669013977050781\n", - "epoch: 2 step: 8, loss is 1.9598655700683594\n", - "epoch: 2 step: 9, loss is 1.849687099456787\n", - "epoch: 2 step: 10, loss is 1.8534170389175415\n", - "epoch: 2 step: 11, loss is 1.908738374710083\n", - "epoch: 2 step: 12, loss is 1.8766202926635742\n", - "epoch: 2 step: 13, loss is 1.8670843839645386\n", - "epoch: 2 step: 14, loss is 1.9053030014038086\n", - "epoch: 2 step: 15, loss is 1.8498446941375732\n", - "epoch: 2 step: 16, loss is 1.83674955368042\n", - "epoch: 2 step: 17, loss is 1.8222582340240479\n", - "epoch: 2 step: 18, loss is 1.8349320888519287\n", - "epoch: 2 step: 19, loss is 1.8130180835723877\n", - "epoch: 2 step: 20, loss is 1.8537371158599854\n", - "epoch: 2 step: 21, loss is 1.8492515087127686\n", - "epoch: 2 step: 22, loss is 1.8609511852264404\n", - "epoch: 2 step: 23, loss is 1.8824775218963623\n", - "epoch: 2 step: 24, loss is 1.8832416534423828\n", - "epoch: 2 step: 25, loss is 1.9459093809127808\n", - "epoch: 2 step: 26, loss is 1.8674077987670898\n", - "epoch: 2 step: 27, loss is 1.9142320156097412\n", - "epoch: 2 step: 28, loss is 1.8707239627838135\n", - "epoch: 2 step: 29, loss is 1.818388819694519\n", - "epoch: 2 step: 30, loss is 1.868898868560791\n", - "epoch: 2 step: 31, loss is 1.875065565109253\n", - "epoch: 2 step: 32, loss is 1.85364830493927\n", - "epoch: 2 step: 33, loss is 1.8230578899383545\n", - "epoch: 2 step: 34, loss is 1.8882098197937012\n", - "epoch: 2 step: 35, loss is 1.885534405708313\n", - "epoch: 2 step: 36, loss is 1.9048235416412354\n", - "epoch: 2 step: 37, loss is 1.8643020391464233\n", - "epoch: 2 step: 38, loss is 1.827202320098877\n", - "epoch: 2 step: 39, loss is 1.8662165403366089\n", - "epoch: 2 step: 40, loss is 1.9586678743362427\n", - "epoch: 2 step: 41, loss is 1.7446067333221436\n", - "epoch: 2 step: 42, loss is 1.820096492767334\n", - "epoch: 2 step: 43, loss is 1.836179494857788\n", - "epoch: 2 step: 44, loss is 1.842527151107788\n", - "epoch: 2 step: 45, loss is 1.8931591510772705\n", - "epoch: 2 step: 46, loss is 1.9003570079803467\n", - "epoch: 2 step: 47, loss is 1.9502613544464111\n", - "epoch: 2 step: 48, loss is 1.8058934211730957\n", - "epoch: 2 step: 49, loss is 1.869890570640564\n", - "epoch: 2 step: 50, loss is 1.8696047067642212\n", - "epoch: 2 step: 51, loss is 1.8107106685638428\n", - "epoch: 2 step: 52, loss is 1.8398702144622803\n", - "epoch: 2 step: 53, loss is 1.8218626976013184\n", - "epoch: 2 step: 54, loss is 1.8827303647994995\n", - "epoch: 2 step: 55, loss is 1.8509058952331543\n", - "epoch: 2 step: 56, loss is 1.820065975189209\n", - "epoch: 2 step: 57, loss is 1.840116262435913\n", - "epoch: 2 step: 58, loss is 1.8949873447418213\n", - "epoch: 2 step: 59, loss is 1.8778489828109741\n", - "epoch: 2 step: 60, loss is 1.8530941009521484\n", - "epoch: 2 step: 61, loss is 1.769039273262024\n", - "epoch: 2 step: 62, loss is 1.8116259574890137\n", - "epoch: 2 step: 63, loss is 1.797375202178955\n", - "epoch: 2 step: 64, loss is 1.7704265117645264\n", - "epoch: 2 step: 65, loss is 1.90865957736969\n", - "epoch: 2 step: 66, loss is 1.8896136283874512\n", - "epoch: 2 step: 67, loss is 1.823585033416748\n", - "epoch: 2 step: 68, loss is 1.8057748079299927\n", - "epoch: 2 step: 69, loss is 1.8464064598083496\n", - "epoch: 2 step: 70, loss is 1.9253573417663574\n", - "epoch: 2 step: 71, loss is 1.756753921508789\n", - "epoch: 2 step: 72, loss is 1.8651765584945679\n", - "epoch: 2 step: 73, loss is 1.7854652404785156\n", - "epoch: 2 step: 74, loss is 1.8520358800888062\n", - "epoch: 2 step: 75, loss is 1.7570254802703857\n", - "epoch: 2 step: 76, loss is 1.7863357067108154\n", - "epoch: 2 step: 77, loss is 1.7877100706100464\n", - "epoch: 2 step: 78, loss is 1.8751368522644043\n", - "epoch: 2 step: 79, loss is 1.8790359497070312\n", - "epoch: 2 step: 80, loss is 1.7300336360931396\n", - "epoch: 2 step: 81, loss is 1.8071209192276\n", - "epoch: 2 step: 82, loss is 1.872692346572876\n", - "epoch: 2 step: 83, loss is 1.859041452407837\n", - "epoch: 2 step: 84, loss is 1.8289787769317627\n", - "epoch: 2 step: 85, loss is 1.8514699935913086\n", - "epoch: 2 step: 86, loss is 1.7746024131774902\n", - "epoch: 2 step: 87, loss is 1.8034545183181763\n", - "epoch: 2 step: 88, loss is 1.8302220106124878\n", - "epoch: 2 step: 89, loss is 1.835216999053955\n", - "epoch: 2 step: 90, loss is 1.7966628074645996\n", - "epoch: 2 step: 91, loss is 1.7283095121383667\n", - "epoch: 2 step: 92, loss is 1.7857308387756348\n", - "epoch: 2 step: 93, loss is 1.7471954822540283\n", - "epoch: 2 step: 94, loss is 1.8245375156402588\n", - "epoch: 2 step: 95, loss is 1.8201725482940674\n", - "epoch: 2 step: 96, loss is 1.8172305822372437\n", - "epoch: 2 step: 97, loss is 1.7599267959594727\n", - "epoch: 2 step: 98, loss is 1.7652099132537842\n", - "epoch: 2 step: 99, loss is 1.8111861944198608\n", - "epoch: 2 step: 100, loss is 1.7994215488433838\n", - "epoch: 2 step: 101, loss is 1.84322190284729\n", - "epoch: 2 step: 102, loss is 1.8316501379013062\n", - "epoch: 2 step: 103, loss is 1.8635199069976807\n", - "epoch: 2 step: 104, loss is 1.8726353645324707\n", - "epoch: 2 step: 105, loss is 1.785705804824829\n", - "epoch: 2 step: 106, loss is 1.818791389465332\n", - "epoch: 2 step: 107, loss is 1.8749570846557617\n", - "epoch: 2 step: 108, loss is 1.6863653659820557\n", - "epoch: 2 step: 109, loss is 1.8321771621704102\n", - "epoch: 2 step: 110, loss is 1.7761744260787964\n", - "epoch: 2 step: 111, loss is 1.879426121711731\n", - "epoch: 2 step: 112, loss is 1.838904619216919\n", - "epoch: 2 step: 113, loss is 1.81224524974823\n", - "epoch: 2 step: 114, loss is 1.8092156648635864\n", - "epoch: 2 step: 115, loss is 1.8144543170928955\n", - "epoch: 2 step: 116, loss is 1.7913870811462402\n", - "epoch: 2 step: 117, loss is 1.8155028820037842\n", - "epoch: 2 step: 118, loss is 1.7962980270385742\n", - "epoch: 2 step: 119, loss is 1.7516214847564697\n", - "epoch: 2 step: 120, loss is 1.771040439605713\n", - "epoch: 2 step: 121, loss is 1.7596282958984375\n", - "epoch: 2 step: 122, loss is 1.8537299633026123\n", - "epoch: 2 step: 123, loss is 1.8120876550674438\n", - "epoch: 2 step: 124, loss is 1.8149526119232178\n", - "epoch: 2 step: 125, loss is 1.7668054103851318\n", - "epoch: 2 step: 126, loss is 1.768244743347168\n", - "epoch: 2 step: 127, loss is 1.8183424472808838\n", - "epoch: 2 step: 128, loss is 1.744974136352539\n", - "epoch: 2 step: 129, loss is 1.7528072595596313\n", - "epoch: 2 step: 130, loss is 1.6339621543884277\n", - "epoch: 2 step: 131, loss is 1.7914652824401855\n", - "epoch: 2 step: 132, loss is 1.75065279006958\n", - "epoch: 2 step: 133, loss is 1.7865480184555054\n", - "epoch: 2 step: 134, loss is 1.7826173305511475\n", - "epoch: 2 step: 135, loss is 1.7941867113113403\n", - "epoch: 2 step: 136, loss is 1.7378052473068237\n", - "epoch: 2 step: 137, loss is 1.744471549987793\n", - "epoch: 2 step: 138, loss is 1.8432142734527588\n", - "epoch: 2 step: 139, loss is 1.6913396120071411\n", - "epoch: 2 step: 140, loss is 1.78922700881958\n", - "epoch: 2 step: 141, loss is 1.8243529796600342\n", - "epoch: 2 step: 142, loss is 1.7244917154312134\n", - "epoch: 2 step: 143, loss is 1.7133386135101318\n", - "epoch: 2 step: 144, loss is 1.817855715751648\n", - "epoch: 2 step: 145, loss is 1.681628942489624\n", - "epoch: 2 step: 146, loss is 1.8370722532272339\n", - "epoch: 2 step: 147, loss is 1.8401905298233032\n", - "epoch: 2 step: 148, loss is 1.8338029384613037\n", - "epoch: 2 step: 149, loss is 1.783419132232666\n", - "epoch: 2 step: 150, loss is 1.8037354946136475\n", - "epoch: 2 step: 151, loss is 1.7952284812927246\n", - "epoch: 2 step: 152, loss is 1.7852938175201416\n", - "epoch: 2 step: 153, loss is 1.8060368299484253\n", - "epoch: 2 step: 154, loss is 1.7099151611328125\n", - "epoch: 2 step: 155, loss is 1.7653192281723022\n", - "epoch: 2 step: 156, loss is 1.7221190929412842\n", - "epoch: 2 step: 157, loss is 1.771467685699463\n", - "epoch: 2 step: 158, loss is 1.7833179235458374\n", - "epoch: 2 step: 159, loss is 1.7899360656738281\n", - "epoch: 2 step: 160, loss is 1.8668212890625\n", - "epoch: 2 step: 161, loss is 1.758234977722168\n", - "epoch: 2 step: 162, loss is 1.7473156452178955\n", - "epoch: 2 step: 163, loss is 1.7216883897781372\n", - "epoch: 2 step: 164, loss is 1.7644455432891846\n", - "epoch: 2 step: 165, loss is 1.7482396364212036\n", - "epoch: 2 step: 166, loss is 1.7509338855743408\n", - "epoch: 2 step: 167, loss is 1.7386764287948608\n", - "epoch: 2 step: 168, loss is 1.7262775897979736\n", - "epoch: 2 step: 169, loss is 1.814494013786316\n", - "epoch: 2 step: 170, loss is 1.7928271293640137\n", - "epoch: 2 step: 171, loss is 1.6762036085128784\n", - "epoch: 2 step: 172, loss is 1.7089025974273682\n", - "epoch: 2 step: 173, loss is 1.7569890022277832\n", - "epoch: 2 step: 174, loss is 1.8112742900848389\n", - "epoch: 2 step: 175, loss is 1.694785237312317\n", - "epoch: 2 step: 176, loss is 1.8345460891723633\n", - "epoch: 2 step: 177, loss is 1.8058542013168335\n", - "epoch: 2 step: 178, loss is 1.7824225425720215\n", - "epoch: 2 step: 179, loss is 1.7446579933166504\n", - "epoch: 2 step: 180, loss is 1.7286276817321777\n", - "epoch: 2 step: 181, loss is 1.7398707866668701\n", - "epoch: 2 step: 182, loss is 1.6718776226043701\n", - "epoch: 2 step: 183, loss is 1.7323997020721436\n", - "epoch: 2 step: 184, loss is 1.7368733882904053\n", - "epoch: 2 step: 185, loss is 1.8023041486740112\n", - "epoch: 2 step: 186, loss is 1.7890045642852783\n", - "epoch: 2 step: 187, loss is 1.6989820003509521\n", - "epoch: 2 step: 188, loss is 1.8555846214294434\n", - "epoch: 2 step: 189, loss is 1.7777941226959229\n", - "epoch: 2 step: 190, loss is 1.7652006149291992\n", - "epoch: 2 step: 191, loss is 1.7266161441802979\n", - "epoch: 2 step: 192, loss is 1.6861340999603271\n", - "epoch: 2 step: 193, loss is 1.7856721878051758\n", - "epoch: 2 step: 194, loss is 1.736732006072998\n", - "epoch: 2 step: 195, loss is 1.7464721202850342\n", - "Train epoch time: 115257.921 ms, per step time: 591.066 ms\n", - "epoch: 3 step: 1, loss is 1.6841131448745728\n", - "epoch: 3 step: 2, loss is 1.7501670122146606\n", - "epoch: 3 step: 3, loss is 1.7752610445022583\n", - "epoch: 3 step: 4, loss is 1.8088630437850952\n", - "epoch: 3 step: 5, loss is 1.7312605381011963\n", - "epoch: 3 step: 6, loss is 1.7129393815994263\n", - "epoch: 3 step: 7, loss is 1.727431058883667\n", - "epoch: 3 step: 8, loss is 1.810046672821045\n", - "epoch: 3 step: 9, loss is 1.7651646137237549\n", - "epoch: 3 step: 10, loss is 1.7154899835586548\n", - "epoch: 3 step: 11, loss is 1.6839958429336548\n", - "epoch: 3 step: 12, loss is 1.6822993755340576\n", - "epoch: 3 step: 13, loss is 1.7335350513458252\n", - "epoch: 3 step: 14, loss is 1.7258131504058838\n", - "epoch: 3 step: 15, loss is 1.738661527633667\n", - "epoch: 3 step: 16, loss is 1.7651036977767944\n", - "epoch: 3 step: 17, loss is 1.784008264541626\n", - "epoch: 3 step: 18, loss is 1.7540134191513062\n", - "epoch: 3 step: 19, loss is 1.6211364269256592\n", - "epoch: 3 step: 20, loss is 1.718348503112793\n", - "epoch: 3 step: 21, loss is 1.8035595417022705\n", - "epoch: 3 step: 22, loss is 1.720760703086853\n", - "epoch: 3 step: 23, loss is 1.7492343187332153\n", - "epoch: 3 step: 24, loss is 1.7155003547668457\n", - "epoch: 3 step: 25, loss is 1.78609299659729\n", - "epoch: 3 step: 26, loss is 1.7881174087524414\n", - "epoch: 3 step: 27, loss is 1.7392337322235107\n", - "epoch: 3 step: 28, loss is 1.6965761184692383\n", - "epoch: 3 step: 29, loss is 1.7969112396240234\n", - "epoch: 3 step: 30, loss is 1.818634033203125\n", - "epoch: 3 step: 31, loss is 1.7111769914627075\n", - "epoch: 3 step: 32, loss is 1.759969711303711\n", - "epoch: 3 step: 33, loss is 1.7239017486572266\n", - "epoch: 3 step: 34, loss is 1.6556309461593628\n", - "epoch: 3 step: 35, loss is 1.6414852142333984\n", - "epoch: 3 step: 36, loss is 1.7257921695709229\n", - "epoch: 3 step: 37, loss is 1.7067492008209229\n", - "epoch: 3 step: 38, loss is 1.6874881982803345\n", - "epoch: 3 step: 39, loss is 1.7304046154022217\n", - "epoch: 3 step: 40, loss is 1.7286373376846313\n", - "epoch: 3 step: 41, loss is 1.7652695178985596\n", - "epoch: 3 step: 42, loss is 1.7852199077606201\n", - "epoch: 3 step: 43, loss is 1.669382929801941\n", - "epoch: 3 step: 44, loss is 1.7078745365142822\n", - "epoch: 3 step: 45, loss is 1.7322012186050415\n", - "epoch: 3 step: 46, loss is 1.7248754501342773\n", - "epoch: 3 step: 47, loss is 1.8024485111236572\n", - "epoch: 3 step: 48, loss is 1.671626091003418\n", - "epoch: 3 step: 49, loss is 1.7302730083465576\n", - "epoch: 3 step: 50, loss is 1.7077665328979492\n", - "epoch: 3 step: 51, loss is 1.6927061080932617\n", - "epoch: 3 step: 52, loss is 1.7586188316345215\n", - "epoch: 3 step: 53, loss is 1.76719331741333\n", - "epoch: 3 step: 54, loss is 1.6907131671905518\n", - "epoch: 3 step: 55, loss is 1.7159448862075806\n", - "epoch: 3 step: 56, loss is 1.7365708351135254\n", - "epoch: 3 step: 57, loss is 1.704948902130127\n", - "epoch: 3 step: 58, loss is 1.7479050159454346\n", - "epoch: 3 step: 59, loss is 1.729019284248352\n", - "epoch: 3 step: 60, loss is 1.7397884130477905\n", - "epoch: 3 step: 61, loss is 1.7830913066864014\n", - "epoch: 3 step: 62, loss is 1.6789608001708984\n", - "epoch: 3 step: 63, loss is 1.6698534488677979\n", - "epoch: 3 step: 64, loss is 1.6799232959747314\n", - "epoch: 3 step: 65, loss is 1.817123532295227\n", - "epoch: 3 step: 66, loss is 1.7281492948532104\n", - "epoch: 3 step: 67, loss is 1.7114418745040894\n", - "epoch: 3 step: 68, loss is 1.697174310684204\n", - "epoch: 3 step: 69, loss is 1.670013666152954\n", - "epoch: 3 step: 70, loss is 1.7232799530029297\n", - "epoch: 3 step: 71, loss is 1.6988884210586548\n", - "epoch: 3 step: 72, loss is 1.6875848770141602\n", - "epoch: 3 step: 73, loss is 1.5793190002441406\n", - "epoch: 3 step: 74, loss is 1.773633360862732\n", - "epoch: 3 step: 75, loss is 1.7373473644256592\n", - "epoch: 3 step: 76, loss is 1.7004932165145874\n", - "epoch: 3 step: 77, loss is 1.7461297512054443\n", - "epoch: 3 step: 78, loss is 1.6598271131515503\n", - "epoch: 3 step: 79, loss is 1.7789373397827148\n", - "epoch: 3 step: 80, loss is 1.7122302055358887\n", - "epoch: 3 step: 81, loss is 1.7141821384429932\n", - "epoch: 3 step: 82, loss is 1.6238118410110474\n", - "epoch: 3 step: 83, loss is 1.733994960784912\n", - "epoch: 3 step: 84, loss is 1.6897964477539062\n", - "epoch: 3 step: 85, loss is 1.7056931257247925\n", - "epoch: 3 step: 86, loss is 1.6320717334747314\n", - "epoch: 3 step: 87, loss is 1.6662894487380981\n", - "epoch: 3 step: 88, loss is 1.7769612073898315\n", - "epoch: 3 step: 89, loss is 1.710070252418518\n", - "epoch: 3 step: 90, loss is 1.7610437870025635\n", - "epoch: 3 step: 91, loss is 1.7293509244918823\n", - "epoch: 3 step: 92, loss is 1.756462812423706\n", - "epoch: 3 step: 93, loss is 1.6930468082427979\n", - "epoch: 3 step: 94, loss is 1.7188326120376587\n", - "epoch: 3 step: 95, loss is 1.7497308254241943\n", - "epoch: 3 step: 96, loss is 1.8129918575286865\n", - "epoch: 3 step: 97, loss is 1.6941945552825928\n", - "epoch: 3 step: 98, loss is 1.641719102859497\n", - "epoch: 3 step: 99, loss is 1.6319137811660767\n", - "epoch: 3 step: 100, loss is 1.7291414737701416\n", - "epoch: 3 step: 101, loss is 1.7556796073913574\n", - "epoch: 3 step: 102, loss is 1.5970323085784912\n", - "epoch: 3 step: 103, loss is 1.6415477991104126\n", - "epoch: 3 step: 104, loss is 1.6172653436660767\n", - "epoch: 3 step: 105, loss is 1.7159910202026367\n", - "epoch: 3 step: 106, loss is 1.7129868268966675\n", - "epoch: 3 step: 107, loss is 1.6541032791137695\n", - "epoch: 3 step: 108, loss is 1.734543800354004\n", - "epoch: 3 step: 109, loss is 1.6203200817108154\n", - "epoch: 3 step: 110, loss is 1.677174687385559\n", - "epoch: 3 step: 111, loss is 1.7477593421936035\n", - "epoch: 3 step: 112, loss is 1.650285243988037\n", - "epoch: 3 step: 113, loss is 1.7538528442382812\n", - "epoch: 3 step: 114, loss is 1.7439944744110107\n", - "epoch: 3 step: 115, loss is 1.6835726499557495\n", - "epoch: 3 step: 116, loss is 1.6939976215362549\n", - "epoch: 3 step: 117, loss is 1.7131999731063843\n", - "epoch: 3 step: 118, loss is 1.7545164823532104\n", - "epoch: 3 step: 119, loss is 1.6518956422805786\n", - "epoch: 3 step: 120, loss is 1.6332716941833496\n", - "epoch: 3 step: 121, loss is 1.653060793876648\n", - "epoch: 3 step: 122, loss is 1.7415505647659302\n", - "epoch: 3 step: 123, loss is 1.6880912780761719\n", - "epoch: 3 step: 124, loss is 1.643927812576294\n", - "epoch: 3 step: 125, loss is 1.6699855327606201\n", - "epoch: 3 step: 126, loss is 1.6960227489471436\n", - "epoch: 3 step: 127, loss is 1.6869429349899292\n", - "epoch: 3 step: 128, loss is 1.6218465566635132\n", - "epoch: 3 step: 129, loss is 1.6617004871368408\n", - "epoch: 3 step: 130, loss is 1.7297581434249878\n", - "epoch: 3 step: 131, loss is 1.6627494096755981\n", - "epoch: 3 step: 132, loss is 1.6735060214996338\n", - "epoch: 3 step: 133, loss is 1.6792749166488647\n", - "epoch: 3 step: 134, loss is 1.6935715675354004\n", - "epoch: 3 step: 135, loss is 1.7778264284133911\n", - "epoch: 3 step: 136, loss is 1.6708532571792603\n", - "epoch: 3 step: 137, loss is 1.6677041053771973\n", - "epoch: 3 step: 138, loss is 1.6557347774505615\n", - "epoch: 3 step: 139, loss is 1.7370514869689941\n", - "epoch: 3 step: 140, loss is 1.6776245832443237\n", - "epoch: 3 step: 141, loss is 1.7884455919265747\n", - "epoch: 3 step: 142, loss is 1.7902798652648926\n", - "epoch: 3 step: 143, loss is 1.6678006649017334\n", - "epoch: 3 step: 144, loss is 1.6726068258285522\n", - "epoch: 3 step: 145, loss is 1.6331015825271606\n", - "epoch: 3 step: 146, loss is 1.6607431173324585\n", - "epoch: 3 step: 147, loss is 1.727637767791748\n", - "epoch: 3 step: 148, loss is 1.7257366180419922\n", - "epoch: 3 step: 149, loss is 1.7135244607925415\n", - "epoch: 3 step: 150, loss is 1.653186559677124\n", - "epoch: 3 step: 151, loss is 1.64363431930542\n", - "epoch: 3 step: 152, loss is 1.783362627029419\n", - "epoch: 3 step: 153, loss is 1.6822437047958374\n", - "epoch: 3 step: 154, loss is 1.7662022113800049\n", - "epoch: 3 step: 155, loss is 1.6621829271316528\n", - "epoch: 3 step: 156, loss is 1.677652359008789\n", - "epoch: 3 step: 157, loss is 1.7367796897888184\n", - "epoch: 3 step: 158, loss is 1.691730260848999\n", - "epoch: 3 step: 159, loss is 1.6946136951446533\n", - "epoch: 3 step: 160, loss is 1.7284181118011475\n", - "epoch: 3 step: 161, loss is 1.6398156881332397\n", - "epoch: 3 step: 162, loss is 1.5906654596328735\n", - "epoch: 3 step: 163, loss is 1.7063485383987427\n", - "epoch: 3 step: 164, loss is 1.7030251026153564\n", - "epoch: 3 step: 165, loss is 1.7250406742095947\n", - "epoch: 3 step: 166, loss is 1.6462278366088867\n", - "epoch: 3 step: 167, loss is 1.5875654220581055\n", - "epoch: 3 step: 168, loss is 1.6804282665252686\n", - "epoch: 3 step: 169, loss is 1.7418447732925415\n", - "epoch: 3 step: 170, loss is 1.7042070627212524\n", - "epoch: 3 step: 171, loss is 1.6737473011016846\n", - "epoch: 3 step: 172, loss is 1.6122379302978516\n", - "epoch: 3 step: 173, loss is 1.6897451877593994\n", - "epoch: 3 step: 174, loss is 1.6230573654174805\n", - "epoch: 3 step: 175, loss is 1.7668870687484741\n", - "epoch: 3 step: 176, loss is 1.5819287300109863\n", - "epoch: 3 step: 177, loss is 1.6527924537658691\n", - "epoch: 3 step: 178, loss is 1.678804636001587\n", - "epoch: 3 step: 179, loss is 1.648897409439087\n", - "epoch: 3 step: 180, loss is 1.6257283687591553\n", - "epoch: 3 step: 181, loss is 1.6626296043395996\n", - "epoch: 3 step: 182, loss is 1.6427736282348633\n", - "epoch: 3 step: 183, loss is 1.6220641136169434\n", - "epoch: 3 step: 184, loss is 1.6349902153015137\n", - "epoch: 3 step: 185, loss is 1.6943621635437012\n", - "epoch: 3 step: 186, loss is 1.677880048751831\n", - "epoch: 3 step: 187, loss is 1.667533040046692\n", - "epoch: 3 step: 188, loss is 1.5964527130126953\n", - "epoch: 3 step: 189, loss is 1.606506109237671\n", - "epoch: 3 step: 190, loss is 1.618372917175293\n", - "epoch: 3 step: 191, loss is 1.6176166534423828\n", - "epoch: 3 step: 192, loss is 1.6634066104888916\n", - "epoch: 3 step: 193, loss is 1.5549530982971191\n", - "epoch: 3 step: 194, loss is 1.6754807233810425\n", - "epoch: 3 step: 195, loss is 1.5997204780578613\n", - "Train epoch time: 109768.354 ms, per step time: 562.915 ms\n", - "epoch: 4 step: 1, loss is 1.632151484489441\n", - "epoch: 4 step: 2, loss is 1.7264846563339233\n", - "epoch: 4 step: 3, loss is 1.7161239385604858\n", - "epoch: 4 step: 4, loss is 1.671665072441101\n", - "epoch: 4 step: 5, loss is 1.6735305786132812\n", - "epoch: 4 step: 6, loss is 1.5976629257202148\n", - "epoch: 4 step: 7, loss is 1.668761968612671\n", - "epoch: 4 step: 8, loss is 1.6833436489105225\n", - "epoch: 4 step: 9, loss is 1.6010526418685913\n", - "epoch: 4 step: 10, loss is 1.5976853370666504\n", - "epoch: 4 step: 11, loss is 1.6464104652404785\n", - "epoch: 4 step: 12, loss is 1.5889983177185059\n", - "epoch: 4 step: 13, loss is 1.57478928565979\n", - "epoch: 4 step: 14, loss is 1.592933177947998\n", - "epoch: 4 step: 15, loss is 1.7329944372177124\n", - "epoch: 4 step: 16, loss is 1.7235604524612427\n", - "epoch: 4 step: 17, loss is 1.6543910503387451\n", - "epoch: 4 step: 18, loss is 1.6419198513031006\n", - "epoch: 4 step: 19, loss is 1.5611886978149414\n", - "epoch: 4 step: 20, loss is 1.5621662139892578\n", - "epoch: 4 step: 21, loss is 1.6384258270263672\n", - "epoch: 4 step: 22, loss is 1.6253340244293213\n", - "epoch: 4 step: 23, loss is 1.6027189493179321\n", - "epoch: 4 step: 24, loss is 1.692981481552124\n", - "epoch: 4 step: 25, loss is 1.6590511798858643\n", - "epoch: 4 step: 26, loss is 1.6275076866149902\n", - "epoch: 4 step: 27, loss is 1.5699542760849\n", - "epoch: 4 step: 28, loss is 1.6664592027664185\n", - "epoch: 4 step: 29, loss is 1.6113371849060059\n", - "epoch: 4 step: 30, loss is 1.5733962059020996\n", - "epoch: 4 step: 31, loss is 1.651510238647461\n", - "epoch: 4 step: 32, loss is 1.5506412982940674\n", - "epoch: 4 step: 33, loss is 1.677369236946106\n", - "epoch: 4 step: 34, loss is 1.6951649188995361\n", - "epoch: 4 step: 35, loss is 1.7658153772354126\n", - "epoch: 4 step: 36, loss is 1.6035091876983643\n", - "epoch: 4 step: 37, loss is 1.6281245946884155\n", - "epoch: 4 step: 38, loss is 1.6767975091934204\n", - "epoch: 4 step: 39, loss is 1.7299246788024902\n", - "epoch: 4 step: 40, loss is 1.6403136253356934\n", - "epoch: 4 step: 41, loss is 1.6801038980484009\n", - "epoch: 4 step: 42, loss is 1.6813998222351074\n", - "epoch: 4 step: 43, loss is 1.6128292083740234\n", - "epoch: 4 step: 44, loss is 1.5497729778289795\n", - "epoch: 4 step: 45, loss is 1.6363134384155273\n", - "epoch: 4 step: 46, loss is 1.658717155456543\n", - "epoch: 4 step: 47, loss is 1.5864410400390625\n", - "epoch: 4 step: 48, loss is 1.724147081375122\n", - "epoch: 4 step: 49, loss is 1.6560754776000977\n", - "epoch: 4 step: 50, loss is 1.6705589294433594\n", - "epoch: 4 step: 51, loss is 1.6401616334915161\n", - "epoch: 4 step: 52, loss is 1.6280434131622314\n", - "epoch: 4 step: 53, loss is 1.6531908512115479\n", - "epoch: 4 step: 54, loss is 1.6056238412857056\n", - "epoch: 4 step: 55, loss is 1.591927409172058\n", - "epoch: 4 step: 56, loss is 1.7126481533050537\n", - "epoch: 4 step: 57, loss is 1.617047667503357\n", - "epoch: 4 step: 58, loss is 1.6465672254562378\n", - "epoch: 4 step: 59, loss is 1.6363983154296875\n", - "epoch: 4 step: 60, loss is 1.600630283355713\n", - "epoch: 4 step: 61, loss is 1.566674828529358\n", - "epoch: 4 step: 62, loss is 1.6564844846725464\n", - "epoch: 4 step: 63, loss is 1.6219236850738525\n", - "epoch: 4 step: 64, loss is 1.6109635829925537\n", - "epoch: 4 step: 65, loss is 1.6193220615386963\n", - "epoch: 4 step: 66, loss is 1.6031917333602905\n", - "epoch: 4 step: 67, loss is 1.6834722757339478\n", - "epoch: 4 step: 68, loss is 1.6825077533721924\n", - "epoch: 4 step: 69, loss is 1.6245614290237427\n", - "epoch: 4 step: 70, loss is 1.688910961151123\n", - "epoch: 4 step: 71, loss is 1.6050342321395874\n", - "epoch: 4 step: 72, loss is 1.6169708967208862\n", - "epoch: 4 step: 73, loss is 1.6678271293640137\n", - "epoch: 4 step: 74, loss is 1.6826083660125732\n", - "epoch: 4 step: 75, loss is 1.6716305017471313\n", - "epoch: 4 step: 76, loss is 1.6281429529190063\n", - "epoch: 4 step: 77, loss is 1.7824180126190186\n", - "epoch: 4 step: 78, loss is 1.669790506362915\n", - "epoch: 4 step: 79, loss is 1.6335220336914062\n", - "epoch: 4 step: 80, loss is 1.695752739906311\n", - "epoch: 4 step: 81, loss is 1.6094547510147095\n", - "epoch: 4 step: 82, loss is 1.635634183883667\n", - "epoch: 4 step: 83, loss is 1.6075245141983032\n", - "epoch: 4 step: 84, loss is 1.6564500331878662\n", - "epoch: 4 step: 85, loss is 1.6660058498382568\n", - "epoch: 4 step: 86, loss is 1.6991667747497559\n", - "epoch: 4 step: 87, loss is 1.6710928678512573\n", - "epoch: 4 step: 88, loss is 1.6151670217514038\n", - "epoch: 4 step: 89, loss is 1.5943197011947632\n", - "epoch: 4 step: 90, loss is 1.6190614700317383\n", - "epoch: 4 step: 91, loss is 1.659781575202942\n", - "epoch: 4 step: 92, loss is 1.6849955320358276\n", - "epoch: 4 step: 93, loss is 1.7099926471710205\n", - "epoch: 4 step: 94, loss is 1.672356367111206\n", - "epoch: 4 step: 95, loss is 1.635805368423462\n", - "epoch: 4 step: 96, loss is 1.6677284240722656\n", - "epoch: 4 step: 97, loss is 1.599265217781067\n", - "epoch: 4 step: 98, loss is 1.5523755550384521\n", - "epoch: 4 step: 99, loss is 1.621001958847046\n", - "epoch: 4 step: 100, loss is 1.711308479309082\n", - "epoch: 4 step: 101, loss is 1.7047224044799805\n", - "epoch: 4 step: 102, loss is 1.5642669200897217\n", - "epoch: 4 step: 103, loss is 1.602745771408081\n", - "epoch: 4 step: 104, loss is 1.6317754983901978\n", - "epoch: 4 step: 105, loss is 1.630226731300354\n", - "epoch: 4 step: 106, loss is 1.5829434394836426\n", - "epoch: 4 step: 107, loss is 1.6169558763504028\n", - "epoch: 4 step: 108, loss is 1.5777840614318848\n", - "epoch: 4 step: 109, loss is 1.6572725772857666\n", - "epoch: 4 step: 110, loss is 1.6351275444030762\n", - "epoch: 4 step: 111, loss is 1.6470080614089966\n", - "epoch: 4 step: 112, loss is 1.595346450805664\n", - "epoch: 4 step: 113, loss is 1.6564357280731201\n", - "epoch: 4 step: 114, loss is 1.6840795278549194\n", - "epoch: 4 step: 115, loss is 1.6232919692993164\n", - "epoch: 4 step: 116, loss is 1.6740002632141113\n", - "epoch: 4 step: 117, loss is 1.5374162197113037\n", - "epoch: 4 step: 118, loss is 1.6951665878295898\n", - "epoch: 4 step: 119, loss is 1.6204252243041992\n", - "epoch: 4 step: 120, loss is 1.6221181154251099\n", - "epoch: 4 step: 121, loss is 1.5537707805633545\n", - "epoch: 4 step: 122, loss is 1.6277174949645996\n", - "epoch: 4 step: 123, loss is 1.6667327880859375\n", - "epoch: 4 step: 124, loss is 1.4986757040023804\n", - "epoch: 4 step: 125, loss is 1.6182351112365723\n", - "epoch: 4 step: 126, loss is 1.6394846439361572\n", - "epoch: 4 step: 127, loss is 1.6260210275650024\n", - "epoch: 4 step: 128, loss is 1.545825481414795\n", - "epoch: 4 step: 129, loss is 1.6431002616882324\n", - "epoch: 4 step: 130, loss is 1.6482861042022705\n", - "epoch: 4 step: 131, loss is 1.659328818321228\n", - "epoch: 4 step: 132, loss is 1.5606145858764648\n", - "epoch: 4 step: 133, loss is 1.635382890701294\n", - "epoch: 4 step: 134, loss is 1.6413743495941162\n", - "epoch: 4 step: 135, loss is 1.5529956817626953\n", - "epoch: 4 step: 136, loss is 1.5545841455459595\n", - "epoch: 4 step: 137, loss is 1.6351344585418701\n", - "epoch: 4 step: 138, loss is 1.6698541641235352\n", - "epoch: 4 step: 139, loss is 1.6729806661605835\n", - "epoch: 4 step: 140, loss is 1.6431035995483398\n", - "epoch: 4 step: 141, loss is 1.6157598495483398\n", - "epoch: 4 step: 142, loss is 1.5533349514007568\n", - "epoch: 4 step: 143, loss is 1.605139136314392\n", - "epoch: 4 step: 144, loss is 1.5951838493347168\n", - "epoch: 4 step: 145, loss is 1.6883686780929565\n", - "epoch: 4 step: 146, loss is 1.6930533647537231\n", - "epoch: 4 step: 147, loss is 1.616921067237854\n", - "epoch: 4 step: 148, loss is 1.589206337928772\n", - "epoch: 4 step: 149, loss is 1.6340148448944092\n", - "epoch: 4 step: 150, loss is 1.5479761362075806\n", - "epoch: 4 step: 151, loss is 1.6992318630218506\n", - "epoch: 4 step: 152, loss is 1.5573326349258423\n", - "epoch: 4 step: 153, loss is 1.5911777019500732\n", - "epoch: 4 step: 154, loss is 1.665592908859253\n", - "epoch: 4 step: 155, loss is 1.6043286323547363\n", - "epoch: 4 step: 156, loss is 1.6947126388549805\n", - "epoch: 4 step: 157, loss is 1.5575032234191895\n", - "epoch: 4 step: 158, loss is 1.6363940238952637\n", - "epoch: 4 step: 159, loss is 1.6107062101364136\n", - "epoch: 4 step: 160, loss is 1.563986897468567\n", - "epoch: 4 step: 161, loss is 1.5581750869750977\n", - "epoch: 4 step: 162, loss is 1.6054623126983643\n", - "epoch: 4 step: 163, loss is 1.6519685983657837\n", - "epoch: 4 step: 164, loss is 1.5929789543151855\n", - "epoch: 4 step: 165, loss is 1.5881822109222412\n", - "epoch: 4 step: 166, loss is 1.624574065208435\n", - "epoch: 4 step: 167, loss is 1.5660936832427979\n", - "epoch: 4 step: 168, loss is 1.7413311004638672\n", - "epoch: 4 step: 169, loss is 1.617895483970642\n", - "epoch: 4 step: 170, loss is 1.5311201810836792\n", - "epoch: 4 step: 171, loss is 1.5229462385177612\n", - "epoch: 4 step: 172, loss is 1.629323124885559\n", - "epoch: 4 step: 173, loss is 1.6958014965057373\n", - "epoch: 4 step: 174, loss is 1.6713364124298096\n", - "epoch: 4 step: 175, loss is 1.6335649490356445\n", - "epoch: 4 step: 176, loss is 1.6315730810165405\n", - "epoch: 4 step: 177, loss is 1.650512456893921\n", - "epoch: 4 step: 178, loss is 1.6020163297653198\n", - "epoch: 4 step: 179, loss is 1.5183154344558716\n", - "epoch: 4 step: 180, loss is 1.6194127798080444\n", - "epoch: 4 step: 181, loss is 1.5776127576828003\n", - "epoch: 4 step: 182, loss is 1.5435810089111328\n", - "epoch: 4 step: 183, loss is 1.5908143520355225\n", - "epoch: 4 step: 184, loss is 1.625827670097351\n", - "epoch: 4 step: 185, loss is 1.4971815347671509\n", - "epoch: 4 step: 186, loss is 1.5430313348770142\n", - "epoch: 4 step: 187, loss is 1.6019543409347534\n", - "epoch: 4 step: 188, loss is 1.6593749523162842\n", - "epoch: 4 step: 189, loss is 1.5537240505218506\n", - "epoch: 4 step: 190, loss is 1.5439367294311523\n", - "epoch: 4 step: 191, loss is 1.5692863464355469\n", - "epoch: 4 step: 192, loss is 1.6208775043487549\n", - "epoch: 4 step: 193, loss is 1.6452176570892334\n", - "epoch: 4 step: 194, loss is 1.5839658975601196\n", - "epoch: 4 step: 195, loss is 1.6222418546676636\n", - "Train epoch time: 105716.095 ms, per step time: 542.134 ms\n", - "epoch: 5 step: 1, loss is 1.6291134357452393\n", - "epoch: 5 step: 2, loss is 1.630381464958191\n", - "epoch: 5 step: 3, loss is 1.6272845268249512\n", - "epoch: 5 step: 4, loss is 1.6062297821044922\n", - "epoch: 5 step: 5, loss is 1.5725517272949219\n", - "epoch: 5 step: 6, loss is 1.6263139247894287\n", - "epoch: 5 step: 7, loss is 1.5958149433135986\n", - "epoch: 5 step: 8, loss is 1.5896222591400146\n", - "epoch: 5 step: 9, loss is 1.5668258666992188\n", - "epoch: 5 step: 10, loss is 1.5255160331726074\n", - "epoch: 5 step: 11, loss is 1.6277358531951904\n", - "epoch: 5 step: 12, loss is 1.5296845436096191\n", - "epoch: 5 step: 13, loss is 1.4964330196380615\n", - "epoch: 5 step: 14, loss is 1.562056541442871\n", - "epoch: 5 step: 15, loss is 1.5771225690841675\n", - "epoch: 5 step: 16, loss is 1.5375909805297852\n", - "epoch: 5 step: 17, loss is 1.5960278511047363\n", - "epoch: 5 step: 18, loss is 1.6009914875030518\n", - "epoch: 5 step: 19, loss is 1.5288138389587402\n", - "epoch: 5 step: 20, loss is 1.613315463066101\n", - "epoch: 5 step: 21, loss is 1.6063491106033325\n", - "epoch: 5 step: 22, loss is 1.6259429454803467\n", - "epoch: 5 step: 23, loss is 1.6105166673660278\n", - "epoch: 5 step: 24, loss is 1.5539393424987793\n", - "epoch: 5 step: 25, loss is 1.564895749092102\n", - "epoch: 5 step: 26, loss is 1.6098949909210205\n", - "epoch: 5 step: 27, loss is 1.6622965335845947\n", - "epoch: 5 step: 28, loss is 1.702588438987732\n", - "epoch: 5 step: 29, loss is 1.5608000755310059\n", - "epoch: 5 step: 30, loss is 1.5815403461456299\n", - "epoch: 5 step: 31, loss is 1.6231831312179565\n", - "epoch: 5 step: 32, loss is 1.529085636138916\n", - "epoch: 5 step: 33, loss is 1.601198434829712\n", - "epoch: 5 step: 34, loss is 1.6691968441009521\n", - "epoch: 5 step: 35, loss is 1.6418415307998657\n", - "epoch: 5 step: 36, loss is 1.5125951766967773\n", - "epoch: 5 step: 37, loss is 1.573991060256958\n", - "epoch: 5 step: 38, loss is 1.5374033451080322\n", - "epoch: 5 step: 39, loss is 1.6113100051879883\n", - "epoch: 5 step: 40, loss is 1.6513816118240356\n", - "epoch: 5 step: 41, loss is 1.7058184146881104\n", - "epoch: 5 step: 42, loss is 1.5606614351272583\n", - "epoch: 5 step: 43, loss is 1.5729628801345825\n", - "epoch: 5 step: 44, loss is 1.5059725046157837\n", - "epoch: 5 step: 45, loss is 1.6124483346939087\n", - "epoch: 5 step: 46, loss is 1.6108061075210571\n", - "epoch: 5 step: 47, loss is 1.5724024772644043\n", - "epoch: 5 step: 48, loss is 1.5875262022018433\n", - "epoch: 5 step: 49, loss is 1.554578423500061\n", - "epoch: 5 step: 50, loss is 1.551038146018982\n", - "epoch: 5 step: 51, loss is 1.6033042669296265\n", - "epoch: 5 step: 52, loss is 1.5672204494476318\n", - "epoch: 5 step: 53, loss is 1.6042449474334717\n", - "epoch: 5 step: 54, loss is 1.8136216402053833\n", - "epoch: 5 step: 55, loss is 1.6811379194259644\n", - "epoch: 5 step: 56, loss is 1.5468108654022217\n", - "epoch: 5 step: 57, loss is 1.519727349281311\n", - "epoch: 5 step: 58, loss is 1.5434579849243164\n", - "epoch: 5 step: 59, loss is 1.5377097129821777\n", - "epoch: 5 step: 60, loss is 1.5702345371246338\n", - "epoch: 5 step: 61, loss is 1.6920826435089111\n", - "epoch: 5 step: 62, loss is 1.6663700342178345\n", - "epoch: 5 step: 63, loss is 1.533160924911499\n", - "epoch: 5 step: 64, loss is 1.6377326250076294\n", - "epoch: 5 step: 65, loss is 1.5873849391937256\n", - "epoch: 5 step: 66, loss is 1.5319710969924927\n", - "epoch: 5 step: 67, loss is 1.588597297668457\n", - "epoch: 5 step: 68, loss is 1.5093746185302734\n", - "epoch: 5 step: 69, loss is 1.6486823558807373\n", - "epoch: 5 step: 70, loss is 1.6806023120880127\n", - "epoch: 5 step: 71, loss is 1.6301050186157227\n", - "epoch: 5 step: 72, loss is 1.509552001953125\n", - "epoch: 5 step: 73, loss is 1.4995574951171875\n", - "epoch: 5 step: 74, loss is 1.568403959274292\n", - "epoch: 5 step: 75, loss is 1.5902581214904785\n", - "epoch: 5 step: 76, loss is 1.6017258167266846\n", - "epoch: 5 step: 77, loss is 1.5831518173217773\n", - "epoch: 5 step: 78, loss is 1.6122655868530273\n", - "epoch: 5 step: 79, loss is 1.51787269115448\n", - "epoch: 5 step: 80, loss is 1.5347437858581543\n", - "epoch: 5 step: 81, loss is 1.5797195434570312\n", - "epoch: 5 step: 82, loss is 1.6857746839523315\n", - "epoch: 5 step: 83, loss is 1.631077766418457\n", - "epoch: 5 step: 84, loss is 1.615084171295166\n", - "epoch: 5 step: 85, loss is 1.5356749296188354\n", - "epoch: 5 step: 86, loss is 1.5127631425857544\n", - "epoch: 5 step: 87, loss is 1.6314640045166016\n", - "epoch: 5 step: 88, loss is 1.630873203277588\n", - "epoch: 5 step: 89, loss is 1.5950806140899658\n", - "epoch: 5 step: 90, loss is 1.5196205377578735\n", - "epoch: 5 step: 91, loss is 1.614460825920105\n", - "epoch: 5 step: 92, loss is 1.5702085494995117\n", - "epoch: 5 step: 93, loss is 1.5679209232330322\n", - "epoch: 5 step: 94, loss is 1.590861201286316\n", - "epoch: 5 step: 95, loss is 1.6107532978057861\n", - "epoch: 5 step: 96, loss is 1.5590496063232422\n", - "epoch: 5 step: 97, loss is 1.660438895225525\n", - "epoch: 5 step: 98, loss is 1.5570570230484009\n", - "epoch: 5 step: 99, loss is 1.5751655101776123\n", - "epoch: 5 step: 100, loss is 1.4615893363952637\n", - "epoch: 5 step: 101, loss is 1.630858302116394\n", - "epoch: 5 step: 102, loss is 1.6327793598175049\n", - "epoch: 5 step: 103, loss is 1.4481351375579834\n", - "epoch: 5 step: 104, loss is 1.510433554649353\n", - "epoch: 5 step: 105, loss is 1.548460602760315\n", - "epoch: 5 step: 106, loss is 1.5288385152816772\n", - "epoch: 5 step: 107, loss is 1.5139927864074707\n", - "epoch: 5 step: 108, loss is 1.5642671585083008\n", - "epoch: 5 step: 109, loss is 1.590576171875\n", - "epoch: 5 step: 110, loss is 1.5412566661834717\n", - "epoch: 5 step: 111, loss is 1.5235416889190674\n", - "epoch: 5 step: 112, loss is 1.560255527496338\n", - "epoch: 5 step: 113, loss is 1.5404945611953735\n", - "epoch: 5 step: 114, loss is 1.5259674787521362\n", - "epoch: 5 step: 115, loss is 1.6100269556045532\n", - "epoch: 5 step: 116, loss is 1.5952180624008179\n", - "epoch: 5 step: 117, loss is 1.5212076902389526\n", - "epoch: 5 step: 118, loss is 1.544267177581787\n", - "epoch: 5 step: 119, loss is 1.515645980834961\n", - "epoch: 5 step: 120, loss is 1.5478583574295044\n", - "epoch: 5 step: 121, loss is 1.5606967210769653\n", - "epoch: 5 step: 122, loss is 1.5228321552276611\n", - "epoch: 5 step: 123, loss is 1.5908513069152832\n", - "epoch: 5 step: 124, loss is 1.509644865989685\n", - "epoch: 5 step: 125, loss is 1.482250452041626\n", - "epoch: 5 step: 126, loss is 1.6022708415985107\n", - "epoch: 5 step: 127, loss is 1.622236728668213\n", - "epoch: 5 step: 128, loss is 1.6023094654083252\n", - "epoch: 5 step: 129, loss is 1.5301949977874756\n", - "epoch: 5 step: 130, loss is 1.5557873249053955\n", - "epoch: 5 step: 131, loss is 1.5438777208328247\n", - "epoch: 5 step: 132, loss is 1.580703616142273\n", - "epoch: 5 step: 133, loss is 1.626776099205017\n", - "epoch: 5 step: 134, loss is 1.5010910034179688\n", - "epoch: 5 step: 135, loss is 1.659401535987854\n", - "epoch: 5 step: 136, loss is 1.5865554809570312\n", - "epoch: 5 step: 137, loss is 1.5445318222045898\n", - "epoch: 5 step: 138, loss is 1.5331158638000488\n", - "epoch: 5 step: 139, loss is 1.4952641725540161\n", - "epoch: 5 step: 140, loss is 1.581543207168579\n", - "epoch: 5 step: 141, loss is 1.5467302799224854\n", - "epoch: 5 step: 142, loss is 1.5560073852539062\n", - "epoch: 5 step: 143, loss is 1.5457018613815308\n", - "epoch: 5 step: 144, loss is 1.6202428340911865\n", - "epoch: 5 step: 145, loss is 1.5543478727340698\n", - "epoch: 5 step: 146, loss is 1.6049385070800781\n", - "epoch: 5 step: 147, loss is 1.525991678237915\n", - "epoch: 5 step: 148, loss is 1.5845924615859985\n", - "epoch: 5 step: 149, loss is 1.5389384031295776\n", - "epoch: 5 step: 150, loss is 1.4576280117034912\n", - "epoch: 5 step: 151, loss is 1.5723379850387573\n", - "epoch: 5 step: 152, loss is 1.5660076141357422\n", - "epoch: 5 step: 153, loss is 1.6097548007965088\n", - "epoch: 5 step: 154, loss is 1.5270884037017822\n", - "epoch: 5 step: 155, loss is 1.4979337453842163\n", - "epoch: 5 step: 156, loss is 1.6203107833862305\n", - "epoch: 5 step: 157, loss is 1.6619656085968018\n", - "epoch: 5 step: 158, loss is 1.4955337047576904\n", - "epoch: 5 step: 159, loss is 1.5828279256820679\n", - "epoch: 5 step: 160, loss is 1.5385479927062988\n", - "epoch: 5 step: 161, loss is 1.5685821771621704\n", - "epoch: 5 step: 162, loss is 1.6465656757354736\n", - "epoch: 5 step: 163, loss is 1.5739396810531616\n", - "epoch: 5 step: 164, loss is 1.4910187721252441\n", - "epoch: 5 step: 165, loss is 1.4646795988082886\n", - "epoch: 5 step: 166, loss is 1.5939422845840454\n", - "epoch: 5 step: 167, loss is 1.654055118560791\n", - "epoch: 5 step: 168, loss is 1.5559473037719727\n", - "epoch: 5 step: 169, loss is 1.6222816705703735\n", - "epoch: 5 step: 170, loss is 1.539888620376587\n", - "epoch: 5 step: 171, loss is 1.543352484703064\n", - "epoch: 5 step: 172, loss is 1.651602864265442\n", - "epoch: 5 step: 173, loss is 1.531855583190918\n", - "epoch: 5 step: 174, loss is 1.5096299648284912\n", - "epoch: 5 step: 175, loss is 1.5049216747283936\n", - "epoch: 5 step: 176, loss is 1.5709919929504395\n", - "epoch: 5 step: 177, loss is 1.4274080991744995\n", - "epoch: 5 step: 178, loss is 1.6023424863815308\n", - "epoch: 5 step: 179, loss is 1.5617828369140625\n", - "epoch: 5 step: 180, loss is 1.600217342376709\n", - "epoch: 5 step: 181, loss is 1.5970659255981445\n", - "epoch: 5 step: 182, loss is 1.5027505159378052\n", - "epoch: 5 step: 183, loss is 1.4966425895690918\n", - "epoch: 5 step: 184, loss is 1.5915578603744507\n", - "epoch: 5 step: 185, loss is 1.5784345865249634\n", - "epoch: 5 step: 186, loss is 1.5959726572036743\n", - "epoch: 5 step: 187, loss is 1.5866261720657349\n", - "epoch: 5 step: 188, loss is 1.576472282409668\n", - "epoch: 5 step: 189, loss is 1.5415232181549072\n", - "epoch: 5 step: 190, loss is 1.5600171089172363\n", - "epoch: 5 step: 191, loss is 1.50706946849823\n", - "epoch: 5 step: 192, loss is 1.540470004081726\n", - "epoch: 5 step: 193, loss is 1.5361647605895996\n", - "epoch: 5 step: 194, loss is 1.6157336235046387\n", - "epoch: 5 step: 195, loss is 1.5066640377044678\n", - "Train epoch time: 108087.211 ms, per step time: 554.293 ms\n", - "epoch: 6 step: 1, loss is 1.5168009996414185\n", - "epoch: 6 step: 2, loss is 1.5963847637176514\n", - "epoch: 6 step: 3, loss is 1.5281972885131836\n", - "epoch: 6 step: 4, loss is 1.6191624402999878\n", - "epoch: 6 step: 5, loss is 1.5344558954238892\n", - "epoch: 6 step: 6, loss is 1.5129823684692383\n", - "epoch: 6 step: 7, loss is 1.5464227199554443\n", - "epoch: 6 step: 8, loss is 1.6063425540924072\n", - "epoch: 6 step: 9, loss is 1.5158634185791016\n", - "epoch: 6 step: 10, loss is 1.5139622688293457\n", - "epoch: 6 step: 11, loss is 1.6050300598144531\n", - "epoch: 6 step: 12, loss is 1.5366644859313965\n", - "epoch: 6 step: 13, loss is 1.5967121124267578\n", - "epoch: 6 step: 14, loss is 1.5981378555297852\n", - "epoch: 6 step: 15, loss is 1.540015459060669\n", - "epoch: 6 step: 16, loss is 1.492516040802002\n", - "epoch: 6 step: 17, loss is 1.5513213872909546\n", - "epoch: 6 step: 18, loss is 1.5504059791564941\n", - "epoch: 6 step: 19, loss is 1.586832880973816\n", - "epoch: 6 step: 20, loss is 1.482323169708252\n", - "epoch: 6 step: 21, loss is 1.4803252220153809\n", - "epoch: 6 step: 22, loss is 1.5392757654190063\n", - "epoch: 6 step: 23, loss is 1.5714585781097412\n", - "epoch: 6 step: 24, loss is 1.4917312860488892\n", - "epoch: 6 step: 25, loss is 1.499375581741333\n", - "epoch: 6 step: 26, loss is 1.5034757852554321\n", - "epoch: 6 step: 27, loss is 1.5169413089752197\n", - "epoch: 6 step: 28, loss is 1.5198606252670288\n", - "epoch: 6 step: 29, loss is 1.5310466289520264\n", - "epoch: 6 step: 30, loss is 1.5656919479370117\n", - "epoch: 6 step: 31, loss is 1.4819889068603516\n", - "epoch: 6 step: 32, loss is 1.5463405847549438\n", - "epoch: 6 step: 33, loss is 1.5360537767410278\n", - "epoch: 6 step: 34, loss is 1.4743027687072754\n", - "epoch: 6 step: 35, loss is 1.4548977613449097\n", - "epoch: 6 step: 36, loss is 1.5358030796051025\n", - "epoch: 6 step: 37, loss is 1.4708020687103271\n", - "epoch: 6 step: 38, loss is 1.579813838005066\n", - "epoch: 6 step: 39, loss is 1.5433744192123413\n", - "epoch: 6 step: 40, loss is 1.4907677173614502\n", - "epoch: 6 step: 41, loss is 1.5300912857055664\n", - "epoch: 6 step: 42, loss is 1.5930089950561523\n", - "epoch: 6 step: 43, loss is 1.528731346130371\n", - "epoch: 6 step: 44, loss is 1.6503602266311646\n", - "epoch: 6 step: 45, loss is 1.5481113195419312\n", - "epoch: 6 step: 46, loss is 1.5438824892044067\n", - "epoch: 6 step: 47, loss is 1.4646594524383545\n", - "epoch: 6 step: 48, loss is 1.5950512886047363\n", - "epoch: 6 step: 49, loss is 1.5725396871566772\n", - "epoch: 6 step: 50, loss is 1.6261200904846191\n", - "epoch: 6 step: 51, loss is 1.5467002391815186\n", - "epoch: 6 step: 52, loss is 1.6101902723312378\n", - "epoch: 6 step: 53, loss is 1.5220361948013306\n", - "epoch: 6 step: 54, loss is 1.4702224731445312\n", - "epoch: 6 step: 55, loss is 1.5329726934432983\n", - "epoch: 6 step: 56, loss is 1.640350341796875\n", - "epoch: 6 step: 57, loss is 1.4936192035675049\n", - "epoch: 6 step: 58, loss is 1.5358295440673828\n", - "epoch: 6 step: 59, loss is 1.5270037651062012\n", - "epoch: 6 step: 60, loss is 1.5093586444854736\n", - "epoch: 6 step: 61, loss is 1.5998053550720215\n", - "epoch: 6 step: 62, loss is 1.5315927267074585\n", - "epoch: 6 step: 63, loss is 1.5140918493270874\n", - "epoch: 6 step: 64, loss is 1.4735920429229736\n", - "epoch: 6 step: 65, loss is 1.5319581031799316\n", - "epoch: 6 step: 66, loss is 1.6074835062026978\n", - "epoch: 6 step: 67, loss is 1.4713388681411743\n", - "epoch: 6 step: 68, loss is 1.5030381679534912\n", - "epoch: 6 step: 69, loss is 1.5320777893066406\n", - "epoch: 6 step: 70, loss is 1.5278956890106201\n", - "epoch: 6 step: 71, loss is 1.5255309343338013\n", - "epoch: 6 step: 72, loss is 1.5454436540603638\n", - "epoch: 6 step: 73, loss is 1.5482513904571533\n", - "epoch: 6 step: 74, loss is 1.4984415769577026\n", - "epoch: 6 step: 75, loss is 1.4952940940856934\n", - "epoch: 6 step: 76, loss is 1.5711333751678467\n", - "epoch: 6 step: 77, loss is 1.4789788722991943\n", - "epoch: 6 step: 78, loss is 1.561328411102295\n", - "epoch: 6 step: 79, loss is 1.5443943738937378\n", - "epoch: 6 step: 80, loss is 1.5559606552124023\n", - "epoch: 6 step: 81, loss is 1.5598878860473633\n", - "epoch: 6 step: 82, loss is 1.5287787914276123\n", - "epoch: 6 step: 83, loss is 1.5436670780181885\n", - "epoch: 6 step: 84, loss is 1.5120441913604736\n", - "epoch: 6 step: 85, loss is 1.592405080795288\n", - "epoch: 6 step: 86, loss is 1.5054988861083984\n", - "epoch: 6 step: 87, loss is 1.4739066362380981\n", - "epoch: 6 step: 88, loss is 1.576535701751709\n", - "epoch: 6 step: 89, loss is 1.5421173572540283\n", - "epoch: 6 step: 90, loss is 1.5323903560638428\n", - "epoch: 6 step: 91, loss is 1.549246072769165\n", - "epoch: 6 step: 92, loss is 1.5238741636276245\n", - "epoch: 6 step: 93, loss is 1.4108941555023193\n", - "epoch: 6 step: 94, loss is 1.5807687044143677\n", - "epoch: 6 step: 95, loss is 1.5101879835128784\n", - "epoch: 6 step: 96, loss is 1.5076720714569092\n", - "epoch: 6 step: 97, loss is 1.539828896522522\n", - "epoch: 6 step: 98, loss is 1.5246250629425049\n", - "epoch: 6 step: 99, loss is 1.5137839317321777\n", - "epoch: 6 step: 100, loss is 1.5154650211334229\n", - "epoch: 6 step: 101, loss is 1.4363713264465332\n", - "epoch: 6 step: 102, loss is 1.5324684381484985\n", - "epoch: 6 step: 103, loss is 1.4945255517959595\n", - "epoch: 6 step: 104, loss is 1.5052132606506348\n", - "epoch: 6 step: 105, loss is 1.4958027601242065\n", - "epoch: 6 step: 106, loss is 1.536914587020874\n", - "epoch: 6 step: 107, loss is 1.5131607055664062\n", - "epoch: 6 step: 108, loss is 1.5171908140182495\n", - "epoch: 6 step: 109, loss is 1.5488420724868774\n", - "epoch: 6 step: 110, loss is 1.5417617559432983\n", - "epoch: 6 step: 111, loss is 1.4130439758300781\n", - "epoch: 6 step: 112, loss is 1.457828402519226\n", - "epoch: 6 step: 113, loss is 1.4960986375808716\n", - "epoch: 6 step: 114, loss is 1.5217095613479614\n", - "epoch: 6 step: 115, loss is 1.4705275297164917\n", - "epoch: 6 step: 116, loss is 1.5543395280838013\n", - "epoch: 6 step: 117, loss is 1.4628500938415527\n", - "epoch: 6 step: 118, loss is 1.618275761604309\n", - "epoch: 6 step: 119, loss is 1.485256552696228\n", - "epoch: 6 step: 120, loss is 1.494795560836792\n", - "epoch: 6 step: 121, loss is 1.4875752925872803\n", - "epoch: 6 step: 122, loss is 1.6517702341079712\n", - "epoch: 6 step: 123, loss is 1.5723800659179688\n", - "epoch: 6 step: 124, loss is 1.5000405311584473\n", - "epoch: 6 step: 125, loss is 1.530178427696228\n", - "epoch: 6 step: 126, loss is 1.4836000204086304\n", - "epoch: 6 step: 127, loss is 1.5103240013122559\n", - "epoch: 6 step: 128, loss is 1.5475642681121826\n", - "epoch: 6 step: 129, loss is 1.6109751462936401\n", - "epoch: 6 step: 130, loss is 1.5858711004257202\n", - "epoch: 6 step: 131, loss is 1.5409538745880127\n", - "epoch: 6 step: 132, loss is 1.4811959266662598\n", - "epoch: 6 step: 133, loss is 1.421108365058899\n", - "epoch: 6 step: 134, loss is 1.4793981313705444\n", - "epoch: 6 step: 135, loss is 1.5129847526550293\n", - "epoch: 6 step: 136, loss is 1.4404023885726929\n", - "epoch: 6 step: 137, loss is 1.5967963933944702\n", - "epoch: 6 step: 138, loss is 1.4657764434814453\n", - "epoch: 6 step: 139, loss is 1.4295220375061035\n", - "epoch: 6 step: 140, loss is 1.5097485780715942\n", - "epoch: 6 step: 141, loss is 1.583897352218628\n", - "epoch: 6 step: 142, loss is 1.4590997695922852\n", - "epoch: 6 step: 143, loss is 1.4984616041183472\n", - "epoch: 6 step: 144, loss is 1.5084997415542603\n", - "epoch: 6 step: 145, loss is 1.4734172821044922\n", - "epoch: 6 step: 146, loss is 1.4855918884277344\n", - "epoch: 6 step: 147, loss is 1.4796168804168701\n", - "epoch: 6 step: 148, loss is 1.4822638034820557\n", - "epoch: 6 step: 149, loss is 1.4701366424560547\n", - "epoch: 6 step: 150, loss is 1.4216171503067017\n", - "epoch: 6 step: 151, loss is 1.595086693763733\n", - "epoch: 6 step: 152, loss is 1.5976423025131226\n", - "epoch: 6 step: 153, loss is 1.4181222915649414\n", - "epoch: 6 step: 154, loss is 1.5427049398422241\n", - "epoch: 6 step: 155, loss is 1.4240083694458008\n", - "epoch: 6 step: 156, loss is 1.501006841659546\n", - "epoch: 6 step: 157, loss is 1.4777637720108032\n", - "epoch: 6 step: 158, loss is 1.4978241920471191\n", - "epoch: 6 step: 159, loss is 1.6361052989959717\n", - "epoch: 6 step: 160, loss is 1.5181944370269775\n", - "epoch: 6 step: 161, loss is 1.5003464221954346\n", - "epoch: 6 step: 162, loss is 1.4519720077514648\n", - "epoch: 6 step: 163, loss is 1.5016770362854004\n", - "epoch: 6 step: 164, loss is 1.428086280822754\n", - "epoch: 6 step: 165, loss is 1.6404063701629639\n", - "epoch: 6 step: 166, loss is 1.467785358428955\n", - "epoch: 6 step: 167, loss is 1.508514165878296\n", - "epoch: 6 step: 168, loss is 1.4996943473815918\n", - "epoch: 6 step: 169, loss is 1.572036862373352\n", - "epoch: 6 step: 170, loss is 1.5294147729873657\n", - "epoch: 6 step: 171, loss is 1.5247507095336914\n", - "epoch: 6 step: 172, loss is 1.5536715984344482\n", - "epoch: 6 step: 173, loss is 1.5043799877166748\n", - "epoch: 6 step: 174, loss is 1.438157320022583\n", - "epoch: 6 step: 175, loss is 1.5259623527526855\n", - "epoch: 6 step: 176, loss is 1.5832343101501465\n", - "epoch: 6 step: 177, loss is 1.4981961250305176\n", - "epoch: 6 step: 178, loss is 1.4782218933105469\n", - "epoch: 6 step: 179, loss is 1.5882790088653564\n", - "epoch: 6 step: 180, loss is 1.5630435943603516\n", - "epoch: 6 step: 181, loss is 1.5255740880966187\n", - "epoch: 6 step: 182, loss is 1.4995763301849365\n", - "epoch: 6 step: 183, loss is 1.4683091640472412\n", - "epoch: 6 step: 184, loss is 1.4638352394104004\n", - "epoch: 6 step: 185, loss is 1.532323956489563\n", - "epoch: 6 step: 186, loss is 1.633467674255371\n", - "epoch: 6 step: 187, loss is 1.4564119577407837\n", - "epoch: 6 step: 188, loss is 1.5319931507110596\n", - "epoch: 6 step: 189, loss is 1.5097391605377197\n", - "epoch: 6 step: 190, loss is 1.5650966167449951\n", - "epoch: 6 step: 191, loss is 1.3985449075698853\n", - "epoch: 6 step: 192, loss is 1.502357006072998\n", - "epoch: 6 step: 193, loss is 1.5499777793884277\n", - "epoch: 6 step: 194, loss is 1.598647117614746\n", - "epoch: 6 step: 195, loss is 1.4927434921264648\n", - "Train epoch time: 100865.807 ms, per step time: 517.261 ms\n", - "epoch: 7 step: 1, loss is 1.5043296813964844\n", - "epoch: 7 step: 2, loss is 1.3788352012634277\n", - "epoch: 7 step: 3, loss is 1.424262523651123\n", - "epoch: 7 step: 4, loss is 1.4881532192230225\n", - "epoch: 7 step: 5, loss is 1.4929544925689697\n", - "epoch: 7 step: 6, loss is 1.5428223609924316\n", - "epoch: 7 step: 7, loss is 1.4219191074371338\n", - "epoch: 7 step: 8, loss is 1.543452501296997\n", - "epoch: 7 step: 9, loss is 1.4623894691467285\n", - "epoch: 7 step: 10, loss is 1.41693913936615\n", - "epoch: 7 step: 11, loss is 1.4937163591384888\n", - "epoch: 7 step: 12, loss is 1.586480975151062\n", - "epoch: 7 step: 13, loss is 1.4538681507110596\n", - "epoch: 7 step: 14, loss is 1.3656944036483765\n", - "epoch: 7 step: 15, loss is 1.4771169424057007\n", - "epoch: 7 step: 16, loss is 1.5156288146972656\n", - "epoch: 7 step: 17, loss is 1.5064911842346191\n", - "epoch: 7 step: 18, loss is 1.5924088954925537\n", - "epoch: 7 step: 19, loss is 1.4530917406082153\n", - "epoch: 7 step: 20, loss is 1.491387128829956\n", - "epoch: 7 step: 21, loss is 1.5176119804382324\n", - "epoch: 7 step: 22, loss is 1.4657269716262817\n", - "epoch: 7 step: 23, loss is 1.5061123371124268\n", - "epoch: 7 step: 24, loss is 1.4878525733947754\n", - "epoch: 7 step: 25, loss is 1.6137754917144775\n", - "epoch: 7 step: 26, loss is 1.4848593473434448\n", - "epoch: 7 step: 27, loss is 1.5650756359100342\n", - "epoch: 7 step: 28, loss is 1.6011370420455933\n", - "epoch: 7 step: 29, loss is 1.4152276515960693\n", - "epoch: 7 step: 30, loss is 1.5913746356964111\n", - "epoch: 7 step: 31, loss is 1.5784099102020264\n", - "epoch: 7 step: 32, loss is 1.4640570878982544\n", - "epoch: 7 step: 33, loss is 1.4940814971923828\n", - "epoch: 7 step: 34, loss is 1.5079275369644165\n", - "epoch: 7 step: 35, loss is 1.4612488746643066\n", - "epoch: 7 step: 36, loss is 1.533675193786621\n", - "epoch: 7 step: 37, loss is 1.45689058303833\n", - "epoch: 7 step: 38, loss is 1.5214346647262573\n", - "epoch: 7 step: 39, loss is 1.5260032415390015\n", - "epoch: 7 step: 40, loss is 1.5860832929611206\n", - "epoch: 7 step: 41, loss is 1.468464970588684\n", - "epoch: 7 step: 42, loss is 1.5327972173690796\n", - "epoch: 7 step: 43, loss is 1.4565191268920898\n", - "epoch: 7 step: 44, loss is 1.5572458505630493\n", - "epoch: 7 step: 45, loss is 1.5559360980987549\n", - "epoch: 7 step: 46, loss is 1.5142409801483154\n", - "epoch: 7 step: 47, loss is 1.523766279220581\n", - "epoch: 7 step: 48, loss is 1.5186293125152588\n", - "epoch: 7 step: 49, loss is 1.50870943069458\n", - "epoch: 7 step: 50, loss is 1.4578818082809448\n", - "epoch: 7 step: 51, loss is 1.5197813510894775\n", - "epoch: 7 step: 52, loss is 1.502407431602478\n", - "epoch: 7 step: 53, loss is 1.4740475416183472\n", - "epoch: 7 step: 54, loss is 1.540830135345459\n", - "epoch: 7 step: 55, loss is 1.3457492589950562\n", - "epoch: 7 step: 56, loss is 1.4958750009536743\n", - "epoch: 7 step: 57, loss is 1.5185296535491943\n", - "epoch: 7 step: 58, loss is 1.5216048955917358\n", - "epoch: 7 step: 59, loss is 1.5318355560302734\n", - "epoch: 7 step: 60, loss is 1.5011483430862427\n", - "epoch: 7 step: 61, loss is 1.515061378479004\n", - "epoch: 7 step: 62, loss is 1.4643523693084717\n", - "epoch: 7 step: 63, loss is 1.5048272609710693\n", - "epoch: 7 step: 64, loss is 1.493390440940857\n", - "epoch: 7 step: 65, loss is 1.4603462219238281\n", - "epoch: 7 step: 66, loss is 1.482275366783142\n", - "epoch: 7 step: 67, loss is 1.5105946063995361\n", - "epoch: 7 step: 68, loss is 1.4726853370666504\n", - "epoch: 7 step: 69, loss is 1.447388768196106\n", - "epoch: 7 step: 70, loss is 1.4647923707962036\n", - "epoch: 7 step: 71, loss is 1.5107338428497314\n", - "epoch: 7 step: 72, loss is 1.6002007722854614\n", - "epoch: 7 step: 73, loss is 1.4142224788665771\n", - "epoch: 7 step: 74, loss is 1.4973994493484497\n", - "epoch: 7 step: 75, loss is 1.5239574909210205\n", - "epoch: 7 step: 76, loss is 1.4929814338684082\n", - "epoch: 7 step: 77, loss is 1.4576858282089233\n", - "epoch: 7 step: 78, loss is 1.4740468263626099\n", - "epoch: 7 step: 79, loss is 1.4783765077590942\n", - "epoch: 7 step: 80, loss is 1.4699275493621826\n", - "epoch: 7 step: 81, loss is 1.446077823638916\n", - "epoch: 7 step: 82, loss is 1.4819600582122803\n", - "epoch: 7 step: 83, loss is 1.465059518814087\n", - "epoch: 7 step: 84, loss is 1.4979264736175537\n", - "epoch: 7 step: 85, loss is 1.4489562511444092\n", - "epoch: 7 step: 86, loss is 1.5509796142578125\n", - "epoch: 7 step: 87, loss is 1.4808306694030762\n", - "epoch: 7 step: 88, loss is 1.5191899538040161\n", - "epoch: 7 step: 89, loss is 1.4386074542999268\n", - "epoch: 7 step: 90, loss is 1.5016305446624756\n", - "epoch: 7 step: 91, loss is 1.4730781316757202\n", - "epoch: 7 step: 92, loss is 1.4346343278884888\n", - "epoch: 7 step: 93, loss is 1.4838359355926514\n", - "epoch: 7 step: 94, loss is 1.4321085214614868\n", - "epoch: 7 step: 95, loss is 1.4832935333251953\n", - "epoch: 7 step: 96, loss is 1.3848750591278076\n", - "epoch: 7 step: 97, loss is 1.458479642868042\n", - "epoch: 7 step: 98, loss is 1.404242753982544\n", - "epoch: 7 step: 99, loss is 1.4245388507843018\n", - "epoch: 7 step: 100, loss is 1.4893617630004883\n", - "epoch: 7 step: 101, loss is 1.4813257455825806\n", - "epoch: 7 step: 102, loss is 1.479996681213379\n", - "epoch: 7 step: 103, loss is 1.4750529527664185\n", - "epoch: 7 step: 104, loss is 1.4361767768859863\n", - "epoch: 7 step: 105, loss is 1.4210655689239502\n", - "epoch: 7 step: 106, loss is 1.4760034084320068\n", - "epoch: 7 step: 107, loss is 1.467147707939148\n", - "epoch: 7 step: 108, loss is 1.4473330974578857\n", - "epoch: 7 step: 109, loss is 1.4925254583358765\n", - "epoch: 7 step: 110, loss is 1.540977954864502\n", - "epoch: 7 step: 111, loss is 1.4327526092529297\n", - "epoch: 7 step: 112, loss is 1.487854242324829\n", - "epoch: 7 step: 113, loss is 1.372823715209961\n", - "epoch: 7 step: 114, loss is 1.4697837829589844\n", - "epoch: 7 step: 115, loss is 1.4933768510818481\n", - "epoch: 7 step: 116, loss is 1.3966046571731567\n", - "epoch: 7 step: 117, loss is 1.4160324335098267\n", - "epoch: 7 step: 118, loss is 1.4595578908920288\n", - "epoch: 7 step: 119, loss is 1.4743643999099731\n", - "epoch: 7 step: 120, loss is 1.557667851448059\n", - "epoch: 7 step: 121, loss is 1.4244754314422607\n", - "epoch: 7 step: 122, loss is 1.494997501373291\n", - "epoch: 7 step: 123, loss is 1.4864234924316406\n", - "epoch: 7 step: 124, loss is 1.4721158742904663\n", - "epoch: 7 step: 125, loss is 1.5518609285354614\n", - "epoch: 7 step: 126, loss is 1.4957640171051025\n", - "epoch: 7 step: 127, loss is 1.3156301975250244\n", - "epoch: 7 step: 128, loss is 1.398167371749878\n", - "epoch: 7 step: 129, loss is 1.4935675859451294\n", - "epoch: 7 step: 130, loss is 1.508893609046936\n", - "epoch: 7 step: 131, loss is 1.4556041955947876\n", - "epoch: 7 step: 132, loss is 1.5139472484588623\n", - "epoch: 7 step: 133, loss is 1.4905041456222534\n", - "epoch: 7 step: 134, loss is 1.4743626117706299\n", - "epoch: 7 step: 135, loss is 1.5177185535430908\n", - "epoch: 7 step: 136, loss is 1.5296862125396729\n", - "epoch: 7 step: 137, loss is 1.4775011539459229\n", - "epoch: 7 step: 138, loss is 1.549059510231018\n", - "epoch: 7 step: 139, loss is 1.4695754051208496\n", - "epoch: 7 step: 140, loss is 1.484771966934204\n", - "epoch: 7 step: 141, loss is 1.5034211874008179\n", - "epoch: 7 step: 142, loss is 1.4984829425811768\n", - "epoch: 7 step: 143, loss is 1.4896142482757568\n", - "epoch: 7 step: 144, loss is 1.4848573207855225\n", - "epoch: 7 step: 145, loss is 1.434865951538086\n", - "epoch: 7 step: 146, loss is 1.4549081325531006\n", - "epoch: 7 step: 147, loss is 1.4179425239562988\n", - "epoch: 7 step: 148, loss is 1.547905445098877\n", - "epoch: 7 step: 149, loss is 1.4736230373382568\n", - "epoch: 7 step: 150, loss is 1.5593163967132568\n", - "epoch: 7 step: 151, loss is 1.4970840215682983\n", - "epoch: 7 step: 152, loss is 1.5117411613464355\n", - "epoch: 7 step: 153, loss is 1.5070085525512695\n", - "epoch: 7 step: 154, loss is 1.4941980838775635\n", - "epoch: 7 step: 155, loss is 1.5356048345565796\n", - "epoch: 7 step: 156, loss is 1.4605953693389893\n", - "epoch: 7 step: 157, loss is 1.4507675170898438\n", - "epoch: 7 step: 158, loss is 1.454154133796692\n", - "epoch: 7 step: 159, loss is 1.508192539215088\n", - "epoch: 7 step: 160, loss is 1.454262614250183\n", - "epoch: 7 step: 161, loss is 1.5052950382232666\n", - "epoch: 7 step: 162, loss is 1.5292794704437256\n", - "epoch: 7 step: 163, loss is 1.4873976707458496\n", - "epoch: 7 step: 164, loss is 1.4131702184677124\n", - "epoch: 7 step: 165, loss is 1.4637771844863892\n", - "epoch: 7 step: 166, loss is 1.408691644668579\n", - "epoch: 7 step: 167, loss is 1.4266360998153687\n", - "epoch: 7 step: 168, loss is 1.5367345809936523\n", - "epoch: 7 step: 169, loss is 1.4338159561157227\n", - "epoch: 7 step: 170, loss is 1.483839511871338\n", - "epoch: 7 step: 171, loss is 1.4692538976669312\n", - "epoch: 7 step: 172, loss is 1.4180325269699097\n", - "epoch: 7 step: 173, loss is 1.4824738502502441\n", - "epoch: 7 step: 174, loss is 1.4606093168258667\n", - "epoch: 7 step: 175, loss is 1.5255937576293945\n", - "epoch: 7 step: 176, loss is 1.3911335468292236\n", - "epoch: 7 step: 177, loss is 1.4300789833068848\n", - "epoch: 7 step: 178, loss is 1.4878897666931152\n", - "epoch: 7 step: 179, loss is 1.4815349578857422\n", - "epoch: 7 step: 180, loss is 1.4449535608291626\n", - "epoch: 7 step: 181, loss is 1.4588613510131836\n", - "epoch: 7 step: 182, loss is 1.5129939317703247\n", - "epoch: 7 step: 183, loss is 1.4789873361587524\n", - "epoch: 7 step: 184, loss is 1.4415959119796753\n", - "epoch: 7 step: 185, loss is 1.445063829421997\n", - "epoch: 7 step: 186, loss is 1.4950401782989502\n", - "epoch: 7 step: 187, loss is 1.4018011093139648\n", - "epoch: 7 step: 188, loss is 1.4623416662216187\n", - "epoch: 7 step: 189, loss is 1.407805323600769\n", - "epoch: 7 step: 190, loss is 1.5904037952423096\n", - "epoch: 7 step: 191, loss is 1.520334005355835\n", - "epoch: 7 step: 192, loss is 1.5010075569152832\n", - "epoch: 7 step: 193, loss is 1.3924946784973145\n", - "epoch: 7 step: 194, loss is 1.4323792457580566\n", - "epoch: 7 step: 195, loss is 1.488898754119873\n", - "Train epoch time: 105356.687 ms, per step time: 540.291 ms\n", - "epoch: 8 step: 1, loss is 1.4853860139846802\n", - "epoch: 8 step: 2, loss is 1.4470711946487427\n", - "epoch: 8 step: 3, loss is 1.441148281097412\n", - "epoch: 8 step: 4, loss is 1.4429980516433716\n", - "epoch: 8 step: 5, loss is 1.4304293394088745\n", - "epoch: 8 step: 6, loss is 1.4625797271728516\n", - "epoch: 8 step: 7, loss is 1.483774185180664\n", - "epoch: 8 step: 8, loss is 1.4424699544906616\n", - "epoch: 8 step: 9, loss is 1.4378409385681152\n", - "epoch: 8 step: 10, loss is 1.4000816345214844\n", - "epoch: 8 step: 11, loss is 1.4254200458526611\n", - "epoch: 8 step: 12, loss is 1.4616323709487915\n", - "epoch: 8 step: 13, loss is 1.474768877029419\n", - "epoch: 8 step: 14, loss is 1.3732140064239502\n", - "epoch: 8 step: 15, loss is 1.5181782245635986\n", - "epoch: 8 step: 16, loss is 1.4393178224563599\n", - "epoch: 8 step: 17, loss is 1.382467269897461\n", - "epoch: 8 step: 18, loss is 1.3791776895523071\n", - "epoch: 8 step: 19, loss is 1.4564411640167236\n", - "epoch: 8 step: 20, loss is 1.4218473434448242\n", - "epoch: 8 step: 21, loss is 1.3829455375671387\n", - "epoch: 8 step: 22, loss is 1.3811804056167603\n", - "epoch: 8 step: 23, loss is 1.4496384859085083\n", - "epoch: 8 step: 24, loss is 1.4368200302124023\n", - "epoch: 8 step: 25, loss is 1.4838359355926514\n", - "epoch: 8 step: 26, loss is 1.4819374084472656\n", - "epoch: 8 step: 27, loss is 1.5077060461044312\n", - "epoch: 8 step: 28, loss is 1.42545747756958\n", - "epoch: 8 step: 29, loss is 1.4789379835128784\n", - "epoch: 8 step: 30, loss is 1.480667233467102\n", - "epoch: 8 step: 31, loss is 1.458118200302124\n", - "epoch: 8 step: 32, loss is 1.5266969203948975\n", - "epoch: 8 step: 33, loss is 1.3946259021759033\n", - "epoch: 8 step: 34, loss is 1.4376158714294434\n", - "epoch: 8 step: 35, loss is 1.5635749101638794\n", - "epoch: 8 step: 36, loss is 1.517399787902832\n", - "epoch: 8 step: 37, loss is 1.3861666917800903\n", - "epoch: 8 step: 38, loss is 1.4951542615890503\n", - "epoch: 8 step: 39, loss is 1.5694758892059326\n", - "epoch: 8 step: 40, loss is 1.5099910497665405\n", - "epoch: 8 step: 41, loss is 1.4824888706207275\n", - "epoch: 8 step: 42, loss is 1.4218077659606934\n", - "epoch: 8 step: 43, loss is 1.438224196434021\n", - "epoch: 8 step: 44, loss is 1.4067015647888184\n", - "epoch: 8 step: 45, loss is 1.5105013847351074\n", - "epoch: 8 step: 46, loss is 1.4284451007843018\n", - "epoch: 8 step: 47, loss is 1.5443179607391357\n", - "epoch: 8 step: 48, loss is 1.4850034713745117\n", - "epoch: 8 step: 49, loss is 1.3432358503341675\n", - "epoch: 8 step: 50, loss is 1.3830974102020264\n", - "epoch: 8 step: 51, loss is 1.440751075744629\n", - "epoch: 8 step: 52, loss is 1.43281888961792\n", - "epoch: 8 step: 53, loss is 1.4782578945159912\n", - "epoch: 8 step: 54, loss is 1.5047858953475952\n", - "epoch: 8 step: 55, loss is 1.4760655164718628\n", - "epoch: 8 step: 56, loss is 1.3672726154327393\n", - "epoch: 8 step: 57, loss is 1.4034481048583984\n", - "epoch: 8 step: 58, loss is 1.3738510608673096\n", - "epoch: 8 step: 59, loss is 1.4158509969711304\n", - "epoch: 8 step: 60, loss is 1.5088627338409424\n", - "epoch: 8 step: 61, loss is 1.4259867668151855\n", - "epoch: 8 step: 62, loss is 1.4301403760910034\n", - "epoch: 8 step: 63, loss is 1.5740902423858643\n", - "epoch: 8 step: 64, loss is 1.4569450616836548\n", - "epoch: 8 step: 65, loss is 1.4422351121902466\n", - "epoch: 8 step: 66, loss is 1.505530595779419\n", - "epoch: 8 step: 67, loss is 1.4461724758148193\n", - "epoch: 8 step: 68, loss is 1.454694390296936\n", - "epoch: 8 step: 69, loss is 1.4635491371154785\n", - "epoch: 8 step: 70, loss is 1.441287875175476\n", - "epoch: 8 step: 71, loss is 1.453078031539917\n", - "epoch: 8 step: 72, loss is 1.5568044185638428\n", - "epoch: 8 step: 73, loss is 1.4678857326507568\n", - "epoch: 8 step: 74, loss is 1.512624979019165\n", - "epoch: 8 step: 75, loss is 1.3334951400756836\n", - "epoch: 8 step: 76, loss is 1.425999641418457\n", - "epoch: 8 step: 77, loss is 1.3990145921707153\n", - "epoch: 8 step: 78, loss is 1.461276888847351\n", - "epoch: 8 step: 79, loss is 1.4124958515167236\n", - "epoch: 8 step: 80, loss is 1.4877912998199463\n", - "epoch: 8 step: 81, loss is 1.4394843578338623\n", - "epoch: 8 step: 82, loss is 1.4359078407287598\n", - "epoch: 8 step: 83, loss is 1.507434606552124\n", - "epoch: 8 step: 84, loss is 1.4494572877883911\n", - "epoch: 8 step: 85, loss is 1.526078224182129\n", - "epoch: 8 step: 86, loss is 1.5779447555541992\n", - "epoch: 8 step: 87, loss is 1.5267746448516846\n", - "epoch: 8 step: 88, loss is 1.415459156036377\n", - "epoch: 8 step: 89, loss is 1.4322260618209839\n", - "epoch: 8 step: 90, loss is 1.566877841949463\n", - "epoch: 8 step: 91, loss is 1.4789512157440186\n", - "epoch: 8 step: 92, loss is 1.5568833351135254\n", - "epoch: 8 step: 93, loss is 1.5022315979003906\n", - "epoch: 8 step: 94, loss is 1.4006327390670776\n", - "epoch: 8 step: 95, loss is 1.4552278518676758\n", - "epoch: 8 step: 96, loss is 1.4713218212127686\n", - "epoch: 8 step: 97, loss is 1.4800403118133545\n", - "epoch: 8 step: 98, loss is 1.492903470993042\n", - "epoch: 8 step: 99, loss is 1.5539541244506836\n", - "epoch: 8 step: 100, loss is 1.4644291400909424\n", - "epoch: 8 step: 101, loss is 1.4984171390533447\n", - "epoch: 8 step: 102, loss is 1.3292292356491089\n", - "epoch: 8 step: 103, loss is 1.4338009357452393\n", - "epoch: 8 step: 104, loss is 1.5475879907608032\n", - "epoch: 8 step: 105, loss is 1.542767882347107\n", - "epoch: 8 step: 106, loss is 1.3752655982971191\n", - "epoch: 8 step: 107, loss is 1.4356662034988403\n", - "epoch: 8 step: 108, loss is 1.4400396347045898\n", - "epoch: 8 step: 109, loss is 1.5020948648452759\n", - "epoch: 8 step: 110, loss is 1.4970731735229492\n", - "epoch: 8 step: 111, loss is 1.4158711433410645\n", - "epoch: 8 step: 112, loss is 1.3296138048171997\n", - "epoch: 8 step: 113, loss is 1.6084356307983398\n", - "epoch: 8 step: 114, loss is 1.479214072227478\n", - "epoch: 8 step: 115, loss is 1.3798211812973022\n", - "epoch: 8 step: 116, loss is 1.4386321306228638\n", - "epoch: 8 step: 117, loss is 1.410789966583252\n", - "epoch: 8 step: 118, loss is 1.3517998456954956\n", - "epoch: 8 step: 119, loss is 1.5129280090332031\n", - "epoch: 8 step: 120, loss is 1.492523193359375\n", - "epoch: 8 step: 121, loss is 1.603529453277588\n", - "epoch: 8 step: 122, loss is 1.4350736141204834\n", - "epoch: 8 step: 123, loss is 1.3458735942840576\n", - "epoch: 8 step: 124, loss is 1.489173173904419\n", - "epoch: 8 step: 125, loss is 1.5628888607025146\n", - "epoch: 8 step: 126, loss is 1.4916396141052246\n", - "epoch: 8 step: 127, loss is 1.3608587980270386\n", - "epoch: 8 step: 128, loss is 1.3901667594909668\n", - "epoch: 8 step: 129, loss is 1.3849161863327026\n", - "epoch: 8 step: 130, loss is 1.4271172285079956\n", - "epoch: 8 step: 131, loss is 1.4397755861282349\n", - "epoch: 8 step: 132, loss is 1.4869177341461182\n", - "epoch: 8 step: 133, loss is 1.5868098735809326\n", - "epoch: 8 step: 134, loss is 1.4563021659851074\n", - "epoch: 8 step: 135, loss is 1.3524556159973145\n", - "epoch: 8 step: 136, loss is 1.4983081817626953\n", - "epoch: 8 step: 137, loss is 1.4211821556091309\n", - "epoch: 8 step: 138, loss is 1.419816255569458\n", - "epoch: 8 step: 139, loss is 1.4573042392730713\n", - "epoch: 8 step: 140, loss is 1.4487924575805664\n", - "epoch: 8 step: 141, loss is 1.433356761932373\n", - "epoch: 8 step: 142, loss is 1.4964767694473267\n", - "epoch: 8 step: 143, loss is 1.5534299612045288\n", - "epoch: 8 step: 144, loss is 1.4708095788955688\n", - "epoch: 8 step: 145, loss is 1.5685863494873047\n", - "epoch: 8 step: 146, loss is 1.4808427095413208\n", - "epoch: 8 step: 147, loss is 1.4608464241027832\n", - "epoch: 8 step: 148, loss is 1.494614601135254\n", - "epoch: 8 step: 149, loss is 1.4873383045196533\n", - "epoch: 8 step: 150, loss is 1.341841220855713\n", - "epoch: 8 step: 151, loss is 1.3668982982635498\n", - "epoch: 8 step: 152, loss is 1.4026339054107666\n", - "epoch: 8 step: 153, loss is 1.5319308042526245\n", - "epoch: 8 step: 154, loss is 1.3257153034210205\n", - "epoch: 8 step: 155, loss is 1.42469322681427\n", - "epoch: 8 step: 156, loss is 1.4665048122406006\n", - "epoch: 8 step: 157, loss is 1.4799840450286865\n", - "epoch: 8 step: 158, loss is 1.4337728023529053\n", - "epoch: 8 step: 159, loss is 1.443000316619873\n", - "epoch: 8 step: 160, loss is 1.3782110214233398\n", - "epoch: 8 step: 161, loss is 1.4556231498718262\n", - "epoch: 8 step: 162, loss is 1.425423264503479\n", - "epoch: 8 step: 163, loss is 1.4370026588439941\n", - "epoch: 8 step: 164, loss is 1.365470290184021\n", - "epoch: 8 step: 165, loss is 1.410109043121338\n", - "epoch: 8 step: 166, loss is 1.44974946975708\n", - "epoch: 8 step: 167, loss is 1.3680527210235596\n", - "epoch: 8 step: 168, loss is 1.3873088359832764\n", - "epoch: 8 step: 169, loss is 1.5280447006225586\n", - "epoch: 8 step: 170, loss is 1.5055896043777466\n", - "epoch: 8 step: 171, loss is 1.432206153869629\n", - "epoch: 8 step: 172, loss is 1.480765700340271\n", - "epoch: 8 step: 173, loss is 1.5037331581115723\n", - "epoch: 8 step: 174, loss is 1.4330967664718628\n", - "epoch: 8 step: 175, loss is 1.4243203401565552\n", - "epoch: 8 step: 176, loss is 1.3958309888839722\n", - "epoch: 8 step: 177, loss is 1.5025379657745361\n", - "epoch: 8 step: 178, loss is 1.4663933515548706\n", - "epoch: 8 step: 179, loss is 1.452102780342102\n", - "epoch: 8 step: 180, loss is 1.451858639717102\n", - "epoch: 8 step: 181, loss is 1.3984813690185547\n", - "epoch: 8 step: 182, loss is 1.4788213968276978\n", - "epoch: 8 step: 183, loss is 1.3017902374267578\n", - "epoch: 8 step: 184, loss is 1.4115046262741089\n", - "epoch: 8 step: 185, loss is 1.436378002166748\n", - "epoch: 8 step: 186, loss is 1.4421536922454834\n", - "epoch: 8 step: 187, loss is 1.452845573425293\n", - "epoch: 8 step: 188, loss is 1.434173345565796\n", - "epoch: 8 step: 189, loss is 1.4310007095336914\n", - "epoch: 8 step: 190, loss is 1.3160090446472168\n", - "epoch: 8 step: 191, loss is 1.397233247756958\n", - "epoch: 8 step: 192, loss is 1.4541261196136475\n", - "epoch: 8 step: 193, loss is 1.4517838954925537\n", - "epoch: 8 step: 194, loss is 1.4931917190551758\n", - "epoch: 8 step: 195, loss is 1.5315526723861694\n", - "Train epoch time: 102444.866 ms, per step time: 525.358 ms\n", - "epoch: 9 step: 1, loss is 1.6003079414367676\n", - "epoch: 9 step: 2, loss is 1.4922685623168945\n", - "epoch: 9 step: 3, loss is 1.3885917663574219\n", - "epoch: 9 step: 4, loss is 1.3959556818008423\n", - "epoch: 9 step: 5, loss is 1.3999963998794556\n", - "epoch: 9 step: 6, loss is 1.4670345783233643\n", - "epoch: 9 step: 7, loss is 1.3973442316055298\n", - "epoch: 9 step: 8, loss is 1.340246319770813\n", - "epoch: 9 step: 9, loss is 1.4790980815887451\n", - "epoch: 9 step: 10, loss is 1.3846538066864014\n", - "epoch: 9 step: 11, loss is 1.3954954147338867\n", - "epoch: 9 step: 12, loss is 1.4041377305984497\n", - "epoch: 9 step: 13, loss is 1.4407566785812378\n", - "epoch: 9 step: 14, loss is 1.4082683324813843\n", - "epoch: 9 step: 15, loss is 1.4336481094360352\n", - "epoch: 9 step: 16, loss is 1.4163028001785278\n", - "epoch: 9 step: 17, loss is 1.4272379875183105\n", - "epoch: 9 step: 18, loss is 1.4297065734863281\n", - "epoch: 9 step: 19, loss is 1.422825574874878\n", - "epoch: 9 step: 20, loss is 1.4385401010513306\n", - "epoch: 9 step: 21, loss is 1.445806622505188\n", - "epoch: 9 step: 22, loss is 1.419236421585083\n", - "epoch: 9 step: 23, loss is 1.3894257545471191\n", - "epoch: 9 step: 24, loss is 1.372558832168579\n", - "epoch: 9 step: 25, loss is 1.4225895404815674\n", - "epoch: 9 step: 26, loss is 1.4315637350082397\n", - "epoch: 9 step: 27, loss is 1.396859884262085\n", - "epoch: 9 step: 28, loss is 1.4430700540542603\n", - "epoch: 9 step: 29, loss is 1.425110101699829\n", - "epoch: 9 step: 30, loss is 1.340305209159851\n", - "epoch: 9 step: 31, loss is 1.4256365299224854\n", - "epoch: 9 step: 32, loss is 1.425264835357666\n", - "epoch: 9 step: 33, loss is 1.3432583808898926\n", - "epoch: 9 step: 34, loss is 1.4501047134399414\n", - "epoch: 9 step: 35, loss is 1.4256477355957031\n", - "epoch: 9 step: 36, loss is 1.3926483392715454\n", - "epoch: 9 step: 37, loss is 1.467071771621704\n", - "epoch: 9 step: 38, loss is 1.4511688947677612\n", - "epoch: 9 step: 39, loss is 1.425896167755127\n", - "epoch: 9 step: 40, loss is 1.39301598072052\n", - "epoch: 9 step: 41, loss is 1.3640766143798828\n", - "epoch: 9 step: 42, loss is 1.383095622062683\n", - "epoch: 9 step: 43, loss is 1.3945188522338867\n", - "epoch: 9 step: 44, loss is 1.3717586994171143\n", - "epoch: 9 step: 45, loss is 1.4483091831207275\n", - "epoch: 9 step: 46, loss is 1.4148410558700562\n", - "epoch: 9 step: 47, loss is 1.4304040670394897\n", - "epoch: 9 step: 48, loss is 1.3608626127243042\n", - "epoch: 9 step: 49, loss is 1.42831289768219\n", - "epoch: 9 step: 50, loss is 1.4228458404541016\n", - "epoch: 9 step: 51, loss is 1.4425525665283203\n", - "epoch: 9 step: 52, loss is 1.4267643690109253\n", - "epoch: 9 step: 53, loss is 1.3897196054458618\n", - "epoch: 9 step: 54, loss is 1.4612106084823608\n", - "epoch: 9 step: 55, loss is 1.4505631923675537\n", - "epoch: 9 step: 56, loss is 1.4501452445983887\n", - "epoch: 9 step: 57, loss is 1.4348971843719482\n", - "epoch: 9 step: 58, loss is 1.3447551727294922\n", - "epoch: 9 step: 59, loss is 1.3725731372833252\n", - "epoch: 9 step: 60, loss is 1.4050712585449219\n", - "epoch: 9 step: 61, loss is 1.380196452140808\n", - "epoch: 9 step: 62, loss is 1.5016015768051147\n", - "epoch: 9 step: 63, loss is 1.3762125968933105\n", - "epoch: 9 step: 64, loss is 1.400113821029663\n", - "epoch: 9 step: 65, loss is 1.390522837638855\n", - "epoch: 9 step: 66, loss is 1.436388373374939\n", - "epoch: 9 step: 67, loss is 1.4666852951049805\n", - "epoch: 9 step: 68, loss is 1.3964097499847412\n", - "epoch: 9 step: 69, loss is 1.3992280960083008\n", - "epoch: 9 step: 70, loss is 1.403984546661377\n", - "epoch: 9 step: 71, loss is 1.5064489841461182\n", - "epoch: 9 step: 72, loss is 1.4924342632293701\n", - "epoch: 9 step: 73, loss is 1.4470736980438232\n", - "epoch: 9 step: 74, loss is 1.4246807098388672\n", - "epoch: 9 step: 75, loss is 1.4689629077911377\n", - "epoch: 9 step: 76, loss is 1.4128447771072388\n", - "epoch: 9 step: 77, loss is 1.4700579643249512\n", - "epoch: 9 step: 78, loss is 1.3486058712005615\n", - "epoch: 9 step: 79, loss is 1.4582267999649048\n", - "epoch: 9 step: 80, loss is 1.396195650100708\n", - "epoch: 9 step: 81, loss is 1.3688485622406006\n", - "epoch: 9 step: 82, loss is 1.3706858158111572\n", - "epoch: 9 step: 83, loss is 1.316467046737671\n", - "epoch: 9 step: 84, loss is 1.5192853212356567\n", - "epoch: 9 step: 85, loss is 1.459778904914856\n", - "epoch: 9 step: 86, loss is 1.4018524885177612\n", - "epoch: 9 step: 87, loss is 1.4267604351043701\n", - "epoch: 9 step: 88, loss is 1.4821763038635254\n", - "epoch: 9 step: 89, loss is 1.4102380275726318\n", - "epoch: 9 step: 90, loss is 1.4617805480957031\n", - "epoch: 9 step: 91, loss is 1.4174072742462158\n", - "epoch: 9 step: 92, loss is 1.4345035552978516\n", - "epoch: 9 step: 93, loss is 1.3794127702713013\n", - "epoch: 9 step: 94, loss is 1.4041898250579834\n", - "epoch: 9 step: 95, loss is 1.3837155103683472\n", - "epoch: 9 step: 96, loss is 1.437793493270874\n", - "epoch: 9 step: 97, loss is 1.4495553970336914\n", - "epoch: 9 step: 98, loss is 1.4666194915771484\n", - "epoch: 9 step: 99, loss is 1.3122203350067139\n", - "epoch: 9 step: 100, loss is 1.4746571779251099\n", - "epoch: 9 step: 101, loss is 1.3794174194335938\n", - "epoch: 9 step: 102, loss is 1.467755675315857\n", - "epoch: 9 step: 103, loss is 1.583702564239502\n", - "epoch: 9 step: 104, loss is 1.4728593826293945\n", - "epoch: 9 step: 105, loss is 1.447981834411621\n", - "epoch: 9 step: 106, loss is 1.3983805179595947\n", - "epoch: 9 step: 107, loss is 1.4462443590164185\n", - "epoch: 9 step: 108, loss is 1.3800263404846191\n", - "epoch: 9 step: 109, loss is 1.5332759618759155\n", - "epoch: 9 step: 110, loss is 1.3966152667999268\n", - "epoch: 9 step: 111, loss is 1.505787968635559\n", - "epoch: 9 step: 112, loss is 1.5261991024017334\n", - "epoch: 9 step: 113, loss is 1.4829952716827393\n", - "epoch: 9 step: 114, loss is 1.4459309577941895\n", - "epoch: 9 step: 115, loss is 1.4073562622070312\n", - "epoch: 9 step: 116, loss is 1.4061671495437622\n", - "epoch: 9 step: 117, loss is 1.4721447229385376\n", - "epoch: 9 step: 118, loss is 1.361497163772583\n", - "epoch: 9 step: 119, loss is 1.4536912441253662\n", - "epoch: 9 step: 120, loss is 1.424666166305542\n", - "epoch: 9 step: 121, loss is 1.4328957796096802\n", - "epoch: 9 step: 122, loss is 1.334822654724121\n", - "epoch: 9 step: 123, loss is 1.443067193031311\n", - "epoch: 9 step: 124, loss is 1.3541892766952515\n", - "epoch: 9 step: 125, loss is 1.3579010963439941\n", - "epoch: 9 step: 126, loss is 1.3874437808990479\n", - "epoch: 9 step: 127, loss is 1.4592578411102295\n", - "epoch: 9 step: 128, loss is 1.5056045055389404\n", - "epoch: 9 step: 129, loss is 1.4291508197784424\n", - "epoch: 9 step: 130, loss is 1.4102530479431152\n", - "epoch: 9 step: 131, loss is 1.4127767086029053\n", - "epoch: 9 step: 132, loss is 1.44157874584198\n", - "epoch: 9 step: 133, loss is 1.4844645261764526\n", - "epoch: 9 step: 134, loss is 1.4196217060089111\n", - "epoch: 9 step: 135, loss is 1.39158034324646\n", - "epoch: 9 step: 136, loss is 1.4368102550506592\n", - "epoch: 9 step: 137, loss is 1.420792579650879\n", - "epoch: 9 step: 138, loss is 1.3750956058502197\n", - "epoch: 9 step: 139, loss is 1.4317573308944702\n", - "epoch: 9 step: 140, loss is 1.4562273025512695\n", - "epoch: 9 step: 141, loss is 1.4701918363571167\n", - "epoch: 9 step: 142, loss is 1.4579381942749023\n", - "epoch: 9 step: 143, loss is 1.4216327667236328\n", - "epoch: 9 step: 144, loss is 1.4019056558609009\n", - "epoch: 9 step: 145, loss is 1.3909857273101807\n", - "epoch: 9 step: 146, loss is 1.3865052461624146\n", - "epoch: 9 step: 147, loss is 1.567305088043213\n", - "epoch: 9 step: 148, loss is 1.3793929815292358\n", - "epoch: 9 step: 149, loss is 1.3975459337234497\n", - "epoch: 9 step: 150, loss is 1.3994706869125366\n", - "epoch: 9 step: 151, loss is 1.4336097240447998\n", - "epoch: 9 step: 152, loss is 1.4594308137893677\n", - "epoch: 9 step: 153, loss is 1.402277946472168\n", - "epoch: 9 step: 154, loss is 1.5039217472076416\n", - "epoch: 9 step: 155, loss is 1.41551673412323\n", - "epoch: 9 step: 156, loss is 1.4417976140975952\n", - "epoch: 9 step: 157, loss is 1.4270507097244263\n", - "epoch: 9 step: 158, loss is 1.406843900680542\n", - "epoch: 9 step: 159, loss is 1.4105967283248901\n", - "epoch: 9 step: 160, loss is 1.457517385482788\n", - "epoch: 9 step: 161, loss is 1.4588218927383423\n", - "epoch: 9 step: 162, loss is 1.3877910375595093\n", - "epoch: 9 step: 163, loss is 1.4787626266479492\n", - "epoch: 9 step: 164, loss is 1.3771215677261353\n", - "epoch: 9 step: 165, loss is 1.405901312828064\n", - "epoch: 9 step: 166, loss is 1.421569585800171\n", - "epoch: 9 step: 167, loss is 1.460265874862671\n", - "epoch: 9 step: 168, loss is 1.4700508117675781\n", - "epoch: 9 step: 169, loss is 1.438446044921875\n", - "epoch: 9 step: 170, loss is 1.4892833232879639\n", - "epoch: 9 step: 171, loss is 1.4415148496627808\n", - "epoch: 9 step: 172, loss is 1.4261375665664673\n", - "epoch: 9 step: 173, loss is 1.4154267311096191\n", - "epoch: 9 step: 174, loss is 1.4122343063354492\n", - "epoch: 9 step: 175, loss is 1.4426662921905518\n", - "epoch: 9 step: 176, loss is 1.4262408018112183\n", - "epoch: 9 step: 177, loss is 1.4288458824157715\n", - "epoch: 9 step: 178, loss is 1.3773396015167236\n", - "epoch: 9 step: 179, loss is 1.4386996030807495\n", - "epoch: 9 step: 180, loss is 1.5087385177612305\n", - "epoch: 9 step: 181, loss is 1.4953683614730835\n", - "epoch: 9 step: 182, loss is 1.3578590154647827\n", - "epoch: 9 step: 183, loss is 1.4742990732192993\n", - "epoch: 9 step: 184, loss is 1.3722326755523682\n", - "epoch: 9 step: 185, loss is 1.3456703424453735\n", - "epoch: 9 step: 186, loss is 1.4324419498443604\n", - "epoch: 9 step: 187, loss is 1.3626792430877686\n", - "epoch: 9 step: 188, loss is 1.382414698600769\n", - "epoch: 9 step: 189, loss is 1.51063871383667\n", - "epoch: 9 step: 190, loss is 1.3704649209976196\n", - "epoch: 9 step: 191, loss is 1.4699370861053467\n", - "epoch: 9 step: 192, loss is 1.370850682258606\n", - "epoch: 9 step: 193, loss is 1.3789448738098145\n", - "epoch: 9 step: 194, loss is 1.370216965675354\n", - "epoch: 9 step: 195, loss is 1.3970491886138916\n", - "Train epoch time: 107645.555 ms, per step time: 552.028 ms\n", - "epoch: 10 step: 1, loss is 1.2965832948684692\n", - "epoch: 10 step: 2, loss is 1.3624372482299805\n", - "epoch: 10 step: 3, loss is 1.2861902713775635\n", - "epoch: 10 step: 4, loss is 1.3241184949874878\n", - "epoch: 10 step: 5, loss is 1.394718050956726\n", - "epoch: 10 step: 6, loss is 1.3413889408111572\n", - "epoch: 10 step: 7, loss is 1.4911961555480957\n", - "epoch: 10 step: 8, loss is 1.417178750038147\n", - "epoch: 10 step: 9, loss is 1.3227043151855469\n", - "epoch: 10 step: 10, loss is 1.4835829734802246\n", - "epoch: 10 step: 11, loss is 1.412089228630066\n", - "epoch: 10 step: 12, loss is 1.40829598903656\n", - "epoch: 10 step: 13, loss is 1.3629873991012573\n", - "epoch: 10 step: 14, loss is 1.3833584785461426\n", - "epoch: 10 step: 15, loss is 1.411811113357544\n", - "epoch: 10 step: 16, loss is 1.398743748664856\n", - "epoch: 10 step: 17, loss is 1.4473192691802979\n", - "epoch: 10 step: 18, loss is 1.3827720880508423\n", - "epoch: 10 step: 19, loss is 1.4063584804534912\n", - "epoch: 10 step: 20, loss is 1.3422629833221436\n", - "epoch: 10 step: 21, loss is 1.334032416343689\n", - "epoch: 10 step: 22, loss is 1.414698600769043\n", - "epoch: 10 step: 23, loss is 1.3855944871902466\n", - "epoch: 10 step: 24, loss is 1.4665839672088623\n", - "epoch: 10 step: 25, loss is 1.354512333869934\n", - "epoch: 10 step: 26, loss is 1.3405847549438477\n", - "epoch: 10 step: 27, loss is 1.297778844833374\n", - "epoch: 10 step: 28, loss is 1.3773537874221802\n", - "epoch: 10 step: 29, loss is 1.3269649744033813\n", - "epoch: 10 step: 30, loss is 1.422094464302063\n", - "epoch: 10 step: 31, loss is 1.4265559911727905\n", - "epoch: 10 step: 32, loss is 1.418647289276123\n", - "epoch: 10 step: 33, loss is 1.389244794845581\n", - "epoch: 10 step: 34, loss is 1.3263553380966187\n", - "epoch: 10 step: 35, loss is 1.275538444519043\n", - "epoch: 10 step: 36, loss is 1.3983631134033203\n", - "epoch: 10 step: 37, loss is 1.4519941806793213\n", - "epoch: 10 step: 38, loss is 1.3014628887176514\n", - "epoch: 10 step: 39, loss is 1.4144717454910278\n", - "epoch: 10 step: 40, loss is 1.4499932527542114\n", - "epoch: 10 step: 41, loss is 1.3236216306686401\n", - "epoch: 10 step: 42, loss is 1.4025533199310303\n", - "epoch: 10 step: 43, loss is 1.4357435703277588\n", - "epoch: 10 step: 44, loss is 1.3669359683990479\n", - "epoch: 10 step: 45, loss is 1.4060128927230835\n", - "epoch: 10 step: 46, loss is 1.4033373594284058\n", - "epoch: 10 step: 47, loss is 1.3929178714752197\n", - "epoch: 10 step: 48, loss is 1.4031305313110352\n", - "epoch: 10 step: 49, loss is 1.4559919834136963\n", - "epoch: 10 step: 50, loss is 1.3836954832077026\n", - "epoch: 10 step: 51, loss is 1.3887559175491333\n", - "epoch: 10 step: 52, loss is 1.3818857669830322\n", - "epoch: 10 step: 53, loss is 1.3133264780044556\n", - "epoch: 10 step: 54, loss is 1.4239494800567627\n", - "epoch: 10 step: 55, loss is 1.405240535736084\n", - "epoch: 10 step: 56, loss is 1.3808413743972778\n", - "epoch: 10 step: 57, loss is 1.4532716274261475\n", - "epoch: 10 step: 58, loss is 1.3615643978118896\n", - "epoch: 10 step: 59, loss is 1.3954668045043945\n", - "epoch: 10 step: 60, loss is 1.4080253839492798\n", - "epoch: 10 step: 61, loss is 1.5060691833496094\n", - "epoch: 10 step: 62, loss is 1.3712656497955322\n", - "epoch: 10 step: 63, loss is 1.4440624713897705\n", - "epoch: 10 step: 64, loss is 1.4231438636779785\n", - "epoch: 10 step: 65, loss is 1.4151415824890137\n", - "epoch: 10 step: 66, loss is 1.4696968793869019\n", - "epoch: 10 step: 67, loss is 1.3374946117401123\n", - "epoch: 10 step: 68, loss is 1.447821021080017\n", - "epoch: 10 step: 69, loss is 1.373509168624878\n", - "epoch: 10 step: 70, loss is 1.3768022060394287\n", - "epoch: 10 step: 71, loss is 1.4237534999847412\n", - "epoch: 10 step: 72, loss is 1.3670027256011963\n", - "epoch: 10 step: 73, loss is 1.3372024297714233\n", - "epoch: 10 step: 74, loss is 1.3745112419128418\n", - "epoch: 10 step: 75, loss is 1.3913434743881226\n", - "epoch: 10 step: 76, loss is 1.50279700756073\n", - "epoch: 10 step: 77, loss is 1.378105878829956\n", - "epoch: 10 step: 78, loss is 1.4290138483047485\n", - "epoch: 10 step: 79, loss is 1.3755422830581665\n", - "epoch: 10 step: 80, loss is 1.3978270292282104\n", - "epoch: 10 step: 81, loss is 1.418957233428955\n", - "epoch: 10 step: 82, loss is 1.3231757879257202\n", - "epoch: 10 step: 83, loss is 1.3601419925689697\n", - "epoch: 10 step: 84, loss is 1.3891749382019043\n", - "epoch: 10 step: 85, loss is 1.3336032629013062\n", - "epoch: 10 step: 86, loss is 1.4387264251708984\n", - "epoch: 10 step: 87, loss is 1.447472333908081\n", - "epoch: 10 step: 88, loss is 1.3845824003219604\n", - "epoch: 10 step: 89, loss is 1.3586456775665283\n", - "epoch: 10 step: 90, loss is 1.4330099821090698\n", - "epoch: 10 step: 91, loss is 1.4640119075775146\n", - "epoch: 10 step: 92, loss is 1.4041026830673218\n", - "epoch: 10 step: 93, loss is 1.4550449848175049\n", - "epoch: 10 step: 94, loss is 1.5469350814819336\n", - "epoch: 10 step: 95, loss is 1.3541643619537354\n", - "epoch: 10 step: 96, loss is 1.3415396213531494\n", - "epoch: 10 step: 97, loss is 1.3518762588500977\n", - "epoch: 10 step: 98, loss is 1.360211730003357\n", - "epoch: 10 step: 99, loss is 1.4328492879867554\n", - "epoch: 10 step: 100, loss is 1.4450207948684692\n", - "epoch: 10 step: 101, loss is 1.477220892906189\n", - "epoch: 10 step: 102, loss is 1.3989790678024292\n", - "epoch: 10 step: 103, loss is 1.4099704027175903\n", - "epoch: 10 step: 104, loss is 1.3115266561508179\n", - "epoch: 10 step: 105, loss is 1.3436390161514282\n", - "epoch: 10 step: 106, loss is 1.3612253665924072\n", - "epoch: 10 step: 107, loss is 1.4591314792633057\n", - "epoch: 10 step: 108, loss is 1.4166926145553589\n", - "epoch: 10 step: 109, loss is 1.3011889457702637\n", - "epoch: 10 step: 110, loss is 1.4686541557312012\n", - "epoch: 10 step: 111, loss is 1.3920936584472656\n", - "epoch: 10 step: 112, loss is 1.4055709838867188\n", - "epoch: 10 step: 113, loss is 1.4412797689437866\n", - "epoch: 10 step: 114, loss is 1.4033015966415405\n", - "epoch: 10 step: 115, loss is 1.3964070081710815\n", - "epoch: 10 step: 116, loss is 1.3559627532958984\n", - "epoch: 10 step: 117, loss is 1.3963572978973389\n", - "epoch: 10 step: 118, loss is 1.349740982055664\n", - "epoch: 10 step: 119, loss is 1.4372875690460205\n", - "epoch: 10 step: 120, loss is 1.358196496963501\n", - "epoch: 10 step: 121, loss is 1.3117228746414185\n", - "epoch: 10 step: 122, loss is 1.3786026239395142\n", - "epoch: 10 step: 123, loss is 1.3010280132293701\n", - "epoch: 10 step: 124, loss is 1.4654299020767212\n", - "epoch: 10 step: 125, loss is 1.3337533473968506\n", - "epoch: 10 step: 126, loss is 1.364565372467041\n", - "epoch: 10 step: 127, loss is 1.2704663276672363\n", - "epoch: 10 step: 128, loss is 1.3564231395721436\n", - "epoch: 10 step: 129, loss is 1.4180039167404175\n", - "epoch: 10 step: 130, loss is 1.3639845848083496\n", - "epoch: 10 step: 131, loss is 1.3803002834320068\n", - "epoch: 10 step: 132, loss is 1.3628630638122559\n", - "epoch: 10 step: 133, loss is 1.3558411598205566\n", - "epoch: 10 step: 134, loss is 1.4883337020874023\n", - "epoch: 10 step: 135, loss is 1.333411455154419\n", - "epoch: 10 step: 136, loss is 1.3035935163497925\n", - "epoch: 10 step: 137, loss is 1.3214057683944702\n", - "epoch: 10 step: 138, loss is 1.3928450345993042\n", - "epoch: 10 step: 139, loss is 1.3657970428466797\n", - "epoch: 10 step: 140, loss is 1.3745687007904053\n", - "epoch: 10 step: 141, loss is 1.4447153806686401\n", - "epoch: 10 step: 142, loss is 1.2999922037124634\n", - "epoch: 10 step: 143, loss is 1.3633801937103271\n", - "epoch: 10 step: 144, loss is 1.3480429649353027\n", - "epoch: 10 step: 145, loss is 1.3235867023468018\n", - "epoch: 10 step: 146, loss is 1.3890784978866577\n", - "epoch: 10 step: 147, loss is 1.4675740003585815\n", - "epoch: 10 step: 148, loss is 1.4685134887695312\n", - "epoch: 10 step: 149, loss is 1.377044916152954\n", - "epoch: 10 step: 150, loss is 1.3216993808746338\n", - "epoch: 10 step: 151, loss is 1.290349006652832\n", - "epoch: 10 step: 152, loss is 1.413101315498352\n", - "epoch: 10 step: 153, loss is 1.3955527544021606\n", - "epoch: 10 step: 154, loss is 1.4087172746658325\n", - "epoch: 10 step: 155, loss is 1.2923272848129272\n", - "epoch: 10 step: 156, loss is 1.346842646598816\n", - "epoch: 10 step: 157, loss is 1.3531287908554077\n", - "epoch: 10 step: 158, loss is 1.3451437950134277\n", - "epoch: 10 step: 159, loss is 1.4337797164916992\n", - "epoch: 10 step: 160, loss is 1.475834846496582\n", - "epoch: 10 step: 161, loss is 1.4216883182525635\n", - "epoch: 10 step: 162, loss is 1.3326752185821533\n", - "epoch: 10 step: 163, loss is 1.3601791858673096\n", - "epoch: 10 step: 164, loss is 1.4948947429656982\n", - "epoch: 10 step: 165, loss is 1.4416465759277344\n", - "epoch: 10 step: 166, loss is 1.4442185163497925\n", - "epoch: 10 step: 167, loss is 1.4152555465698242\n", - "epoch: 10 step: 168, loss is 1.4029054641723633\n", - "epoch: 10 step: 169, loss is 1.3682323694229126\n", - "epoch: 10 step: 170, loss is 1.4172747135162354\n", - "epoch: 10 step: 171, loss is 1.4432785511016846\n", - "epoch: 10 step: 172, loss is 1.4246838092803955\n", - "epoch: 10 step: 173, loss is 1.371138572692871\n", - "epoch: 10 step: 174, loss is 1.3486088514328003\n", - "epoch: 10 step: 175, loss is 1.4125900268554688\n", - "epoch: 10 step: 176, loss is 1.3639887571334839\n", - "epoch: 10 step: 177, loss is 1.3915724754333496\n", - "epoch: 10 step: 178, loss is 1.3451502323150635\n", - "epoch: 10 step: 179, loss is 1.3965051174163818\n", - "epoch: 10 step: 180, loss is 1.380311369895935\n", - "epoch: 10 step: 181, loss is 1.3846101760864258\n", - "epoch: 10 step: 182, loss is 1.398587703704834\n", - "epoch: 10 step: 183, loss is 1.3646464347839355\n", - "epoch: 10 step: 184, loss is 1.4128984212875366\n", - "epoch: 10 step: 185, loss is 1.369757890701294\n", - "epoch: 10 step: 186, loss is 1.3501085042953491\n", - "epoch: 10 step: 187, loss is 1.4274100065231323\n", - "epoch: 10 step: 188, loss is 1.3888895511627197\n", - "epoch: 10 step: 189, loss is 1.3530522584915161\n", - "epoch: 10 step: 190, loss is 1.3565177917480469\n", - "epoch: 10 step: 191, loss is 1.3507171869277954\n", - "epoch: 10 step: 192, loss is 1.3254823684692383\n", - "epoch: 10 step: 193, loss is 1.4154565334320068\n", - "epoch: 10 step: 194, loss is 1.3216679096221924\n", - "epoch: 10 step: 195, loss is 1.4296022653579712\n", - "Train epoch time: 101595.825 ms, per step time: 521.004 ms\n", - "epoch: 11 step: 1, loss is 1.3514986038208008\n", - "epoch: 11 step: 2, loss is 1.3705165386199951\n", - "epoch: 11 step: 3, loss is 1.3199777603149414\n", - "epoch: 11 step: 4, loss is 1.3809438943862915\n", - "epoch: 11 step: 5, loss is 1.2884817123413086\n", - "epoch: 11 step: 6, loss is 1.4112142324447632\n", - "epoch: 11 step: 7, loss is 1.355219841003418\n", - "epoch: 11 step: 8, loss is 1.414138913154602\n", - "epoch: 11 step: 9, loss is 1.4002182483673096\n", - "epoch: 11 step: 10, loss is 1.3864917755126953\n", - "epoch: 11 step: 11, loss is 1.3203208446502686\n", - "epoch: 11 step: 12, loss is 1.3462626934051514\n", - "epoch: 11 step: 13, loss is 1.2533496618270874\n", - "epoch: 11 step: 14, loss is 1.40065598487854\n", - "epoch: 11 step: 15, loss is 1.3974335193634033\n", - "epoch: 11 step: 16, loss is 1.4740949869155884\n", - "epoch: 11 step: 17, loss is 1.3100659847259521\n", - "epoch: 11 step: 18, loss is 1.3775184154510498\n", - "epoch: 11 step: 19, loss is 1.3206316232681274\n", - "epoch: 11 step: 20, loss is 1.3319069147109985\n", - "epoch: 11 step: 21, loss is 1.3000259399414062\n", - "epoch: 11 step: 22, loss is 1.4466540813446045\n", - "epoch: 11 step: 23, loss is 1.4565842151641846\n", - "epoch: 11 step: 24, loss is 1.436469554901123\n", - "epoch: 11 step: 25, loss is 1.3870550394058228\n", - "epoch: 11 step: 26, loss is 1.4553287029266357\n", - "epoch: 11 step: 27, loss is 1.2967276573181152\n", - "epoch: 11 step: 28, loss is 1.3419265747070312\n", - "epoch: 11 step: 29, loss is 1.367044448852539\n", - "epoch: 11 step: 30, loss is 1.264862060546875\n", - "epoch: 11 step: 31, loss is 1.411987543106079\n", - "epoch: 11 step: 32, loss is 1.3183720111846924\n", - "epoch: 11 step: 33, loss is 1.3933228254318237\n", - "epoch: 11 step: 34, loss is 1.3272223472595215\n", - "epoch: 11 step: 35, loss is 1.2883217334747314\n", - "epoch: 11 step: 36, loss is 1.3552230596542358\n", - "epoch: 11 step: 37, loss is 1.3874359130859375\n", - "epoch: 11 step: 38, loss is 1.3859970569610596\n", - "epoch: 11 step: 39, loss is 1.3702952861785889\n", - "epoch: 11 step: 40, loss is 1.442229986190796\n", - "epoch: 11 step: 41, loss is 1.2251743078231812\n", - "epoch: 11 step: 42, loss is 1.365355134010315\n", - "epoch: 11 step: 43, loss is 1.3616288900375366\n", - "epoch: 11 step: 44, loss is 1.4360814094543457\n", - "epoch: 11 step: 45, loss is 1.3755671977996826\n", - "epoch: 11 step: 46, loss is 1.3499059677124023\n", - "epoch: 11 step: 47, loss is 1.300149917602539\n", - "epoch: 11 step: 48, loss is 1.3271315097808838\n", - "epoch: 11 step: 49, loss is 1.3486077785491943\n", - "epoch: 11 step: 50, loss is 1.4033631086349487\n", - "epoch: 11 step: 51, loss is 1.3766133785247803\n", - "epoch: 11 step: 52, loss is 1.3841084241867065\n", - "epoch: 11 step: 53, loss is 1.4159090518951416\n", - "epoch: 11 step: 54, loss is 1.4055582284927368\n", - "epoch: 11 step: 55, loss is 1.3272042274475098\n", - "epoch: 11 step: 56, loss is 1.2775148153305054\n", - "epoch: 11 step: 57, loss is 1.3210208415985107\n", - "epoch: 11 step: 58, loss is 1.4437336921691895\n", - "epoch: 11 step: 59, loss is 1.2408883571624756\n", - "epoch: 11 step: 60, loss is 1.3514443635940552\n", - "epoch: 11 step: 61, loss is 1.3840934038162231\n", - "epoch: 11 step: 62, loss is 1.415282964706421\n", - "epoch: 11 step: 63, loss is 1.2683483362197876\n", - "epoch: 11 step: 64, loss is 1.3667012453079224\n", - "epoch: 11 step: 65, loss is 1.383507251739502\n", - "epoch: 11 step: 66, loss is 1.3947486877441406\n", - "epoch: 11 step: 67, loss is 1.3435380458831787\n", - "epoch: 11 step: 68, loss is 1.353773832321167\n", - "epoch: 11 step: 69, loss is 1.432517409324646\n", - "epoch: 11 step: 70, loss is 1.3472764492034912\n", - "epoch: 11 step: 71, loss is 1.4028894901275635\n", - "epoch: 11 step: 72, loss is 1.3879528045654297\n", - "epoch: 11 step: 73, loss is 1.3442697525024414\n", - "epoch: 11 step: 74, loss is 1.4034984111785889\n", - "epoch: 11 step: 75, loss is 1.3146501779556274\n", - "epoch: 11 step: 76, loss is 1.3686045408248901\n", - "epoch: 11 step: 77, loss is 1.3054349422454834\n", - "epoch: 11 step: 78, loss is 1.4089261293411255\n", - "epoch: 11 step: 79, loss is 1.4178318977355957\n", - "epoch: 11 step: 80, loss is 1.380204439163208\n", - "epoch: 11 step: 81, loss is 1.3763902187347412\n", - "epoch: 11 step: 82, loss is 1.373510479927063\n", - "epoch: 11 step: 83, loss is 1.365464448928833\n", - "epoch: 11 step: 84, loss is 1.3540847301483154\n", - "epoch: 11 step: 85, loss is 1.4299991130828857\n", - "epoch: 11 step: 86, loss is 1.378877878189087\n", - "epoch: 11 step: 87, loss is 1.3229223489761353\n", - "epoch: 11 step: 88, loss is 1.3692700862884521\n", - "epoch: 11 step: 89, loss is 1.2946447134017944\n", - "epoch: 11 step: 90, loss is 1.3349860906600952\n", - "epoch: 11 step: 91, loss is 1.3907686471939087\n", - "epoch: 11 step: 92, loss is 1.3047585487365723\n", - "epoch: 11 step: 93, loss is 1.4182707071304321\n", - "epoch: 11 step: 94, loss is 1.4012025594711304\n", - "epoch: 11 step: 95, loss is 1.4166676998138428\n", - "epoch: 11 step: 96, loss is 1.3014649152755737\n", - "epoch: 11 step: 97, loss is 1.308947205543518\n", - "epoch: 11 step: 98, loss is 1.3489638566970825\n", - "epoch: 11 step: 99, loss is 1.2714179754257202\n", - "epoch: 11 step: 100, loss is 1.3834896087646484\n", - "epoch: 11 step: 101, loss is 1.4287711381912231\n", - "epoch: 11 step: 102, loss is 1.382741928100586\n", - "epoch: 11 step: 103, loss is 1.3602871894836426\n", - "epoch: 11 step: 104, loss is 1.3250287771224976\n", - "epoch: 11 step: 105, loss is 1.3959355354309082\n", - "epoch: 11 step: 106, loss is 1.3501150608062744\n", - "epoch: 11 step: 107, loss is 1.3617260456085205\n", - "epoch: 11 step: 108, loss is 1.3895246982574463\n", - "epoch: 11 step: 109, loss is 1.2615770101547241\n", - "epoch: 11 step: 110, loss is 1.2695530652999878\n", - "epoch: 11 step: 111, loss is 1.3917005062103271\n", - "epoch: 11 step: 112, loss is 1.3721950054168701\n", - "epoch: 11 step: 113, loss is 1.3860143423080444\n", - "epoch: 11 step: 114, loss is 1.3357609510421753\n", - "epoch: 11 step: 115, loss is 1.266148567199707\n", - "epoch: 11 step: 116, loss is 1.394500732421875\n", - "epoch: 11 step: 117, loss is 1.374269723892212\n", - "epoch: 11 step: 118, loss is 1.4328869581222534\n", - "epoch: 11 step: 119, loss is 1.4372501373291016\n", - "epoch: 11 step: 120, loss is 1.318766474723816\n", - "epoch: 11 step: 121, loss is 1.2610046863555908\n", - "epoch: 11 step: 122, loss is 1.3094037771224976\n", - "epoch: 11 step: 123, loss is 1.3522298336029053\n", - "epoch: 11 step: 124, loss is 1.3229259252548218\n", - "epoch: 11 step: 125, loss is 1.4207537174224854\n", - "epoch: 11 step: 126, loss is 1.42739737033844\n", - "epoch: 11 step: 127, loss is 1.365236520767212\n", - "epoch: 11 step: 128, loss is 1.4127171039581299\n", - "epoch: 11 step: 129, loss is 1.2993857860565186\n", - "epoch: 11 step: 130, loss is 1.300777792930603\n", - "epoch: 11 step: 131, loss is 1.3890771865844727\n", - "epoch: 11 step: 132, loss is 1.4688968658447266\n", - "epoch: 11 step: 133, loss is 1.3597408533096313\n", - "epoch: 11 step: 134, loss is 1.3276069164276123\n", - "epoch: 11 step: 135, loss is 1.3636209964752197\n", - "epoch: 11 step: 136, loss is 1.369603157043457\n", - "epoch: 11 step: 137, loss is 1.375201940536499\n", - "epoch: 11 step: 138, loss is 1.3906245231628418\n", - "epoch: 11 step: 139, loss is 1.3657907247543335\n", - "epoch: 11 step: 140, loss is 1.452655553817749\n", - "epoch: 11 step: 141, loss is 1.3102095127105713\n", - "epoch: 11 step: 142, loss is 1.2915419340133667\n", - "epoch: 11 step: 143, loss is 1.3614193201065063\n", - "epoch: 11 step: 144, loss is 1.2567229270935059\n", - "epoch: 11 step: 145, loss is 1.4643816947937012\n", - "epoch: 11 step: 146, loss is 1.3137043714523315\n", - "epoch: 11 step: 147, loss is 1.2624988555908203\n", - "epoch: 11 step: 148, loss is 1.3650047779083252\n", - "epoch: 11 step: 149, loss is 1.36278235912323\n", - "epoch: 11 step: 150, loss is 1.283724069595337\n", - "epoch: 11 step: 151, loss is 1.3203036785125732\n", - "epoch: 11 step: 152, loss is 1.361722707748413\n", - "epoch: 11 step: 153, loss is 1.376830816268921\n", - "epoch: 11 step: 154, loss is 1.3566585779190063\n", - "epoch: 11 step: 155, loss is 1.3124173879623413\n", - "epoch: 11 step: 156, loss is 1.2711949348449707\n", - "epoch: 11 step: 157, loss is 1.2913358211517334\n", - "epoch: 11 step: 158, loss is 1.4583773612976074\n", - "epoch: 11 step: 159, loss is 1.2532050609588623\n", - "epoch: 11 step: 160, loss is 1.4087457656860352\n", - "epoch: 11 step: 161, loss is 1.3923335075378418\n", - "epoch: 11 step: 162, loss is 1.2906339168548584\n", - "epoch: 11 step: 163, loss is 1.3523333072662354\n", - "epoch: 11 step: 164, loss is 1.3478566408157349\n", - "epoch: 11 step: 165, loss is 1.3769158124923706\n", - "epoch: 11 step: 166, loss is 1.3983933925628662\n", - "epoch: 11 step: 167, loss is 1.3652666807174683\n", - "epoch: 11 step: 168, loss is 1.354666829109192\n", - "epoch: 11 step: 169, loss is 1.3988981246948242\n", - "epoch: 11 step: 170, loss is 1.3378368616104126\n", - "epoch: 11 step: 171, loss is 1.3551857471466064\n", - "epoch: 11 step: 172, loss is 1.3677846193313599\n", - "epoch: 11 step: 173, loss is 1.3591129779815674\n", - "epoch: 11 step: 174, loss is 1.336830973625183\n", - "epoch: 11 step: 175, loss is 1.294440507888794\n", - "epoch: 11 step: 176, loss is 1.3856513500213623\n", - "epoch: 11 step: 177, loss is 1.4490528106689453\n", - "epoch: 11 step: 178, loss is 1.2735486030578613\n", - "epoch: 11 step: 179, loss is 1.3973665237426758\n", - "epoch: 11 step: 180, loss is 1.385074496269226\n", - "epoch: 11 step: 181, loss is 1.2603427171707153\n", - "epoch: 11 step: 182, loss is 1.4360918998718262\n", - "epoch: 11 step: 183, loss is 1.4103286266326904\n", - "epoch: 11 step: 184, loss is 1.3210636377334595\n", - "epoch: 11 step: 185, loss is 1.289481520652771\n", - "epoch: 11 step: 186, loss is 1.3785433769226074\n", - "epoch: 11 step: 187, loss is 1.3512091636657715\n", - "epoch: 11 step: 188, loss is 1.4189457893371582\n", - "epoch: 11 step: 189, loss is 1.3827811479568481\n", - "epoch: 11 step: 190, loss is 1.411993384361267\n", - "epoch: 11 step: 191, loss is 1.4060397148132324\n", - "epoch: 11 step: 192, loss is 1.2939680814743042\n", - "epoch: 11 step: 193, loss is 1.387575626373291\n", - "epoch: 11 step: 194, loss is 1.3169260025024414\n", - "epoch: 11 step: 195, loss is 1.3644827604293823\n", - "Train epoch time: 109156.335 ms, per step time: 559.776 ms\n", - "epoch: 12 step: 1, loss is 1.3749120235443115\n", - "epoch: 12 step: 2, loss is 1.3257428407669067\n", - "epoch: 12 step: 3, loss is 1.3339729309082031\n", - "epoch: 12 step: 4, loss is 1.345080852508545\n", - "epoch: 12 step: 5, loss is 1.3282959461212158\n", - "epoch: 12 step: 6, loss is 1.332105040550232\n", - "epoch: 12 step: 7, loss is 1.4509965181350708\n", - "epoch: 12 step: 8, loss is 1.3731828927993774\n", - "epoch: 12 step: 9, loss is 1.3712350130081177\n", - "epoch: 12 step: 10, loss is 1.2894232273101807\n", - "epoch: 12 step: 11, loss is 1.3279643058776855\n", - "epoch: 12 step: 12, loss is 1.3612538576126099\n", - "epoch: 12 step: 13, loss is 1.3893709182739258\n", - "epoch: 12 step: 14, loss is 1.5033447742462158\n", - "epoch: 12 step: 15, loss is 1.3631224632263184\n", - "epoch: 12 step: 16, loss is 1.346184492111206\n", - "epoch: 12 step: 17, loss is 1.211869478225708\n", - "epoch: 12 step: 18, loss is 1.3692021369934082\n", - "epoch: 12 step: 19, loss is 1.315664529800415\n", - "epoch: 12 step: 20, loss is 1.3213762044906616\n", - "epoch: 12 step: 21, loss is 1.3617274761199951\n", - "epoch: 12 step: 22, loss is 1.3757624626159668\n", - "epoch: 12 step: 23, loss is 1.2932567596435547\n", - "epoch: 12 step: 24, loss is 1.3488984107971191\n", - "epoch: 12 step: 25, loss is 1.2407503128051758\n", - "epoch: 12 step: 26, loss is 1.3898820877075195\n", - "epoch: 12 step: 27, loss is 1.3436524868011475\n", - "epoch: 12 step: 28, loss is 1.37770676612854\n", - "epoch: 12 step: 29, loss is 1.2700433731079102\n", - "epoch: 12 step: 30, loss is 1.370192050933838\n", - "epoch: 12 step: 31, loss is 1.4042953252792358\n", - "epoch: 12 step: 32, loss is 1.2976502180099487\n", - "epoch: 12 step: 33, loss is 1.3905391693115234\n", - "epoch: 12 step: 34, loss is 1.3600332736968994\n", - "epoch: 12 step: 35, loss is 1.370139718055725\n", - "epoch: 12 step: 36, loss is 1.3202131986618042\n", - "epoch: 12 step: 37, loss is 1.3199766874313354\n", - "epoch: 12 step: 38, loss is 1.3705322742462158\n", - "epoch: 12 step: 39, loss is 1.4356493949890137\n", - "epoch: 12 step: 40, loss is 1.3903864622116089\n", - "epoch: 12 step: 41, loss is 1.4473252296447754\n", - "epoch: 12 step: 42, loss is 1.4008510112762451\n", - "epoch: 12 step: 43, loss is 1.212838888168335\n", - "epoch: 12 step: 44, loss is 1.364315390586853\n", - "epoch: 12 step: 45, loss is 1.406559944152832\n", - "epoch: 12 step: 46, loss is 1.40316641330719\n", - "epoch: 12 step: 47, loss is 1.389106035232544\n", - "epoch: 12 step: 48, loss is 1.399122953414917\n", - "epoch: 12 step: 49, loss is 1.399647831916809\n", - "epoch: 12 step: 50, loss is 1.3538447618484497\n", - "epoch: 12 step: 51, loss is 1.3019393682479858\n", - "epoch: 12 step: 52, loss is 1.3091504573822021\n", - "epoch: 12 step: 53, loss is 1.2999556064605713\n", - "epoch: 12 step: 54, loss is 1.3275054693222046\n", - "epoch: 12 step: 55, loss is 1.3532236814498901\n", - "epoch: 12 step: 56, loss is 1.3464151620864868\n", - "epoch: 12 step: 57, loss is 1.2939003705978394\n", - "epoch: 12 step: 58, loss is 1.29934561252594\n", - "epoch: 12 step: 59, loss is 1.2517552375793457\n", - "epoch: 12 step: 60, loss is 1.2833586931228638\n", - "epoch: 12 step: 61, loss is 1.3098225593566895\n", - "epoch: 12 step: 62, loss is 1.342951774597168\n", - "epoch: 12 step: 63, loss is 1.335723638534546\n", - "epoch: 12 step: 64, loss is 1.4209569692611694\n", - "epoch: 12 step: 65, loss is 1.3660608530044556\n", - "epoch: 12 step: 66, loss is 1.3221166133880615\n", - "epoch: 12 step: 67, loss is 1.3616020679473877\n", - "epoch: 12 step: 68, loss is 1.4362266063690186\n", - "epoch: 12 step: 69, loss is 1.3845769166946411\n", - "epoch: 12 step: 70, loss is 1.3931061029434204\n", - "epoch: 12 step: 71, loss is 1.3252878189086914\n", - "epoch: 12 step: 72, loss is 1.335828185081482\n", - "epoch: 12 step: 73, loss is 1.3358795642852783\n", - "epoch: 12 step: 74, loss is 1.3375921249389648\n", - "epoch: 12 step: 75, loss is 1.3766423463821411\n", - "epoch: 12 step: 76, loss is 1.3925431966781616\n", - "epoch: 12 step: 77, loss is 1.367783784866333\n", - "epoch: 12 step: 78, loss is 1.3847731351852417\n", - "epoch: 12 step: 79, loss is 1.327022910118103\n", - "epoch: 12 step: 80, loss is 1.3467707633972168\n", - "epoch: 12 step: 81, loss is 1.3389359712600708\n", - "epoch: 12 step: 82, loss is 1.3532925844192505\n", - "epoch: 12 step: 83, loss is 1.2030620574951172\n", - "epoch: 12 step: 84, loss is 1.31825852394104\n", - "epoch: 12 step: 85, loss is 1.3440210819244385\n", - "epoch: 12 step: 86, loss is 1.3510026931762695\n", - "epoch: 12 step: 87, loss is 1.317724347114563\n", - "epoch: 12 step: 88, loss is 1.4584540128707886\n", - "epoch: 12 step: 89, loss is 1.3655003309249878\n", - "epoch: 12 step: 90, loss is 1.3314133882522583\n", - "epoch: 12 step: 91, loss is 1.3347185850143433\n", - "epoch: 12 step: 92, loss is 1.3305401802062988\n", - "epoch: 12 step: 93, loss is 1.3862367868423462\n", - "epoch: 12 step: 94, loss is 1.2733185291290283\n", - "epoch: 12 step: 95, loss is 1.3003748655319214\n", - "epoch: 12 step: 96, loss is 1.368822455406189\n", - "epoch: 12 step: 97, loss is 1.361835241317749\n", - "epoch: 12 step: 98, loss is 1.2483099699020386\n", - "epoch: 12 step: 99, loss is 1.2921302318572998\n", - "epoch: 12 step: 100, loss is 1.3071764707565308\n", - "epoch: 12 step: 101, loss is 1.3578846454620361\n", - "epoch: 12 step: 102, loss is 1.484748363494873\n", - "epoch: 12 step: 103, loss is 1.4120935201644897\n", - "epoch: 12 step: 104, loss is 1.2663170099258423\n", - "epoch: 12 step: 105, loss is 1.310514211654663\n", - "epoch: 12 step: 106, loss is 1.3853429555892944\n", - "epoch: 12 step: 107, loss is 1.3467544317245483\n", - "epoch: 12 step: 108, loss is 1.4428993463516235\n", - "epoch: 12 step: 109, loss is 1.3221195936203003\n", - "epoch: 12 step: 110, loss is 1.3741698265075684\n", - "epoch: 12 step: 111, loss is 1.3167011737823486\n", - "epoch: 12 step: 112, loss is 1.242370367050171\n", - "epoch: 12 step: 113, loss is 1.3208401203155518\n", - "epoch: 12 step: 114, loss is 1.283278226852417\n", - "epoch: 12 step: 115, loss is 1.3911306858062744\n", - "epoch: 12 step: 116, loss is 1.3273272514343262\n", - "epoch: 12 step: 117, loss is 1.3542145490646362\n", - "epoch: 12 step: 118, loss is 1.375185489654541\n", - "epoch: 12 step: 119, loss is 1.3990886211395264\n", - "epoch: 12 step: 120, loss is 1.397849678993225\n", - "epoch: 12 step: 121, loss is 1.3174793720245361\n", - "epoch: 12 step: 122, loss is 1.3419415950775146\n", - "epoch: 12 step: 123, loss is 1.3498806953430176\n", - "epoch: 12 step: 124, loss is 1.3221936225891113\n", - "epoch: 12 step: 125, loss is 1.4351340532302856\n", - "epoch: 12 step: 126, loss is 1.4098035097122192\n", - "epoch: 12 step: 127, loss is 1.3253614902496338\n", - "epoch: 12 step: 128, loss is 1.284562110900879\n", - "epoch: 12 step: 129, loss is 1.3135451078414917\n", - "epoch: 12 step: 130, loss is 1.3734666109085083\n", - "epoch: 12 step: 131, loss is 1.2726982831954956\n", - "epoch: 12 step: 132, loss is 1.3447588682174683\n", - "epoch: 12 step: 133, loss is 1.3854541778564453\n", - "epoch: 12 step: 134, loss is 1.3437473773956299\n", - "epoch: 12 step: 135, loss is 1.3496053218841553\n", - "epoch: 12 step: 136, loss is 1.3877677917480469\n", - "epoch: 12 step: 137, loss is 1.3551610708236694\n", - "epoch: 12 step: 138, loss is 1.3138344287872314\n", - "epoch: 12 step: 139, loss is 1.3242584466934204\n", - "epoch: 12 step: 140, loss is 1.3433794975280762\n", - "epoch: 12 step: 141, loss is 1.36911141872406\n", - "epoch: 12 step: 142, loss is 1.429419994354248\n", - "epoch: 12 step: 143, loss is 1.324636459350586\n", - "epoch: 12 step: 144, loss is 1.3358206748962402\n", - "epoch: 12 step: 145, loss is 1.2827239036560059\n", - "epoch: 12 step: 146, loss is 1.3973894119262695\n", - "epoch: 12 step: 147, loss is 1.3126802444458008\n", - "epoch: 12 step: 148, loss is 1.272353172302246\n", - "epoch: 12 step: 149, loss is 1.263411283493042\n", - "epoch: 12 step: 150, loss is 1.3647053241729736\n", - "epoch: 12 step: 151, loss is 1.2865593433380127\n", - "epoch: 12 step: 152, loss is 1.3357665538787842\n", - "epoch: 12 step: 153, loss is 1.4210436344146729\n", - "epoch: 12 step: 154, loss is 1.3121615648269653\n", - "epoch: 12 step: 155, loss is 1.4346314668655396\n", - "epoch: 12 step: 156, loss is 1.2400988340377808\n", - "epoch: 12 step: 157, loss is 1.3275915384292603\n", - "epoch: 12 step: 158, loss is 1.321425199508667\n", - "epoch: 12 step: 159, loss is 1.355749249458313\n", - "epoch: 12 step: 160, loss is 1.3264704942703247\n", - "epoch: 12 step: 161, loss is 1.3915637731552124\n", - "epoch: 12 step: 162, loss is 1.419718861579895\n", - "epoch: 12 step: 163, loss is 1.4108872413635254\n", - "epoch: 12 step: 164, loss is 1.2778005599975586\n", - "epoch: 12 step: 165, loss is 1.278543472290039\n", - "epoch: 12 step: 166, loss is 1.3421764373779297\n", - "epoch: 12 step: 167, loss is 1.328843355178833\n", - "epoch: 12 step: 168, loss is 1.3402674198150635\n", - "epoch: 12 step: 169, loss is 1.3722070455551147\n", - "epoch: 12 step: 170, loss is 1.2757922410964966\n", - "epoch: 12 step: 171, loss is 1.254894495010376\n", - "epoch: 12 step: 172, loss is 1.333903193473816\n", - "epoch: 12 step: 173, loss is 1.3079614639282227\n", - "epoch: 12 step: 174, loss is 1.2909159660339355\n", - "epoch: 12 step: 175, loss is 1.309578537940979\n", - "epoch: 12 step: 176, loss is 1.3100945949554443\n", - "epoch: 12 step: 177, loss is 1.33547043800354\n", - "epoch: 12 step: 178, loss is 1.3288025856018066\n", - "epoch: 12 step: 179, loss is 1.3678605556488037\n", - "epoch: 12 step: 180, loss is 1.4968376159667969\n", - "epoch: 12 step: 181, loss is 1.3110452890396118\n", - "epoch: 12 step: 182, loss is 1.28890061378479\n", - "epoch: 12 step: 183, loss is 1.3732596635818481\n", - "epoch: 12 step: 184, loss is 1.3541789054870605\n", - "epoch: 12 step: 185, loss is 1.3579795360565186\n", - "epoch: 12 step: 186, loss is 1.3036326169967651\n", - "epoch: 12 step: 187, loss is 1.3820055723190308\n", - "epoch: 12 step: 188, loss is 1.3236181735992432\n", - "epoch: 12 step: 189, loss is 1.2932544946670532\n", - "epoch: 12 step: 190, loss is 1.3079922199249268\n", - "epoch: 12 step: 191, loss is 1.3040754795074463\n", - "epoch: 12 step: 192, loss is 1.2884989976882935\n", - "epoch: 12 step: 193, loss is 1.299836277961731\n", - "epoch: 12 step: 194, loss is 1.3422300815582275\n", - "epoch: 12 step: 195, loss is 1.275468349456787\n", - "Train epoch time: 111763.841 ms, per step time: 573.148 ms\n", - "epoch: 13 step: 1, loss is 1.3198258876800537\n", - "epoch: 13 step: 2, loss is 1.267249584197998\n", - "epoch: 13 step: 3, loss is 1.377860426902771\n", - "epoch: 13 step: 4, loss is 1.2958390712738037\n", - "epoch: 13 step: 5, loss is 1.3649100065231323\n", - "epoch: 13 step: 6, loss is 1.2953672409057617\n", - "epoch: 13 step: 7, loss is 1.2863819599151611\n", - "epoch: 13 step: 8, loss is 1.3077056407928467\n", - "epoch: 13 step: 9, loss is 1.2955645322799683\n", - "epoch: 13 step: 10, loss is 1.2726750373840332\n", - "epoch: 13 step: 11, loss is 1.3051942586898804\n", - "epoch: 13 step: 12, loss is 1.3631467819213867\n", - "epoch: 13 step: 13, loss is 1.332863211631775\n", - "epoch: 13 step: 14, loss is 1.300406813621521\n", - "epoch: 13 step: 15, loss is 1.4065595865249634\n", - "epoch: 13 step: 16, loss is 1.3207926750183105\n", - "epoch: 13 step: 17, loss is 1.4314912557601929\n", - "epoch: 13 step: 18, loss is 1.2905689477920532\n", - "epoch: 13 step: 19, loss is 1.3968850374221802\n", - "epoch: 13 step: 20, loss is 1.3385591506958008\n", - "epoch: 13 step: 21, loss is 1.3743515014648438\n", - "epoch: 13 step: 22, loss is 1.3417283296585083\n", - "epoch: 13 step: 23, loss is 1.2500780820846558\n", - "epoch: 13 step: 24, loss is 1.3430250883102417\n", - "epoch: 13 step: 25, loss is 1.2321382761001587\n", - "epoch: 13 step: 26, loss is 1.3366892337799072\n", - "epoch: 13 step: 27, loss is 1.2943620681762695\n", - "epoch: 13 step: 28, loss is 1.2736753225326538\n", - "epoch: 13 step: 29, loss is 1.3176244497299194\n", - "epoch: 13 step: 30, loss is 1.2949817180633545\n", - "epoch: 13 step: 31, loss is 1.3017407655715942\n", - "epoch: 13 step: 32, loss is 1.250291109085083\n", - "epoch: 13 step: 33, loss is 1.378483533859253\n", - "epoch: 13 step: 34, loss is 1.325563669204712\n", - "epoch: 13 step: 35, loss is 1.2774980068206787\n", - "epoch: 13 step: 36, loss is 1.3602851629257202\n", - "epoch: 13 step: 37, loss is 1.3271067142486572\n", - "epoch: 13 step: 38, loss is 1.2774046659469604\n", - "epoch: 13 step: 39, loss is 1.2986865043640137\n", - "epoch: 13 step: 40, loss is 1.2404587268829346\n", - "epoch: 13 step: 41, loss is 1.2723153829574585\n", - "epoch: 13 step: 42, loss is 1.252101182937622\n", - "epoch: 13 step: 43, loss is 1.3344852924346924\n", - "epoch: 13 step: 44, loss is 1.2985411882400513\n", - "epoch: 13 step: 45, loss is 1.3431930541992188\n", - "epoch: 13 step: 46, loss is 1.2865036725997925\n", - "epoch: 13 step: 47, loss is 1.321958065032959\n", - "epoch: 13 step: 48, loss is 1.2221448421478271\n", - "epoch: 13 step: 49, loss is 1.2524559497833252\n", - "epoch: 13 step: 50, loss is 1.2174897193908691\n", - "epoch: 13 step: 51, loss is 1.3686397075653076\n", - "epoch: 13 step: 52, loss is 1.2955166101455688\n", - "epoch: 13 step: 53, loss is 1.2829947471618652\n", - "epoch: 13 step: 54, loss is 1.352844476699829\n", - "epoch: 13 step: 55, loss is 1.3140009641647339\n", - "epoch: 13 step: 56, loss is 1.3189575672149658\n", - "epoch: 13 step: 57, loss is 1.332587718963623\n", - "epoch: 13 step: 58, loss is 1.3261804580688477\n", - "epoch: 13 step: 59, loss is 1.3275057077407837\n", - "epoch: 13 step: 60, loss is 1.3038597106933594\n", - "epoch: 13 step: 61, loss is 1.188060998916626\n", - "epoch: 13 step: 62, loss is 1.327467918395996\n", - "epoch: 13 step: 63, loss is 1.2759475708007812\n", - "epoch: 13 step: 64, loss is 1.3519041538238525\n", - "epoch: 13 step: 65, loss is 1.293632984161377\n", - "epoch: 13 step: 66, loss is 1.3712116479873657\n", - "epoch: 13 step: 67, loss is 1.3739862442016602\n", - "epoch: 13 step: 68, loss is 1.2954466342926025\n", - "epoch: 13 step: 69, loss is 1.2557052373886108\n", - "epoch: 13 step: 70, loss is 1.2708330154418945\n", - "epoch: 13 step: 71, loss is 1.3180299997329712\n", - "epoch: 13 step: 72, loss is 1.324101448059082\n", - "epoch: 13 step: 73, loss is 1.329204797744751\n", - "epoch: 13 step: 74, loss is 1.3019959926605225\n", - "epoch: 13 step: 75, loss is 1.2676588296890259\n", - "epoch: 13 step: 76, loss is 1.325836420059204\n", - "epoch: 13 step: 77, loss is 1.2323129177093506\n", - "epoch: 13 step: 78, loss is 1.3478059768676758\n", - "epoch: 13 step: 79, loss is 1.3038560152053833\n", - "epoch: 13 step: 80, loss is 1.278468370437622\n", - "epoch: 13 step: 81, loss is 1.2795864343643188\n", - "epoch: 13 step: 82, loss is 1.2769668102264404\n", - "epoch: 13 step: 83, loss is 1.326011061668396\n", - "epoch: 13 step: 84, loss is 1.258583903312683\n", - "epoch: 13 step: 85, loss is 1.3920756578445435\n", - "epoch: 13 step: 86, loss is 1.2842274904251099\n", - "epoch: 13 step: 87, loss is 1.2911574840545654\n", - "epoch: 13 step: 88, loss is 1.253190279006958\n", - "epoch: 13 step: 89, loss is 1.2638144493103027\n", - "epoch: 13 step: 90, loss is 1.3445768356323242\n", - "epoch: 13 step: 91, loss is 1.2812072038650513\n", - "epoch: 13 step: 92, loss is 1.2581911087036133\n", - "epoch: 13 step: 93, loss is 1.2116434574127197\n", - "epoch: 13 step: 94, loss is 1.2935380935668945\n", - "epoch: 13 step: 95, loss is 1.3030837774276733\n", - "epoch: 13 step: 96, loss is 1.3300658464431763\n", - "epoch: 13 step: 97, loss is 1.2988314628601074\n", - "epoch: 13 step: 98, loss is 1.253922462463379\n", - "epoch: 13 step: 99, loss is 1.387947916984558\n", - "epoch: 13 step: 100, loss is 1.3204050064086914\n", - "epoch: 13 step: 101, loss is 1.2914122343063354\n", - "epoch: 13 step: 102, loss is 1.3566731214523315\n", - "epoch: 13 step: 103, loss is 1.2503315210342407\n", - "epoch: 13 step: 104, loss is 1.1947333812713623\n", - "epoch: 13 step: 105, loss is 1.3553577661514282\n", - "epoch: 13 step: 106, loss is 1.3109077215194702\n", - "epoch: 13 step: 107, loss is 1.2634453773498535\n", - "epoch: 13 step: 108, loss is 1.2581074237823486\n", - "epoch: 13 step: 109, loss is 1.31442129611969\n", - "epoch: 13 step: 110, loss is 1.2802975177764893\n", - "epoch: 13 step: 111, loss is 1.346985101699829\n", - "epoch: 13 step: 112, loss is 1.320293664932251\n", - "epoch: 13 step: 113, loss is 1.2657285928726196\n", - "epoch: 13 step: 114, loss is 1.3546600341796875\n", - "epoch: 13 step: 115, loss is 1.3065539598464966\n", - "epoch: 13 step: 116, loss is 1.3750945329666138\n", - "epoch: 13 step: 117, loss is 1.3447623252868652\n", - "epoch: 13 step: 118, loss is 1.4035773277282715\n", - "epoch: 13 step: 119, loss is 1.3662588596343994\n", - "epoch: 13 step: 120, loss is 1.3946096897125244\n", - "epoch: 13 step: 121, loss is 1.3096232414245605\n", - "epoch: 13 step: 122, loss is 1.369698166847229\n", - "epoch: 13 step: 123, loss is 1.3456752300262451\n", - "epoch: 13 step: 124, loss is 1.396632194519043\n", - "epoch: 13 step: 125, loss is 1.38190758228302\n", - "epoch: 13 step: 126, loss is 1.3114848136901855\n", - "epoch: 13 step: 127, loss is 1.2863233089447021\n", - "epoch: 13 step: 128, loss is 1.3047760725021362\n", - "epoch: 13 step: 129, loss is 1.2533119916915894\n", - "epoch: 13 step: 130, loss is 1.3993151187896729\n", - "epoch: 13 step: 131, loss is 1.4202632904052734\n", - "epoch: 13 step: 132, loss is 1.367031455039978\n", - "epoch: 13 step: 133, loss is 1.2697088718414307\n", - "epoch: 13 step: 134, loss is 1.2962384223937988\n", - "epoch: 13 step: 135, loss is 1.289229154586792\n", - "epoch: 13 step: 136, loss is 1.327449917793274\n", - "epoch: 13 step: 137, loss is 1.2646713256835938\n", - "epoch: 13 step: 138, loss is 1.3277664184570312\n", - "epoch: 13 step: 139, loss is 1.3029582500457764\n", - "epoch: 13 step: 140, loss is 1.2564985752105713\n", - "epoch: 13 step: 141, loss is 1.362924575805664\n", - "epoch: 13 step: 142, loss is 1.272240161895752\n", - "epoch: 13 step: 143, loss is 1.4446988105773926\n", - "epoch: 13 step: 144, loss is 1.3845510482788086\n", - "epoch: 13 step: 145, loss is 1.186936378479004\n", - "epoch: 13 step: 146, loss is 1.2852944135665894\n", - "epoch: 13 step: 147, loss is 1.2454169988632202\n", - "epoch: 13 step: 148, loss is 1.3380701541900635\n", - "epoch: 13 step: 149, loss is 1.3749141693115234\n", - "epoch: 13 step: 150, loss is 1.299337387084961\n", - "epoch: 13 step: 151, loss is 1.2815678119659424\n", - "epoch: 13 step: 152, loss is 1.365984559059143\n", - "epoch: 13 step: 153, loss is 1.2224669456481934\n", - "epoch: 13 step: 154, loss is 1.2980725765228271\n", - "epoch: 13 step: 155, loss is 1.2019745111465454\n", - "epoch: 13 step: 156, loss is 1.2537386417388916\n", - "epoch: 13 step: 157, loss is 1.33438241481781\n", - "epoch: 13 step: 158, loss is 1.3377866744995117\n", - "epoch: 13 step: 159, loss is 1.3218154907226562\n", - "epoch: 13 step: 160, loss is 1.2359482049942017\n", - "epoch: 13 step: 161, loss is 1.2482713460922241\n", - "epoch: 13 step: 162, loss is 1.2941745519638062\n", - "epoch: 13 step: 163, loss is 1.3449593782424927\n", - "epoch: 13 step: 164, loss is 1.3553290367126465\n", - "epoch: 13 step: 165, loss is 1.3531560897827148\n", - "epoch: 13 step: 166, loss is 1.2489161491394043\n", - "epoch: 13 step: 167, loss is 1.2581281661987305\n", - "epoch: 13 step: 168, loss is 1.2859731912612915\n", - "epoch: 13 step: 169, loss is 1.3678596019744873\n", - "epoch: 13 step: 170, loss is 1.2936376333236694\n", - "epoch: 13 step: 171, loss is 1.3384499549865723\n", - "epoch: 13 step: 172, loss is 1.2707794904708862\n", - "epoch: 13 step: 173, loss is 1.3316196203231812\n", - "epoch: 13 step: 174, loss is 1.3763166666030884\n", - "epoch: 13 step: 175, loss is 1.2546569108963013\n", - "epoch: 13 step: 176, loss is 1.350092887878418\n", - "epoch: 13 step: 177, loss is 1.3350321054458618\n", - "epoch: 13 step: 178, loss is 1.3616435527801514\n", - "epoch: 13 step: 179, loss is 1.2652897834777832\n", - "epoch: 13 step: 180, loss is 1.2306301593780518\n", - "epoch: 13 step: 181, loss is 1.3009637594223022\n", - "epoch: 13 step: 182, loss is 1.3185278177261353\n", - "epoch: 13 step: 183, loss is 1.2985941171646118\n", - "epoch: 13 step: 184, loss is 1.347240686416626\n", - "epoch: 13 step: 185, loss is 1.2906683683395386\n", - "epoch: 13 step: 186, loss is 1.2780156135559082\n", - "epoch: 13 step: 187, loss is 1.3213268518447876\n", - "epoch: 13 step: 188, loss is 1.2610639333724976\n", - "epoch: 13 step: 189, loss is 1.2599551677703857\n", - "epoch: 13 step: 190, loss is 1.1890722513198853\n", - "epoch: 13 step: 191, loss is 1.3777897357940674\n", - "epoch: 13 step: 192, loss is 1.2825472354888916\n", - "epoch: 13 step: 193, loss is 1.3848485946655273\n", - "epoch: 13 step: 194, loss is 1.276253342628479\n", - "epoch: 13 step: 195, loss is 1.306337594985962\n", - "Train epoch time: 106675.159 ms, per step time: 547.052 ms\n", - "epoch: 14 step: 1, loss is 1.3450721502304077\n", - "epoch: 14 step: 2, loss is 1.26054048538208\n", - "epoch: 14 step: 3, loss is 1.332331895828247\n", - "epoch: 14 step: 4, loss is 1.3339192867279053\n", - "epoch: 14 step: 5, loss is 1.2595032453536987\n", - "epoch: 14 step: 6, loss is 1.3470971584320068\n", - "epoch: 14 step: 7, loss is 1.3395274877548218\n", - "epoch: 14 step: 8, loss is 1.2648926973342896\n", - "epoch: 14 step: 9, loss is 1.3262805938720703\n", - "epoch: 14 step: 10, loss is 1.262170433998108\n", - "epoch: 14 step: 11, loss is 1.3831127882003784\n", - "epoch: 14 step: 12, loss is 1.2702398300170898\n", - "epoch: 14 step: 13, loss is 1.2940846681594849\n", - "epoch: 14 step: 14, loss is 1.3106650114059448\n", - "epoch: 14 step: 15, loss is 1.2934616804122925\n", - "epoch: 14 step: 16, loss is 1.2791800498962402\n", - "epoch: 14 step: 17, loss is 1.2813217639923096\n", - "epoch: 14 step: 18, loss is 1.2931361198425293\n", - "epoch: 14 step: 19, loss is 1.2845699787139893\n", - "epoch: 14 step: 20, loss is 1.3101274967193604\n", - "epoch: 14 step: 21, loss is 1.2669780254364014\n", - "epoch: 14 step: 22, loss is 1.2829197645187378\n", - "epoch: 14 step: 23, loss is 1.2547887563705444\n", - "epoch: 14 step: 24, loss is 1.2801023721694946\n", - "epoch: 14 step: 25, loss is 1.3108901977539062\n", - "epoch: 14 step: 26, loss is 1.3218908309936523\n", - "epoch: 14 step: 27, loss is 1.2678565979003906\n", - "epoch: 14 step: 28, loss is 1.285031795501709\n", - "epoch: 14 step: 29, loss is 1.3031389713287354\n", - "epoch: 14 step: 30, loss is 1.2870593070983887\n", - "epoch: 14 step: 31, loss is 1.3253238201141357\n", - "epoch: 14 step: 32, loss is 1.2040632963180542\n", - "epoch: 14 step: 33, loss is 1.291879653930664\n", - "epoch: 14 step: 34, loss is 1.1410378217697144\n", - "epoch: 14 step: 35, loss is 1.2780314683914185\n", - "epoch: 14 step: 36, loss is 1.3461428880691528\n", - "epoch: 14 step: 37, loss is 1.2565832138061523\n", - "epoch: 14 step: 38, loss is 1.2378966808319092\n", - "epoch: 14 step: 39, loss is 1.2659832239151\n", - "epoch: 14 step: 40, loss is 1.2419607639312744\n", - "epoch: 14 step: 41, loss is 1.2162748575210571\n", - "epoch: 14 step: 42, loss is 1.329022765159607\n", - "epoch: 14 step: 43, loss is 1.3240052461624146\n", - "epoch: 14 step: 44, loss is 1.2391873598098755\n", - "epoch: 14 step: 45, loss is 1.1821134090423584\n", - "epoch: 14 step: 46, loss is 1.2535078525543213\n", - "epoch: 14 step: 47, loss is 1.3444068431854248\n", - "epoch: 14 step: 48, loss is 1.3003418445587158\n", - "epoch: 14 step: 49, loss is 1.2838214635849\n", - "epoch: 14 step: 50, loss is 1.2410832643508911\n", - "epoch: 14 step: 51, loss is 1.3129734992980957\n", - "epoch: 14 step: 52, loss is 1.189102053642273\n", - "epoch: 14 step: 53, loss is 1.2472763061523438\n", - "epoch: 14 step: 54, loss is 1.2266480922698975\n", - "epoch: 14 step: 55, loss is 1.2552400827407837\n", - "epoch: 14 step: 56, loss is 1.2551482915878296\n", - "epoch: 14 step: 57, loss is 1.289197325706482\n", - "epoch: 14 step: 58, loss is 1.27436101436615\n", - "epoch: 14 step: 59, loss is 1.3673739433288574\n", - "epoch: 14 step: 60, loss is 1.3578227758407593\n", - "epoch: 14 step: 61, loss is 1.2905035018920898\n", - "epoch: 14 step: 62, loss is 1.2896229028701782\n", - "epoch: 14 step: 63, loss is 1.2284538745880127\n", - "epoch: 14 step: 64, loss is 1.4073352813720703\n", - "epoch: 14 step: 65, loss is 1.2380218505859375\n", - "epoch: 14 step: 66, loss is 1.3033117055892944\n", - "epoch: 14 step: 67, loss is 1.2819499969482422\n", - "epoch: 14 step: 68, loss is 1.3197319507598877\n", - "epoch: 14 step: 69, loss is 1.24137544631958\n", - "epoch: 14 step: 70, loss is 1.2013779878616333\n", - "epoch: 14 step: 71, loss is 1.2777838706970215\n", - "epoch: 14 step: 72, loss is 1.2335563898086548\n", - "epoch: 14 step: 73, loss is 1.3552428483963013\n", - "epoch: 14 step: 74, loss is 1.271492600440979\n", - "epoch: 14 step: 75, loss is 1.340668797492981\n", - "epoch: 14 step: 76, loss is 1.1586838960647583\n", - "epoch: 14 step: 77, loss is 1.237300157546997\n", - "epoch: 14 step: 78, loss is 1.3093725442886353\n", - "epoch: 14 step: 79, loss is 1.251554012298584\n", - "epoch: 14 step: 80, loss is 1.2711963653564453\n", - "epoch: 14 step: 81, loss is 1.2684483528137207\n", - "epoch: 14 step: 82, loss is 1.2832074165344238\n", - "epoch: 14 step: 83, loss is 1.2819594144821167\n", - "epoch: 14 step: 84, loss is 1.2772266864776611\n", - "epoch: 14 step: 85, loss is 1.3087269067764282\n", - "epoch: 14 step: 86, loss is 1.3176119327545166\n", - "epoch: 14 step: 87, loss is 1.3215527534484863\n", - "epoch: 14 step: 88, loss is 1.2157549858093262\n", - "epoch: 14 step: 89, loss is 1.1872963905334473\n", - "epoch: 14 step: 90, loss is 1.2838683128356934\n", - "epoch: 14 step: 91, loss is 1.2362263202667236\n", - "epoch: 14 step: 92, loss is 1.299850344657898\n", - "epoch: 14 step: 93, loss is 1.3657714128494263\n", - "epoch: 14 step: 94, loss is 1.3341724872589111\n", - "epoch: 14 step: 95, loss is 1.292480707168579\n", - "epoch: 14 step: 96, loss is 1.2726902961730957\n", - "epoch: 14 step: 97, loss is 1.3455917835235596\n", - "epoch: 14 step: 98, loss is 1.262060523033142\n", - "epoch: 14 step: 99, loss is 1.2921147346496582\n", - "epoch: 14 step: 100, loss is 1.3655706644058228\n", - "epoch: 14 step: 101, loss is 1.2721261978149414\n", - "epoch: 14 step: 102, loss is 1.3340201377868652\n", - "epoch: 14 step: 103, loss is 1.3068904876708984\n", - "epoch: 14 step: 104, loss is 1.3708817958831787\n", - "epoch: 14 step: 105, loss is 1.3204104900360107\n", - "epoch: 14 step: 106, loss is 1.3037351369857788\n", - "epoch: 14 step: 107, loss is 1.2544282674789429\n", - "epoch: 14 step: 108, loss is 1.2671258449554443\n", - "epoch: 14 step: 109, loss is 1.2680531740188599\n", - "epoch: 14 step: 110, loss is 1.3274598121643066\n", - "epoch: 14 step: 111, loss is 1.310436487197876\n", - "epoch: 14 step: 112, loss is 1.2762267589569092\n", - "epoch: 14 step: 113, loss is 1.2986853122711182\n", - "epoch: 14 step: 114, loss is 1.3329403400421143\n", - "epoch: 14 step: 115, loss is 1.3247852325439453\n", - "epoch: 14 step: 116, loss is 1.3527499437332153\n", - "epoch: 14 step: 117, loss is 1.376613974571228\n", - "epoch: 14 step: 118, loss is 1.3004509210586548\n", - "epoch: 14 step: 119, loss is 1.3661621809005737\n", - "epoch: 14 step: 120, loss is 1.276595950126648\n", - "epoch: 14 step: 121, loss is 1.299191951751709\n", - "epoch: 14 step: 122, loss is 1.2696219682693481\n", - "epoch: 14 step: 123, loss is 1.3228065967559814\n", - "epoch: 14 step: 124, loss is 1.2069807052612305\n", - "epoch: 14 step: 125, loss is 1.3261442184448242\n", - "epoch: 14 step: 126, loss is 1.3402016162872314\n", - "epoch: 14 step: 127, loss is 1.2072007656097412\n", - "epoch: 14 step: 128, loss is 1.254028558731079\n", - "epoch: 14 step: 129, loss is 1.3093407154083252\n", - "epoch: 14 step: 130, loss is 1.3113996982574463\n", - "epoch: 14 step: 131, loss is 1.2001656293869019\n", - "epoch: 14 step: 132, loss is 1.3733071088790894\n", - "epoch: 14 step: 133, loss is 1.2782783508300781\n", - "epoch: 14 step: 134, loss is 1.2694605588912964\n", - "epoch: 14 step: 135, loss is 1.280264973640442\n", - "epoch: 14 step: 136, loss is 1.2412729263305664\n", - "epoch: 14 step: 137, loss is 1.259082317352295\n", - "epoch: 14 step: 138, loss is 1.2584292888641357\n", - "epoch: 14 step: 139, loss is 1.280179738998413\n", - "epoch: 14 step: 140, loss is 1.4103319644927979\n", - "epoch: 14 step: 141, loss is 1.2191039323806763\n", - "epoch: 14 step: 142, loss is 1.1653329133987427\n", - "epoch: 14 step: 143, loss is 1.2948228120803833\n", - "epoch: 14 step: 144, loss is 1.3060729503631592\n", - "epoch: 14 step: 145, loss is 1.3610427379608154\n", - "epoch: 14 step: 146, loss is 1.3617124557495117\n", - "epoch: 14 step: 147, loss is 1.3203850984573364\n", - "epoch: 14 step: 148, loss is 1.1612622737884521\n", - "epoch: 14 step: 149, loss is 1.263569712638855\n", - "epoch: 14 step: 150, loss is 1.384065866470337\n", - "epoch: 14 step: 151, loss is 1.3455137014389038\n", - "epoch: 14 step: 152, loss is 1.1981256008148193\n", - "epoch: 14 step: 153, loss is 1.3180670738220215\n", - "epoch: 14 step: 154, loss is 1.280639410018921\n", - "epoch: 14 step: 155, loss is 1.308270812034607\n", - "epoch: 14 step: 156, loss is 1.27109694480896\n", - "epoch: 14 step: 157, loss is 1.2448087930679321\n", - "epoch: 14 step: 158, loss is 1.291178584098816\n", - "epoch: 14 step: 159, loss is 1.297309398651123\n", - "epoch: 14 step: 160, loss is 1.3218380212783813\n", - "epoch: 14 step: 161, loss is 1.2794595956802368\n", - "epoch: 14 step: 162, loss is 1.2610958814620972\n", - "epoch: 14 step: 163, loss is 1.2549281120300293\n", - "epoch: 14 step: 164, loss is 1.304896593093872\n", - "epoch: 14 step: 165, loss is 1.2771575450897217\n", - "epoch: 14 step: 166, loss is 1.3060591220855713\n", - "epoch: 14 step: 167, loss is 1.2862894535064697\n", - "epoch: 14 step: 168, loss is 1.2945486307144165\n", - "epoch: 14 step: 169, loss is 1.317674160003662\n", - "epoch: 14 step: 170, loss is 1.2964985370635986\n", - "epoch: 14 step: 171, loss is 1.2186224460601807\n", - "epoch: 14 step: 172, loss is 1.2307298183441162\n", - "epoch: 14 step: 173, loss is 1.2826675176620483\n", - "epoch: 14 step: 174, loss is 1.301631212234497\n", - "epoch: 14 step: 175, loss is 1.2674206495285034\n", - "epoch: 14 step: 176, loss is 1.3058898448944092\n", - "epoch: 14 step: 177, loss is 1.3300780057907104\n", - "epoch: 14 step: 178, loss is 1.2591716051101685\n", - "epoch: 14 step: 179, loss is 1.2578480243682861\n", - "epoch: 14 step: 180, loss is 1.3406051397323608\n", - "epoch: 14 step: 181, loss is 1.3229111433029175\n", - "epoch: 14 step: 182, loss is 1.4221268892288208\n", - "epoch: 14 step: 183, loss is 1.274423360824585\n", - "epoch: 14 step: 184, loss is 1.234600305557251\n", - "epoch: 14 step: 185, loss is 1.2336413860321045\n", - "epoch: 14 step: 186, loss is 1.2199461460113525\n", - "epoch: 14 step: 187, loss is 1.3113847970962524\n", - "epoch: 14 step: 188, loss is 1.306626796722412\n", - "epoch: 14 step: 189, loss is 1.3919321298599243\n", - "epoch: 14 step: 190, loss is 1.352609395980835\n", - "epoch: 14 step: 191, loss is 1.2421857118606567\n", - "epoch: 14 step: 192, loss is 1.3646414279937744\n", - "epoch: 14 step: 193, loss is 1.2543110847473145\n", - "epoch: 14 step: 194, loss is 1.3431118726730347\n", - "epoch: 14 step: 195, loss is 1.3362916707992554\n", - "Train epoch time: 106469.879 ms, per step time: 545.999 ms\n", - "epoch: 15 step: 1, loss is 1.296970248222351\n", - "epoch: 15 step: 2, loss is 1.3891500234603882\n", - "epoch: 15 step: 3, loss is 1.3012473583221436\n", - "epoch: 15 step: 4, loss is 1.3595901727676392\n", - "epoch: 15 step: 5, loss is 1.2580602169036865\n", - "epoch: 15 step: 6, loss is 1.3924059867858887\n", - "epoch: 15 step: 7, loss is 1.2502483129501343\n", - "epoch: 15 step: 8, loss is 1.178110122680664\n", - "epoch: 15 step: 9, loss is 1.2280969619750977\n", - "epoch: 15 step: 10, loss is 1.2612615823745728\n", - "epoch: 15 step: 11, loss is 1.2883235216140747\n", - "epoch: 15 step: 12, loss is 1.2603518962860107\n", - "epoch: 15 step: 13, loss is 1.2760024070739746\n", - "epoch: 15 step: 14, loss is 1.237297534942627\n", - "epoch: 15 step: 15, loss is 1.252425193786621\n", - "epoch: 15 step: 16, loss is 1.2893424034118652\n", - "epoch: 15 step: 17, loss is 1.2927435636520386\n", - "epoch: 15 step: 18, loss is 1.3022031784057617\n", - "epoch: 15 step: 19, loss is 1.2355520725250244\n", - "epoch: 15 step: 20, loss is 1.3219703435897827\n", - "epoch: 15 step: 21, loss is 1.4020118713378906\n", - "epoch: 15 step: 22, loss is 1.2556626796722412\n", - "epoch: 15 step: 23, loss is 1.2248175144195557\n", - "epoch: 15 step: 24, loss is 1.290246605873108\n", - "epoch: 15 step: 25, loss is 1.2516376972198486\n", - "epoch: 15 step: 26, loss is 1.3701214790344238\n", - "epoch: 15 step: 27, loss is 1.3332924842834473\n", - "epoch: 15 step: 28, loss is 1.269212245941162\n", - "epoch: 15 step: 29, loss is 1.4096589088439941\n", - "epoch: 15 step: 30, loss is 1.250321626663208\n", - "epoch: 15 step: 31, loss is 1.2338142395019531\n", - "epoch: 15 step: 32, loss is 1.2478784322738647\n", - "epoch: 15 step: 33, loss is 1.3611595630645752\n", - "epoch: 15 step: 34, loss is 1.3305891752243042\n", - "epoch: 15 step: 35, loss is 1.2284741401672363\n", - "epoch: 15 step: 36, loss is 1.3156623840332031\n", - "epoch: 15 step: 37, loss is 1.2334249019622803\n", - "epoch: 15 step: 38, loss is 1.2684279680252075\n", - "epoch: 15 step: 39, loss is 1.2695095539093018\n", - "epoch: 15 step: 40, loss is 1.2949273586273193\n", - "epoch: 15 step: 41, loss is 1.2605711221694946\n", - "epoch: 15 step: 42, loss is 1.350513219833374\n", - "epoch: 15 step: 43, loss is 1.206851601600647\n", - "epoch: 15 step: 44, loss is 1.276365876197815\n", - "epoch: 15 step: 45, loss is 1.3064466714859009\n", - "epoch: 15 step: 46, loss is 1.221441626548767\n", - "epoch: 15 step: 47, loss is 1.2477819919586182\n", - "epoch: 15 step: 48, loss is 1.2650346755981445\n", - "epoch: 15 step: 49, loss is 1.283036470413208\n", - "epoch: 15 step: 50, loss is 1.2574522495269775\n", - "epoch: 15 step: 51, loss is 1.2101945877075195\n", - "epoch: 15 step: 52, loss is 1.2609195709228516\n", - "epoch: 15 step: 53, loss is 1.2427045106887817\n", - "epoch: 15 step: 54, loss is 1.3135262727737427\n", - "epoch: 15 step: 55, loss is 1.2119871377944946\n", - "epoch: 15 step: 56, loss is 1.2429678440093994\n", - "epoch: 15 step: 57, loss is 1.2644697427749634\n", - "epoch: 15 step: 58, loss is 1.2958234548568726\n", - "epoch: 15 step: 59, loss is 1.2616832256317139\n", - "epoch: 15 step: 60, loss is 1.276987075805664\n", - "epoch: 15 step: 61, loss is 1.2433191537857056\n", - "epoch: 15 step: 62, loss is 1.3042113780975342\n", - "epoch: 15 step: 63, loss is 1.2814455032348633\n", - "epoch: 15 step: 64, loss is 1.3531595468521118\n", - "epoch: 15 step: 65, loss is 1.2376521825790405\n", - "epoch: 15 step: 66, loss is 1.2873739004135132\n", - "epoch: 15 step: 67, loss is 1.2942878007888794\n", - "epoch: 15 step: 68, loss is 1.2528331279754639\n", - "epoch: 15 step: 69, loss is 1.2704265117645264\n", - "epoch: 15 step: 70, loss is 1.3613746166229248\n", - "epoch: 15 step: 71, loss is 1.177742600440979\n", - "epoch: 15 step: 72, loss is 1.263636827468872\n", - "epoch: 15 step: 73, loss is 1.2667920589447021\n", - "epoch: 15 step: 74, loss is 1.2055697441101074\n", - "epoch: 15 step: 75, loss is 1.260768175125122\n", - "epoch: 15 step: 76, loss is 1.2534846067428589\n", - "epoch: 15 step: 77, loss is 1.2048691511154175\n", - "epoch: 15 step: 78, loss is 1.2284268140792847\n", - "epoch: 15 step: 79, loss is 1.1797672510147095\n", - "epoch: 15 step: 80, loss is 1.2382299900054932\n", - "epoch: 15 step: 81, loss is 1.216615080833435\n", - "epoch: 15 step: 82, loss is 1.2805240154266357\n", - "epoch: 15 step: 83, loss is 1.1930930614471436\n", - "epoch: 15 step: 84, loss is 1.140974521636963\n", - "epoch: 15 step: 85, loss is 1.2331902980804443\n", - "epoch: 15 step: 86, loss is 1.2514166831970215\n", - "epoch: 15 step: 87, loss is 1.3294726610183716\n", - "epoch: 15 step: 88, loss is 1.2701456546783447\n", - "epoch: 15 step: 89, loss is 1.3149538040161133\n", - "epoch: 15 step: 90, loss is 1.2158703804016113\n", - "epoch: 15 step: 91, loss is 1.323461651802063\n", - "epoch: 15 step: 92, loss is 1.273688793182373\n", - "epoch: 15 step: 93, loss is 1.3216376304626465\n", - "epoch: 15 step: 94, loss is 1.232588768005371\n", - "epoch: 15 step: 95, loss is 1.2354586124420166\n", - "epoch: 15 step: 96, loss is 1.3638391494750977\n", - "epoch: 15 step: 97, loss is 1.3302446603775024\n", - "epoch: 15 step: 98, loss is 1.2600990533828735\n", - "epoch: 15 step: 99, loss is 1.1782952547073364\n", - "epoch: 15 step: 100, loss is 1.2517387866973877\n", - "epoch: 15 step: 101, loss is 1.2114851474761963\n", - "epoch: 15 step: 102, loss is 1.3398654460906982\n", - "epoch: 15 step: 103, loss is 1.3277544975280762\n", - "epoch: 15 step: 104, loss is 1.3022119998931885\n", - "epoch: 15 step: 105, loss is 1.2798925638198853\n", - "epoch: 15 step: 106, loss is 1.1655162572860718\n", - "epoch: 15 step: 107, loss is 1.3060060739517212\n", - "epoch: 15 step: 108, loss is 1.2092158794403076\n", - "epoch: 15 step: 109, loss is 1.216623306274414\n", - "epoch: 15 step: 110, loss is 1.2886950969696045\n", - "epoch: 15 step: 111, loss is 1.2351323366165161\n", - "epoch: 15 step: 112, loss is 1.256291151046753\n", - "epoch: 15 step: 113, loss is 1.2132823467254639\n", - "epoch: 15 step: 114, loss is 1.209384799003601\n", - "epoch: 15 step: 115, loss is 1.2400623559951782\n", - "epoch: 15 step: 116, loss is 1.25479257106781\n", - "epoch: 15 step: 117, loss is 1.3072277307510376\n", - "epoch: 15 step: 118, loss is 1.225982666015625\n", - "epoch: 15 step: 119, loss is 1.1993201971054077\n", - "epoch: 15 step: 120, loss is 1.3242545127868652\n", - "epoch: 15 step: 121, loss is 1.3091707229614258\n", - "epoch: 15 step: 122, loss is 1.2741153240203857\n", - "epoch: 15 step: 123, loss is 1.3180584907531738\n", - "epoch: 15 step: 124, loss is 1.2477481365203857\n", - "epoch: 15 step: 125, loss is 1.1647981405258179\n", - "epoch: 15 step: 126, loss is 1.2373536825180054\n", - "epoch: 15 step: 127, loss is 1.2171181440353394\n", - "epoch: 15 step: 128, loss is 1.2576279640197754\n", - "epoch: 15 step: 129, loss is 1.2510181665420532\n", - "epoch: 15 step: 130, loss is 1.3157298564910889\n", - "epoch: 15 step: 131, loss is 1.175681233406067\n", - "epoch: 15 step: 132, loss is 1.2638832330703735\n", - "epoch: 15 step: 133, loss is 1.193274736404419\n", - "epoch: 15 step: 134, loss is 1.2021092176437378\n", - "epoch: 15 step: 135, loss is 1.341567873954773\n", - "epoch: 15 step: 136, loss is 1.3382102251052856\n", - "epoch: 15 step: 137, loss is 1.2891346216201782\n", - "epoch: 15 step: 138, loss is 1.2622382640838623\n", - "epoch: 15 step: 139, loss is 1.222377896308899\n", - "epoch: 15 step: 140, loss is 1.2877551317214966\n", - "epoch: 15 step: 141, loss is 1.3113880157470703\n", - "epoch: 15 step: 142, loss is 1.2723743915557861\n", - "epoch: 15 step: 143, loss is 1.1897218227386475\n", - "epoch: 15 step: 144, loss is 1.2809958457946777\n", - "epoch: 15 step: 145, loss is 1.2903027534484863\n", - "epoch: 15 step: 146, loss is 1.2597594261169434\n", - "epoch: 15 step: 147, loss is 1.2228127717971802\n", - "epoch: 15 step: 148, loss is 1.2712072134017944\n", - "epoch: 15 step: 149, loss is 1.226621389389038\n", - "epoch: 15 step: 150, loss is 1.2936750650405884\n", - "epoch: 15 step: 151, loss is 1.286426067352295\n", - "epoch: 15 step: 152, loss is 1.2377091646194458\n", - "epoch: 15 step: 153, loss is 1.238861083984375\n", - "epoch: 15 step: 154, loss is 1.315153956413269\n", - "epoch: 15 step: 155, loss is 1.209810495376587\n", - "epoch: 15 step: 156, loss is 1.2419583797454834\n", - "epoch: 15 step: 157, loss is 1.243720293045044\n", - "epoch: 15 step: 158, loss is 1.2803688049316406\n", - "epoch: 15 step: 159, loss is 1.1976585388183594\n", - "epoch: 15 step: 160, loss is 1.2582988739013672\n", - "epoch: 15 step: 161, loss is 1.2500369548797607\n", - "epoch: 15 step: 162, loss is 1.2557183504104614\n", - "epoch: 15 step: 163, loss is 1.206310749053955\n", - "epoch: 15 step: 164, loss is 1.3162862062454224\n", - "epoch: 15 step: 165, loss is 1.3124909400939941\n", - "epoch: 15 step: 166, loss is 1.2516766786575317\n", - "epoch: 15 step: 167, loss is 1.3082057237625122\n", - "epoch: 15 step: 168, loss is 1.2799891233444214\n", - "epoch: 15 step: 169, loss is 1.3270244598388672\n", - "epoch: 15 step: 170, loss is 1.197921633720398\n", - "epoch: 15 step: 171, loss is 1.2444106340408325\n", - "epoch: 15 step: 172, loss is 1.2946901321411133\n", - "epoch: 15 step: 173, loss is 1.1840176582336426\n", - "epoch: 15 step: 174, loss is 1.2681820392608643\n", - "epoch: 15 step: 175, loss is 1.3110121488571167\n", - "epoch: 15 step: 176, loss is 1.3127834796905518\n", - "epoch: 15 step: 177, loss is 1.2900402545928955\n", - "epoch: 15 step: 178, loss is 1.3088023662567139\n", - "epoch: 15 step: 179, loss is 1.3023568391799927\n", - "epoch: 15 step: 180, loss is 1.253270149230957\n", - "epoch: 15 step: 181, loss is 1.2522461414337158\n", - "epoch: 15 step: 182, loss is 1.1910359859466553\n", - "epoch: 15 step: 183, loss is 1.2301628589630127\n", - "epoch: 15 step: 184, loss is 1.3088245391845703\n", - "epoch: 15 step: 185, loss is 1.2386564016342163\n", - "epoch: 15 step: 186, loss is 1.240254521369934\n", - "epoch: 15 step: 187, loss is 1.2634961605072021\n", - "epoch: 15 step: 188, loss is 1.2595704793930054\n", - "epoch: 15 step: 189, loss is 1.2507398128509521\n", - "epoch: 15 step: 190, loss is 1.2307307720184326\n", - "epoch: 15 step: 191, loss is 1.2575700283050537\n", - "epoch: 15 step: 192, loss is 1.2463405132293701\n", - "epoch: 15 step: 193, loss is 1.2091997861862183\n", - "epoch: 15 step: 194, loss is 1.2385755777359009\n", - "epoch: 15 step: 195, loss is 1.1925673484802246\n", - "Train epoch time: 117850.298 ms, per step time: 604.361 ms\n", - "epoch: 16 step: 1, loss is 1.2274730205535889\n", - "epoch: 16 step: 2, loss is 1.2235838174819946\n", - "epoch: 16 step: 3, loss is 1.2720590829849243\n", - "epoch: 16 step: 4, loss is 1.148383617401123\n", - "epoch: 16 step: 5, loss is 1.1968835592269897\n", - "epoch: 16 step: 6, loss is 1.3378541469573975\n", - "epoch: 16 step: 7, loss is 1.1924853324890137\n", - "epoch: 16 step: 8, loss is 1.2511305809020996\n", - "epoch: 16 step: 9, loss is 1.2012386322021484\n", - "epoch: 16 step: 10, loss is 1.2189984321594238\n", - "epoch: 16 step: 11, loss is 1.3680706024169922\n", - "epoch: 16 step: 12, loss is 1.206792950630188\n", - "epoch: 16 step: 13, loss is 1.1881461143493652\n", - "epoch: 16 step: 14, loss is 1.2252566814422607\n", - "epoch: 16 step: 15, loss is 1.2500965595245361\n", - "epoch: 16 step: 16, loss is 1.237292766571045\n", - "epoch: 16 step: 17, loss is 1.2820303440093994\n", - "epoch: 16 step: 18, loss is 1.148396372795105\n", - "epoch: 16 step: 19, loss is 1.246347427368164\n", - "epoch: 16 step: 20, loss is 1.279171109199524\n", - "epoch: 16 step: 21, loss is 1.359834909439087\n", - "epoch: 16 step: 22, loss is 1.24973726272583\n", - "epoch: 16 step: 23, loss is 1.1607933044433594\n", - "epoch: 16 step: 24, loss is 1.1818289756774902\n", - "epoch: 16 step: 25, loss is 1.3800182342529297\n", - "epoch: 16 step: 26, loss is 1.2792166471481323\n", - "epoch: 16 step: 27, loss is 1.2777669429779053\n", - "epoch: 16 step: 28, loss is 1.2325360774993896\n", - "epoch: 16 step: 29, loss is 1.2749779224395752\n", - "epoch: 16 step: 30, loss is 1.1738426685333252\n", - "epoch: 16 step: 31, loss is 1.2503318786621094\n", - "epoch: 16 step: 32, loss is 1.2879382371902466\n", - "epoch: 16 step: 33, loss is 1.323315143585205\n", - "epoch: 16 step: 34, loss is 1.2160749435424805\n", - "epoch: 16 step: 35, loss is 1.2592848539352417\n", - "epoch: 16 step: 36, loss is 1.1310224533081055\n", - "epoch: 16 step: 37, loss is 1.2857701778411865\n", - "epoch: 16 step: 38, loss is 1.241631269454956\n", - "epoch: 16 step: 39, loss is 1.290355920791626\n", - "epoch: 16 step: 40, loss is 1.1943446397781372\n", - "epoch: 16 step: 41, loss is 1.2451283931732178\n", - "epoch: 16 step: 42, loss is 1.2322499752044678\n", - "epoch: 16 step: 43, loss is 1.2564818859100342\n", - "epoch: 16 step: 44, loss is 1.277268409729004\n", - "epoch: 16 step: 45, loss is 1.2928087711334229\n", - "epoch: 16 step: 46, loss is 1.2046185731887817\n", - "epoch: 16 step: 47, loss is 1.138471007347107\n", - "epoch: 16 step: 48, loss is 1.2224820852279663\n", - "epoch: 16 step: 49, loss is 1.2109723091125488\n", - "epoch: 16 step: 50, loss is 1.1801104545593262\n", - "epoch: 16 step: 51, loss is 1.2766666412353516\n", - "epoch: 16 step: 52, loss is 1.3233405351638794\n", - "epoch: 16 step: 53, loss is 1.3630709648132324\n", - "epoch: 16 step: 54, loss is 1.1460883617401123\n", - "epoch: 16 step: 55, loss is 1.3325954675674438\n", - "epoch: 16 step: 56, loss is 1.259045958518982\n", - "epoch: 16 step: 57, loss is 1.1594128608703613\n", - "epoch: 16 step: 58, loss is 1.2450932264328003\n", - "epoch: 16 step: 59, loss is 1.275389313697815\n", - "epoch: 16 step: 60, loss is 1.2404605150222778\n", - "epoch: 16 step: 61, loss is 1.234778642654419\n", - "epoch: 16 step: 62, loss is 1.2167614698410034\n", - "epoch: 16 step: 63, loss is 1.2514312267303467\n", - "epoch: 16 step: 64, loss is 1.2499357461929321\n", - "epoch: 16 step: 65, loss is 1.2663588523864746\n", - "epoch: 16 step: 66, loss is 1.231864333152771\n", - "epoch: 16 step: 67, loss is 1.2194405794143677\n", - "epoch: 16 step: 68, loss is 1.206528663635254\n", - "epoch: 16 step: 69, loss is 1.101513147354126\n", - "epoch: 16 step: 70, loss is 1.3908329010009766\n", - "epoch: 16 step: 71, loss is 1.3055996894836426\n", - "epoch: 16 step: 72, loss is 1.2141655683517456\n", - "epoch: 16 step: 73, loss is 1.1887707710266113\n", - "epoch: 16 step: 74, loss is 1.221242070198059\n", - "epoch: 16 step: 75, loss is 1.1832038164138794\n", - "epoch: 16 step: 76, loss is 1.2116243839263916\n", - "epoch: 16 step: 77, loss is 1.2849528789520264\n", - "epoch: 16 step: 78, loss is 1.2473610639572144\n", - "epoch: 16 step: 79, loss is 1.3379954099655151\n", - "epoch: 16 step: 80, loss is 1.1985424757003784\n", - "epoch: 16 step: 81, loss is 1.2495958805084229\n", - "epoch: 16 step: 82, loss is 1.2481029033660889\n", - "epoch: 16 step: 83, loss is 1.2353349924087524\n", - "epoch: 16 step: 84, loss is 1.2480812072753906\n", - "epoch: 16 step: 85, loss is 1.3057825565338135\n", - "epoch: 16 step: 86, loss is 1.1996017694473267\n", - "epoch: 16 step: 87, loss is 1.2488617897033691\n", - "epoch: 16 step: 88, loss is 1.212516188621521\n", - "epoch: 16 step: 89, loss is 1.2438344955444336\n", - "epoch: 16 step: 90, loss is 1.3710776567459106\n", - "epoch: 16 step: 91, loss is 1.2144547700881958\n", - "epoch: 16 step: 92, loss is 1.2171026468276978\n", - "epoch: 16 step: 93, loss is 1.3089040517807007\n", - "epoch: 16 step: 94, loss is 1.2570548057556152\n", - "epoch: 16 step: 95, loss is 1.2542940378189087\n", - "epoch: 16 step: 96, loss is 1.2019354104995728\n", - "epoch: 16 step: 97, loss is 1.2220085859298706\n", - "epoch: 16 step: 98, loss is 1.2381319999694824\n", - "epoch: 16 step: 99, loss is 1.2278664112091064\n", - "epoch: 16 step: 100, loss is 1.2042198181152344\n", - "epoch: 16 step: 101, loss is 1.1821157932281494\n", - "epoch: 16 step: 102, loss is 1.34200918674469\n", - "epoch: 16 step: 103, loss is 1.195743203163147\n", - "epoch: 16 step: 104, loss is 1.1882482767105103\n", - "epoch: 16 step: 105, loss is 1.2385985851287842\n", - "epoch: 16 step: 106, loss is 1.1501399278640747\n", - "epoch: 16 step: 107, loss is 1.2187302112579346\n", - "epoch: 16 step: 108, loss is 1.3155946731567383\n", - "epoch: 16 step: 109, loss is 1.3305858373641968\n", - "epoch: 16 step: 110, loss is 1.1908713579177856\n", - "epoch: 16 step: 111, loss is 1.265093445777893\n", - "epoch: 16 step: 112, loss is 1.283048391342163\n", - "epoch: 16 step: 113, loss is 1.264970302581787\n", - "epoch: 16 step: 114, loss is 1.2102863788604736\n", - "epoch: 16 step: 115, loss is 1.247843861579895\n", - "epoch: 16 step: 116, loss is 1.2801055908203125\n", - "epoch: 16 step: 117, loss is 1.25144362449646\n", - "epoch: 16 step: 118, loss is 1.223006010055542\n", - "epoch: 16 step: 119, loss is 1.2393598556518555\n", - "epoch: 16 step: 120, loss is 1.216909646987915\n", - "epoch: 16 step: 121, loss is 1.1969853639602661\n", - "epoch: 16 step: 122, loss is 1.1181695461273193\n", - "epoch: 16 step: 123, loss is 1.272802710533142\n", - "epoch: 16 step: 124, loss is 1.20206880569458\n", - "epoch: 16 step: 125, loss is 1.1861366033554077\n", - "epoch: 16 step: 126, loss is 1.1934534311294556\n", - "epoch: 16 step: 127, loss is 1.2243807315826416\n", - "epoch: 16 step: 128, loss is 1.2958638668060303\n", - "epoch: 16 step: 129, loss is 1.2313928604125977\n", - "epoch: 16 step: 130, loss is 1.285033106803894\n", - "epoch: 16 step: 131, loss is 1.313225269317627\n", - "epoch: 16 step: 132, loss is 1.2438418865203857\n", - "epoch: 16 step: 133, loss is 1.2017525434494019\n", - "epoch: 16 step: 134, loss is 1.2655237913131714\n", - "epoch: 16 step: 135, loss is 1.3005032539367676\n", - "epoch: 16 step: 136, loss is 1.244072437286377\n", - "epoch: 16 step: 137, loss is 1.325725793838501\n", - "epoch: 16 step: 138, loss is 1.247969388961792\n", - "epoch: 16 step: 139, loss is 1.1887179613113403\n", - "epoch: 16 step: 140, loss is 1.2735693454742432\n", - "epoch: 16 step: 141, loss is 1.2422592639923096\n", - "epoch: 16 step: 142, loss is 1.2461676597595215\n", - "epoch: 16 step: 143, loss is 1.2246917486190796\n", - "epoch: 16 step: 144, loss is 1.2958608865737915\n", - "epoch: 16 step: 145, loss is 1.2488183975219727\n", - "epoch: 16 step: 146, loss is 1.189430832862854\n", - "epoch: 16 step: 147, loss is 1.2287399768829346\n", - "epoch: 16 step: 148, loss is 1.252371072769165\n", - "epoch: 16 step: 149, loss is 1.226349949836731\n", - "epoch: 16 step: 150, loss is 1.1276710033416748\n", - "epoch: 16 step: 151, loss is 1.286956548690796\n", - "epoch: 16 step: 152, loss is 1.2623121738433838\n", - "epoch: 16 step: 153, loss is 1.202656865119934\n", - "epoch: 16 step: 154, loss is 1.2647936344146729\n", - "epoch: 16 step: 155, loss is 1.3170263767242432\n", - "epoch: 16 step: 156, loss is 1.1940571069717407\n", - "epoch: 16 step: 157, loss is 1.1954822540283203\n", - "epoch: 16 step: 158, loss is 1.2747403383255005\n", - "epoch: 16 step: 159, loss is 1.249922752380371\n", - "epoch: 16 step: 160, loss is 1.2010294198989868\n", - "epoch: 16 step: 161, loss is 1.2432454824447632\n", - "epoch: 16 step: 162, loss is 1.2505052089691162\n", - "epoch: 16 step: 163, loss is 1.2072128057479858\n", - "epoch: 16 step: 164, loss is 1.1469354629516602\n", - "epoch: 16 step: 165, loss is 1.2632534503936768\n", - "epoch: 16 step: 166, loss is 1.313177466392517\n", - "epoch: 16 step: 167, loss is 1.2422597408294678\n", - "epoch: 16 step: 168, loss is 1.2714320421218872\n", - "epoch: 16 step: 169, loss is 1.2533972263336182\n", - "epoch: 16 step: 170, loss is 1.1974824666976929\n", - "epoch: 16 step: 171, loss is 1.176013708114624\n", - "epoch: 16 step: 172, loss is 1.2280741930007935\n", - "epoch: 16 step: 173, loss is 1.299800157546997\n", - "epoch: 16 step: 174, loss is 1.2397340536117554\n", - "epoch: 16 step: 175, loss is 1.32926344871521\n", - "epoch: 16 step: 176, loss is 1.215296983718872\n", - "epoch: 16 step: 177, loss is 1.270972490310669\n", - "epoch: 16 step: 178, loss is 1.2527481317520142\n", - "epoch: 16 step: 179, loss is 1.2844569683074951\n", - "epoch: 16 step: 180, loss is 1.2906743288040161\n", - "epoch: 16 step: 181, loss is 1.3145138025283813\n", - "epoch: 16 step: 182, loss is 1.1955844163894653\n", - "epoch: 16 step: 183, loss is 1.214430809020996\n", - "epoch: 16 step: 184, loss is 1.257425308227539\n", - "epoch: 16 step: 185, loss is 1.3365603685379028\n", - "epoch: 16 step: 186, loss is 1.2331931591033936\n", - "epoch: 16 step: 187, loss is 1.2885427474975586\n", - "epoch: 16 step: 188, loss is 1.2363359928131104\n", - "epoch: 16 step: 189, loss is 1.2828916311264038\n", - "epoch: 16 step: 190, loss is 1.2008980512619019\n", - "epoch: 16 step: 191, loss is 1.2487199306488037\n", - "epoch: 16 step: 192, loss is 1.2396461963653564\n", - "epoch: 16 step: 193, loss is 1.225866436958313\n", - "epoch: 16 step: 194, loss is 1.2474937438964844\n", - "epoch: 16 step: 195, loss is 1.2275688648223877\n", - "Train epoch time: 117204.454 ms, per step time: 601.048 ms\n", - "epoch: 17 step: 1, loss is 1.1368712186813354\n", - "epoch: 17 step: 2, loss is 1.2154674530029297\n", - "epoch: 17 step: 3, loss is 1.1783324480056763\n", - "epoch: 17 step: 4, loss is 1.2023160457611084\n", - "epoch: 17 step: 5, loss is 1.2588672637939453\n", - "epoch: 17 step: 6, loss is 1.2113274335861206\n", - "epoch: 17 step: 7, loss is 1.2011066675186157\n", - "epoch: 17 step: 8, loss is 1.2339909076690674\n", - "epoch: 17 step: 9, loss is 1.2601714134216309\n", - "epoch: 17 step: 10, loss is 1.2264022827148438\n", - "epoch: 17 step: 11, loss is 1.2261953353881836\n", - "epoch: 17 step: 12, loss is 1.2412794828414917\n", - "epoch: 17 step: 13, loss is 1.2002688646316528\n", - "epoch: 17 step: 14, loss is 1.2177826166152954\n", - "epoch: 17 step: 15, loss is 1.2441383600234985\n", - "epoch: 17 step: 16, loss is 1.2624236345291138\n", - "epoch: 17 step: 17, loss is 1.2081058025360107\n", - "epoch: 17 step: 18, loss is 1.1600136756896973\n", - "epoch: 17 step: 19, loss is 1.3263986110687256\n", - "epoch: 17 step: 20, loss is 1.212758183479309\n", - "epoch: 17 step: 21, loss is 1.2366949319839478\n", - "epoch: 17 step: 22, loss is 1.2149782180786133\n", - "epoch: 17 step: 23, loss is 1.1182140111923218\n", - "epoch: 17 step: 24, loss is 1.2454135417938232\n", - "epoch: 17 step: 25, loss is 1.2855679988861084\n", - "epoch: 17 step: 26, loss is 1.180769443511963\n", - "epoch: 17 step: 27, loss is 1.276991367340088\n", - "epoch: 17 step: 28, loss is 1.2113182544708252\n", - "epoch: 17 step: 29, loss is 1.1773923635482788\n", - "epoch: 17 step: 30, loss is 1.2356983423233032\n", - "epoch: 17 step: 31, loss is 1.2006123065948486\n", - "epoch: 17 step: 32, loss is 1.2666823863983154\n", - "epoch: 17 step: 33, loss is 1.1864118576049805\n", - "epoch: 17 step: 34, loss is 1.2898330688476562\n", - "epoch: 17 step: 35, loss is 1.2948942184448242\n", - "epoch: 17 step: 36, loss is 1.2339624166488647\n", - "epoch: 17 step: 37, loss is 1.207308292388916\n", - "epoch: 17 step: 38, loss is 1.2334808111190796\n", - "epoch: 17 step: 39, loss is 1.1876094341278076\n", - "epoch: 17 step: 40, loss is 1.1989997625350952\n", - "epoch: 17 step: 41, loss is 1.128523349761963\n", - "epoch: 17 step: 42, loss is 1.2673076391220093\n", - "epoch: 17 step: 43, loss is 1.432381272315979\n", - "epoch: 17 step: 44, loss is 1.1828938722610474\n", - "epoch: 17 step: 45, loss is 1.196916103363037\n", - "epoch: 17 step: 46, loss is 1.1199086904525757\n", - "epoch: 17 step: 47, loss is 1.173409342765808\n", - "epoch: 17 step: 48, loss is 1.229339838027954\n", - "epoch: 17 step: 49, loss is 1.2648639678955078\n", - "epoch: 17 step: 50, loss is 1.1573368310928345\n", - "epoch: 17 step: 51, loss is 1.252699851989746\n", - "epoch: 17 step: 52, loss is 1.2679656744003296\n", - "epoch: 17 step: 53, loss is 1.2478971481323242\n", - "epoch: 17 step: 54, loss is 1.1537532806396484\n", - "epoch: 17 step: 55, loss is 1.3024675846099854\n", - "epoch: 17 step: 56, loss is 1.1944911479949951\n", - "epoch: 17 step: 57, loss is 1.243715763092041\n", - "epoch: 17 step: 58, loss is 1.2849395275115967\n", - "epoch: 17 step: 59, loss is 1.1573431491851807\n", - "epoch: 17 step: 60, loss is 1.2541215419769287\n", - "epoch: 17 step: 61, loss is 1.193427562713623\n", - "epoch: 17 step: 62, loss is 1.2838801145553589\n", - "epoch: 17 step: 63, loss is 1.183005928993225\n", - "epoch: 17 step: 64, loss is 1.2515697479248047\n", - "epoch: 17 step: 65, loss is 1.171645164489746\n", - "epoch: 17 step: 66, loss is 1.2654495239257812\n", - "epoch: 17 step: 67, loss is 1.215116262435913\n", - "epoch: 17 step: 68, loss is 1.2876511812210083\n", - "epoch: 17 step: 69, loss is 1.2766550779342651\n", - "epoch: 17 step: 70, loss is 1.2789809703826904\n", - "epoch: 17 step: 71, loss is 1.21022629737854\n", - "epoch: 17 step: 72, loss is 1.3506572246551514\n", - "epoch: 17 step: 73, loss is 1.3019983768463135\n", - "epoch: 17 step: 74, loss is 1.241420030593872\n", - "epoch: 17 step: 75, loss is 1.2391926050186157\n", - "epoch: 17 step: 76, loss is 1.2923179864883423\n", - "epoch: 17 step: 77, loss is 1.2566075325012207\n", - "epoch: 17 step: 78, loss is 1.2775304317474365\n", - "epoch: 17 step: 79, loss is 1.2055257558822632\n", - "epoch: 17 step: 80, loss is 1.2494230270385742\n", - "epoch: 17 step: 81, loss is 1.1269831657409668\n", - "epoch: 17 step: 82, loss is 1.2635886669158936\n", - "epoch: 17 step: 83, loss is 1.1307318210601807\n", - "epoch: 17 step: 84, loss is 1.2035168409347534\n", - "epoch: 17 step: 85, loss is 1.198492407798767\n", - "epoch: 17 step: 86, loss is 1.1858220100402832\n", - "epoch: 17 step: 87, loss is 1.1978291273117065\n", - "epoch: 17 step: 88, loss is 1.2211642265319824\n", - "epoch: 17 step: 89, loss is 1.1992467641830444\n", - "epoch: 17 step: 90, loss is 1.1408443450927734\n", - "epoch: 17 step: 91, loss is 1.1738532781600952\n", - "epoch: 17 step: 92, loss is 1.1387178897857666\n", - "epoch: 17 step: 93, loss is 1.3576897382736206\n", - "epoch: 17 step: 94, loss is 1.282267451286316\n", - "epoch: 17 step: 95, loss is 1.2726104259490967\n", - "epoch: 17 step: 96, loss is 1.2187788486480713\n", - "epoch: 17 step: 97, loss is 1.225401520729065\n", - "epoch: 17 step: 98, loss is 1.2436751127243042\n", - "epoch: 17 step: 99, loss is 1.1683436632156372\n", - "epoch: 17 step: 100, loss is 1.2353081703186035\n", - "epoch: 17 step: 101, loss is 1.2216999530792236\n", - "epoch: 17 step: 102, loss is 1.2683098316192627\n", - "epoch: 17 step: 103, loss is 1.1910035610198975\n", - "epoch: 17 step: 104, loss is 1.2748823165893555\n", - "epoch: 17 step: 105, loss is 1.2288672924041748\n", - "epoch: 17 step: 106, loss is 1.2370693683624268\n", - "epoch: 17 step: 107, loss is 1.2189065217971802\n", - "epoch: 17 step: 108, loss is 1.2345324754714966\n", - "epoch: 17 step: 109, loss is 1.246821403503418\n", - "epoch: 17 step: 110, loss is 1.35385262966156\n", - "epoch: 17 step: 111, loss is 1.2852669954299927\n", - "epoch: 17 step: 112, loss is 1.2824387550354004\n", - "epoch: 17 step: 113, loss is 1.1660194396972656\n", - "epoch: 17 step: 114, loss is 1.2597863674163818\n", - "epoch: 17 step: 115, loss is 1.3324213027954102\n", - "epoch: 17 step: 116, loss is 1.1363489627838135\n", - "epoch: 17 step: 117, loss is 1.171670913696289\n", - "epoch: 17 step: 118, loss is 1.1569430828094482\n", - "epoch: 17 step: 119, loss is 1.1638708114624023\n", - "epoch: 17 step: 120, loss is 1.1986749172210693\n", - "epoch: 17 step: 121, loss is 1.2963933944702148\n", - "epoch: 17 step: 122, loss is 1.2250511646270752\n", - "epoch: 17 step: 123, loss is 1.1643753051757812\n", - "epoch: 17 step: 124, loss is 1.2131401300430298\n", - "epoch: 17 step: 125, loss is 1.2659035921096802\n", - "epoch: 17 step: 126, loss is 1.2510257959365845\n", - "epoch: 17 step: 127, loss is 1.1570096015930176\n", - "epoch: 17 step: 128, loss is 1.2065162658691406\n", - "epoch: 17 step: 129, loss is 1.2328345775604248\n", - "epoch: 17 step: 130, loss is 1.1409492492675781\n", - "epoch: 17 step: 131, loss is 1.207078456878662\n", - "epoch: 17 step: 132, loss is 1.3251025676727295\n", - "epoch: 17 step: 133, loss is 1.2847282886505127\n", - "epoch: 17 step: 134, loss is 1.2583389282226562\n", - "epoch: 17 step: 135, loss is 1.1629046201705933\n", - "epoch: 17 step: 136, loss is 1.2359191179275513\n", - "epoch: 17 step: 137, loss is 1.1721794605255127\n", - "epoch: 17 step: 138, loss is 1.2206753492355347\n", - "epoch: 17 step: 139, loss is 1.1739181280136108\n", - "epoch: 17 step: 140, loss is 1.245823860168457\n", - "epoch: 17 step: 141, loss is 1.2040901184082031\n", - "epoch: 17 step: 142, loss is 1.2917197942733765\n", - "epoch: 17 step: 143, loss is 1.2295960187911987\n", - "epoch: 17 step: 144, loss is 1.2142951488494873\n", - "epoch: 17 step: 145, loss is 1.2301418781280518\n", - "epoch: 17 step: 146, loss is 1.2273237705230713\n", - "epoch: 17 step: 147, loss is 1.1696877479553223\n", - "epoch: 17 step: 148, loss is 1.2237462997436523\n", - "epoch: 17 step: 149, loss is 1.270733118057251\n", - "epoch: 17 step: 150, loss is 1.2302684783935547\n", - "epoch: 17 step: 151, loss is 1.1912108659744263\n", - "epoch: 17 step: 152, loss is 1.2522850036621094\n", - "epoch: 17 step: 153, loss is 1.2047255039215088\n", - "epoch: 17 step: 154, loss is 1.139001488685608\n", - "epoch: 17 step: 155, loss is 1.2501187324523926\n", - "epoch: 17 step: 156, loss is 1.2116199731826782\n", - "epoch: 17 step: 157, loss is 1.257354974746704\n", - "epoch: 17 step: 158, loss is 1.1789766550064087\n", - "epoch: 17 step: 159, loss is 1.2003939151763916\n", - "epoch: 17 step: 160, loss is 1.2342777252197266\n", - "epoch: 17 step: 161, loss is 1.2099637985229492\n", - "epoch: 17 step: 162, loss is 1.2957016229629517\n", - "epoch: 17 step: 163, loss is 1.2251198291778564\n", - "epoch: 17 step: 164, loss is 1.2255970239639282\n", - "epoch: 17 step: 165, loss is 1.1516563892364502\n", - "epoch: 17 step: 166, loss is 1.1545898914337158\n", - "epoch: 17 step: 167, loss is 1.182161569595337\n", - "epoch: 17 step: 168, loss is 1.2883062362670898\n", - "epoch: 17 step: 169, loss is 1.2371444702148438\n", - "epoch: 17 step: 170, loss is 1.243492603302002\n", - "epoch: 17 step: 171, loss is 1.2206103801727295\n", - "epoch: 17 step: 172, loss is 1.2447007894515991\n", - "epoch: 17 step: 173, loss is 1.1164084672927856\n", - "epoch: 17 step: 174, loss is 1.2386415004730225\n", - "epoch: 17 step: 175, loss is 1.2308399677276611\n", - "epoch: 17 step: 176, loss is 1.2692515850067139\n", - "epoch: 17 step: 177, loss is 1.2574223279953003\n", - "epoch: 17 step: 178, loss is 1.1886930465698242\n", - "epoch: 17 step: 179, loss is 1.2658964395523071\n", - "epoch: 17 step: 180, loss is 1.1521846055984497\n", - "epoch: 17 step: 181, loss is 1.2420017719268799\n", - "epoch: 17 step: 182, loss is 1.2170312404632568\n", - "epoch: 17 step: 183, loss is 1.2561466693878174\n", - "epoch: 17 step: 184, loss is 1.1954855918884277\n", - "epoch: 17 step: 185, loss is 1.185873031616211\n", - "epoch: 17 step: 186, loss is 1.2515869140625\n", - "epoch: 17 step: 187, loss is 1.2171010971069336\n", - "epoch: 17 step: 188, loss is 1.2851717472076416\n", - "epoch: 17 step: 189, loss is 1.2497345209121704\n", - "epoch: 17 step: 190, loss is 1.2024574279785156\n", - "epoch: 17 step: 191, loss is 1.2836174964904785\n", - "epoch: 17 step: 192, loss is 1.1394550800323486\n", - "epoch: 17 step: 193, loss is 1.2260174751281738\n", - "epoch: 17 step: 194, loss is 1.2440799474716187\n", - "epoch: 17 step: 195, loss is 1.2714698314666748\n", - "Train epoch time: 111485.809 ms, per step time: 571.722 ms\n", - "epoch: 18 step: 1, loss is 1.1941851377487183\n", - "epoch: 18 step: 2, loss is 1.2028131484985352\n", - "epoch: 18 step: 3, loss is 1.2496981620788574\n", - "epoch: 18 step: 4, loss is 1.2141849994659424\n", - "epoch: 18 step: 5, loss is 1.2137805223464966\n", - "epoch: 18 step: 6, loss is 1.141650915145874\n", - "epoch: 18 step: 7, loss is 1.2860140800476074\n", - "epoch: 18 step: 8, loss is 1.112280011177063\n", - "epoch: 18 step: 9, loss is 1.0993003845214844\n", - "epoch: 18 step: 10, loss is 1.2823307514190674\n", - "epoch: 18 step: 11, loss is 1.114200472831726\n", - "epoch: 18 step: 12, loss is 1.19282066822052\n", - "epoch: 18 step: 13, loss is 1.2437809705734253\n", - "epoch: 18 step: 14, loss is 1.171976089477539\n", - "epoch: 18 step: 15, loss is 1.2106871604919434\n", - "epoch: 18 step: 16, loss is 1.150513768196106\n", - "epoch: 18 step: 17, loss is 1.207829236984253\n", - "epoch: 18 step: 18, loss is 1.2873139381408691\n", - "epoch: 18 step: 19, loss is 1.2626097202301025\n", - "epoch: 18 step: 20, loss is 1.201612949371338\n", - "epoch: 18 step: 21, loss is 1.1613235473632812\n", - "epoch: 18 step: 22, loss is 1.2292171716690063\n", - "epoch: 18 step: 23, loss is 1.2623361349105835\n", - "epoch: 18 step: 24, loss is 1.2793309688568115\n", - "epoch: 18 step: 25, loss is 1.1512037515640259\n", - "epoch: 18 step: 26, loss is 1.1728259325027466\n", - "epoch: 18 step: 27, loss is 1.2383413314819336\n", - "epoch: 18 step: 28, loss is 1.2949329614639282\n", - "epoch: 18 step: 29, loss is 1.1898664236068726\n", - "epoch: 18 step: 30, loss is 1.2148301601409912\n", - "epoch: 18 step: 31, loss is 1.2653827667236328\n", - "epoch: 18 step: 32, loss is 1.179175615310669\n", - "epoch: 18 step: 33, loss is 1.2242895364761353\n", - "epoch: 18 step: 34, loss is 1.2023117542266846\n", - "epoch: 18 step: 35, loss is 1.2255192995071411\n", - "epoch: 18 step: 36, loss is 1.1922492980957031\n", - "epoch: 18 step: 37, loss is 1.2294403314590454\n", - "epoch: 18 step: 38, loss is 1.1799476146697998\n", - "epoch: 18 step: 39, loss is 1.2683058977127075\n", - "epoch: 18 step: 40, loss is 1.2300208806991577\n", - "epoch: 18 step: 41, loss is 1.2252845764160156\n", - "epoch: 18 step: 42, loss is 1.2440800666809082\n", - "epoch: 18 step: 43, loss is 1.2073389291763306\n", - "epoch: 18 step: 44, loss is 1.1610219478607178\n", - "epoch: 18 step: 45, loss is 1.1392560005187988\n", - "epoch: 18 step: 46, loss is 1.2460569143295288\n", - "epoch: 18 step: 47, loss is 1.160309076309204\n", - "epoch: 18 step: 48, loss is 1.3352422714233398\n", - "epoch: 18 step: 49, loss is 1.1999168395996094\n", - "epoch: 18 step: 50, loss is 1.2260346412658691\n", - "epoch: 18 step: 51, loss is 1.2744680643081665\n", - "epoch: 18 step: 52, loss is 1.274109959602356\n", - "epoch: 18 step: 53, loss is 1.248002052307129\n", - "epoch: 18 step: 54, loss is 1.173185110092163\n", - "epoch: 18 step: 55, loss is 1.2562493085861206\n", - "epoch: 18 step: 56, loss is 1.228978157043457\n", - "epoch: 18 step: 57, loss is 1.2579305171966553\n", - "epoch: 18 step: 58, loss is 1.2552387714385986\n", - "epoch: 18 step: 59, loss is 1.2264227867126465\n", - "epoch: 18 step: 60, loss is 1.1449203491210938\n", - "epoch: 18 step: 61, loss is 1.1107535362243652\n", - "epoch: 18 step: 62, loss is 1.1920360326766968\n", - "epoch: 18 step: 63, loss is 1.1535569429397583\n", - "epoch: 18 step: 64, loss is 1.2798761129379272\n", - "epoch: 18 step: 65, loss is 1.2738579511642456\n", - "epoch: 18 step: 66, loss is 1.1850402355194092\n", - "epoch: 18 step: 67, loss is 1.343055009841919\n", - "epoch: 18 step: 68, loss is 1.1570680141448975\n", - "epoch: 18 step: 69, loss is 1.2671403884887695\n", - "epoch: 18 step: 70, loss is 1.248884677886963\n", - "epoch: 18 step: 71, loss is 1.2503913640975952\n", - "epoch: 18 step: 72, loss is 1.2419198751449585\n", - "epoch: 18 step: 73, loss is 1.2132318019866943\n", - "epoch: 18 step: 74, loss is 1.1276620626449585\n", - "epoch: 18 step: 75, loss is 1.2323704957962036\n", - "epoch: 18 step: 76, loss is 1.1730008125305176\n", - "epoch: 18 step: 77, loss is 1.1981604099273682\n", - "epoch: 18 step: 78, loss is 1.0911144018173218\n", - "epoch: 18 step: 79, loss is 1.153266191482544\n", - "epoch: 18 step: 80, loss is 1.2160675525665283\n", - "epoch: 18 step: 81, loss is 1.3494268655776978\n", - "epoch: 18 step: 82, loss is 1.145481824874878\n", - "epoch: 18 step: 83, loss is 1.157247543334961\n", - "epoch: 18 step: 84, loss is 1.2162913084030151\n", - "epoch: 18 step: 85, loss is 1.1883059740066528\n", - "epoch: 18 step: 86, loss is 1.1511805057525635\n", - "epoch: 18 step: 87, loss is 1.206876277923584\n", - "epoch: 18 step: 88, loss is 1.2243187427520752\n", - "epoch: 18 step: 89, loss is 1.2137902975082397\n", - "epoch: 18 step: 90, loss is 1.1670256853103638\n", - "epoch: 18 step: 91, loss is 1.2616569995880127\n", - "epoch: 18 step: 92, loss is 1.2407196760177612\n", - "epoch: 18 step: 93, loss is 1.244102120399475\n", - "epoch: 18 step: 94, loss is 1.2041553258895874\n", - "epoch: 18 step: 95, loss is 1.2186359167099\n", - "epoch: 18 step: 96, loss is 1.2334771156311035\n", - "epoch: 18 step: 97, loss is 1.240622639656067\n", - "epoch: 18 step: 98, loss is 1.2455791234970093\n", - "epoch: 18 step: 99, loss is 1.1406259536743164\n", - "epoch: 18 step: 100, loss is 1.2416211366653442\n", - "epoch: 18 step: 101, loss is 1.2567397356033325\n", - "epoch: 18 step: 102, loss is 1.1658239364624023\n", - "epoch: 18 step: 103, loss is 1.144645094871521\n", - "epoch: 18 step: 104, loss is 1.1704614162445068\n", - "epoch: 18 step: 105, loss is 1.1572633981704712\n", - "epoch: 18 step: 106, loss is 1.2049450874328613\n", - "epoch: 18 step: 107, loss is 1.2221810817718506\n", - "epoch: 18 step: 108, loss is 1.1628081798553467\n", - "epoch: 18 step: 109, loss is 1.1648123264312744\n", - "epoch: 18 step: 110, loss is 1.1515204906463623\n", - "epoch: 18 step: 111, loss is 1.2167949676513672\n", - "epoch: 18 step: 112, loss is 1.1637673377990723\n", - "epoch: 18 step: 113, loss is 1.2031941413879395\n", - "epoch: 18 step: 114, loss is 1.2180062532424927\n", - "epoch: 18 step: 115, loss is 1.1394615173339844\n", - "epoch: 18 step: 116, loss is 1.157581090927124\n", - "epoch: 18 step: 117, loss is 1.352529764175415\n", - "epoch: 18 step: 118, loss is 1.170993447303772\n", - "epoch: 18 step: 119, loss is 1.2439546585083008\n", - "epoch: 18 step: 120, loss is 1.1533629894256592\n", - "epoch: 18 step: 121, loss is 1.261382818222046\n", - "epoch: 18 step: 122, loss is 1.2457956075668335\n", - "epoch: 18 step: 123, loss is 1.1532824039459229\n", - "epoch: 18 step: 124, loss is 1.1916731595993042\n", - "epoch: 18 step: 125, loss is 1.1527515649795532\n", - "epoch: 18 step: 126, loss is 1.2504023313522339\n", - "epoch: 18 step: 127, loss is 1.1447643041610718\n", - "epoch: 18 step: 128, loss is 1.1363916397094727\n", - "epoch: 18 step: 129, loss is 1.1095026731491089\n", - "epoch: 18 step: 130, loss is 1.1948131322860718\n", - "epoch: 18 step: 131, loss is 1.1443809270858765\n", - "epoch: 18 step: 132, loss is 1.1425096988677979\n", - "epoch: 18 step: 133, loss is 1.193054437637329\n", - "epoch: 18 step: 134, loss is 1.168875813484192\n", - "epoch: 18 step: 135, loss is 1.272268533706665\n", - "epoch: 18 step: 136, loss is 1.2539029121398926\n", - "epoch: 18 step: 137, loss is 1.1655241250991821\n", - "epoch: 18 step: 138, loss is 1.119997262954712\n", - "epoch: 18 step: 139, loss is 1.2378826141357422\n", - "epoch: 18 step: 140, loss is 1.1714905500411987\n", - "epoch: 18 step: 141, loss is 1.1801395416259766\n", - "epoch: 18 step: 142, loss is 1.2726768255233765\n", - "epoch: 18 step: 143, loss is 1.2565748691558838\n", - "epoch: 18 step: 144, loss is 1.2353582382202148\n", - "epoch: 18 step: 145, loss is 1.170344352722168\n", - "epoch: 18 step: 146, loss is 1.1527581214904785\n", - "epoch: 18 step: 147, loss is 1.242505431175232\n", - "epoch: 18 step: 148, loss is 1.171144962310791\n", - "epoch: 18 step: 149, loss is 1.1803925037384033\n", - "epoch: 18 step: 150, loss is 1.295773983001709\n", - "epoch: 18 step: 151, loss is 1.1560053825378418\n", - "epoch: 18 step: 152, loss is 1.2248835563659668\n", - "epoch: 18 step: 153, loss is 1.1852574348449707\n", - "epoch: 18 step: 154, loss is 1.21501624584198\n", - "epoch: 18 step: 155, loss is 1.1819690465927124\n", - "epoch: 18 step: 156, loss is 1.1577649116516113\n", - "epoch: 18 step: 157, loss is 1.2680764198303223\n", - "epoch: 18 step: 158, loss is 1.1996455192565918\n", - "epoch: 18 step: 159, loss is 1.2540663480758667\n", - "epoch: 18 step: 160, loss is 1.1555793285369873\n", - "epoch: 18 step: 161, loss is 1.2591450214385986\n", - "epoch: 18 step: 162, loss is 1.2213314771652222\n", - "epoch: 18 step: 163, loss is 1.2003898620605469\n", - "epoch: 18 step: 164, loss is 1.2005459070205688\n", - "epoch: 18 step: 165, loss is 1.1493195295333862\n", - "epoch: 18 step: 166, loss is 1.2018680572509766\n", - "epoch: 18 step: 167, loss is 1.1550521850585938\n", - "epoch: 18 step: 168, loss is 1.2333717346191406\n", - "epoch: 18 step: 169, loss is 1.187947154045105\n", - "epoch: 18 step: 170, loss is 1.198265790939331\n", - "epoch: 18 step: 171, loss is 1.2679691314697266\n", - "epoch: 18 step: 172, loss is 1.1474546194076538\n", - "epoch: 18 step: 173, loss is 1.1561428308486938\n", - "epoch: 18 step: 174, loss is 1.2829787731170654\n", - "epoch: 18 step: 175, loss is 1.2815979719161987\n", - "epoch: 18 step: 176, loss is 1.1637556552886963\n", - "epoch: 18 step: 177, loss is 1.1640303134918213\n", - "epoch: 18 step: 178, loss is 1.1799880266189575\n", - "epoch: 18 step: 179, loss is 1.276066780090332\n", - "epoch: 18 step: 180, loss is 1.18852961063385\n", - "epoch: 18 step: 181, loss is 1.2134523391723633\n", - "epoch: 18 step: 182, loss is 1.2392854690551758\n", - "epoch: 18 step: 183, loss is 1.1859794855117798\n", - "epoch: 18 step: 184, loss is 1.1036103963851929\n", - "epoch: 18 step: 185, loss is 1.2156715393066406\n", - "epoch: 18 step: 186, loss is 1.2863353490829468\n", - "epoch: 18 step: 187, loss is 1.265312671661377\n", - "epoch: 18 step: 188, loss is 1.1463671922683716\n", - "epoch: 18 step: 189, loss is 1.2023648023605347\n", - "epoch: 18 step: 190, loss is 1.1772598028182983\n", - "epoch: 18 step: 191, loss is 1.2374480962753296\n", - "epoch: 18 step: 192, loss is 1.1654703617095947\n", - "epoch: 18 step: 193, loss is 1.21602463722229\n", - "epoch: 18 step: 194, loss is 1.1927094459533691\n", - "epoch: 18 step: 195, loss is 1.1512067317962646\n", - "Train epoch time: 108420.523 ms, per step time: 556.003 ms\n", - "epoch: 19 step: 1, loss is 1.2158865928649902\n", - "epoch: 19 step: 2, loss is 1.1795833110809326\n", - "epoch: 19 step: 3, loss is 1.1759073734283447\n", - "epoch: 19 step: 4, loss is 1.104797124862671\n", - "epoch: 19 step: 5, loss is 1.1199524402618408\n", - "epoch: 19 step: 6, loss is 1.242564082145691\n", - "epoch: 19 step: 7, loss is 1.1528247594833374\n", - "epoch: 19 step: 8, loss is 1.1600167751312256\n", - "epoch: 19 step: 9, loss is 1.1698222160339355\n", - "epoch: 19 step: 10, loss is 1.2170498371124268\n", - "epoch: 19 step: 11, loss is 1.170514702796936\n", - "epoch: 19 step: 12, loss is 1.204442024230957\n", - "epoch: 19 step: 13, loss is 1.2059317827224731\n", - "epoch: 19 step: 14, loss is 1.3091166019439697\n", - "epoch: 19 step: 15, loss is 1.1550259590148926\n", - "epoch: 19 step: 16, loss is 1.1570837497711182\n", - "epoch: 19 step: 17, loss is 1.1377938985824585\n", - "epoch: 19 step: 18, loss is 1.1683560609817505\n", - "epoch: 19 step: 19, loss is 1.1535415649414062\n", - "epoch: 19 step: 20, loss is 1.1659129858016968\n", - "epoch: 19 step: 21, loss is 1.207434058189392\n", - "epoch: 19 step: 22, loss is 1.2297946214675903\n", - "epoch: 19 step: 23, loss is 1.2652627229690552\n", - "epoch: 19 step: 24, loss is 1.1405130624771118\n", - "epoch: 19 step: 25, loss is 1.1643458604812622\n", - "epoch: 19 step: 26, loss is 1.2033896446228027\n", - "epoch: 19 step: 27, loss is 1.1991820335388184\n", - "epoch: 19 step: 28, loss is 1.2071975469589233\n", - "epoch: 19 step: 29, loss is 1.2128506898880005\n", - "epoch: 19 step: 30, loss is 1.2495732307434082\n", - "epoch: 19 step: 31, loss is 1.1125600337982178\n", - "epoch: 19 step: 32, loss is 1.1209043264389038\n", - "epoch: 19 step: 33, loss is 1.2268168926239014\n", - "epoch: 19 step: 34, loss is 1.1992316246032715\n", - "epoch: 19 step: 35, loss is 1.1904911994934082\n", - "epoch: 19 step: 36, loss is 1.1848461627960205\n", - "epoch: 19 step: 37, loss is 1.1708191633224487\n", - "epoch: 19 step: 38, loss is 1.2114357948303223\n", - "epoch: 19 step: 39, loss is 1.1971246004104614\n", - "epoch: 19 step: 40, loss is 1.0913617610931396\n", - "epoch: 19 step: 41, loss is 1.2132728099822998\n", - "epoch: 19 step: 42, loss is 1.1176247596740723\n", - "epoch: 19 step: 43, loss is 1.1774775981903076\n", - "epoch: 19 step: 44, loss is 1.1832551956176758\n", - "epoch: 19 step: 45, loss is 1.1002973318099976\n", - "epoch: 19 step: 46, loss is 1.102927803993225\n", - "epoch: 19 step: 47, loss is 1.137946605682373\n", - "epoch: 19 step: 48, loss is 1.162173867225647\n", - "epoch: 19 step: 49, loss is 1.1722908020019531\n", - "epoch: 19 step: 50, loss is 1.2202272415161133\n", - "epoch: 19 step: 51, loss is 1.1781983375549316\n", - "epoch: 19 step: 52, loss is 1.1630905866622925\n", - "epoch: 19 step: 53, loss is 1.1649562120437622\n", - "epoch: 19 step: 54, loss is 1.2033534049987793\n", - "epoch: 19 step: 55, loss is 1.164754867553711\n", - "epoch: 19 step: 56, loss is 1.1836471557617188\n", - "epoch: 19 step: 57, loss is 1.2081130743026733\n", - "epoch: 19 step: 58, loss is 1.1663734912872314\n", - "epoch: 19 step: 59, loss is 1.1560461521148682\n", - "epoch: 19 step: 60, loss is 1.155867099761963\n", - "epoch: 19 step: 61, loss is 1.131630539894104\n", - "epoch: 19 step: 62, loss is 1.2716447114944458\n", - "epoch: 19 step: 63, loss is 1.1954071521759033\n", - "epoch: 19 step: 64, loss is 1.237220287322998\n", - "epoch: 19 step: 65, loss is 1.1483888626098633\n", - "epoch: 19 step: 66, loss is 1.222702980041504\n", - "epoch: 19 step: 67, loss is 1.166438102722168\n", - "epoch: 19 step: 68, loss is 1.168308138847351\n", - "epoch: 19 step: 69, loss is 1.206650733947754\n", - "epoch: 19 step: 70, loss is 1.2176928520202637\n", - "epoch: 19 step: 71, loss is 1.2175028324127197\n", - "epoch: 19 step: 72, loss is 1.1140520572662354\n", - "epoch: 19 step: 73, loss is 1.2784779071807861\n", - "epoch: 19 step: 74, loss is 1.1805301904678345\n", - "epoch: 19 step: 75, loss is 1.1798899173736572\n", - "epoch: 19 step: 76, loss is 1.1518090963363647\n", - "epoch: 19 step: 77, loss is 1.2364120483398438\n", - "epoch: 19 step: 78, loss is 1.1737169027328491\n", - "epoch: 19 step: 79, loss is 1.1684293746948242\n", - "epoch: 19 step: 80, loss is 1.220693588256836\n", - "epoch: 19 step: 81, loss is 1.2503461837768555\n", - "epoch: 19 step: 82, loss is 1.1905885934829712\n", - "epoch: 19 step: 83, loss is 1.1822084188461304\n", - "epoch: 19 step: 84, loss is 1.1553031206130981\n", - "epoch: 19 step: 85, loss is 1.1825361251831055\n", - "epoch: 19 step: 86, loss is 1.2044317722320557\n", - "epoch: 19 step: 87, loss is 1.1627497673034668\n", - "epoch: 19 step: 88, loss is 1.1464035511016846\n", - "epoch: 19 step: 89, loss is 1.1276562213897705\n", - "epoch: 19 step: 90, loss is 1.146213173866272\n", - "epoch: 19 step: 91, loss is 1.2221035957336426\n", - "epoch: 19 step: 92, loss is 1.1247589588165283\n", - "epoch: 19 step: 93, loss is 1.0513951778411865\n", - "epoch: 19 step: 94, loss is 1.1292215585708618\n", - "epoch: 19 step: 95, loss is 1.1044636964797974\n", - "epoch: 19 step: 96, loss is 1.2208478450775146\n", - "epoch: 19 step: 97, loss is 1.2209758758544922\n", - "epoch: 19 step: 98, loss is 1.1648083925247192\n", - "epoch: 19 step: 99, loss is 1.2027801275253296\n", - "epoch: 19 step: 100, loss is 1.0905022621154785\n", - "epoch: 19 step: 101, loss is 1.2712833881378174\n", - "epoch: 19 step: 102, loss is 1.140062689781189\n", - "epoch: 19 step: 103, loss is 1.176724910736084\n", - "epoch: 19 step: 104, loss is 1.2077751159667969\n", - "epoch: 19 step: 105, loss is 1.1957037448883057\n", - "epoch: 19 step: 106, loss is 1.1538515090942383\n", - "epoch: 19 step: 107, loss is 1.1439682245254517\n", - "epoch: 19 step: 108, loss is 1.2080341577529907\n", - "epoch: 19 step: 109, loss is 1.251025915145874\n", - "epoch: 19 step: 110, loss is 1.1654433012008667\n", - "epoch: 19 step: 111, loss is 1.191925287246704\n", - "epoch: 19 step: 112, loss is 1.1319026947021484\n", - "epoch: 19 step: 113, loss is 1.131664752960205\n", - "epoch: 19 step: 114, loss is 1.204467535018921\n", - "epoch: 19 step: 115, loss is 1.1303737163543701\n", - "epoch: 19 step: 116, loss is 1.0802013874053955\n", - "epoch: 19 step: 117, loss is 1.1376874446868896\n", - "epoch: 19 step: 118, loss is 1.1150307655334473\n", - "epoch: 19 step: 119, loss is 1.098187804222107\n", - "epoch: 19 step: 120, loss is 1.2336392402648926\n", - "epoch: 19 step: 121, loss is 1.1172149181365967\n", - "epoch: 19 step: 122, loss is 1.0610930919647217\n", - "epoch: 19 step: 123, loss is 1.1428275108337402\n", - "epoch: 19 step: 124, loss is 1.1310787200927734\n", - "epoch: 19 step: 125, loss is 1.2308604717254639\n", - "epoch: 19 step: 126, loss is 1.1751352548599243\n", - "epoch: 19 step: 127, loss is 1.1423704624176025\n", - "epoch: 19 step: 128, loss is 1.119938611984253\n", - "epoch: 19 step: 129, loss is 1.1247596740722656\n", - "epoch: 19 step: 130, loss is 1.1425809860229492\n", - "epoch: 19 step: 131, loss is 1.1298408508300781\n", - "epoch: 19 step: 132, loss is 1.1456996202468872\n", - "epoch: 19 step: 133, loss is 1.1238517761230469\n", - "epoch: 19 step: 134, loss is 1.223686695098877\n", - "epoch: 19 step: 135, loss is 1.192700982093811\n", - "epoch: 19 step: 136, loss is 1.1626219749450684\n", - "epoch: 19 step: 137, loss is 1.1465332508087158\n", - "epoch: 19 step: 138, loss is 1.280716896057129\n", - "epoch: 19 step: 139, loss is 1.1475489139556885\n", - "epoch: 19 step: 140, loss is 1.121297001838684\n", - "epoch: 19 step: 141, loss is 1.2081031799316406\n", - "epoch: 19 step: 142, loss is 1.164485216140747\n", - "epoch: 19 step: 143, loss is 1.2223079204559326\n", - "epoch: 19 step: 144, loss is 1.110025405883789\n", - "epoch: 19 step: 145, loss is 1.1975003480911255\n", - "epoch: 19 step: 146, loss is 1.1731890439987183\n", - "epoch: 19 step: 147, loss is 1.1980198621749878\n", - "epoch: 19 step: 148, loss is 1.2624881267547607\n", - "epoch: 19 step: 149, loss is 1.1154556274414062\n", - "epoch: 19 step: 150, loss is 1.273077368736267\n", - "epoch: 19 step: 151, loss is 1.2191673517227173\n", - "epoch: 19 step: 152, loss is 1.1788913011550903\n", - "epoch: 19 step: 153, loss is 1.1982306241989136\n", - "epoch: 19 step: 154, loss is 1.2329857349395752\n", - "epoch: 19 step: 155, loss is 1.2030599117279053\n", - "epoch: 19 step: 156, loss is 1.171222448348999\n", - "epoch: 19 step: 157, loss is 1.1812434196472168\n", - "epoch: 19 step: 158, loss is 1.1659244298934937\n", - "epoch: 19 step: 159, loss is 1.2471730709075928\n", - "epoch: 19 step: 160, loss is 1.151676893234253\n", - "epoch: 19 step: 161, loss is 1.1584725379943848\n", - "epoch: 19 step: 162, loss is 1.1268924474716187\n", - "epoch: 19 step: 163, loss is 1.2236961126327515\n", - "epoch: 19 step: 164, loss is 1.1283540725708008\n", - "epoch: 19 step: 165, loss is 1.240992784500122\n", - "epoch: 19 step: 166, loss is 1.2408446073532104\n", - "epoch: 19 step: 167, loss is 1.1732596158981323\n", - "epoch: 19 step: 168, loss is 1.1039268970489502\n", - "epoch: 19 step: 169, loss is 1.1480611562728882\n", - "epoch: 19 step: 170, loss is 1.1516188383102417\n", - "epoch: 19 step: 171, loss is 1.2218103408813477\n", - "epoch: 19 step: 172, loss is 1.1308624744415283\n", - "epoch: 19 step: 173, loss is 1.2465323209762573\n", - "epoch: 19 step: 174, loss is 1.2284690141677856\n", - "epoch: 19 step: 175, loss is 1.2370326519012451\n", - "epoch: 19 step: 176, loss is 1.1059259176254272\n", - "epoch: 19 step: 177, loss is 1.0924415588378906\n", - "epoch: 19 step: 178, loss is 1.2758101224899292\n", - "epoch: 19 step: 179, loss is 1.1968563795089722\n", - "epoch: 19 step: 180, loss is 1.1242156028747559\n", - "epoch: 19 step: 181, loss is 1.1839299201965332\n", - "epoch: 19 step: 182, loss is 1.1490572690963745\n", - "epoch: 19 step: 183, loss is 1.2114624977111816\n", - "epoch: 19 step: 184, loss is 1.193393349647522\n", - "epoch: 19 step: 185, loss is 1.2279844284057617\n", - "epoch: 19 step: 186, loss is 1.2572314739227295\n", - "epoch: 19 step: 187, loss is 1.2032257318496704\n", - "epoch: 19 step: 188, loss is 1.2652177810668945\n", - "epoch: 19 step: 189, loss is 1.1150282621383667\n", - "epoch: 19 step: 190, loss is 1.1851208209991455\n", - "epoch: 19 step: 191, loss is 1.241652011871338\n", - "epoch: 19 step: 192, loss is 1.1418536901474\n", - "epoch: 19 step: 193, loss is 1.1578309535980225\n", - "epoch: 19 step: 194, loss is 1.187867522239685\n", - "epoch: 19 step: 195, loss is 1.191091537475586\n", - "Train epoch time: 101225.978 ms, per step time: 519.108 ms\n", - "epoch: 20 step: 1, loss is 1.1884959936141968\n", - "epoch: 20 step: 2, loss is 1.169702172279358\n", - "epoch: 20 step: 3, loss is 1.1824917793273926\n", - "epoch: 20 step: 4, loss is 1.1418648958206177\n", - "epoch: 20 step: 5, loss is 1.111312985420227\n", - "epoch: 20 step: 6, loss is 1.1644928455352783\n", - "epoch: 20 step: 7, loss is 1.2055418491363525\n", - "epoch: 20 step: 8, loss is 1.1967711448669434\n", - "epoch: 20 step: 9, loss is 1.1894081830978394\n", - "epoch: 20 step: 10, loss is 1.2084699869155884\n", - "epoch: 20 step: 11, loss is 1.1871449947357178\n", - "epoch: 20 step: 12, loss is 1.1377928256988525\n", - "epoch: 20 step: 13, loss is 1.1205573081970215\n", - "epoch: 20 step: 14, loss is 1.1700925827026367\n", - "epoch: 20 step: 15, loss is 1.1846368312835693\n", - "epoch: 20 step: 16, loss is 1.1964526176452637\n", - "epoch: 20 step: 17, loss is 1.196950912475586\n", - "epoch: 20 step: 18, loss is 1.1034574508666992\n", - "epoch: 20 step: 19, loss is 1.1812515258789062\n", - "epoch: 20 step: 20, loss is 1.1493072509765625\n", - "epoch: 20 step: 21, loss is 1.2408857345581055\n", - "epoch: 20 step: 22, loss is 1.1612850427627563\n", - "epoch: 20 step: 23, loss is 1.1766201257705688\n", - "epoch: 20 step: 24, loss is 1.1008280515670776\n", - "epoch: 20 step: 25, loss is 1.189718246459961\n", - "epoch: 20 step: 26, loss is 1.1815381050109863\n", - "epoch: 20 step: 27, loss is 1.1030932664871216\n", - "epoch: 20 step: 28, loss is 1.1545801162719727\n", - "epoch: 20 step: 29, loss is 1.2081575393676758\n", - "epoch: 20 step: 30, loss is 1.1865613460540771\n", - "epoch: 20 step: 31, loss is 1.173910140991211\n", - "epoch: 20 step: 32, loss is 1.1752045154571533\n", - "epoch: 20 step: 33, loss is 1.126667857170105\n", - "epoch: 20 step: 34, loss is 1.21254563331604\n", - "epoch: 20 step: 35, loss is 1.139557957649231\n", - "epoch: 20 step: 36, loss is 1.1633224487304688\n", - "epoch: 20 step: 37, loss is 1.1809897422790527\n", - "epoch: 20 step: 38, loss is 1.2004567384719849\n", - "epoch: 20 step: 39, loss is 1.2216883897781372\n", - "epoch: 20 step: 40, loss is 1.0829761028289795\n", - "epoch: 20 step: 41, loss is 1.140751600265503\n", - "epoch: 20 step: 42, loss is 1.0880619287490845\n", - "epoch: 20 step: 43, loss is 1.092458963394165\n", - "epoch: 20 step: 44, loss is 1.1524646282196045\n", - "epoch: 20 step: 45, loss is 1.1959562301635742\n", - "epoch: 20 step: 46, loss is 1.179836392402649\n", - "epoch: 20 step: 47, loss is 1.298679232597351\n", - "epoch: 20 step: 48, loss is 1.1264419555664062\n", - "epoch: 20 step: 49, loss is 1.181549310684204\n", - "epoch: 20 step: 50, loss is 1.176405429840088\n", - "epoch: 20 step: 51, loss is 1.1321160793304443\n", - "epoch: 20 step: 52, loss is 1.2022438049316406\n", - "epoch: 20 step: 53, loss is 1.1068779230117798\n", - "epoch: 20 step: 54, loss is 1.1815742254257202\n", - "epoch: 20 step: 55, loss is 1.1763145923614502\n", - "epoch: 20 step: 56, loss is 1.1767460107803345\n", - "epoch: 20 step: 57, loss is 1.1193408966064453\n", - "epoch: 20 step: 58, loss is 1.195792555809021\n", - "epoch: 20 step: 59, loss is 1.1495978832244873\n", - "epoch: 20 step: 60, loss is 1.1685905456542969\n", - "epoch: 20 step: 61, loss is 1.094054937362671\n", - "epoch: 20 step: 62, loss is 1.1738637685775757\n", - "epoch: 20 step: 63, loss is 1.1835284233093262\n", - "epoch: 20 step: 64, loss is 1.1255600452423096\n", - "epoch: 20 step: 65, loss is 1.1245646476745605\n", - "epoch: 20 step: 66, loss is 1.1844677925109863\n", - "epoch: 20 step: 67, loss is 1.1718621253967285\n", - "epoch: 20 step: 68, loss is 1.128265619277954\n", - "epoch: 20 step: 69, loss is 1.0809264183044434\n", - "epoch: 20 step: 70, loss is 1.2144455909729004\n", - "epoch: 20 step: 71, loss is 1.1149961948394775\n", - "epoch: 20 step: 72, loss is 1.2265506982803345\n", - "epoch: 20 step: 73, loss is 1.2164801359176636\n", - "epoch: 20 step: 74, loss is 1.2198541164398193\n", - "epoch: 20 step: 75, loss is 1.1712840795516968\n", - "epoch: 20 step: 76, loss is 1.1442028284072876\n", - "epoch: 20 step: 77, loss is 1.1682544946670532\n", - "epoch: 20 step: 78, loss is 1.1639868021011353\n", - "epoch: 20 step: 79, loss is 1.1521660089492798\n", - "epoch: 20 step: 80, loss is 1.1231502294540405\n", - "epoch: 20 step: 81, loss is 1.1953973770141602\n", - "epoch: 20 step: 82, loss is 1.0986353158950806\n", - "epoch: 20 step: 83, loss is 1.128723382949829\n", - "epoch: 20 step: 84, loss is 1.2741785049438477\n", - "epoch: 20 step: 85, loss is 1.1714131832122803\n", - "epoch: 20 step: 86, loss is 1.1416068077087402\n", - "epoch: 20 step: 87, loss is 1.1887511014938354\n", - "epoch: 20 step: 88, loss is 1.264005422592163\n", - "epoch: 20 step: 89, loss is 1.1490142345428467\n", - "epoch: 20 step: 90, loss is 1.103130578994751\n", - "epoch: 20 step: 91, loss is 1.132491946220398\n", - "epoch: 20 step: 92, loss is 1.1292037963867188\n", - "epoch: 20 step: 93, loss is 1.1700360774993896\n", - "epoch: 20 step: 94, loss is 1.2154004573822021\n", - "epoch: 20 step: 95, loss is 1.1379494667053223\n", - "epoch: 20 step: 96, loss is 1.2294211387634277\n", - "epoch: 20 step: 97, loss is 1.1140503883361816\n", - "epoch: 20 step: 98, loss is 1.127234935760498\n", - "epoch: 20 step: 99, loss is 1.23896062374115\n", - "epoch: 20 step: 100, loss is 1.207397222518921\n", - "epoch: 20 step: 101, loss is 1.2409323453903198\n", - "epoch: 20 step: 102, loss is 1.2327001094818115\n", - "epoch: 20 step: 103, loss is 1.2188626527786255\n", - "epoch: 20 step: 104, loss is 1.183905839920044\n", - "epoch: 20 step: 105, loss is 1.2116985321044922\n", - "epoch: 20 step: 106, loss is 1.235504388809204\n", - "epoch: 20 step: 107, loss is 1.2356436252593994\n", - "epoch: 20 step: 108, loss is 1.1722736358642578\n", - "epoch: 20 step: 109, loss is 1.195304274559021\n", - "epoch: 20 step: 110, loss is 1.0994288921356201\n", - "epoch: 20 step: 111, loss is 1.1854407787322998\n", - "epoch: 20 step: 112, loss is 1.176624059677124\n", - "epoch: 20 step: 113, loss is 1.1966036558151245\n", - "epoch: 20 step: 114, loss is 1.1827623844146729\n", - "epoch: 20 step: 115, loss is 1.166933298110962\n", - "epoch: 20 step: 116, loss is 1.167234182357788\n", - "epoch: 20 step: 117, loss is 1.2020326852798462\n", - "epoch: 20 step: 118, loss is 1.1630098819732666\n", - "epoch: 20 step: 119, loss is 1.2292473316192627\n", - "epoch: 20 step: 120, loss is 1.2145514488220215\n", - "epoch: 20 step: 121, loss is 1.2117414474487305\n", - "epoch: 20 step: 122, loss is 1.0981587171554565\n", - "epoch: 20 step: 123, loss is 1.1341443061828613\n", - "epoch: 20 step: 124, loss is 1.1793553829193115\n", - "epoch: 20 step: 125, loss is 1.2287479639053345\n", - "epoch: 20 step: 126, loss is 1.1621183156967163\n", - "epoch: 20 step: 127, loss is 1.2383694648742676\n", - "epoch: 20 step: 128, loss is 1.2216033935546875\n", - "epoch: 20 step: 129, loss is 1.1626207828521729\n", - "epoch: 20 step: 130, loss is 1.156031847000122\n", - "epoch: 20 step: 131, loss is 1.1981768608093262\n", - "epoch: 20 step: 132, loss is 1.1635631322860718\n", - "epoch: 20 step: 133, loss is 1.0717275142669678\n", - "epoch: 20 step: 134, loss is 1.0868492126464844\n", - "epoch: 20 step: 135, loss is 1.0917433500289917\n", - "epoch: 20 step: 136, loss is 1.1549983024597168\n", - "epoch: 20 step: 137, loss is 1.2115200757980347\n", - "epoch: 20 step: 138, loss is 1.11542546749115\n", - "epoch: 20 step: 139, loss is 1.0827593803405762\n", - "epoch: 20 step: 140, loss is 1.121527075767517\n", - "epoch: 20 step: 141, loss is 1.2241697311401367\n", - "epoch: 20 step: 142, loss is 1.1186481714248657\n", - "epoch: 20 step: 143, loss is 1.2423193454742432\n", - "epoch: 20 step: 144, loss is 1.0573540925979614\n", - "epoch: 20 step: 145, loss is 1.202405571937561\n", - "epoch: 20 step: 146, loss is 1.1307504177093506\n", - "epoch: 20 step: 147, loss is 1.1758272647857666\n", - "epoch: 20 step: 148, loss is 1.224853515625\n", - "epoch: 20 step: 149, loss is 1.1400787830352783\n", - "epoch: 20 step: 150, loss is 1.1569344997406006\n", - "epoch: 20 step: 151, loss is 1.0623440742492676\n", - "epoch: 20 step: 152, loss is 1.1460214853286743\n", - "epoch: 20 step: 153, loss is 1.1157258749008179\n", - "epoch: 20 step: 154, loss is 1.1768310070037842\n", - "epoch: 20 step: 155, loss is 1.1178369522094727\n", - "epoch: 20 step: 156, loss is 1.2091405391693115\n", - "epoch: 20 step: 157, loss is 1.1431701183319092\n", - "epoch: 20 step: 158, loss is 1.2164804935455322\n", - "epoch: 20 step: 159, loss is 1.197888731956482\n", - "epoch: 20 step: 160, loss is 1.150985598564148\n", - "epoch: 20 step: 161, loss is 1.1827526092529297\n", - "epoch: 20 step: 162, loss is 1.161781668663025\n", - "epoch: 20 step: 163, loss is 1.2553699016571045\n", - "epoch: 20 step: 164, loss is 1.1375584602355957\n", - "epoch: 20 step: 165, loss is 1.0914632081985474\n", - "epoch: 20 step: 166, loss is 1.1240148544311523\n", - "epoch: 20 step: 167, loss is 1.1193705797195435\n", - "epoch: 20 step: 168, loss is 1.1332859992980957\n", - "epoch: 20 step: 169, loss is 1.1567590236663818\n", - "epoch: 20 step: 170, loss is 1.1976574659347534\n", - "epoch: 20 step: 171, loss is 1.2124419212341309\n", - "epoch: 20 step: 172, loss is 1.2483980655670166\n", - "epoch: 20 step: 173, loss is 1.0864322185516357\n", - "epoch: 20 step: 174, loss is 1.1615091562271118\n", - "epoch: 20 step: 175, loss is 1.0698835849761963\n", - "epoch: 20 step: 176, loss is 1.1791949272155762\n", - "epoch: 20 step: 177, loss is 1.0985698699951172\n", - "epoch: 20 step: 178, loss is 1.1923370361328125\n", - "epoch: 20 step: 179, loss is 1.1227954626083374\n", - "epoch: 20 step: 180, loss is 1.1542936563491821\n", - "epoch: 20 step: 181, loss is 1.1436656713485718\n", - "epoch: 20 step: 182, loss is 1.1351163387298584\n", - "epoch: 20 step: 183, loss is 1.1072967052459717\n", - "epoch: 20 step: 184, loss is 1.1524864435195923\n", - "epoch: 20 step: 185, loss is 1.189321756362915\n", - "epoch: 20 step: 186, loss is 1.158830165863037\n", - "epoch: 20 step: 187, loss is 1.1509073972702026\n", - "epoch: 20 step: 188, loss is 1.2126588821411133\n", - "epoch: 20 step: 189, loss is 1.1379395723342896\n", - "epoch: 20 step: 190, loss is 1.1415488719940186\n", - "epoch: 20 step: 191, loss is 1.13690185546875\n", - "epoch: 20 step: 192, loss is 1.1400315761566162\n", - "epoch: 20 step: 193, loss is 1.068132758140564\n", - "epoch: 20 step: 194, loss is 1.19902503490448\n", - "epoch: 20 step: 195, loss is 1.1567087173461914\n", - "Train epoch time: 104173.424 ms, per step time: 534.223 ms\n", - "epoch: 21 step: 1, loss is 1.1921052932739258\n", - "epoch: 21 step: 2, loss is 1.0701342821121216\n", - "epoch: 21 step: 3, loss is 1.1753308773040771\n", - "epoch: 21 step: 4, loss is 1.1313111782073975\n", - "epoch: 21 step: 5, loss is 1.1417230367660522\n", - "epoch: 21 step: 6, loss is 1.0305631160736084\n", - "epoch: 21 step: 7, loss is 1.1922510862350464\n", - "epoch: 21 step: 8, loss is 1.1823357343673706\n", - "epoch: 21 step: 9, loss is 1.129448413848877\n", - "epoch: 21 step: 10, loss is 1.1250107288360596\n", - "epoch: 21 step: 11, loss is 1.1208312511444092\n", - "epoch: 21 step: 12, loss is 1.1533703804016113\n", - "epoch: 21 step: 13, loss is 1.0750772953033447\n", - "epoch: 21 step: 14, loss is 1.0881654024124146\n", - "epoch: 21 step: 15, loss is 1.1426184177398682\n", - "epoch: 21 step: 16, loss is 1.2459871768951416\n", - "epoch: 21 step: 17, loss is 1.072798728942871\n", - "epoch: 21 step: 18, loss is 1.0991919040679932\n", - "epoch: 21 step: 19, loss is 1.1213173866271973\n", - "epoch: 21 step: 20, loss is 1.0883537530899048\n", - "epoch: 21 step: 21, loss is 1.1365002393722534\n", - "epoch: 21 step: 22, loss is 1.104675531387329\n", - "epoch: 21 step: 23, loss is 1.1440393924713135\n", - "epoch: 21 step: 24, loss is 1.1484761238098145\n", - "epoch: 21 step: 25, loss is 1.1014875173568726\n", - "epoch: 21 step: 26, loss is 1.118294358253479\n", - "epoch: 21 step: 27, loss is 1.1814875602722168\n", - "epoch: 21 step: 28, loss is 1.1103239059448242\n", - "epoch: 21 step: 29, loss is 1.1203694343566895\n", - "epoch: 21 step: 30, loss is 1.1217091083526611\n", - "epoch: 21 step: 31, loss is 1.2158026695251465\n", - "epoch: 21 step: 32, loss is 1.1644526720046997\n", - "epoch: 21 step: 33, loss is 1.1890766620635986\n", - "epoch: 21 step: 34, loss is 1.122287631034851\n", - "epoch: 21 step: 35, loss is 1.121174931526184\n", - "epoch: 21 step: 36, loss is 1.1157550811767578\n", - "epoch: 21 step: 37, loss is 1.128007411956787\n", - "epoch: 21 step: 38, loss is 1.1591732501983643\n", - "epoch: 21 step: 39, loss is 1.118435025215149\n", - "epoch: 21 step: 40, loss is 1.1228094100952148\n", - "epoch: 21 step: 41, loss is 1.1012872457504272\n", - "epoch: 21 step: 42, loss is 1.2191131114959717\n", - "epoch: 21 step: 43, loss is 1.1286933422088623\n", - "epoch: 21 step: 44, loss is 1.1683429479599\n", - "epoch: 21 step: 45, loss is 1.1217944622039795\n", - "epoch: 21 step: 46, loss is 1.1995563507080078\n", - "epoch: 21 step: 47, loss is 1.0857417583465576\n", - "epoch: 21 step: 48, loss is 1.1569418907165527\n", - "epoch: 21 step: 49, loss is 1.2251319885253906\n", - "epoch: 21 step: 50, loss is 1.1091125011444092\n", - "epoch: 21 step: 51, loss is 1.1549124717712402\n", - "epoch: 21 step: 52, loss is 1.1356117725372314\n", - "epoch: 21 step: 53, loss is 1.1109840869903564\n", - "epoch: 21 step: 54, loss is 1.1460250616073608\n", - "epoch: 21 step: 55, loss is 1.1362437009811401\n", - "epoch: 21 step: 56, loss is 1.1517187356948853\n", - "epoch: 21 step: 57, loss is 1.0988221168518066\n", - "epoch: 21 step: 58, loss is 1.1581555604934692\n", - "epoch: 21 step: 59, loss is 1.169415831565857\n", - "epoch: 21 step: 60, loss is 1.1740953922271729\n", - "epoch: 21 step: 61, loss is 1.1024632453918457\n", - "epoch: 21 step: 62, loss is 1.0984084606170654\n", - "epoch: 21 step: 63, loss is 1.2059848308563232\n", - "epoch: 21 step: 64, loss is 1.145885944366455\n", - "epoch: 21 step: 65, loss is 1.2163082361221313\n", - "epoch: 21 step: 66, loss is 1.108540415763855\n", - "epoch: 21 step: 67, loss is 1.1952319145202637\n", - "epoch: 21 step: 68, loss is 1.1441410779953003\n", - "epoch: 21 step: 69, loss is 1.1583361625671387\n", - "epoch: 21 step: 70, loss is 1.102898120880127\n", - "epoch: 21 step: 71, loss is 1.125910758972168\n", - "epoch: 21 step: 72, loss is 1.1942943334579468\n", - "epoch: 21 step: 73, loss is 1.2117856740951538\n", - "epoch: 21 step: 74, loss is 1.1190205812454224\n", - "epoch: 21 step: 75, loss is 1.107731580734253\n", - "epoch: 21 step: 76, loss is 1.1000752449035645\n", - "epoch: 21 step: 77, loss is 1.1882604360580444\n", - "epoch: 21 step: 78, loss is 1.1377122402191162\n", - "epoch: 21 step: 79, loss is 1.1691741943359375\n", - "epoch: 21 step: 80, loss is 1.2381455898284912\n", - "epoch: 21 step: 81, loss is 1.1835287809371948\n", - "epoch: 21 step: 82, loss is 1.136803150177002\n", - "epoch: 21 step: 83, loss is 1.193105936050415\n", - "epoch: 21 step: 84, loss is 1.1319094896316528\n", - "epoch: 21 step: 85, loss is 1.134192705154419\n", - "epoch: 21 step: 86, loss is 1.0962910652160645\n", - "epoch: 21 step: 87, loss is 1.1167593002319336\n", - "epoch: 21 step: 88, loss is 1.124763011932373\n", - "epoch: 21 step: 89, loss is 1.1915029287338257\n", - "epoch: 21 step: 90, loss is 1.154558539390564\n", - "epoch: 21 step: 91, loss is 1.1266372203826904\n", - "epoch: 21 step: 92, loss is 1.1204588413238525\n", - "epoch: 21 step: 93, loss is 1.0840075016021729\n", - "epoch: 21 step: 94, loss is 1.1026766300201416\n", - "epoch: 21 step: 95, loss is 1.1278811693191528\n", - "epoch: 21 step: 96, loss is 1.109001874923706\n", - "epoch: 21 step: 97, loss is 1.2332653999328613\n", - "epoch: 21 step: 98, loss is 1.0993515253067017\n", - "epoch: 21 step: 99, loss is 1.1307837963104248\n", - "epoch: 21 step: 100, loss is 1.1563172340393066\n", - "epoch: 21 step: 101, loss is 1.15267014503479\n", - "epoch: 21 step: 102, loss is 1.136658787727356\n", - "epoch: 21 step: 103, loss is 1.1215237379074097\n", - "epoch: 21 step: 104, loss is 1.1939799785614014\n", - "epoch: 21 step: 105, loss is 1.2076579332351685\n", - "epoch: 21 step: 106, loss is 1.1646722555160522\n", - "epoch: 21 step: 107, loss is 1.2286417484283447\n", - "epoch: 21 step: 108, loss is 1.0636025667190552\n", - "epoch: 21 step: 109, loss is 1.1365132331848145\n", - "epoch: 21 step: 110, loss is 1.1064388751983643\n", - "epoch: 21 step: 111, loss is 1.1925089359283447\n", - "epoch: 21 step: 112, loss is 1.1692545413970947\n", - "epoch: 21 step: 113, loss is 1.012389063835144\n", - "epoch: 21 step: 114, loss is 1.2235348224639893\n", - "epoch: 21 step: 115, loss is 1.161221981048584\n", - "epoch: 21 step: 116, loss is 1.0941426753997803\n", - "epoch: 21 step: 117, loss is 1.1226434707641602\n", - "epoch: 21 step: 118, loss is 1.1540415287017822\n", - "epoch: 21 step: 119, loss is 1.1769740581512451\n", - "epoch: 21 step: 120, loss is 1.2211434841156006\n", - "epoch: 21 step: 121, loss is 1.1179429292678833\n", - "epoch: 21 step: 122, loss is 1.1711430549621582\n", - "epoch: 21 step: 123, loss is 1.0949711799621582\n", - "epoch: 21 step: 124, loss is 1.1699912548065186\n", - "epoch: 21 step: 125, loss is 1.0529214143753052\n", - "epoch: 21 step: 126, loss is 1.1035442352294922\n", - "epoch: 21 step: 127, loss is 1.1384224891662598\n", - "epoch: 21 step: 128, loss is 1.1493457555770874\n", - "epoch: 21 step: 129, loss is 1.1306800842285156\n", - "epoch: 21 step: 130, loss is 1.1158616542816162\n", - "epoch: 21 step: 131, loss is 1.1646543741226196\n", - "epoch: 21 step: 132, loss is 1.1338950395584106\n", - "epoch: 21 step: 133, loss is 1.0740561485290527\n", - "epoch: 21 step: 134, loss is 1.1639001369476318\n", - "epoch: 21 step: 135, loss is 1.1926583051681519\n", - "epoch: 21 step: 136, loss is 1.137130856513977\n", - "epoch: 21 step: 137, loss is 1.1674678325653076\n", - "epoch: 21 step: 138, loss is 1.0838972330093384\n", - "epoch: 21 step: 139, loss is 1.1713426113128662\n", - "epoch: 21 step: 140, loss is 1.172694444656372\n", - "epoch: 21 step: 141, loss is 1.1743769645690918\n", - "epoch: 21 step: 142, loss is 1.1856400966644287\n", - "epoch: 21 step: 143, loss is 1.1878764629364014\n", - "epoch: 21 step: 144, loss is 1.1903069019317627\n", - "epoch: 21 step: 145, loss is 1.1692390441894531\n", - "epoch: 21 step: 146, loss is 1.124283790588379\n", - "epoch: 21 step: 147, loss is 1.1382466554641724\n", - "epoch: 21 step: 148, loss is 1.1935675144195557\n", - "epoch: 21 step: 149, loss is 1.1120277643203735\n", - "epoch: 21 step: 150, loss is 1.147344946861267\n", - "epoch: 21 step: 151, loss is 1.1530892848968506\n", - "epoch: 21 step: 152, loss is 1.098280429840088\n", - "epoch: 21 step: 153, loss is 1.2179057598114014\n", - "epoch: 21 step: 154, loss is 1.2466373443603516\n", - "epoch: 21 step: 155, loss is 1.1421725749969482\n", - "epoch: 21 step: 156, loss is 1.0607844591140747\n", - "epoch: 21 step: 157, loss is 1.1394695043563843\n", - "epoch: 21 step: 158, loss is 1.1770168542861938\n", - "epoch: 21 step: 159, loss is 1.0940386056900024\n", - "epoch: 21 step: 160, loss is 1.1483757495880127\n", - "epoch: 21 step: 161, loss is 1.1882250308990479\n", - "epoch: 21 step: 162, loss is 1.1590632200241089\n", - "epoch: 21 step: 163, loss is 1.1781816482543945\n", - "epoch: 21 step: 164, loss is 1.0744845867156982\n", - "epoch: 21 step: 165, loss is 1.1325417757034302\n", - "epoch: 21 step: 166, loss is 1.089174747467041\n", - "epoch: 21 step: 167, loss is 1.1512054204940796\n", - "epoch: 21 step: 168, loss is 1.1409275531768799\n", - "epoch: 21 step: 169, loss is 1.201310396194458\n", - "epoch: 21 step: 170, loss is 1.169210433959961\n", - "epoch: 21 step: 171, loss is 1.2410035133361816\n", - "epoch: 21 step: 172, loss is 1.028815507888794\n", - "epoch: 21 step: 173, loss is 1.1066675186157227\n", - "epoch: 21 step: 174, loss is 1.1109777688980103\n", - "epoch: 21 step: 175, loss is 1.1665771007537842\n", - "epoch: 21 step: 176, loss is 1.148111343383789\n", - "epoch: 21 step: 177, loss is 1.0802497863769531\n", - "epoch: 21 step: 178, loss is 1.1739122867584229\n", - "epoch: 21 step: 179, loss is 1.1767234802246094\n", - "epoch: 21 step: 180, loss is 1.1092647314071655\n", - "epoch: 21 step: 181, loss is 1.2105249166488647\n", - "epoch: 21 step: 182, loss is 1.1116437911987305\n", - "epoch: 21 step: 183, loss is 1.1619771718978882\n", - "epoch: 21 step: 184, loss is 1.1229248046875\n", - "epoch: 21 step: 185, loss is 1.154275894165039\n", - "epoch: 21 step: 186, loss is 1.114675760269165\n", - "epoch: 21 step: 187, loss is 1.1923682689666748\n", - "epoch: 21 step: 188, loss is 1.1858384609222412\n", - "epoch: 21 step: 189, loss is 1.162807822227478\n", - "epoch: 21 step: 190, loss is 1.0937739610671997\n", - "epoch: 21 step: 191, loss is 1.1718971729278564\n", - "epoch: 21 step: 192, loss is 1.2204475402832031\n", - "epoch: 21 step: 193, loss is 1.0986087322235107\n", - "epoch: 21 step: 194, loss is 1.129512071609497\n", - "epoch: 21 step: 195, loss is 1.2134814262390137\n", - "Train epoch time: 96557.791 ms, per step time: 495.168 ms\n", - "epoch: 22 step: 1, loss is 1.1057870388031006\n", - "epoch: 22 step: 2, loss is 1.1139236688613892\n", - "epoch: 22 step: 3, loss is 1.1555999517440796\n", - "epoch: 22 step: 4, loss is 1.0924568176269531\n", - "epoch: 22 step: 5, loss is 1.1187453269958496\n", - "epoch: 22 step: 6, loss is 1.133613109588623\n", - "epoch: 22 step: 7, loss is 1.1318658590316772\n", - "epoch: 22 step: 8, loss is 1.192131519317627\n", - "epoch: 22 step: 9, loss is 1.1278152465820312\n", - "epoch: 22 step: 10, loss is 1.202744960784912\n", - "epoch: 22 step: 11, loss is 1.1721439361572266\n", - "epoch: 22 step: 12, loss is 1.0863008499145508\n", - "epoch: 22 step: 13, loss is 1.1525710821151733\n", - "epoch: 22 step: 14, loss is 1.1658072471618652\n", - "epoch: 22 step: 15, loss is 1.136847972869873\n", - "epoch: 22 step: 16, loss is 1.0486916303634644\n", - "epoch: 22 step: 17, loss is 1.0813196897506714\n", - "epoch: 22 step: 18, loss is 1.1514248847961426\n", - "epoch: 22 step: 19, loss is 1.0714279413223267\n", - "epoch: 22 step: 20, loss is 1.0280711650848389\n", - "epoch: 22 step: 21, loss is 1.0710278749465942\n", - "epoch: 22 step: 22, loss is 1.1394612789154053\n", - "epoch: 22 step: 23, loss is 1.0616064071655273\n", - "epoch: 22 step: 24, loss is 1.100270390510559\n", - "epoch: 22 step: 25, loss is 1.067994475364685\n", - "epoch: 22 step: 26, loss is 1.1554644107818604\n", - "epoch: 22 step: 27, loss is 1.132413625717163\n", - "epoch: 22 step: 28, loss is 1.1626719236373901\n", - "epoch: 22 step: 29, loss is 1.1925325393676758\n", - "epoch: 22 step: 30, loss is 1.189226508140564\n", - "epoch: 22 step: 31, loss is 1.2117999792099\n", - "epoch: 22 step: 32, loss is 1.1735248565673828\n", - "epoch: 22 step: 33, loss is 1.1339526176452637\n", - "epoch: 22 step: 34, loss is 1.1265913248062134\n", - "epoch: 22 step: 35, loss is 1.083516240119934\n", - "epoch: 22 step: 36, loss is 1.186711072921753\n", - "epoch: 22 step: 37, loss is 1.0917110443115234\n", - "epoch: 22 step: 38, loss is 1.122393250465393\n", - "epoch: 22 step: 39, loss is 1.0775220394134521\n", - "epoch: 22 step: 40, loss is 1.114711046218872\n", - "epoch: 22 step: 41, loss is 1.0672664642333984\n", - "epoch: 22 step: 42, loss is 1.0923773050308228\n", - "epoch: 22 step: 43, loss is 1.1840053796768188\n", - "epoch: 22 step: 44, loss is 1.138547420501709\n", - "epoch: 22 step: 45, loss is 1.0909572839736938\n", - "epoch: 22 step: 46, loss is 1.1297260522842407\n", - "epoch: 22 step: 47, loss is 1.1536083221435547\n", - "epoch: 22 step: 48, loss is 1.1982747316360474\n", - "epoch: 22 step: 49, loss is 1.0661267042160034\n", - "epoch: 22 step: 50, loss is 1.216001272201538\n", - "epoch: 22 step: 51, loss is 1.195881962776184\n", - "epoch: 22 step: 52, loss is 1.1459851264953613\n", - "epoch: 22 step: 53, loss is 1.1505540609359741\n", - "epoch: 22 step: 54, loss is 1.0748066902160645\n", - "epoch: 22 step: 55, loss is 1.1084421873092651\n", - "epoch: 22 step: 56, loss is 1.127742052078247\n", - "epoch: 22 step: 57, loss is 0.9987824559211731\n", - "epoch: 22 step: 58, loss is 1.0742061138153076\n", - "epoch: 22 step: 59, loss is 1.1558446884155273\n", - "epoch: 22 step: 60, loss is 1.2418932914733887\n", - "epoch: 22 step: 61, loss is 1.1512435674667358\n", - "epoch: 22 step: 62, loss is 1.18963623046875\n", - "epoch: 22 step: 63, loss is 1.1356805562973022\n", - "epoch: 22 step: 64, loss is 1.0749949216842651\n", - "epoch: 22 step: 65, loss is 1.1138627529144287\n", - "epoch: 22 step: 66, loss is 1.0608296394348145\n", - "epoch: 22 step: 67, loss is 1.1862590312957764\n", - "epoch: 22 step: 68, loss is 1.1027181148529053\n", - "epoch: 22 step: 69, loss is 1.0789560079574585\n", - "epoch: 22 step: 70, loss is 1.196028709411621\n", - "epoch: 22 step: 71, loss is 1.1457781791687012\n", - "epoch: 22 step: 72, loss is 1.184518575668335\n", - "epoch: 22 step: 73, loss is 1.1258783340454102\n", - "epoch: 22 step: 74, loss is 1.1965044736862183\n", - "epoch: 22 step: 75, loss is 1.1160832643508911\n", - "epoch: 22 step: 76, loss is 1.0849354267120361\n", - "epoch: 22 step: 77, loss is 1.1233752965927124\n", - "epoch: 22 step: 78, loss is 1.082011342048645\n", - "epoch: 22 step: 79, loss is 1.0701531171798706\n", - "epoch: 22 step: 80, loss is 1.1088016033172607\n", - "epoch: 22 step: 81, loss is 1.1289912462234497\n", - "epoch: 22 step: 82, loss is 1.1551800966262817\n", - "epoch: 22 step: 83, loss is 1.1657989025115967\n", - "epoch: 22 step: 84, loss is 1.0940277576446533\n", - "epoch: 22 step: 85, loss is 1.2021234035491943\n", - "epoch: 22 step: 86, loss is 1.1075375080108643\n", - "epoch: 22 step: 87, loss is 1.1424462795257568\n", - "epoch: 22 step: 88, loss is 1.126102089881897\n", - "epoch: 22 step: 89, loss is 1.1145858764648438\n", - "epoch: 22 step: 90, loss is 1.1827151775360107\n", - "epoch: 22 step: 91, loss is 1.1285420656204224\n", - "epoch: 22 step: 92, loss is 1.1281323432922363\n", - "epoch: 22 step: 93, loss is 1.083482265472412\n", - "epoch: 22 step: 94, loss is 1.0388284921646118\n", - "epoch: 22 step: 95, loss is 1.0472513437271118\n", - "epoch: 22 step: 96, loss is 1.0967636108398438\n", - "epoch: 22 step: 97, loss is 1.1034371852874756\n", - "epoch: 22 step: 98, loss is 1.1421582698822021\n", - "epoch: 22 step: 99, loss is 1.1247735023498535\n", - "epoch: 22 step: 100, loss is 1.1255205869674683\n", - "epoch: 22 step: 101, loss is 1.066077709197998\n", - "epoch: 22 step: 102, loss is 1.1157441139221191\n", - "epoch: 22 step: 103, loss is 1.0566856861114502\n", - "epoch: 22 step: 104, loss is 1.1286683082580566\n", - "epoch: 22 step: 105, loss is 1.0926494598388672\n", - "epoch: 22 step: 106, loss is 1.1775054931640625\n", - "epoch: 22 step: 107, loss is 1.141067385673523\n", - "epoch: 22 step: 108, loss is 1.1127513647079468\n", - "epoch: 22 step: 109, loss is 1.120466947555542\n", - "epoch: 22 step: 110, loss is 1.0674927234649658\n", - "epoch: 22 step: 111, loss is 1.1168016195297241\n", - "epoch: 22 step: 112, loss is 1.0601282119750977\n", - "epoch: 22 step: 113, loss is 1.2126147747039795\n", - "epoch: 22 step: 114, loss is 1.0950136184692383\n", - "epoch: 22 step: 115, loss is 1.1604738235473633\n", - "epoch: 22 step: 116, loss is 1.0633180141448975\n", - "epoch: 22 step: 117, loss is 1.0476927757263184\n", - "epoch: 22 step: 118, loss is 1.2187708616256714\n", - "epoch: 22 step: 119, loss is 1.2101118564605713\n", - "epoch: 22 step: 120, loss is 1.0943667888641357\n", - "epoch: 22 step: 121, loss is 1.0570751428604126\n", - "epoch: 22 step: 122, loss is 1.0902503728866577\n", - "epoch: 22 step: 123, loss is 1.1060099601745605\n", - "epoch: 22 step: 124, loss is 1.1245768070220947\n", - "epoch: 22 step: 125, loss is 1.0946764945983887\n", - "epoch: 22 step: 126, loss is 1.2332159280776978\n", - "epoch: 22 step: 127, loss is 1.0753830671310425\n", - "epoch: 22 step: 128, loss is 1.1343789100646973\n", - "epoch: 22 step: 129, loss is 1.1489059925079346\n", - "epoch: 22 step: 130, loss is 1.0653080940246582\n", - "epoch: 22 step: 131, loss is 1.1134395599365234\n", - "epoch: 22 step: 132, loss is 1.1181024312973022\n", - "epoch: 22 step: 133, loss is 1.1542857885360718\n", - "epoch: 22 step: 134, loss is 1.0399237871170044\n", - "epoch: 22 step: 135, loss is 1.0861629247665405\n", - "epoch: 22 step: 136, loss is 1.127682089805603\n", - "epoch: 22 step: 137, loss is 1.196089506149292\n", - "epoch: 22 step: 138, loss is 1.1673725843429565\n", - "epoch: 22 step: 139, loss is 1.1664581298828125\n", - "epoch: 22 step: 140, loss is 1.0579397678375244\n", - "epoch: 22 step: 141, loss is 1.099616527557373\n", - "epoch: 22 step: 142, loss is 1.1683763265609741\n", - "epoch: 22 step: 143, loss is 1.1020599603652954\n", - "epoch: 22 step: 144, loss is 1.055849552154541\n", - "epoch: 22 step: 145, loss is 1.1096962690353394\n", - "epoch: 22 step: 146, loss is 1.1060367822647095\n", - "epoch: 22 step: 147, loss is 1.0919804573059082\n", - "epoch: 22 step: 148, loss is 1.0732414722442627\n", - "epoch: 22 step: 149, loss is 1.0836870670318604\n", - "epoch: 22 step: 150, loss is 1.2175854444503784\n", - "epoch: 22 step: 151, loss is 1.1793617010116577\n", - "epoch: 22 step: 152, loss is 1.0995378494262695\n", - "epoch: 22 step: 153, loss is 1.1928123235702515\n", - "epoch: 22 step: 154, loss is 1.124531865119934\n", - "epoch: 22 step: 155, loss is 1.1263102293014526\n", - "epoch: 22 step: 156, loss is 1.1295742988586426\n", - "epoch: 22 step: 157, loss is 1.0764509439468384\n", - "epoch: 22 step: 158, loss is 1.132375955581665\n", - "epoch: 22 step: 159, loss is 1.1854095458984375\n", - "epoch: 22 step: 160, loss is 1.1245477199554443\n", - "epoch: 22 step: 161, loss is 1.187173843383789\n", - "epoch: 22 step: 162, loss is 1.0998836755752563\n", - "epoch: 22 step: 163, loss is 1.1183044910430908\n", - "epoch: 22 step: 164, loss is 1.087443232536316\n", - "epoch: 22 step: 165, loss is 1.1431686878204346\n", - "epoch: 22 step: 166, loss is 1.150266408920288\n", - "epoch: 22 step: 167, loss is 1.1101069450378418\n", - "epoch: 22 step: 168, loss is 1.1075210571289062\n", - "epoch: 22 step: 169, loss is 1.106501579284668\n", - "epoch: 22 step: 170, loss is 1.1325280666351318\n", - "epoch: 22 step: 171, loss is 1.1748698949813843\n", - "epoch: 22 step: 172, loss is 1.109532356262207\n", - "epoch: 22 step: 173, loss is 1.0745608806610107\n", - "epoch: 22 step: 174, loss is 1.1903640031814575\n", - "epoch: 22 step: 175, loss is 1.1700621843338013\n", - "epoch: 22 step: 176, loss is 1.2008390426635742\n", - "epoch: 22 step: 177, loss is 1.2198768854141235\n", - "epoch: 22 step: 178, loss is 1.138572096824646\n", - "epoch: 22 step: 179, loss is 1.1092687845230103\n", - "epoch: 22 step: 180, loss is 1.2139312028884888\n", - "epoch: 22 step: 181, loss is 1.055828332901001\n", - "epoch: 22 step: 182, loss is 1.091160535812378\n", - "epoch: 22 step: 183, loss is 1.106805443763733\n", - "epoch: 22 step: 184, loss is 1.1469414234161377\n", - "epoch: 22 step: 185, loss is 1.1037912368774414\n", - "epoch: 22 step: 186, loss is 1.1567729711532593\n", - "epoch: 22 step: 187, loss is 1.1527526378631592\n", - "epoch: 22 step: 188, loss is 1.0447196960449219\n", - "epoch: 22 step: 189, loss is 1.055253505706787\n", - "epoch: 22 step: 190, loss is 1.1102721691131592\n", - "epoch: 22 step: 191, loss is 1.1446545124053955\n", - "epoch: 22 step: 192, loss is 1.1523252725601196\n", - "epoch: 22 step: 193, loss is 1.1921484470367432\n", - "epoch: 22 step: 194, loss is 1.065596103668213\n", - "epoch: 22 step: 195, loss is 1.1077330112457275\n", - "Train epoch time: 96550.665 ms, per step time: 495.132 ms\n", - "epoch: 23 step: 1, loss is 1.0420126914978027\n", - "epoch: 23 step: 2, loss is 1.099735975265503\n", - "epoch: 23 step: 3, loss is 1.1271454095840454\n", - "epoch: 23 step: 4, loss is 1.079667329788208\n", - "epoch: 23 step: 5, loss is 1.074260950088501\n", - "epoch: 23 step: 6, loss is 1.0702893733978271\n", - "epoch: 23 step: 7, loss is 1.0628925561904907\n", - "epoch: 23 step: 8, loss is 1.109250545501709\n", - "epoch: 23 step: 9, loss is 1.108660340309143\n", - "epoch: 23 step: 10, loss is 1.081648349761963\n", - "epoch: 23 step: 11, loss is 1.071412205696106\n", - "epoch: 23 step: 12, loss is 1.1206388473510742\n", - "epoch: 23 step: 13, loss is 1.0619468688964844\n", - "epoch: 23 step: 14, loss is 1.1640396118164062\n", - "epoch: 23 step: 15, loss is 1.0815362930297852\n", - "epoch: 23 step: 16, loss is 1.1246254444122314\n", - "epoch: 23 step: 17, loss is 1.148111343383789\n", - "epoch: 23 step: 18, loss is 1.0939370393753052\n", - "epoch: 23 step: 19, loss is 1.1357307434082031\n", - "epoch: 23 step: 20, loss is 1.1537823677062988\n", - "epoch: 23 step: 21, loss is 1.1099159717559814\n", - "epoch: 23 step: 22, loss is 1.0810271501541138\n", - "epoch: 23 step: 23, loss is 1.1312618255615234\n", - "epoch: 23 step: 24, loss is 1.096649169921875\n", - "epoch: 23 step: 25, loss is 1.1591715812683105\n", - "epoch: 23 step: 26, loss is 1.0770912170410156\n", - "epoch: 23 step: 27, loss is 1.0089478492736816\n", - "epoch: 23 step: 28, loss is 1.1134425401687622\n", - "epoch: 23 step: 29, loss is 1.1362148523330688\n", - "epoch: 23 step: 30, loss is 1.1841790676116943\n", - "epoch: 23 step: 31, loss is 1.0730592012405396\n", - "epoch: 23 step: 32, loss is 1.105896234512329\n", - "epoch: 23 step: 33, loss is 1.0915123224258423\n", - "epoch: 23 step: 34, loss is 1.244390845298767\n", - "epoch: 23 step: 35, loss is 1.1465954780578613\n", - "epoch: 23 step: 36, loss is 1.2488198280334473\n", - "epoch: 23 step: 37, loss is 1.1303648948669434\n", - "epoch: 23 step: 38, loss is 1.06625497341156\n", - "epoch: 23 step: 39, loss is 1.1351871490478516\n", - "epoch: 23 step: 40, loss is 1.143106460571289\n", - "epoch: 23 step: 41, loss is 1.0997296571731567\n", - "epoch: 23 step: 42, loss is 1.1801092624664307\n", - "epoch: 23 step: 43, loss is 1.1338733434677124\n", - "epoch: 23 step: 44, loss is 1.1757233142852783\n", - "epoch: 23 step: 45, loss is 1.132099986076355\n", - "epoch: 23 step: 46, loss is 1.059287428855896\n", - "epoch: 23 step: 47, loss is 1.1602349281311035\n", - "epoch: 23 step: 48, loss is 1.1087274551391602\n", - "epoch: 23 step: 49, loss is 1.058919906616211\n", - "epoch: 23 step: 50, loss is 1.1383061408996582\n", - "epoch: 23 step: 51, loss is 1.058732509613037\n", - "epoch: 23 step: 52, loss is 1.1311895847320557\n", - "epoch: 23 step: 53, loss is 1.0651788711547852\n", - "epoch: 23 step: 54, loss is 1.0933306217193604\n", - "epoch: 23 step: 55, loss is 1.0521669387817383\n", - "epoch: 23 step: 56, loss is 1.0857175588607788\n", - "epoch: 23 step: 57, loss is 1.126347541809082\n", - "epoch: 23 step: 58, loss is 1.0909123420715332\n", - "epoch: 23 step: 59, loss is 1.138649582862854\n", - "epoch: 23 step: 60, loss is 1.0849061012268066\n", - "epoch: 23 step: 61, loss is 1.1380014419555664\n", - "epoch: 23 step: 62, loss is 1.0749741792678833\n", - "epoch: 23 step: 63, loss is 1.0596951246261597\n", - "epoch: 23 step: 64, loss is 1.0243406295776367\n", - "epoch: 23 step: 65, loss is 1.170853853225708\n", - "epoch: 23 step: 66, loss is 1.0925712585449219\n", - "epoch: 23 step: 67, loss is 1.1108038425445557\n", - "epoch: 23 step: 68, loss is 1.1158647537231445\n", - "epoch: 23 step: 69, loss is 1.0916780233383179\n", - "epoch: 23 step: 70, loss is 1.1739258766174316\n", - "epoch: 23 step: 71, loss is 1.0683262348175049\n", - "epoch: 23 step: 72, loss is 1.214130163192749\n", - "epoch: 23 step: 73, loss is 1.0012922286987305\n", - "epoch: 23 step: 74, loss is 1.090229868888855\n", - "epoch: 23 step: 75, loss is 1.0642163753509521\n", - "epoch: 23 step: 76, loss is 1.133148431777954\n", - "epoch: 23 step: 77, loss is 1.0365712642669678\n", - "epoch: 23 step: 78, loss is 1.134724497795105\n", - "epoch: 23 step: 79, loss is 1.050230622291565\n", - "epoch: 23 step: 80, loss is 1.1680033206939697\n", - "epoch: 23 step: 81, loss is 1.077506184577942\n", - "epoch: 23 step: 82, loss is 1.2005258798599243\n", - "epoch: 23 step: 83, loss is 1.070518136024475\n", - "epoch: 23 step: 84, loss is 1.1651355028152466\n", - "epoch: 23 step: 85, loss is 1.187951922416687\n", - "epoch: 23 step: 86, loss is 1.1330618858337402\n", - "epoch: 23 step: 87, loss is 1.1270604133605957\n", - "epoch: 23 step: 88, loss is 1.1675716638565063\n", - "epoch: 23 step: 89, loss is 1.0827915668487549\n", - "epoch: 23 step: 90, loss is 1.1031270027160645\n", - "epoch: 23 step: 91, loss is 1.1060575246810913\n", - "epoch: 23 step: 92, loss is 1.1283595561981201\n", - "epoch: 23 step: 93, loss is 1.1641638278961182\n", - "epoch: 23 step: 94, loss is 1.121991515159607\n", - "epoch: 23 step: 95, loss is 1.193777322769165\n", - "epoch: 23 step: 96, loss is 1.154201626777649\n", - "epoch: 23 step: 97, loss is 1.0031192302703857\n", - "epoch: 23 step: 98, loss is 1.1418803930282593\n", - "epoch: 23 step: 99, loss is 1.0654265880584717\n", - "epoch: 23 step: 100, loss is 1.1046638488769531\n", - "epoch: 23 step: 101, loss is 1.116844654083252\n", - "epoch: 23 step: 102, loss is 1.0737988948822021\n", - "epoch: 23 step: 103, loss is 1.1782712936401367\n", - "epoch: 23 step: 104, loss is 1.1282520294189453\n", - "epoch: 23 step: 105, loss is 1.0460577011108398\n", - "epoch: 23 step: 106, loss is 1.1524302959442139\n", - "epoch: 23 step: 107, loss is 1.152945876121521\n", - "epoch: 23 step: 108, loss is 1.102074146270752\n", - "epoch: 23 step: 109, loss is 1.1422843933105469\n", - "epoch: 23 step: 110, loss is 1.1201359033584595\n", - "epoch: 23 step: 111, loss is 1.112854242324829\n", - "epoch: 23 step: 112, loss is 1.1151319742202759\n", - "epoch: 23 step: 113, loss is 1.0872212648391724\n", - "epoch: 23 step: 114, loss is 1.0612903833389282\n", - "epoch: 23 step: 115, loss is 1.026918649673462\n", - "epoch: 23 step: 116, loss is 1.0927183628082275\n", - "epoch: 23 step: 117, loss is 1.131216287612915\n", - "epoch: 23 step: 118, loss is 1.0949969291687012\n", - "epoch: 23 step: 119, loss is 1.0931265354156494\n", - "epoch: 23 step: 120, loss is 1.1404997110366821\n", - "epoch: 23 step: 121, loss is 1.053472876548767\n", - "epoch: 23 step: 122, loss is 1.1262367963790894\n", - "epoch: 23 step: 123, loss is 1.150343418121338\n", - "epoch: 23 step: 124, loss is 1.0660480260849\n", - "epoch: 23 step: 125, loss is 1.033414602279663\n", - "epoch: 23 step: 126, loss is 1.109561800956726\n", - "epoch: 23 step: 127, loss is 1.0779948234558105\n", - "epoch: 23 step: 128, loss is 1.0923174619674683\n", - "epoch: 23 step: 129, loss is 1.1790454387664795\n", - "epoch: 23 step: 130, loss is 1.1247092485427856\n", - "epoch: 23 step: 131, loss is 1.1069467067718506\n", - "epoch: 23 step: 132, loss is 1.178035020828247\n", - "epoch: 23 step: 133, loss is 1.0654507875442505\n", - "epoch: 23 step: 134, loss is 1.137501835823059\n", - "epoch: 23 step: 135, loss is 1.1127469539642334\n", - "epoch: 23 step: 136, loss is 1.1050828695297241\n", - "epoch: 23 step: 137, loss is 0.9895503520965576\n", - "epoch: 23 step: 138, loss is 1.1231327056884766\n", - "epoch: 23 step: 139, loss is 1.072704792022705\n", - "epoch: 23 step: 140, loss is 1.140213966369629\n", - "epoch: 23 step: 141, loss is 1.1909414529800415\n", - "epoch: 23 step: 142, loss is 1.1219518184661865\n", - "epoch: 23 step: 143, loss is 1.0941047668457031\n", - "epoch: 23 step: 144, loss is 1.0998458862304688\n", - "epoch: 23 step: 145, loss is 1.0940742492675781\n", - "epoch: 23 step: 146, loss is 1.095496416091919\n", - "epoch: 23 step: 147, loss is 1.1275544166564941\n", - "epoch: 23 step: 148, loss is 1.1048732995986938\n", - "epoch: 23 step: 149, loss is 1.0835894346237183\n", - "epoch: 23 step: 150, loss is 1.1628206968307495\n", - "epoch: 23 step: 151, loss is 1.0395472049713135\n", - "epoch: 23 step: 152, loss is 1.1257904767990112\n", - "epoch: 23 step: 153, loss is 1.0448265075683594\n", - "epoch: 23 step: 154, loss is 1.168929100036621\n", - "epoch: 23 step: 155, loss is 1.1050912141799927\n", - "epoch: 23 step: 156, loss is 1.0998780727386475\n", - "epoch: 23 step: 157, loss is 1.0974781513214111\n", - "epoch: 23 step: 158, loss is 1.0884851217269897\n", - "epoch: 23 step: 159, loss is 1.0380859375\n", - "epoch: 23 step: 160, loss is 1.2068121433258057\n", - "epoch: 23 step: 161, loss is 1.0829228162765503\n", - "epoch: 23 step: 162, loss is 1.1500890254974365\n", - "epoch: 23 step: 163, loss is 1.165330171585083\n", - "epoch: 23 step: 164, loss is 1.1311683654785156\n", - "epoch: 23 step: 165, loss is 1.0441009998321533\n", - "epoch: 23 step: 166, loss is 1.1290067434310913\n", - "epoch: 23 step: 167, loss is 1.108944058418274\n", - "epoch: 23 step: 168, loss is 1.107635498046875\n", - "epoch: 23 step: 169, loss is 1.1310901641845703\n", - "epoch: 23 step: 170, loss is 1.0751266479492188\n", - "epoch: 23 step: 171, loss is 1.0947020053863525\n", - "epoch: 23 step: 172, loss is 1.019446849822998\n", - "epoch: 23 step: 173, loss is 1.132136583328247\n", - "epoch: 23 step: 174, loss is 1.0757756233215332\n", - "epoch: 23 step: 175, loss is 1.0834013223648071\n", - "epoch: 23 step: 176, loss is 1.0895262956619263\n", - "epoch: 23 step: 177, loss is 1.0929279327392578\n", - "epoch: 23 step: 178, loss is 1.1086838245391846\n", - "epoch: 23 step: 179, loss is 1.0466564893722534\n", - "epoch: 23 step: 180, loss is 1.111632227897644\n", - "epoch: 23 step: 181, loss is 1.1164880990982056\n", - "epoch: 23 step: 182, loss is 1.1129474639892578\n", - "epoch: 23 step: 183, loss is 1.1050301790237427\n", - "epoch: 23 step: 184, loss is 1.1336846351623535\n", - "epoch: 23 step: 185, loss is 1.1323282718658447\n", - "epoch: 23 step: 186, loss is 1.0980340242385864\n", - "epoch: 23 step: 187, loss is 1.121384859085083\n", - "epoch: 23 step: 188, loss is 1.1679719686508179\n", - "epoch: 23 step: 189, loss is 1.085845708847046\n", - "epoch: 23 step: 190, loss is 1.0491199493408203\n", - "epoch: 23 step: 191, loss is 1.1239583492279053\n", - "epoch: 23 step: 192, loss is 1.0570039749145508\n", - "epoch: 23 step: 193, loss is 1.1567015647888184\n", - "epoch: 23 step: 194, loss is 1.0626479387283325\n", - "epoch: 23 step: 195, loss is 1.0094729661941528\n", - "Train epoch time: 101013.625 ms, per step time: 518.019 ms\n", - "epoch: 24 step: 1, loss is 1.0149340629577637\n", - "epoch: 24 step: 2, loss is 1.0656733512878418\n", - "epoch: 24 step: 3, loss is 1.0988367795944214\n", - "epoch: 24 step: 4, loss is 1.0419820547103882\n", - "epoch: 24 step: 5, loss is 1.0940383672714233\n", - "epoch: 24 step: 6, loss is 1.0750219821929932\n", - "epoch: 24 step: 7, loss is 1.066772699356079\n", - "epoch: 24 step: 8, loss is 1.1340692043304443\n", - "epoch: 24 step: 9, loss is 1.207837462425232\n", - "epoch: 24 step: 10, loss is 1.0940717458724976\n", - "epoch: 24 step: 11, loss is 1.101741909980774\n", - "epoch: 24 step: 12, loss is 1.0705571174621582\n", - "epoch: 24 step: 13, loss is 1.0340397357940674\n", - "epoch: 24 step: 14, loss is 1.1341054439544678\n", - "epoch: 24 step: 15, loss is 1.0972232818603516\n", - "epoch: 24 step: 16, loss is 1.1218732595443726\n", - "epoch: 24 step: 17, loss is 1.0522446632385254\n", - "epoch: 24 step: 18, loss is 1.0363849401474\n", - "epoch: 24 step: 19, loss is 1.0300065279006958\n", - "epoch: 24 step: 20, loss is 1.0871447324752808\n", - "epoch: 24 step: 21, loss is 1.0412099361419678\n", - "epoch: 24 step: 22, loss is 1.088841438293457\n", - "epoch: 24 step: 23, loss is 1.041816234588623\n", - "epoch: 24 step: 24, loss is 1.1186373233795166\n", - "epoch: 24 step: 25, loss is 1.1210126876831055\n", - "epoch: 24 step: 26, loss is 1.0748430490493774\n", - "epoch: 24 step: 27, loss is 1.082032561302185\n", - "epoch: 24 step: 28, loss is 1.1616694927215576\n", - "epoch: 24 step: 29, loss is 1.0672612190246582\n", - "epoch: 24 step: 30, loss is 1.0976974964141846\n", - "epoch: 24 step: 31, loss is 1.0183546543121338\n", - "epoch: 24 step: 32, loss is 1.1253126859664917\n", - "epoch: 24 step: 33, loss is 1.0805137157440186\n", - "epoch: 24 step: 34, loss is 1.0839871168136597\n", - "epoch: 24 step: 35, loss is 1.0788066387176514\n", - "epoch: 24 step: 36, loss is 1.1135940551757812\n", - "epoch: 24 step: 37, loss is 1.100695013999939\n", - "epoch: 24 step: 38, loss is 1.0564568042755127\n", - "epoch: 24 step: 39, loss is 1.0432438850402832\n", - "epoch: 24 step: 40, loss is 1.0497615337371826\n", - "epoch: 24 step: 41, loss is 1.1052402257919312\n", - "epoch: 24 step: 42, loss is 1.074357509613037\n", - "epoch: 24 step: 43, loss is 1.0754345655441284\n", - "epoch: 24 step: 44, loss is 1.1187794208526611\n", - "epoch: 24 step: 45, loss is 1.158486247062683\n", - "epoch: 24 step: 46, loss is 1.1193733215332031\n", - "epoch: 24 step: 47, loss is 1.1252005100250244\n", - "epoch: 24 step: 48, loss is 1.1686315536499023\n", - "epoch: 24 step: 49, loss is 1.077506184577942\n", - "epoch: 24 step: 50, loss is 0.9955160617828369\n", - "epoch: 24 step: 51, loss is 1.0416629314422607\n", - "epoch: 24 step: 52, loss is 1.0476529598236084\n", - "epoch: 24 step: 53, loss is 1.1165244579315186\n", - "epoch: 24 step: 54, loss is 1.1126850843429565\n", - "epoch: 24 step: 55, loss is 1.1327506303787231\n", - "epoch: 24 step: 56, loss is 1.1535394191741943\n", - "epoch: 24 step: 57, loss is 1.0998996496200562\n", - "epoch: 24 step: 58, loss is 1.2009762525558472\n", - "epoch: 24 step: 59, loss is 1.1290614604949951\n", - "epoch: 24 step: 60, loss is 1.0846294164657593\n", - "epoch: 24 step: 61, loss is 1.1018847227096558\n", - "epoch: 24 step: 62, loss is 1.0555287599563599\n", - "epoch: 24 step: 63, loss is 1.0728873014450073\n", - "epoch: 24 step: 64, loss is 1.0869959592819214\n", - "epoch: 24 step: 65, loss is 1.0526306629180908\n", - "epoch: 24 step: 66, loss is 1.0938445329666138\n", - "epoch: 24 step: 67, loss is 1.0982022285461426\n", - "epoch: 24 step: 68, loss is 1.0820813179016113\n", - "epoch: 24 step: 69, loss is 1.1439049243927002\n", - "epoch: 24 step: 70, loss is 1.106379747390747\n", - "epoch: 24 step: 71, loss is 1.0735957622528076\n", - "epoch: 24 step: 72, loss is 1.0705339908599854\n", - "epoch: 24 step: 73, loss is 0.9821990132331848\n", - "epoch: 24 step: 74, loss is 1.10223388671875\n", - "epoch: 24 step: 75, loss is 1.1412644386291504\n", - "epoch: 24 step: 76, loss is 1.083353042602539\n", - "epoch: 24 step: 77, loss is 1.0805102586746216\n", - "epoch: 24 step: 78, loss is 1.0857373476028442\n", - "epoch: 24 step: 79, loss is 1.1129400730133057\n", - "epoch: 24 step: 80, loss is 1.129321813583374\n", - "epoch: 24 step: 81, loss is 1.1183065176010132\n", - "epoch: 24 step: 82, loss is 1.158447265625\n", - "epoch: 24 step: 83, loss is 1.059683084487915\n", - "epoch: 24 step: 84, loss is 1.0833324193954468\n", - "epoch: 24 step: 85, loss is 1.0802512168884277\n", - "epoch: 24 step: 86, loss is 1.0950815677642822\n", - "epoch: 24 step: 87, loss is 1.1294218301773071\n", - "epoch: 24 step: 88, loss is 1.1059508323669434\n", - "epoch: 24 step: 89, loss is 1.1759282350540161\n", - "epoch: 24 step: 90, loss is 1.0779974460601807\n", - "epoch: 24 step: 91, loss is 1.0733767747879028\n", - "epoch: 24 step: 92, loss is 1.1614344120025635\n", - "epoch: 24 step: 93, loss is 1.0910868644714355\n", - "epoch: 24 step: 94, loss is 1.054944634437561\n", - "epoch: 24 step: 95, loss is 1.1366803646087646\n", - "epoch: 24 step: 96, loss is 1.13693106174469\n", - "epoch: 24 step: 97, loss is 1.0923651456832886\n", - "epoch: 24 step: 98, loss is 1.0509752035140991\n", - "epoch: 24 step: 99, loss is 1.1433801651000977\n", - "epoch: 24 step: 100, loss is 1.1243809461593628\n", - "epoch: 24 step: 101, loss is 1.1028223037719727\n", - "epoch: 24 step: 102, loss is 1.1130242347717285\n", - "epoch: 24 step: 103, loss is 1.151925802230835\n", - "epoch: 24 step: 104, loss is 1.0777122974395752\n", - "epoch: 24 step: 105, loss is 1.119873046875\n", - "epoch: 24 step: 106, loss is 1.1358789205551147\n", - "epoch: 24 step: 107, loss is 1.0719413757324219\n", - "epoch: 24 step: 108, loss is 1.0628635883331299\n", - "epoch: 24 step: 109, loss is 1.0503345727920532\n", - "epoch: 24 step: 110, loss is 1.1274672746658325\n", - "epoch: 24 step: 111, loss is 1.0830402374267578\n", - "epoch: 24 step: 112, loss is 1.1192857027053833\n", - "epoch: 24 step: 113, loss is 1.070591688156128\n", - "epoch: 24 step: 114, loss is 1.1368317604064941\n", - "epoch: 24 step: 115, loss is 1.0880318880081177\n", - "epoch: 24 step: 116, loss is 1.1302921772003174\n", - "epoch: 24 step: 117, loss is 1.145160436630249\n", - "epoch: 24 step: 118, loss is 1.1119775772094727\n", - "epoch: 24 step: 119, loss is 1.0518125295639038\n", - "epoch: 24 step: 120, loss is 1.1172714233398438\n", - "epoch: 24 step: 121, loss is 1.1207104921340942\n", - "epoch: 24 step: 122, loss is 1.052086353302002\n", - "epoch: 24 step: 123, loss is 1.1225634813308716\n", - "epoch: 24 step: 124, loss is 1.1011667251586914\n", - "epoch: 24 step: 125, loss is 1.112138032913208\n", - "epoch: 24 step: 126, loss is 1.1802303791046143\n", - "epoch: 24 step: 127, loss is 1.1204378604888916\n", - "epoch: 24 step: 128, loss is 1.1151847839355469\n", - "epoch: 24 step: 129, loss is 1.0922772884368896\n", - "epoch: 24 step: 130, loss is 1.0205130577087402\n", - "epoch: 24 step: 131, loss is 1.089955449104309\n", - "epoch: 24 step: 132, loss is 1.0827082395553589\n", - "epoch: 24 step: 133, loss is 1.1208171844482422\n", - "epoch: 24 step: 134, loss is 1.1053398847579956\n", - "epoch: 24 step: 135, loss is 1.0449259281158447\n", - "epoch: 24 step: 136, loss is 1.074751615524292\n", - "epoch: 24 step: 137, loss is 1.1305283308029175\n", - "epoch: 24 step: 138, loss is 1.1261173486709595\n", - "epoch: 24 step: 139, loss is 1.0394558906555176\n", - "epoch: 24 step: 140, loss is 1.1261268854141235\n", - "epoch: 24 step: 141, loss is 1.0963863134384155\n", - "epoch: 24 step: 142, loss is 1.045979619026184\n", - "epoch: 24 step: 143, loss is 1.0496078729629517\n", - "epoch: 24 step: 144, loss is 1.1875709295272827\n", - "epoch: 24 step: 145, loss is 1.0643904209136963\n", - "epoch: 24 step: 146, loss is 1.0871621370315552\n", - "epoch: 24 step: 147, loss is 1.1478910446166992\n", - "epoch: 24 step: 148, loss is 1.1920757293701172\n", - "epoch: 24 step: 149, loss is 1.1328034400939941\n", - "epoch: 24 step: 150, loss is 1.0893347263336182\n", - "epoch: 24 step: 151, loss is 1.1048067808151245\n", - "epoch: 24 step: 152, loss is 1.0077087879180908\n", - "epoch: 24 step: 153, loss is 1.0549124479293823\n", - "epoch: 24 step: 154, loss is 1.152020812034607\n", - "epoch: 24 step: 155, loss is 1.1228123903274536\n", - "epoch: 24 step: 156, loss is 1.1045303344726562\n", - "epoch: 24 step: 157, loss is 1.084133267402649\n", - "epoch: 24 step: 158, loss is 1.09710693359375\n", - "epoch: 24 step: 159, loss is 1.074958324432373\n", - "epoch: 24 step: 160, loss is 1.033774971961975\n", - "epoch: 24 step: 161, loss is 1.0859473943710327\n", - "epoch: 24 step: 162, loss is 1.1589056253433228\n", - "epoch: 24 step: 163, loss is 1.2113087177276611\n", - "epoch: 24 step: 164, loss is 1.1745445728302002\n", - "epoch: 24 step: 165, loss is 1.1192365884780884\n", - "epoch: 24 step: 166, loss is 1.068882703781128\n", - "epoch: 24 step: 167, loss is 1.0761008262634277\n", - "epoch: 24 step: 168, loss is 1.0699995756149292\n", - "epoch: 24 step: 169, loss is 1.1537774801254272\n", - "epoch: 24 step: 170, loss is 1.1350986957550049\n", - "epoch: 24 step: 171, loss is 1.0868403911590576\n", - "epoch: 24 step: 172, loss is 1.0896763801574707\n", - "epoch: 24 step: 173, loss is 1.1454657316207886\n", - "epoch: 24 step: 174, loss is 1.1377419233322144\n", - "epoch: 24 step: 175, loss is 1.0885043144226074\n", - "epoch: 24 step: 176, loss is 1.1249531507492065\n", - "epoch: 24 step: 177, loss is 1.1522539854049683\n", - "epoch: 24 step: 178, loss is 1.0993684530258179\n", - "epoch: 24 step: 179, loss is 1.1670578718185425\n", - "epoch: 24 step: 180, loss is 1.035400152206421\n", - "epoch: 24 step: 181, loss is 1.1165781021118164\n", - "epoch: 24 step: 182, loss is 1.075137972831726\n", - "epoch: 24 step: 183, loss is 1.0986744165420532\n", - "epoch: 24 step: 184, loss is 1.1392841339111328\n", - "epoch: 24 step: 185, loss is 1.0902831554412842\n", - "epoch: 24 step: 186, loss is 1.0261082649230957\n", - "epoch: 24 step: 187, loss is 1.0156962871551514\n", - "epoch: 24 step: 188, loss is 1.0787601470947266\n", - "epoch: 24 step: 189, loss is 1.0511951446533203\n", - "epoch: 24 step: 190, loss is 1.0000669956207275\n", - "epoch: 24 step: 191, loss is 1.1091296672821045\n", - "epoch: 24 step: 192, loss is 1.113128900527954\n", - "epoch: 24 step: 193, loss is 1.0678154230117798\n", - "epoch: 24 step: 194, loss is 1.1033992767333984\n", - "epoch: 24 step: 195, loss is 1.0996067523956299\n", - "Train epoch time: 92146.717 ms, per step time: 472.547 ms\n", - "epoch: 25 step: 1, loss is 1.0944640636444092\n", - "epoch: 25 step: 2, loss is 1.1537492275238037\n", - "epoch: 25 step: 3, loss is 1.0278011560440063\n", - "epoch: 25 step: 4, loss is 1.0667750835418701\n", - "epoch: 25 step: 5, loss is 1.0738204717636108\n", - "epoch: 25 step: 6, loss is 1.0765408277511597\n", - "epoch: 25 step: 7, loss is 1.1048355102539062\n", - "epoch: 25 step: 8, loss is 1.0568161010742188\n", - "epoch: 25 step: 9, loss is 1.065824270248413\n", - "epoch: 25 step: 10, loss is 1.1337116956710815\n", - "epoch: 25 step: 11, loss is 1.0800821781158447\n", - "epoch: 25 step: 12, loss is 1.0967190265655518\n", - "epoch: 25 step: 13, loss is 1.097056269645691\n", - "epoch: 25 step: 14, loss is 1.0970062017440796\n", - "epoch: 25 step: 15, loss is 1.130616307258606\n", - "epoch: 25 step: 16, loss is 1.0671025514602661\n", - "epoch: 25 step: 17, loss is 0.995775043964386\n", - "epoch: 25 step: 18, loss is 1.0410147905349731\n", - "epoch: 25 step: 19, loss is 1.0764706134796143\n", - "epoch: 25 step: 20, loss is 1.086004376411438\n", - "epoch: 25 step: 21, loss is 1.176888346672058\n", - "epoch: 25 step: 22, loss is 1.1183147430419922\n", - "epoch: 25 step: 23, loss is 1.0882411003112793\n", - "epoch: 25 step: 24, loss is 1.1074618101119995\n", - "epoch: 25 step: 25, loss is 1.048006296157837\n", - "epoch: 25 step: 26, loss is 1.0748313665390015\n", - "epoch: 25 step: 27, loss is 0.9693728685379028\n", - "epoch: 25 step: 28, loss is 1.1275076866149902\n", - "epoch: 25 step: 29, loss is 1.00841224193573\n", - "epoch: 25 step: 30, loss is 1.0752159357070923\n", - "epoch: 25 step: 31, loss is 1.0895309448242188\n", - "epoch: 25 step: 32, loss is 1.0762090682983398\n", - "epoch: 25 step: 33, loss is 1.0111603736877441\n", - "epoch: 25 step: 34, loss is 1.07645583152771\n", - "epoch: 25 step: 35, loss is 1.150286316871643\n", - "epoch: 25 step: 36, loss is 1.0705536603927612\n", - "epoch: 25 step: 37, loss is 1.0057810544967651\n", - "epoch: 25 step: 38, loss is 0.9676169157028198\n", - "epoch: 25 step: 39, loss is 1.1130061149597168\n", - "epoch: 25 step: 40, loss is 1.109873652458191\n", - "epoch: 25 step: 41, loss is 1.090269684791565\n", - "epoch: 25 step: 42, loss is 1.0881240367889404\n", - "epoch: 25 step: 43, loss is 1.1059993505477905\n", - "epoch: 25 step: 44, loss is 1.137759804725647\n", - "epoch: 25 step: 45, loss is 1.131312608718872\n", - "epoch: 25 step: 46, loss is 1.0295906066894531\n", - "epoch: 25 step: 47, loss is 1.0685251951217651\n", - "epoch: 25 step: 48, loss is 1.1225147247314453\n", - "epoch: 25 step: 49, loss is 1.0938369035720825\n", - "epoch: 25 step: 50, loss is 1.1687977313995361\n", - "epoch: 25 step: 51, loss is 1.0433377027511597\n", - "epoch: 25 step: 52, loss is 1.0630183219909668\n", - "epoch: 25 step: 53, loss is 1.106493353843689\n", - "epoch: 25 step: 54, loss is 1.1200652122497559\n", - "epoch: 25 step: 55, loss is 1.0635850429534912\n", - "epoch: 25 step: 56, loss is 1.1189876794815063\n", - "epoch: 25 step: 57, loss is 1.0621880292892456\n", - "epoch: 25 step: 58, loss is 1.05171537399292\n", - "epoch: 25 step: 59, loss is 1.1661138534545898\n", - "epoch: 25 step: 60, loss is 1.106707215309143\n", - "epoch: 25 step: 61, loss is 1.061164140701294\n", - "epoch: 25 step: 62, loss is 1.1553099155426025\n", - "epoch: 25 step: 63, loss is 1.0260666608810425\n", - "epoch: 25 step: 64, loss is 1.132649540901184\n", - "epoch: 25 step: 65, loss is 1.0889328718185425\n", - "epoch: 25 step: 66, loss is 1.1044869422912598\n", - "epoch: 25 step: 67, loss is 1.1112422943115234\n", - "epoch: 25 step: 68, loss is 1.0697600841522217\n", - "epoch: 25 step: 69, loss is 1.0266914367675781\n", - "epoch: 25 step: 70, loss is 1.1367233991622925\n", - "epoch: 25 step: 71, loss is 1.1762535572052002\n", - "epoch: 25 step: 72, loss is 0.9579718112945557\n", - "epoch: 25 step: 73, loss is 1.080369472503662\n", - "epoch: 25 step: 74, loss is 1.0514192581176758\n", - "epoch: 25 step: 75, loss is 1.0466524362564087\n", - "epoch: 25 step: 76, loss is 1.0832782983779907\n", - "epoch: 25 step: 77, loss is 1.0952484607696533\n", - "epoch: 25 step: 78, loss is 1.0719014406204224\n", - "epoch: 25 step: 79, loss is 0.999049186706543\n", - "epoch: 25 step: 80, loss is 1.0770364999771118\n", - "epoch: 25 step: 81, loss is 1.0887103080749512\n", - "epoch: 25 step: 82, loss is 1.1109684705734253\n", - "epoch: 25 step: 83, loss is 1.0503671169281006\n", - "epoch: 25 step: 84, loss is 1.1708521842956543\n", - "epoch: 25 step: 85, loss is 1.105607271194458\n", - "epoch: 25 step: 86, loss is 1.1338499784469604\n", - "epoch: 25 step: 87, loss is 1.1106376647949219\n", - "epoch: 25 step: 88, loss is 1.0791434049606323\n", - "epoch: 25 step: 89, loss is 1.0062893629074097\n", - "epoch: 25 step: 90, loss is 1.019977331161499\n", - "epoch: 25 step: 91, loss is 1.0760611295700073\n", - "epoch: 25 step: 92, loss is 1.0790257453918457\n", - "epoch: 25 step: 93, loss is 1.0402240753173828\n", - "epoch: 25 step: 94, loss is 1.1342862844467163\n", - "epoch: 25 step: 95, loss is 1.0273258686065674\n", - "epoch: 25 step: 96, loss is 1.1025688648223877\n", - "epoch: 25 step: 97, loss is 1.1238374710083008\n", - "epoch: 25 step: 98, loss is 1.0744726657867432\n", - "epoch: 25 step: 99, loss is 1.1032700538635254\n", - "epoch: 25 step: 100, loss is 1.137713074684143\n", - "epoch: 25 step: 101, loss is 1.0966110229492188\n", - "epoch: 25 step: 102, loss is 1.1041685342788696\n", - "epoch: 25 step: 103, loss is 1.0489667654037476\n", - "epoch: 25 step: 104, loss is 1.0010182857513428\n", - "epoch: 25 step: 105, loss is 1.0343749523162842\n", - "epoch: 25 step: 106, loss is 1.0772194862365723\n", - "epoch: 25 step: 107, loss is 0.999282956123352\n", - "epoch: 25 step: 108, loss is 1.1229469776153564\n", - "epoch: 25 step: 109, loss is 1.0480936765670776\n", - "epoch: 25 step: 110, loss is 1.0306779146194458\n", - "epoch: 25 step: 111, loss is 1.0049049854278564\n", - "epoch: 25 step: 112, loss is 1.0112063884735107\n", - "epoch: 25 step: 113, loss is 1.0822912454605103\n", - "epoch: 25 step: 114, loss is 1.0411224365234375\n", - "epoch: 25 step: 115, loss is 1.0773202180862427\n", - "epoch: 25 step: 116, loss is 1.0551668405532837\n", - "epoch: 25 step: 117, loss is 1.1168681383132935\n", - "epoch: 25 step: 118, loss is 0.9704387187957764\n", - "epoch: 25 step: 119, loss is 1.134149432182312\n", - "epoch: 25 step: 120, loss is 0.9871140718460083\n", - "epoch: 25 step: 121, loss is 1.0210661888122559\n", - "epoch: 25 step: 122, loss is 1.1468297243118286\n", - "epoch: 25 step: 123, loss is 1.1028860807418823\n", - "epoch: 25 step: 124, loss is 1.1045527458190918\n", - "epoch: 25 step: 125, loss is 1.0534635782241821\n", - "epoch: 25 step: 126, loss is 1.0983967781066895\n", - "epoch: 25 step: 127, loss is 1.0373344421386719\n", - "epoch: 25 step: 128, loss is 1.1219136714935303\n", - "epoch: 25 step: 129, loss is 1.068048357963562\n", - "epoch: 25 step: 130, loss is 1.091484785079956\n", - "epoch: 25 step: 131, loss is 1.032631278038025\n", - "epoch: 25 step: 132, loss is 1.1128851175308228\n", - "epoch: 25 step: 133, loss is 1.087246060371399\n", - "epoch: 25 step: 134, loss is 1.124280333518982\n", - "epoch: 25 step: 135, loss is 1.1236577033996582\n", - "epoch: 25 step: 136, loss is 1.0672986507415771\n", - "epoch: 25 step: 137, loss is 1.0534167289733887\n", - "epoch: 25 step: 138, loss is 1.1626495122909546\n", - "epoch: 25 step: 139, loss is 1.0787688493728638\n", - "epoch: 25 step: 140, loss is 1.0058670043945312\n", - "epoch: 25 step: 141, loss is 1.118138074874878\n", - "epoch: 25 step: 142, loss is 1.1579453945159912\n", - "epoch: 25 step: 143, loss is 0.9916603565216064\n", - "epoch: 25 step: 144, loss is 1.0520808696746826\n", - "epoch: 25 step: 145, loss is 1.0431550741195679\n", - "epoch: 25 step: 146, loss is 1.1541956663131714\n", - "epoch: 25 step: 147, loss is 1.105986475944519\n", - "epoch: 25 step: 148, loss is 1.0831660032272339\n", - "epoch: 25 step: 149, loss is 1.1066980361938477\n", - "epoch: 25 step: 150, loss is 1.0333201885223389\n", - "epoch: 25 step: 151, loss is 1.0604230165481567\n", - "epoch: 25 step: 152, loss is 1.0225627422332764\n", - "epoch: 25 step: 153, loss is 1.0901498794555664\n", - "epoch: 25 step: 154, loss is 1.0770379304885864\n", - "epoch: 25 step: 155, loss is 1.0785655975341797\n", - "epoch: 25 step: 156, loss is 1.092533826828003\n", - "epoch: 25 step: 157, loss is 1.080465316772461\n", - "epoch: 25 step: 158, loss is 1.0412288904190063\n", - "epoch: 25 step: 159, loss is 1.1183334589004517\n", - "epoch: 25 step: 160, loss is 1.1458343267440796\n", - "epoch: 25 step: 161, loss is 1.0706539154052734\n", - "epoch: 25 step: 162, loss is 1.157791018486023\n", - "epoch: 25 step: 163, loss is 1.092441201210022\n", - "epoch: 25 step: 164, loss is 1.073870062828064\n", - "epoch: 25 step: 165, loss is 1.0526149272918701\n", - "epoch: 25 step: 166, loss is 1.1032319068908691\n", - "epoch: 25 step: 167, loss is 1.0222210884094238\n", - "epoch: 25 step: 168, loss is 1.135607361793518\n", - "epoch: 25 step: 169, loss is 1.1079177856445312\n", - "epoch: 25 step: 170, loss is 1.1704673767089844\n", - "epoch: 25 step: 171, loss is 1.1687424182891846\n", - "epoch: 25 step: 172, loss is 1.0616486072540283\n", - "epoch: 25 step: 173, loss is 1.079866647720337\n", - "epoch: 25 step: 174, loss is 1.057521104812622\n", - "epoch: 25 step: 175, loss is 1.0851926803588867\n", - "epoch: 25 step: 176, loss is 1.0408588647842407\n", - "epoch: 25 step: 177, loss is 1.158246636390686\n", - "epoch: 25 step: 178, loss is 1.0870460271835327\n", - "epoch: 25 step: 179, loss is 1.0948772430419922\n", - "epoch: 25 step: 180, loss is 0.9931520223617554\n", - "epoch: 25 step: 181, loss is 1.0503507852554321\n", - "epoch: 25 step: 182, loss is 1.0508701801300049\n", - "epoch: 25 step: 183, loss is 1.0698341131210327\n", - "epoch: 25 step: 184, loss is 1.082878828048706\n", - "epoch: 25 step: 185, loss is 1.141692876815796\n", - "epoch: 25 step: 186, loss is 1.0640296936035156\n", - "epoch: 25 step: 187, loss is 1.0724351406097412\n", - "epoch: 25 step: 188, loss is 1.1006282567977905\n", - "epoch: 25 step: 189, loss is 1.093940019607544\n", - "epoch: 25 step: 190, loss is 1.0338797569274902\n", - "epoch: 25 step: 191, loss is 1.0126454830169678\n", - "epoch: 25 step: 192, loss is 1.049782395362854\n", - "epoch: 25 step: 193, loss is 1.0432065725326538\n", - "epoch: 25 step: 194, loss is 1.0758951902389526\n", - "epoch: 25 step: 195, loss is 1.0382393598556519\n", - "Train epoch time: 99232.283 ms, per step time: 508.884 ms\n", - "epoch: 26 step: 1, loss is 1.0517640113830566\n", - "epoch: 26 step: 2, loss is 1.034106731414795\n", - "epoch: 26 step: 3, loss is 1.1050300598144531\n", - "epoch: 26 step: 4, loss is 1.0493968725204468\n", - "epoch: 26 step: 5, loss is 1.0649911165237427\n", - "epoch: 26 step: 6, loss is 1.105018973350525\n", - "epoch: 26 step: 7, loss is 1.0444979667663574\n", - "epoch: 26 step: 8, loss is 1.1349263191223145\n", - "epoch: 26 step: 9, loss is 1.0790820121765137\n", - "epoch: 26 step: 10, loss is 1.0510661602020264\n", - "epoch: 26 step: 11, loss is 1.1816296577453613\n", - "epoch: 26 step: 12, loss is 1.0029466152191162\n", - "epoch: 26 step: 13, loss is 1.0195821523666382\n", - "epoch: 26 step: 14, loss is 1.0374330282211304\n", - "epoch: 26 step: 15, loss is 1.079158902168274\n", - "epoch: 26 step: 16, loss is 1.0664851665496826\n", - "epoch: 26 step: 17, loss is 1.0550463199615479\n", - "epoch: 26 step: 18, loss is 1.0381886959075928\n", - "epoch: 26 step: 19, loss is 1.0533243417739868\n", - "epoch: 26 step: 20, loss is 1.0075640678405762\n", - "epoch: 26 step: 21, loss is 1.0217363834381104\n", - "epoch: 26 step: 22, loss is 1.0725574493408203\n", - "epoch: 26 step: 23, loss is 1.0504868030548096\n", - "epoch: 26 step: 24, loss is 1.011362075805664\n", - "epoch: 26 step: 25, loss is 1.0163311958312988\n", - "epoch: 26 step: 26, loss is 1.0692439079284668\n", - "epoch: 26 step: 27, loss is 1.1008000373840332\n", - "epoch: 26 step: 28, loss is 1.0959250926971436\n", - "epoch: 26 step: 29, loss is 1.0228633880615234\n", - "epoch: 26 step: 30, loss is 1.0511887073516846\n", - "epoch: 26 step: 31, loss is 1.0608770847320557\n", - "epoch: 26 step: 32, loss is 1.0528080463409424\n", - "epoch: 26 step: 33, loss is 1.140068769454956\n", - "epoch: 26 step: 34, loss is 1.0786501169204712\n", - "epoch: 26 step: 35, loss is 1.0421595573425293\n", - "epoch: 26 step: 36, loss is 1.0266063213348389\n", - "epoch: 26 step: 37, loss is 1.0157393217086792\n", - "epoch: 26 step: 38, loss is 0.9573328495025635\n", - "epoch: 26 step: 39, loss is 1.0755560398101807\n", - "epoch: 26 step: 40, loss is 1.1283622980117798\n", - "epoch: 26 step: 41, loss is 1.1111503839492798\n", - "epoch: 26 step: 42, loss is 0.9759970307350159\n", - "epoch: 26 step: 43, loss is 1.0019840002059937\n", - "epoch: 26 step: 44, loss is 1.0777231454849243\n", - "epoch: 26 step: 45, loss is 1.0543546676635742\n", - "epoch: 26 step: 46, loss is 1.092705249786377\n", - "epoch: 26 step: 47, loss is 1.0773663520812988\n", - "epoch: 26 step: 48, loss is 1.0804762840270996\n", - "epoch: 26 step: 49, loss is 0.9640929698944092\n", - "epoch: 26 step: 50, loss is 1.1404153108596802\n", - "epoch: 26 step: 51, loss is 1.1303207874298096\n", - "epoch: 26 step: 52, loss is 1.0307775735855103\n", - "epoch: 26 step: 53, loss is 1.0385438203811646\n", - "epoch: 26 step: 54, loss is 1.020154595375061\n", - "epoch: 26 step: 55, loss is 1.0177607536315918\n", - "epoch: 26 step: 56, loss is 1.1031110286712646\n", - "epoch: 26 step: 57, loss is 1.0564035177230835\n", - "epoch: 26 step: 58, loss is 1.103069543838501\n", - "epoch: 26 step: 59, loss is 1.0753121376037598\n", - "epoch: 26 step: 60, loss is 1.086449384689331\n", - "epoch: 26 step: 61, loss is 1.093638300895691\n", - "epoch: 26 step: 62, loss is 1.0846304893493652\n", - "epoch: 26 step: 63, loss is 1.0204472541809082\n", - "epoch: 26 step: 64, loss is 1.0205191373825073\n", - "epoch: 26 step: 65, loss is 1.0733025074005127\n", - "epoch: 26 step: 66, loss is 1.0562231540679932\n", - "epoch: 26 step: 67, loss is 1.0363019704818726\n", - "epoch: 26 step: 68, loss is 1.0184295177459717\n", - "epoch: 26 step: 69, loss is 1.1273438930511475\n", - "epoch: 26 step: 70, loss is 1.063193678855896\n", - "epoch: 26 step: 71, loss is 1.092448115348816\n", - "epoch: 26 step: 72, loss is 1.0181409120559692\n", - "epoch: 26 step: 73, loss is 1.1541016101837158\n", - "epoch: 26 step: 74, loss is 1.0397893190383911\n", - "epoch: 26 step: 75, loss is 1.0326511859893799\n", - "epoch: 26 step: 76, loss is 1.1474494934082031\n", - "epoch: 26 step: 77, loss is 1.1063835620880127\n", - "epoch: 26 step: 78, loss is 1.1577624082565308\n", - "epoch: 26 step: 79, loss is 1.1082344055175781\n", - "epoch: 26 step: 80, loss is 1.0959268808364868\n", - "epoch: 26 step: 81, loss is 1.0803630352020264\n", - "epoch: 26 step: 82, loss is 1.042537808418274\n", - "epoch: 26 step: 83, loss is 1.0456452369689941\n", - "epoch: 26 step: 84, loss is 1.0787311792373657\n", - "epoch: 26 step: 85, loss is 1.1113595962524414\n", - "epoch: 26 step: 86, loss is 1.0774568319320679\n", - "epoch: 26 step: 87, loss is 1.05318284034729\n", - "epoch: 26 step: 88, loss is 1.121375322341919\n", - "epoch: 26 step: 89, loss is 1.0215983390808105\n", - "epoch: 26 step: 90, loss is 0.9743614196777344\n", - "epoch: 26 step: 91, loss is 1.1169620752334595\n", - "epoch: 26 step: 92, loss is 1.050586223602295\n", - "epoch: 26 step: 93, loss is 1.048630714416504\n", - "epoch: 26 step: 94, loss is 1.0937471389770508\n", - "epoch: 26 step: 95, loss is 1.026048183441162\n", - "epoch: 26 step: 96, loss is 1.0549015998840332\n", - "epoch: 26 step: 97, loss is 1.0495948791503906\n", - "epoch: 26 step: 98, loss is 1.0430347919464111\n", - "epoch: 26 step: 99, loss is 1.045041561126709\n", - "epoch: 26 step: 100, loss is 0.9819204807281494\n", - "epoch: 26 step: 101, loss is 1.0283970832824707\n", - "epoch: 26 step: 102, loss is 1.0337718725204468\n", - "epoch: 26 step: 103, loss is 1.094991683959961\n", - "epoch: 26 step: 104, loss is 1.064126968383789\n", - "epoch: 26 step: 105, loss is 1.0757126808166504\n", - "epoch: 26 step: 106, loss is 1.02644944190979\n", - "epoch: 26 step: 107, loss is 0.9997298121452332\n", - "epoch: 26 step: 108, loss is 1.055686116218567\n", - "epoch: 26 step: 109, loss is 1.0563688278198242\n", - "epoch: 26 step: 110, loss is 1.0874462127685547\n", - "epoch: 26 step: 111, loss is 1.0292081832885742\n", - "epoch: 26 step: 112, loss is 1.1482970714569092\n", - "epoch: 26 step: 113, loss is 1.0572491884231567\n", - "epoch: 26 step: 114, loss is 1.0562753677368164\n", - "epoch: 26 step: 115, loss is 1.0584640502929688\n", - "epoch: 26 step: 116, loss is 1.0785645246505737\n", - "epoch: 26 step: 117, loss is 1.0729360580444336\n", - "epoch: 26 step: 118, loss is 0.9676029086112976\n", - "epoch: 26 step: 119, loss is 1.0841299295425415\n", - "epoch: 26 step: 120, loss is 1.072570562362671\n", - "epoch: 26 step: 121, loss is 1.1914576292037964\n", - "epoch: 26 step: 122, loss is 0.9901759028434753\n", - "epoch: 26 step: 123, loss is 1.0641156435012817\n", - "epoch: 26 step: 124, loss is 0.9963059425354004\n", - "epoch: 26 step: 125, loss is 0.985388994216919\n", - "epoch: 26 step: 126, loss is 1.1377520561218262\n", - "epoch: 26 step: 127, loss is 1.0856072902679443\n", - "epoch: 26 step: 128, loss is 1.0533015727996826\n", - "epoch: 26 step: 129, loss is 1.015711784362793\n", - "epoch: 26 step: 130, loss is 1.0190331935882568\n", - "epoch: 26 step: 131, loss is 1.1201162338256836\n", - "epoch: 26 step: 132, loss is 1.0186271667480469\n", - "epoch: 26 step: 133, loss is 1.0069947242736816\n", - "epoch: 26 step: 134, loss is 1.0293490886688232\n", - "epoch: 26 step: 135, loss is 1.0155060291290283\n", - "epoch: 26 step: 136, loss is 1.0905357599258423\n", - "epoch: 26 step: 137, loss is 1.0570062398910522\n", - "epoch: 26 step: 138, loss is 1.1058920621871948\n", - "epoch: 26 step: 139, loss is 1.0636885166168213\n", - "epoch: 26 step: 140, loss is 1.0073214769363403\n", - "epoch: 26 step: 141, loss is 1.0989006757736206\n", - "epoch: 26 step: 142, loss is 1.0409773588180542\n", - "epoch: 26 step: 143, loss is 1.1236248016357422\n", - "epoch: 26 step: 144, loss is 1.1278859376907349\n", - "epoch: 26 step: 145, loss is 1.127524971961975\n", - "epoch: 26 step: 146, loss is 1.0904924869537354\n", - "epoch: 26 step: 147, loss is 1.0627973079681396\n", - "epoch: 26 step: 148, loss is 1.025049090385437\n", - "epoch: 26 step: 149, loss is 1.144707202911377\n", - "epoch: 26 step: 150, loss is 0.9949439764022827\n", - "epoch: 26 step: 151, loss is 1.0586516857147217\n", - "epoch: 26 step: 152, loss is 1.1403663158416748\n", - "epoch: 26 step: 153, loss is 1.013765811920166\n", - "epoch: 26 step: 154, loss is 1.0705132484436035\n", - "epoch: 26 step: 155, loss is 1.0457738637924194\n", - "epoch: 26 step: 156, loss is 1.1553254127502441\n", - "epoch: 26 step: 157, loss is 1.1338465213775635\n", - "epoch: 26 step: 158, loss is 1.0925546884536743\n", - "epoch: 26 step: 159, loss is 1.039358139038086\n", - "epoch: 26 step: 160, loss is 1.0264304876327515\n", - "epoch: 26 step: 161, loss is 1.0180381536483765\n", - "epoch: 26 step: 162, loss is 1.0640860795974731\n", - "epoch: 26 step: 163, loss is 1.1145057678222656\n", - "epoch: 26 step: 164, loss is 1.052668571472168\n", - "epoch: 26 step: 165, loss is 1.0262118577957153\n", - "epoch: 26 step: 166, loss is 1.0479339361190796\n", - "epoch: 26 step: 167, loss is 1.0635230541229248\n", - "epoch: 26 step: 168, loss is 1.0503597259521484\n", - "epoch: 26 step: 169, loss is 1.0509954690933228\n", - "epoch: 26 step: 170, loss is 1.0316325426101685\n", - "epoch: 26 step: 171, loss is 1.0291749238967896\n", - "epoch: 26 step: 172, loss is 0.9605768918991089\n", - "epoch: 26 step: 173, loss is 1.0807660818099976\n", - "epoch: 26 step: 174, loss is 1.0707502365112305\n", - "epoch: 26 step: 175, loss is 1.0711973905563354\n", - "epoch: 26 step: 176, loss is 1.0418204069137573\n", - "epoch: 26 step: 177, loss is 1.1052236557006836\n", - "epoch: 26 step: 178, loss is 1.0412814617156982\n", - "epoch: 26 step: 179, loss is 1.115617275238037\n", - "epoch: 26 step: 180, loss is 1.015880823135376\n", - "epoch: 26 step: 181, loss is 1.1110204458236694\n", - "epoch: 26 step: 182, loss is 1.1573785543441772\n", - "epoch: 26 step: 183, loss is 1.0637462139129639\n", - "epoch: 26 step: 184, loss is 1.077017068862915\n", - "epoch: 26 step: 185, loss is 0.9998891949653625\n", - "epoch: 26 step: 186, loss is 1.0074355602264404\n", - "epoch: 26 step: 187, loss is 1.10640287399292\n", - "epoch: 26 step: 188, loss is 0.9725328087806702\n", - "epoch: 26 step: 189, loss is 1.0363848209381104\n", - "epoch: 26 step: 190, loss is 1.0673935413360596\n", - "epoch: 26 step: 191, loss is 1.0101263523101807\n", - "epoch: 26 step: 192, loss is 1.0690515041351318\n", - "epoch: 26 step: 193, loss is 1.0714102983474731\n", - "epoch: 26 step: 194, loss is 0.9500989317893982\n", - "epoch: 26 step: 195, loss is 1.0447680950164795\n", - "Train epoch time: 95797.186 ms, per step time: 491.268 ms\n", - "epoch: 27 step: 1, loss is 1.031938076019287\n", - "epoch: 27 step: 2, loss is 1.0668877363204956\n", - "epoch: 27 step: 3, loss is 0.9860163331031799\n", - "epoch: 27 step: 4, loss is 1.0331521034240723\n", - "epoch: 27 step: 5, loss is 1.060064435005188\n", - "epoch: 27 step: 6, loss is 1.0411007404327393\n", - "epoch: 27 step: 7, loss is 1.0935925245285034\n", - "epoch: 27 step: 8, loss is 1.0122017860412598\n", - "epoch: 27 step: 9, loss is 0.9699509143829346\n", - "epoch: 27 step: 10, loss is 1.0239531993865967\n", - "epoch: 27 step: 11, loss is 1.0220377445220947\n", - "epoch: 27 step: 12, loss is 1.0477886199951172\n", - "epoch: 27 step: 13, loss is 1.059556245803833\n", - "epoch: 27 step: 14, loss is 1.021897554397583\n", - "epoch: 27 step: 15, loss is 1.0930849313735962\n", - "epoch: 27 step: 16, loss is 1.0485190153121948\n", - "epoch: 27 step: 17, loss is 0.998543381690979\n", - "epoch: 27 step: 18, loss is 1.0500601530075073\n", - "epoch: 27 step: 19, loss is 1.1116565465927124\n", - "epoch: 27 step: 20, loss is 1.0387561321258545\n", - "epoch: 27 step: 21, loss is 1.0739219188690186\n", - "epoch: 27 step: 22, loss is 1.0172758102416992\n", - "epoch: 27 step: 23, loss is 1.0142052173614502\n", - "epoch: 27 step: 24, loss is 1.0664150714874268\n", - "epoch: 27 step: 25, loss is 1.0585476160049438\n", - "epoch: 27 step: 26, loss is 1.0972603559494019\n", - "epoch: 27 step: 27, loss is 1.1184229850769043\n", - "epoch: 27 step: 28, loss is 0.9801948070526123\n", - "epoch: 27 step: 29, loss is 1.0599758625030518\n", - "epoch: 27 step: 30, loss is 1.0749592781066895\n", - "epoch: 27 step: 31, loss is 1.012206792831421\n", - "epoch: 27 step: 32, loss is 1.0299081802368164\n", - "epoch: 27 step: 33, loss is 1.0116221904754639\n", - "epoch: 27 step: 34, loss is 1.0666142702102661\n", - "epoch: 27 step: 35, loss is 0.9941093921661377\n", - "epoch: 27 step: 36, loss is 1.0543272495269775\n", - "epoch: 27 step: 37, loss is 1.0386252403259277\n", - "epoch: 27 step: 38, loss is 1.0291391611099243\n", - "epoch: 27 step: 39, loss is 1.0993064641952515\n", - "epoch: 27 step: 40, loss is 1.0329136848449707\n", - "epoch: 27 step: 41, loss is 1.0471508502960205\n", - "epoch: 27 step: 42, loss is 0.9570472836494446\n", - "epoch: 27 step: 43, loss is 1.1126043796539307\n", - "epoch: 27 step: 44, loss is 1.0687880516052246\n", - "epoch: 27 step: 45, loss is 1.0175225734710693\n", - "epoch: 27 step: 46, loss is 1.0748958587646484\n", - "epoch: 27 step: 47, loss is 1.036515712738037\n", - "epoch: 27 step: 48, loss is 0.9884911775588989\n", - "epoch: 27 step: 49, loss is 1.0220438241958618\n", - "epoch: 27 step: 50, loss is 1.0583467483520508\n", - "epoch: 27 step: 51, loss is 1.0183724164962769\n", - "epoch: 27 step: 52, loss is 1.0568006038665771\n", - "epoch: 27 step: 53, loss is 1.0342612266540527\n", - "epoch: 27 step: 54, loss is 1.0179940462112427\n", - "epoch: 27 step: 55, loss is 1.0346248149871826\n", - "epoch: 27 step: 56, loss is 1.0310218334197998\n", - "epoch: 27 step: 57, loss is 1.0720340013504028\n", - "epoch: 27 step: 58, loss is 1.1268504858016968\n", - "epoch: 27 step: 59, loss is 1.0168635845184326\n", - "epoch: 27 step: 60, loss is 1.0409904718399048\n", - "epoch: 27 step: 61, loss is 1.0128271579742432\n", - "epoch: 27 step: 62, loss is 1.0853266716003418\n", - "epoch: 27 step: 63, loss is 0.9940942525863647\n", - "epoch: 27 step: 64, loss is 1.0802412033081055\n", - "epoch: 27 step: 65, loss is 1.0525023937225342\n", - "epoch: 27 step: 66, loss is 1.0741641521453857\n", - "epoch: 27 step: 67, loss is 1.0447280406951904\n", - "epoch: 27 step: 68, loss is 1.0534757375717163\n", - "epoch: 27 step: 69, loss is 1.0584118366241455\n", - "epoch: 27 step: 70, loss is 1.0397610664367676\n", - "epoch: 27 step: 71, loss is 1.027557373046875\n", - "epoch: 27 step: 72, loss is 1.07358980178833\n", - "epoch: 27 step: 73, loss is 1.0978827476501465\n", - "epoch: 27 step: 74, loss is 1.0359325408935547\n", - "epoch: 27 step: 75, loss is 1.1403580904006958\n", - "epoch: 27 step: 76, loss is 1.0549849271774292\n", - "epoch: 27 step: 77, loss is 1.0214375257492065\n", - "epoch: 27 step: 78, loss is 0.9793615341186523\n", - "epoch: 27 step: 79, loss is 0.9985888004302979\n", - "epoch: 27 step: 80, loss is 1.0429975986480713\n", - "epoch: 27 step: 81, loss is 1.0607985258102417\n", - "epoch: 27 step: 82, loss is 1.0195157527923584\n", - "epoch: 27 step: 83, loss is 1.032827377319336\n", - "epoch: 27 step: 84, loss is 1.0506346225738525\n", - "epoch: 27 step: 85, loss is 1.0550663471221924\n", - "epoch: 27 step: 86, loss is 1.014336347579956\n", - "epoch: 27 step: 87, loss is 1.024290680885315\n", - "epoch: 27 step: 88, loss is 1.053837776184082\n", - "epoch: 27 step: 89, loss is 1.1035176515579224\n", - "epoch: 27 step: 90, loss is 1.0343066453933716\n", - "epoch: 27 step: 91, loss is 1.0723637342453003\n", - "epoch: 27 step: 92, loss is 1.046098232269287\n", - "epoch: 27 step: 93, loss is 1.1159708499908447\n", - "epoch: 27 step: 94, loss is 1.1092207431793213\n", - "epoch: 27 step: 95, loss is 1.028820276260376\n", - "epoch: 27 step: 96, loss is 0.9988867044448853\n", - "epoch: 27 step: 97, loss is 1.0653789043426514\n", - "epoch: 27 step: 98, loss is 1.021823525428772\n", - "epoch: 27 step: 99, loss is 1.1179784536361694\n", - "epoch: 27 step: 100, loss is 0.9874042272567749\n", - "epoch: 27 step: 101, loss is 1.0595815181732178\n", - "epoch: 27 step: 102, loss is 1.009967565536499\n", - "epoch: 27 step: 103, loss is 1.0396479368209839\n", - "epoch: 27 step: 104, loss is 1.1013263463974\n", - "epoch: 27 step: 105, loss is 1.05772864818573\n", - "epoch: 27 step: 106, loss is 1.0566017627716064\n", - "epoch: 27 step: 107, loss is 1.0697084665298462\n", - "epoch: 27 step: 108, loss is 1.1415010690689087\n", - "epoch: 27 step: 109, loss is 1.092660903930664\n", - "epoch: 27 step: 110, loss is 1.0666115283966064\n", - "epoch: 27 step: 111, loss is 0.9677072763442993\n", - "epoch: 27 step: 112, loss is 0.9994451999664307\n", - "epoch: 27 step: 113, loss is 1.0586915016174316\n", - "epoch: 27 step: 114, loss is 1.028842806816101\n", - "epoch: 27 step: 115, loss is 1.028630018234253\n", - "epoch: 27 step: 116, loss is 0.9947841167449951\n", - "epoch: 27 step: 117, loss is 1.0322678089141846\n", - "epoch: 27 step: 118, loss is 1.1226840019226074\n", - "epoch: 27 step: 119, loss is 1.0896713733673096\n", - "epoch: 27 step: 120, loss is 1.1376898288726807\n", - "epoch: 27 step: 121, loss is 0.9801294803619385\n", - "epoch: 27 step: 122, loss is 1.063185214996338\n", - "epoch: 27 step: 123, loss is 1.0831260681152344\n", - "epoch: 27 step: 124, loss is 1.030491828918457\n", - "epoch: 27 step: 125, loss is 0.9727450013160706\n", - "epoch: 27 step: 126, loss is 0.9762457609176636\n", - "epoch: 27 step: 127, loss is 1.01838219165802\n", - "epoch: 27 step: 128, loss is 1.0679218769073486\n", - "epoch: 27 step: 129, loss is 1.0443129539489746\n", - "epoch: 27 step: 130, loss is 1.0435552597045898\n", - "epoch: 27 step: 131, loss is 0.9975802898406982\n", - "epoch: 27 step: 132, loss is 0.9979383945465088\n", - "epoch: 27 step: 133, loss is 1.0742639303207397\n", - "epoch: 27 step: 134, loss is 1.0108975172042847\n", - "epoch: 27 step: 135, loss is 0.9972212314605713\n", - "epoch: 27 step: 136, loss is 0.9738519787788391\n", - "epoch: 27 step: 137, loss is 1.0242283344268799\n", - "epoch: 27 step: 138, loss is 1.031661033630371\n", - "epoch: 27 step: 139, loss is 1.0496327877044678\n", - "epoch: 27 step: 140, loss is 0.9991055727005005\n", - "epoch: 27 step: 141, loss is 1.050097107887268\n", - "epoch: 27 step: 142, loss is 1.1076414585113525\n", - "epoch: 27 step: 143, loss is 1.0060323476791382\n", - "epoch: 27 step: 144, loss is 1.009609341621399\n", - "epoch: 27 step: 145, loss is 1.0796658992767334\n", - "epoch: 27 step: 146, loss is 1.1502337455749512\n", - "epoch: 27 step: 147, loss is 1.1472514867782593\n", - "epoch: 27 step: 148, loss is 1.029049277305603\n", - "epoch: 27 step: 149, loss is 1.0642590522766113\n", - "epoch: 27 step: 150, loss is 1.123306155204773\n", - "epoch: 27 step: 151, loss is 1.0015729665756226\n", - "epoch: 27 step: 152, loss is 1.0918514728546143\n", - "epoch: 27 step: 153, loss is 1.1430081129074097\n", - "epoch: 27 step: 154, loss is 1.0776640176773071\n", - "epoch: 27 step: 155, loss is 0.9962928295135498\n", - "epoch: 27 step: 156, loss is 1.065542221069336\n", - "epoch: 27 step: 157, loss is 0.974758505821228\n", - "epoch: 27 step: 158, loss is 1.0509774684906006\n", - "epoch: 27 step: 159, loss is 1.0239585638046265\n", - "epoch: 27 step: 160, loss is 1.0769890546798706\n", - "epoch: 27 step: 161, loss is 1.085533857345581\n", - "epoch: 27 step: 162, loss is 1.130881667137146\n", - "epoch: 27 step: 163, loss is 1.0892539024353027\n", - "epoch: 27 step: 164, loss is 1.0556637048721313\n", - "epoch: 27 step: 165, loss is 1.0475176572799683\n", - "epoch: 27 step: 166, loss is 0.9629400968551636\n", - "epoch: 27 step: 167, loss is 1.0016729831695557\n", - "epoch: 27 step: 168, loss is 1.0096464157104492\n", - "epoch: 27 step: 169, loss is 1.0475547313690186\n", - "epoch: 27 step: 170, loss is 1.0397958755493164\n", - "epoch: 27 step: 171, loss is 1.0928940773010254\n", - "epoch: 27 step: 172, loss is 1.0203711986541748\n", - "epoch: 27 step: 173, loss is 1.1169898509979248\n", - "epoch: 27 step: 174, loss is 1.0201783180236816\n", - "epoch: 27 step: 175, loss is 1.051028847694397\n", - "epoch: 27 step: 176, loss is 1.0660400390625\n", - "epoch: 27 step: 177, loss is 1.073883056640625\n", - "epoch: 27 step: 178, loss is 1.0735760927200317\n", - "epoch: 27 step: 179, loss is 1.0890427827835083\n", - "epoch: 27 step: 180, loss is 1.0405343770980835\n", - "epoch: 27 step: 181, loss is 1.0182738304138184\n", - "epoch: 27 step: 182, loss is 1.1307508945465088\n", - "epoch: 27 step: 183, loss is 1.092827558517456\n", - "epoch: 27 step: 184, loss is 1.081020712852478\n", - "epoch: 27 step: 185, loss is 1.046826958656311\n", - "epoch: 27 step: 186, loss is 1.1096196174621582\n", - "epoch: 27 step: 187, loss is 1.065929889678955\n", - "epoch: 27 step: 188, loss is 1.066022515296936\n", - "epoch: 27 step: 189, loss is 1.0617411136627197\n", - "epoch: 27 step: 190, loss is 1.0043805837631226\n", - "epoch: 27 step: 191, loss is 1.0108695030212402\n", - "epoch: 27 step: 192, loss is 1.0749719142913818\n", - "epoch: 27 step: 193, loss is 1.0734087228775024\n", - "epoch: 27 step: 194, loss is 1.1229863166809082\n", - "epoch: 27 step: 195, loss is 1.0395349264144897\n", - "Train epoch time: 94002.492 ms, per step time: 482.064 ms\n", - "epoch: 28 step: 1, loss is 1.0224573612213135\n", - "epoch: 28 step: 2, loss is 1.0593703985214233\n", - "epoch: 28 step: 3, loss is 1.0230135917663574\n", - "epoch: 28 step: 4, loss is 1.0694102048873901\n", - "epoch: 28 step: 5, loss is 1.1540521383285522\n", - "epoch: 28 step: 6, loss is 1.0666083097457886\n", - "epoch: 28 step: 7, loss is 1.0635886192321777\n", - "epoch: 28 step: 8, loss is 0.9830084443092346\n", - "epoch: 28 step: 9, loss is 1.0175553560256958\n", - "epoch: 28 step: 10, loss is 0.9548657536506653\n", - "epoch: 28 step: 11, loss is 1.08663809299469\n", - "epoch: 28 step: 12, loss is 1.076303482055664\n", - "epoch: 28 step: 13, loss is 0.9986739158630371\n", - "epoch: 28 step: 14, loss is 1.0483555793762207\n", - "epoch: 28 step: 15, loss is 1.0853404998779297\n", - "epoch: 28 step: 16, loss is 0.9979759454727173\n", - "epoch: 28 step: 17, loss is 0.9494763612747192\n", - "epoch: 28 step: 18, loss is 1.0613871812820435\n", - "epoch: 28 step: 19, loss is 1.085707187652588\n", - "epoch: 28 step: 20, loss is 1.054244041442871\n", - "epoch: 28 step: 21, loss is 1.0656378269195557\n", - "epoch: 28 step: 22, loss is 1.0790541172027588\n", - "epoch: 28 step: 23, loss is 1.0171475410461426\n", - "epoch: 28 step: 24, loss is 0.9682968854904175\n", - "epoch: 28 step: 25, loss is 1.0082801580429077\n", - "epoch: 28 step: 26, loss is 1.0530638694763184\n", - "epoch: 28 step: 27, loss is 1.0116281509399414\n", - "epoch: 28 step: 28, loss is 1.042952299118042\n", - "epoch: 28 step: 29, loss is 1.0154204368591309\n", - "epoch: 28 step: 30, loss is 0.9193597435951233\n", - "epoch: 28 step: 31, loss is 1.0131980180740356\n", - "epoch: 28 step: 32, loss is 1.0264443159103394\n", - "epoch: 28 step: 33, loss is 1.0679888725280762\n", - "epoch: 28 step: 34, loss is 1.0144927501678467\n", - "epoch: 28 step: 35, loss is 1.1293317079544067\n", - "epoch: 28 step: 36, loss is 1.0371441841125488\n", - "epoch: 28 step: 37, loss is 0.9944879412651062\n", - "epoch: 28 step: 38, loss is 1.056294560432434\n", - "epoch: 28 step: 39, loss is 0.995818018913269\n", - "epoch: 28 step: 40, loss is 1.031392216682434\n", - "epoch: 28 step: 41, loss is 1.1294634342193604\n", - "epoch: 28 step: 42, loss is 1.034539818763733\n", - "epoch: 28 step: 43, loss is 1.0686429738998413\n", - "epoch: 28 step: 44, loss is 1.011942982673645\n", - "epoch: 28 step: 45, loss is 1.0349501371383667\n", - "epoch: 28 step: 46, loss is 1.0007424354553223\n", - "epoch: 28 step: 47, loss is 0.9678168296813965\n", - "epoch: 28 step: 48, loss is 1.0319151878356934\n", - "epoch: 28 step: 49, loss is 1.0856274366378784\n", - "epoch: 28 step: 50, loss is 1.073692798614502\n", - "epoch: 28 step: 51, loss is 1.056383490562439\n", - "epoch: 28 step: 52, loss is 1.0075013637542725\n", - "epoch: 28 step: 53, loss is 1.0419431924819946\n", - "epoch: 28 step: 54, loss is 0.9617053270339966\n", - "epoch: 28 step: 55, loss is 1.0600147247314453\n", - "epoch: 28 step: 56, loss is 1.0252337455749512\n", - "epoch: 28 step: 57, loss is 0.9948336482048035\n", - "epoch: 28 step: 58, loss is 1.0613398551940918\n", - "epoch: 28 step: 59, loss is 1.0164568424224854\n", - "epoch: 28 step: 60, loss is 1.04026460647583\n", - "epoch: 28 step: 61, loss is 0.9468145370483398\n", - "epoch: 28 step: 62, loss is 1.0781135559082031\n", - "epoch: 28 step: 63, loss is 1.1466772556304932\n", - "epoch: 28 step: 64, loss is 0.9822742938995361\n", - "epoch: 28 step: 65, loss is 1.011114478111267\n", - "epoch: 28 step: 66, loss is 1.037644863128662\n", - "epoch: 28 step: 67, loss is 1.114798665046692\n", - "epoch: 28 step: 68, loss is 1.0587235689163208\n", - "epoch: 28 step: 69, loss is 1.0594000816345215\n", - "epoch: 28 step: 70, loss is 1.028313159942627\n", - "epoch: 28 step: 71, loss is 0.9560521841049194\n", - "epoch: 28 step: 72, loss is 1.067679762840271\n", - "epoch: 28 step: 73, loss is 1.0169572830200195\n", - "epoch: 28 step: 74, loss is 1.074602723121643\n", - "epoch: 28 step: 75, loss is 1.0533905029296875\n", - "epoch: 28 step: 76, loss is 1.0343904495239258\n", - "epoch: 28 step: 77, loss is 1.0418795347213745\n", - "epoch: 28 step: 78, loss is 0.9515565037727356\n", - "epoch: 28 step: 79, loss is 0.9629123210906982\n", - "epoch: 28 step: 80, loss is 0.9854238033294678\n", - "epoch: 28 step: 81, loss is 0.9541388750076294\n", - "epoch: 28 step: 82, loss is 1.0120108127593994\n", - "epoch: 28 step: 83, loss is 0.9861869812011719\n", - "epoch: 28 step: 84, loss is 1.1027255058288574\n", - "epoch: 28 step: 85, loss is 1.0651925802230835\n", - "epoch: 28 step: 86, loss is 1.0357418060302734\n", - "epoch: 28 step: 87, loss is 1.034630298614502\n", - "epoch: 28 step: 88, loss is 0.9883968830108643\n", - "epoch: 28 step: 89, loss is 1.07198166847229\n", - "epoch: 28 step: 90, loss is 1.0301835536956787\n", - "epoch: 28 step: 91, loss is 1.0371626615524292\n", - "epoch: 28 step: 92, loss is 1.0124101638793945\n", - "epoch: 28 step: 93, loss is 1.028367280960083\n", - "epoch: 28 step: 94, loss is 1.0403815507888794\n", - "epoch: 28 step: 95, loss is 1.011099934577942\n", - "epoch: 28 step: 96, loss is 1.0704402923583984\n", - "epoch: 28 step: 97, loss is 1.0807019472122192\n", - "epoch: 28 step: 98, loss is 1.0018218755722046\n", - "epoch: 28 step: 99, loss is 1.0705413818359375\n", - "epoch: 28 step: 100, loss is 1.0765767097473145\n", - "epoch: 28 step: 101, loss is 0.9827833771705627\n", - "epoch: 28 step: 102, loss is 1.0617852210998535\n", - "epoch: 28 step: 103, loss is 1.0776385068893433\n", - "epoch: 28 step: 104, loss is 1.0300766229629517\n", - "epoch: 28 step: 105, loss is 0.9887511134147644\n", - "epoch: 28 step: 106, loss is 0.9741336703300476\n", - "epoch: 28 step: 107, loss is 1.0468299388885498\n", - "epoch: 28 step: 108, loss is 0.9974187016487122\n", - "epoch: 28 step: 109, loss is 1.0514752864837646\n", - "epoch: 28 step: 110, loss is 1.013406753540039\n", - "epoch: 28 step: 111, loss is 1.0026271343231201\n", - "epoch: 28 step: 112, loss is 1.06780207157135\n", - "epoch: 28 step: 113, loss is 1.040790319442749\n", - "epoch: 28 step: 114, loss is 1.023992657661438\n", - "epoch: 28 step: 115, loss is 1.0324180126190186\n", - "epoch: 28 step: 116, loss is 0.9735078811645508\n", - "epoch: 28 step: 117, loss is 1.080316424369812\n", - "epoch: 28 step: 118, loss is 1.0619475841522217\n", - "epoch: 28 step: 119, loss is 1.0990608930587769\n", - "epoch: 28 step: 120, loss is 1.0390394926071167\n", - "epoch: 28 step: 121, loss is 1.0258711576461792\n", - "epoch: 28 step: 122, loss is 1.0874381065368652\n", - "epoch: 28 step: 123, loss is 1.047053575515747\n", - "epoch: 28 step: 124, loss is 1.0236473083496094\n", - "epoch: 28 step: 125, loss is 1.050206184387207\n", - "epoch: 28 step: 126, loss is 1.1069732904434204\n", - "epoch: 28 step: 127, loss is 1.0576605796813965\n", - "epoch: 28 step: 128, loss is 1.0175132751464844\n", - "epoch: 28 step: 129, loss is 0.987375020980835\n", - "epoch: 28 step: 130, loss is 1.0320420265197754\n", - "epoch: 28 step: 131, loss is 0.9382754564285278\n", - "epoch: 28 step: 132, loss is 1.026329755783081\n", - "epoch: 28 step: 133, loss is 1.0330300331115723\n", - "epoch: 28 step: 134, loss is 0.9924443364143372\n", - "epoch: 28 step: 135, loss is 1.1003553867340088\n", - "epoch: 28 step: 136, loss is 0.9750040769577026\n", - "epoch: 28 step: 137, loss is 1.0107910633087158\n", - "epoch: 28 step: 138, loss is 0.9466937780380249\n", - "epoch: 28 step: 139, loss is 1.050576090812683\n", - "epoch: 28 step: 140, loss is 1.0581032037734985\n", - "epoch: 28 step: 141, loss is 1.0400702953338623\n", - "epoch: 28 step: 142, loss is 1.0018815994262695\n", - "epoch: 28 step: 143, loss is 1.027859091758728\n", - "epoch: 28 step: 144, loss is 1.0933524370193481\n", - "epoch: 28 step: 145, loss is 0.937736988067627\n", - "epoch: 28 step: 146, loss is 1.0411815643310547\n", - "epoch: 28 step: 147, loss is 1.032793641090393\n", - "epoch: 28 step: 148, loss is 1.008480429649353\n", - "epoch: 28 step: 149, loss is 1.0352234840393066\n", - "epoch: 28 step: 150, loss is 1.0340938568115234\n", - "epoch: 28 step: 151, loss is 1.0069482326507568\n", - "epoch: 28 step: 152, loss is 1.1067968606948853\n", - "epoch: 28 step: 153, loss is 1.085538625717163\n", - "epoch: 28 step: 154, loss is 1.0101405382156372\n", - "epoch: 28 step: 155, loss is 1.076969861984253\n", - "epoch: 28 step: 156, loss is 1.0146191120147705\n", - "epoch: 28 step: 157, loss is 1.0597333908081055\n", - "epoch: 28 step: 158, loss is 0.9432191848754883\n", - "epoch: 28 step: 159, loss is 1.0018564462661743\n", - "epoch: 28 step: 160, loss is 0.9409213066101074\n", - "epoch: 28 step: 161, loss is 1.031328797340393\n", - "epoch: 28 step: 162, loss is 1.0136876106262207\n", - "epoch: 28 step: 163, loss is 0.9601335525512695\n", - "epoch: 28 step: 164, loss is 1.0553933382034302\n", - "epoch: 28 step: 165, loss is 1.0746946334838867\n", - "epoch: 28 step: 166, loss is 1.0633537769317627\n", - "epoch: 28 step: 167, loss is 1.036028504371643\n", - "epoch: 28 step: 168, loss is 1.080066204071045\n", - "epoch: 28 step: 169, loss is 0.9953891038894653\n", - "epoch: 28 step: 170, loss is 1.0530810356140137\n", - "epoch: 28 step: 171, loss is 1.0139000415802002\n", - "epoch: 28 step: 172, loss is 1.0373109579086304\n", - "epoch: 28 step: 173, loss is 0.9882632493972778\n", - "epoch: 28 step: 174, loss is 1.0238440036773682\n", - "epoch: 28 step: 175, loss is 1.0995649099349976\n", - "epoch: 28 step: 176, loss is 1.0362210273742676\n", - "epoch: 28 step: 177, loss is 1.0361888408660889\n", - "epoch: 28 step: 178, loss is 0.9864203333854675\n", - "epoch: 28 step: 179, loss is 1.0440664291381836\n", - "epoch: 28 step: 180, loss is 1.0287063121795654\n", - "epoch: 28 step: 181, loss is 1.000828742980957\n", - "epoch: 28 step: 182, loss is 1.011562705039978\n", - "epoch: 28 step: 183, loss is 1.0436192750930786\n", - "epoch: 28 step: 184, loss is 0.9986384510993958\n", - "epoch: 28 step: 185, loss is 1.014258861541748\n", - "epoch: 28 step: 186, loss is 1.016108512878418\n", - "epoch: 28 step: 187, loss is 1.049915075302124\n", - "epoch: 28 step: 188, loss is 1.0017075538635254\n", - "epoch: 28 step: 189, loss is 1.1211209297180176\n", - "epoch: 28 step: 190, loss is 1.0556925535202026\n", - "epoch: 28 step: 191, loss is 0.9730790853500366\n", - "epoch: 28 step: 192, loss is 1.1281460523605347\n", - "epoch: 28 step: 193, loss is 0.9577211141586304\n", - "epoch: 28 step: 194, loss is 1.0304639339447021\n", - "epoch: 28 step: 195, loss is 0.9898112416267395\n", - "Train epoch time: 103366.918 ms, per step time: 530.087 ms\n", - "epoch: 29 step: 1, loss is 1.0468782186508179\n", - "epoch: 29 step: 2, loss is 1.1114580631256104\n", - "epoch: 29 step: 3, loss is 0.9974887371063232\n", - "epoch: 29 step: 4, loss is 1.0087288618087769\n", - "epoch: 29 step: 5, loss is 1.0508573055267334\n", - "epoch: 29 step: 6, loss is 1.0497238636016846\n", - "epoch: 29 step: 7, loss is 1.0038063526153564\n", - "epoch: 29 step: 8, loss is 1.0369718074798584\n", - "epoch: 29 step: 9, loss is 1.0110067129135132\n", - "epoch: 29 step: 10, loss is 0.9671221971511841\n", - "epoch: 29 step: 11, loss is 0.9799602031707764\n", - "epoch: 29 step: 12, loss is 1.0456115007400513\n", - "epoch: 29 step: 13, loss is 1.0065470933914185\n", - "epoch: 29 step: 14, loss is 1.0598971843719482\n", - "epoch: 29 step: 15, loss is 1.0293662548065186\n", - "epoch: 29 step: 16, loss is 1.006454348564148\n", - "epoch: 29 step: 17, loss is 1.0159281492233276\n", - "epoch: 29 step: 18, loss is 0.982795238494873\n", - "epoch: 29 step: 19, loss is 0.9600620865821838\n", - "epoch: 29 step: 20, loss is 0.9918646812438965\n", - "epoch: 29 step: 21, loss is 1.088813304901123\n", - "epoch: 29 step: 22, loss is 0.9976871013641357\n", - "epoch: 29 step: 23, loss is 1.0144503116607666\n", - "epoch: 29 step: 24, loss is 0.9566434025764465\n", - "epoch: 29 step: 25, loss is 1.1109318733215332\n", - "epoch: 29 step: 26, loss is 1.0574815273284912\n", - "epoch: 29 step: 27, loss is 0.9989632368087769\n", - "epoch: 29 step: 28, loss is 1.028912901878357\n", - "epoch: 29 step: 29, loss is 0.98712158203125\n", - "epoch: 29 step: 30, loss is 1.0440857410430908\n", - "epoch: 29 step: 31, loss is 1.0611263513565063\n", - "epoch: 29 step: 32, loss is 1.023278832435608\n", - "epoch: 29 step: 33, loss is 1.0410950183868408\n", - "epoch: 29 step: 34, loss is 1.0239065885543823\n", - "epoch: 29 step: 35, loss is 1.0066754817962646\n", - "epoch: 29 step: 36, loss is 0.97225022315979\n", - "epoch: 29 step: 37, loss is 1.0251888036727905\n", - "epoch: 29 step: 38, loss is 0.95610511302948\n", - "epoch: 29 step: 39, loss is 0.9716606140136719\n", - "epoch: 29 step: 40, loss is 1.0700957775115967\n", - "epoch: 29 step: 41, loss is 1.1364301443099976\n", - "epoch: 29 step: 42, loss is 0.9981712102890015\n", - "epoch: 29 step: 43, loss is 0.9684491157531738\n", - "epoch: 29 step: 44, loss is 1.0047703981399536\n", - "epoch: 29 step: 45, loss is 0.9766335487365723\n", - "epoch: 29 step: 46, loss is 0.932518482208252\n", - "epoch: 29 step: 47, loss is 1.0822333097457886\n", - "epoch: 29 step: 48, loss is 1.0352964401245117\n", - "epoch: 29 step: 49, loss is 0.9819753170013428\n", - "epoch: 29 step: 50, loss is 1.0501552820205688\n", - "epoch: 29 step: 51, loss is 1.0353647470474243\n", - "epoch: 29 step: 52, loss is 0.9929361343383789\n", - "epoch: 29 step: 53, loss is 1.0061821937561035\n", - "epoch: 29 step: 54, loss is 1.1126571893692017\n", - "epoch: 29 step: 55, loss is 1.0520261526107788\n", - "epoch: 29 step: 56, loss is 0.9950947761535645\n", - "epoch: 29 step: 57, loss is 0.9885305762290955\n", - "epoch: 29 step: 58, loss is 1.0212897062301636\n", - "epoch: 29 step: 59, loss is 1.034184455871582\n", - "epoch: 29 step: 60, loss is 1.111081838607788\n", - "epoch: 29 step: 61, loss is 1.0557329654693604\n", - "epoch: 29 step: 62, loss is 1.0087419748306274\n", - "epoch: 29 step: 63, loss is 1.0626472234725952\n", - "epoch: 29 step: 64, loss is 1.0498045682907104\n", - "epoch: 29 step: 65, loss is 1.0589845180511475\n", - "epoch: 29 step: 66, loss is 0.9372965097427368\n", - "epoch: 29 step: 67, loss is 0.9701070189476013\n", - "epoch: 29 step: 68, loss is 0.9552212953567505\n", - "epoch: 29 step: 69, loss is 1.0222499370574951\n", - "epoch: 29 step: 70, loss is 1.0246927738189697\n", - "epoch: 29 step: 71, loss is 1.0318398475646973\n", - "epoch: 29 step: 72, loss is 1.0820567607879639\n", - "epoch: 29 step: 73, loss is 1.0294506549835205\n", - "epoch: 29 step: 74, loss is 0.9955751895904541\n", - "epoch: 29 step: 75, loss is 1.0224685668945312\n", - "epoch: 29 step: 76, loss is 1.0156131982803345\n", - "epoch: 29 step: 77, loss is 1.0381712913513184\n", - "epoch: 29 step: 78, loss is 0.9809007048606873\n", - "epoch: 29 step: 79, loss is 0.9801890850067139\n", - "epoch: 29 step: 80, loss is 1.0247673988342285\n", - "epoch: 29 step: 81, loss is 1.0815829038619995\n", - "epoch: 29 step: 82, loss is 1.0255171060562134\n", - "epoch: 29 step: 83, loss is 1.03031587600708\n", - "epoch: 29 step: 84, loss is 1.0341095924377441\n", - "epoch: 29 step: 85, loss is 1.0145692825317383\n", - "epoch: 29 step: 86, loss is 1.036602258682251\n", - "epoch: 29 step: 87, loss is 1.0225090980529785\n", - "epoch: 29 step: 88, loss is 1.0101361274719238\n", - "epoch: 29 step: 89, loss is 0.9694252014160156\n", - "epoch: 29 step: 90, loss is 1.0625033378601074\n", - "epoch: 29 step: 91, loss is 1.0637246370315552\n", - "epoch: 29 step: 92, loss is 1.0185613632202148\n", - "epoch: 29 step: 93, loss is 1.0635919570922852\n", - "epoch: 29 step: 94, loss is 0.9301564693450928\n", - "epoch: 29 step: 95, loss is 0.9594549536705017\n", - "epoch: 29 step: 96, loss is 1.0666102170944214\n", - "epoch: 29 step: 97, loss is 0.9226194620132446\n", - "epoch: 29 step: 98, loss is 1.116838812828064\n", - "epoch: 29 step: 99, loss is 1.0751320123672485\n", - "epoch: 29 step: 100, loss is 1.0321955680847168\n", - "epoch: 29 step: 101, loss is 1.0163720846176147\n", - "epoch: 29 step: 102, loss is 1.0581685304641724\n", - "epoch: 29 step: 103, loss is 1.0705480575561523\n", - "epoch: 29 step: 104, loss is 1.0577776432037354\n", - "epoch: 29 step: 105, loss is 0.9995126128196716\n", - "epoch: 29 step: 106, loss is 1.0135539770126343\n", - "epoch: 29 step: 107, loss is 1.0571461915969849\n", - "epoch: 29 step: 108, loss is 0.9922029972076416\n", - "epoch: 29 step: 109, loss is 1.026610255241394\n", - "epoch: 29 step: 110, loss is 1.0091841220855713\n", - "epoch: 29 step: 111, loss is 1.0650935173034668\n", - "epoch: 29 step: 112, loss is 1.0530184507369995\n", - "epoch: 29 step: 113, loss is 1.13038969039917\n", - "epoch: 29 step: 114, loss is 1.147161602973938\n", - "epoch: 29 step: 115, loss is 1.0174176692962646\n", - "epoch: 29 step: 116, loss is 1.057715892791748\n", - "epoch: 29 step: 117, loss is 0.9989342093467712\n", - "epoch: 29 step: 118, loss is 1.023415446281433\n", - "epoch: 29 step: 119, loss is 0.9874597787857056\n", - "epoch: 29 step: 120, loss is 0.9887452125549316\n", - "epoch: 29 step: 121, loss is 0.9960627555847168\n", - "epoch: 29 step: 122, loss is 0.9821981191635132\n", - "epoch: 29 step: 123, loss is 1.0175116062164307\n", - "epoch: 29 step: 124, loss is 1.0257840156555176\n", - "epoch: 29 step: 125, loss is 1.043405294418335\n", - "epoch: 29 step: 126, loss is 1.0201870203018188\n", - "epoch: 29 step: 127, loss is 0.9205362796783447\n", - "epoch: 29 step: 128, loss is 0.9780855774879456\n", - "epoch: 29 step: 129, loss is 1.005314826965332\n", - "epoch: 29 step: 130, loss is 1.0223867893218994\n", - "epoch: 29 step: 131, loss is 0.9808804988861084\n", - "epoch: 29 step: 132, loss is 0.9813784956932068\n", - "epoch: 29 step: 133, loss is 0.9696794748306274\n", - "epoch: 29 step: 134, loss is 0.9754354953765869\n", - "epoch: 29 step: 135, loss is 0.974109947681427\n", - "epoch: 29 step: 136, loss is 1.0608673095703125\n", - "epoch: 29 step: 137, loss is 0.9931883811950684\n", - "epoch: 29 step: 138, loss is 1.0107691287994385\n", - "epoch: 29 step: 139, loss is 0.9858195781707764\n", - "epoch: 29 step: 140, loss is 0.9933394193649292\n", - "epoch: 29 step: 141, loss is 1.0132172107696533\n", - "epoch: 29 step: 142, loss is 1.0576889514923096\n", - "epoch: 29 step: 143, loss is 1.0245912075042725\n", - "epoch: 29 step: 144, loss is 0.9679259061813354\n", - "epoch: 29 step: 145, loss is 1.016594409942627\n", - "epoch: 29 step: 146, loss is 1.0025317668914795\n", - "epoch: 29 step: 147, loss is 1.1219913959503174\n", - "epoch: 29 step: 148, loss is 1.0062578916549683\n", - "epoch: 29 step: 149, loss is 0.97377610206604\n", - "epoch: 29 step: 150, loss is 0.9701975584030151\n", - "epoch: 29 step: 151, loss is 1.0079452991485596\n", - "epoch: 29 step: 152, loss is 1.004092812538147\n", - "epoch: 29 step: 153, loss is 0.9536013007164001\n", - "epoch: 29 step: 154, loss is 1.0270766019821167\n", - "epoch: 29 step: 155, loss is 1.0396745204925537\n", - "epoch: 29 step: 156, loss is 1.0492552518844604\n", - "epoch: 29 step: 157, loss is 0.9613434076309204\n", - "epoch: 29 step: 158, loss is 0.9539674520492554\n", - "epoch: 29 step: 159, loss is 1.02286958694458\n", - "epoch: 29 step: 160, loss is 0.9810786843299866\n", - "epoch: 29 step: 161, loss is 1.0697016716003418\n", - "epoch: 29 step: 162, loss is 1.0303078889846802\n", - "epoch: 29 step: 163, loss is 0.9976806640625\n", - "epoch: 29 step: 164, loss is 0.9207897186279297\n", - "epoch: 29 step: 165, loss is 1.004880428314209\n", - "epoch: 29 step: 166, loss is 1.1212025880813599\n", - "epoch: 29 step: 167, loss is 0.9979523420333862\n", - "epoch: 29 step: 168, loss is 1.0089640617370605\n", - "epoch: 29 step: 169, loss is 1.0139131546020508\n", - "epoch: 29 step: 170, loss is 1.0088622570037842\n", - "epoch: 29 step: 171, loss is 1.0422072410583496\n", - "epoch: 29 step: 172, loss is 1.0290746688842773\n", - "epoch: 29 step: 173, loss is 1.001901626586914\n", - "epoch: 29 step: 174, loss is 1.006287693977356\n", - "epoch: 29 step: 175, loss is 0.9630842208862305\n", - "epoch: 29 step: 176, loss is 0.9964714646339417\n", - "epoch: 29 step: 177, loss is 0.97801673412323\n", - "epoch: 29 step: 178, loss is 1.006201982498169\n", - "epoch: 29 step: 179, loss is 1.0179517269134521\n", - "epoch: 29 step: 180, loss is 0.9447048902511597\n", - "epoch: 29 step: 181, loss is 1.0067222118377686\n", - "epoch: 29 step: 182, loss is 1.024523377418518\n", - "epoch: 29 step: 183, loss is 1.054722785949707\n", - "epoch: 29 step: 184, loss is 1.0778229236602783\n", - "epoch: 29 step: 185, loss is 1.0047988891601562\n", - "epoch: 29 step: 186, loss is 0.974716067314148\n", - "epoch: 29 step: 187, loss is 1.012957215309143\n", - "epoch: 29 step: 188, loss is 0.9775729179382324\n", - "epoch: 29 step: 189, loss is 0.9560549855232239\n", - "epoch: 29 step: 190, loss is 1.0296050310134888\n", - "epoch: 29 step: 191, loss is 0.9596776962280273\n", - "epoch: 29 step: 192, loss is 1.0023820400238037\n", - "epoch: 29 step: 193, loss is 1.0386229753494263\n", - "epoch: 29 step: 194, loss is 1.0490339994430542\n", - "epoch: 29 step: 195, loss is 1.0020995140075684\n", - "Train epoch time: 105074.946 ms, per step time: 538.846 ms\n", - "epoch: 30 step: 1, loss is 1.0172988176345825\n", - "epoch: 30 step: 2, loss is 0.9978479146957397\n", - "epoch: 30 step: 3, loss is 0.9232980608940125\n", - "epoch: 30 step: 4, loss is 1.024475336074829\n", - "epoch: 30 step: 5, loss is 1.0558017492294312\n", - "epoch: 30 step: 6, loss is 1.0460145473480225\n", - "epoch: 30 step: 7, loss is 1.0038814544677734\n", - "epoch: 30 step: 8, loss is 0.9660797119140625\n", - "epoch: 30 step: 9, loss is 0.9223390817642212\n", - "epoch: 30 step: 10, loss is 1.0001401901245117\n", - "epoch: 30 step: 11, loss is 1.0292820930480957\n", - "epoch: 30 step: 12, loss is 0.9943158626556396\n", - "epoch: 30 step: 13, loss is 0.9613432288169861\n", - "epoch: 30 step: 14, loss is 1.0332069396972656\n", - "epoch: 30 step: 15, loss is 0.9474068880081177\n", - "epoch: 30 step: 16, loss is 1.000193476676941\n", - "epoch: 30 step: 17, loss is 0.9948122501373291\n", - "epoch: 30 step: 18, loss is 0.9685449600219727\n", - "epoch: 30 step: 19, loss is 0.9701645970344543\n", - "epoch: 30 step: 20, loss is 1.0843373537063599\n", - "epoch: 30 step: 21, loss is 1.0845476388931274\n", - "epoch: 30 step: 22, loss is 1.0493748188018799\n", - "epoch: 30 step: 23, loss is 0.9608330726623535\n", - "epoch: 30 step: 24, loss is 0.9862468242645264\n", - "epoch: 30 step: 25, loss is 0.9543552398681641\n", - "epoch: 30 step: 26, loss is 1.023703932762146\n", - "epoch: 30 step: 27, loss is 0.949988842010498\n", - "epoch: 30 step: 28, loss is 1.0160926580429077\n", - "epoch: 30 step: 29, loss is 0.989760160446167\n", - "epoch: 30 step: 30, loss is 0.9852887988090515\n", - "epoch: 30 step: 31, loss is 0.9792947173118591\n", - "epoch: 30 step: 32, loss is 1.006422758102417\n", - "epoch: 30 step: 33, loss is 0.9817548990249634\n", - "epoch: 30 step: 34, loss is 1.0385549068450928\n", - "epoch: 30 step: 35, loss is 1.0086264610290527\n", - "epoch: 30 step: 36, loss is 0.9951794147491455\n", - "epoch: 30 step: 37, loss is 1.0878492593765259\n", - "epoch: 30 step: 38, loss is 0.9851903915405273\n", - "epoch: 30 step: 39, loss is 1.0581046342849731\n", - "epoch: 30 step: 40, loss is 1.0027531385421753\n", - "epoch: 30 step: 41, loss is 0.989090085029602\n", - "epoch: 30 step: 42, loss is 1.0432558059692383\n", - "epoch: 30 step: 43, loss is 1.0111894607543945\n", - "epoch: 30 step: 44, loss is 1.0049055814743042\n", - "epoch: 30 step: 45, loss is 1.0024769306182861\n", - "epoch: 30 step: 46, loss is 0.9750916957855225\n", - "epoch: 30 step: 47, loss is 0.9988186955451965\n", - "epoch: 30 step: 48, loss is 1.0124378204345703\n", - "epoch: 30 step: 49, loss is 1.0005998611450195\n", - "epoch: 30 step: 50, loss is 0.9383172988891602\n", - "epoch: 30 step: 51, loss is 1.0558233261108398\n", - "epoch: 30 step: 52, loss is 0.9960495233535767\n", - "epoch: 30 step: 53, loss is 1.0060667991638184\n", - "epoch: 30 step: 54, loss is 1.120069980621338\n", - "epoch: 30 step: 55, loss is 0.9867266416549683\n", - "epoch: 30 step: 56, loss is 1.096801519393921\n", - "epoch: 30 step: 57, loss is 0.958141565322876\n", - "epoch: 30 step: 58, loss is 0.9496285319328308\n", - "epoch: 30 step: 59, loss is 0.9993870258331299\n", - "epoch: 30 step: 60, loss is 0.9899442195892334\n", - "epoch: 30 step: 61, loss is 0.9559552073478699\n", - "epoch: 30 step: 62, loss is 0.9925178289413452\n", - "epoch: 30 step: 63, loss is 1.0151617527008057\n", - "epoch: 30 step: 64, loss is 0.9675788283348083\n", - "epoch: 30 step: 65, loss is 0.995648980140686\n", - "epoch: 30 step: 66, loss is 1.0137782096862793\n", - "epoch: 30 step: 67, loss is 0.951514482498169\n", - "epoch: 30 step: 68, loss is 1.0109165906906128\n", - "epoch: 30 step: 69, loss is 0.9793285131454468\n", - "epoch: 30 step: 70, loss is 1.0325415134429932\n", - "epoch: 30 step: 71, loss is 1.1178629398345947\n", - "epoch: 30 step: 72, loss is 1.0602610111236572\n", - "epoch: 30 step: 73, loss is 1.019181728363037\n", - "epoch: 30 step: 74, loss is 0.9899566173553467\n", - "epoch: 30 step: 75, loss is 1.0226943492889404\n", - "epoch: 30 step: 76, loss is 1.005814552307129\n", - "epoch: 30 step: 77, loss is 0.9855093955993652\n", - "epoch: 30 step: 78, loss is 0.9942237138748169\n", - "epoch: 30 step: 79, loss is 1.0322569608688354\n", - "epoch: 30 step: 80, loss is 0.9907108545303345\n", - "epoch: 30 step: 81, loss is 0.9839298725128174\n", - "epoch: 30 step: 82, loss is 0.9938308000564575\n", - "epoch: 30 step: 83, loss is 0.9922456741333008\n", - "epoch: 30 step: 84, loss is 1.0004441738128662\n", - "epoch: 30 step: 85, loss is 0.958836019039154\n", - "epoch: 30 step: 86, loss is 1.018061876296997\n", - "epoch: 30 step: 87, loss is 1.022291898727417\n", - "epoch: 30 step: 88, loss is 0.9958430528640747\n", - "epoch: 30 step: 89, loss is 0.9830487966537476\n", - "epoch: 30 step: 90, loss is 0.9965581893920898\n", - "epoch: 30 step: 91, loss is 1.053378701210022\n", - "epoch: 30 step: 92, loss is 1.0521657466888428\n", - "epoch: 30 step: 93, loss is 1.1420154571533203\n", - "epoch: 30 step: 94, loss is 0.9486621022224426\n", - "epoch: 30 step: 95, loss is 1.0100445747375488\n", - "epoch: 30 step: 96, loss is 0.978706955909729\n", - "epoch: 30 step: 97, loss is 0.9665364623069763\n", - "epoch: 30 step: 98, loss is 0.9955102205276489\n", - "epoch: 30 step: 99, loss is 1.0059199333190918\n", - "epoch: 30 step: 100, loss is 0.906088650226593\n", - "epoch: 30 step: 101, loss is 1.1209841966629028\n", - "epoch: 30 step: 102, loss is 1.0130696296691895\n", - "epoch: 30 step: 103, loss is 0.9959266185760498\n", - "epoch: 30 step: 104, loss is 1.0754750967025757\n", - "epoch: 30 step: 105, loss is 0.9853157997131348\n", - "epoch: 30 step: 106, loss is 0.9844763278961182\n", - "epoch: 30 step: 107, loss is 1.031693935394287\n", - "epoch: 30 step: 108, loss is 1.0734367370605469\n", - "epoch: 30 step: 109, loss is 1.0848641395568848\n", - "epoch: 30 step: 110, loss is 1.0457128286361694\n", - "epoch: 30 step: 111, loss is 0.967503011226654\n", - "epoch: 30 step: 112, loss is 1.005852460861206\n", - "epoch: 30 step: 113, loss is 0.9747357368469238\n", - "epoch: 30 step: 114, loss is 0.9861372709274292\n", - "epoch: 30 step: 115, loss is 0.9562469720840454\n", - "epoch: 30 step: 116, loss is 0.9760577082633972\n", - "epoch: 30 step: 117, loss is 1.0128352642059326\n", - "epoch: 30 step: 118, loss is 1.079046607017517\n", - "epoch: 30 step: 119, loss is 1.0906426906585693\n", - "epoch: 30 step: 120, loss is 0.9780118465423584\n", - "epoch: 30 step: 121, loss is 1.0054688453674316\n", - "epoch: 30 step: 122, loss is 1.0219289064407349\n", - "epoch: 30 step: 123, loss is 1.065068244934082\n", - "epoch: 30 step: 124, loss is 1.0039622783660889\n", - "epoch: 30 step: 125, loss is 1.0498899221420288\n", - "epoch: 30 step: 126, loss is 1.0741740465164185\n", - "epoch: 30 step: 127, loss is 1.038702130317688\n", - "epoch: 30 step: 128, loss is 0.9786372184753418\n", - "epoch: 30 step: 129, loss is 0.9668365716934204\n", - "epoch: 30 step: 130, loss is 1.0485410690307617\n", - "epoch: 30 step: 131, loss is 0.9999215602874756\n", - "epoch: 30 step: 132, loss is 1.0152955055236816\n", - "epoch: 30 step: 133, loss is 1.0984938144683838\n", - "epoch: 30 step: 134, loss is 0.9925455451011658\n", - "epoch: 30 step: 135, loss is 0.9964651465415955\n", - "epoch: 30 step: 136, loss is 1.0162088871002197\n", - "epoch: 30 step: 137, loss is 0.9848556518554688\n", - "epoch: 30 step: 138, loss is 0.989091157913208\n", - "epoch: 30 step: 139, loss is 0.9646084308624268\n", - "epoch: 30 step: 140, loss is 0.9500323534011841\n", - "epoch: 30 step: 141, loss is 0.9863404631614685\n", - "epoch: 30 step: 142, loss is 1.040480375289917\n", - "epoch: 30 step: 143, loss is 0.9839382767677307\n", - "epoch: 30 step: 144, loss is 1.041243076324463\n", - "epoch: 30 step: 145, loss is 1.0417735576629639\n", - "epoch: 30 step: 146, loss is 0.981896162033081\n", - "epoch: 30 step: 147, loss is 1.0009806156158447\n", - "epoch: 30 step: 148, loss is 1.0087807178497314\n", - "epoch: 30 step: 149, loss is 1.0064959526062012\n", - "epoch: 30 step: 150, loss is 1.019162654876709\n", - "epoch: 30 step: 151, loss is 1.0246968269348145\n", - "epoch: 30 step: 152, loss is 0.9720010161399841\n", - "epoch: 30 step: 153, loss is 0.9670285582542419\n", - "epoch: 30 step: 154, loss is 0.9997091889381409\n", - "epoch: 30 step: 155, loss is 0.9936108589172363\n", - "epoch: 30 step: 156, loss is 1.0761771202087402\n", - "epoch: 30 step: 157, loss is 1.0168907642364502\n", - "epoch: 30 step: 158, loss is 0.989546537399292\n", - "epoch: 30 step: 159, loss is 0.980770468711853\n", - "epoch: 30 step: 160, loss is 1.0305657386779785\n", - "epoch: 30 step: 161, loss is 1.096156120300293\n", - "epoch: 30 step: 162, loss is 1.0098059177398682\n", - "epoch: 30 step: 163, loss is 1.0632041692733765\n", - "epoch: 30 step: 164, loss is 1.0073914527893066\n", - "epoch: 30 step: 165, loss is 0.9745742082595825\n", - "epoch: 30 step: 166, loss is 1.001832127571106\n", - "epoch: 30 step: 167, loss is 0.970117449760437\n", - "epoch: 30 step: 168, loss is 1.0338062047958374\n", - "epoch: 30 step: 169, loss is 0.9741246104240417\n", - "epoch: 30 step: 170, loss is 0.9390353560447693\n", - "epoch: 30 step: 171, loss is 0.9777118563652039\n", - "epoch: 30 step: 172, loss is 0.9743375778198242\n", - "epoch: 30 step: 173, loss is 0.9726730585098267\n", - "epoch: 30 step: 174, loss is 0.9522745609283447\n", - "epoch: 30 step: 175, loss is 1.091088056564331\n", - "epoch: 30 step: 176, loss is 1.0843918323516846\n", - "epoch: 30 step: 177, loss is 0.9116156101226807\n", - "epoch: 30 step: 178, loss is 0.9912928342819214\n", - "epoch: 30 step: 179, loss is 1.0160400867462158\n", - "epoch: 30 step: 180, loss is 0.9484577178955078\n", - "epoch: 30 step: 181, loss is 1.0433039665222168\n", - "epoch: 30 step: 182, loss is 0.9789596796035767\n", - "epoch: 30 step: 183, loss is 0.9463712573051453\n", - "epoch: 30 step: 184, loss is 1.0079463720321655\n", - "epoch: 30 step: 185, loss is 1.0893367528915405\n", - "epoch: 30 step: 186, loss is 1.0241955518722534\n", - "epoch: 30 step: 187, loss is 1.0297592878341675\n", - "epoch: 30 step: 188, loss is 0.9507424831390381\n", - "epoch: 30 step: 189, loss is 1.0168551206588745\n", - "epoch: 30 step: 190, loss is 1.0782127380371094\n", - "epoch: 30 step: 191, loss is 0.9931322336196899\n", - "epoch: 30 step: 192, loss is 0.9793469905853271\n", - "epoch: 30 step: 193, loss is 0.9780886173248291\n", - "epoch: 30 step: 194, loss is 0.9820125102996826\n", - "epoch: 30 step: 195, loss is 0.9826734066009521\n", - "Train epoch time: 103353.865 ms, per step time: 530.020 ms\n", - "epoch: 31 step: 1, loss is 0.9838765859603882\n", - "epoch: 31 step: 2, loss is 0.9676800966262817\n", - "epoch: 31 step: 3, loss is 1.0030035972595215\n", - "epoch: 31 step: 4, loss is 1.0132195949554443\n", - "epoch: 31 step: 5, loss is 0.9448614716529846\n", - "epoch: 31 step: 6, loss is 0.9858396053314209\n", - "epoch: 31 step: 7, loss is 1.032362699508667\n", - "epoch: 31 step: 8, loss is 0.9368622303009033\n", - "epoch: 31 step: 9, loss is 1.0144985914230347\n", - "epoch: 31 step: 10, loss is 0.9951866865158081\n", - "epoch: 31 step: 11, loss is 0.9697293639183044\n", - "epoch: 31 step: 12, loss is 0.9011222124099731\n", - "epoch: 31 step: 13, loss is 0.9866967797279358\n", - "epoch: 31 step: 14, loss is 1.0454449653625488\n", - "epoch: 31 step: 15, loss is 0.9706379175186157\n", - "epoch: 31 step: 16, loss is 0.971888542175293\n", - "epoch: 31 step: 17, loss is 1.0615586042404175\n", - "epoch: 31 step: 18, loss is 0.9128535389900208\n", - "epoch: 31 step: 19, loss is 0.9617781639099121\n", - "epoch: 31 step: 20, loss is 0.9871184229850769\n", - "epoch: 31 step: 21, loss is 0.975204348564148\n", - "epoch: 31 step: 22, loss is 1.041196584701538\n", - "epoch: 31 step: 23, loss is 0.9909880757331848\n", - "epoch: 31 step: 24, loss is 1.058127760887146\n", - "epoch: 31 step: 25, loss is 0.9973526000976562\n", - "epoch: 31 step: 26, loss is 0.9670200347900391\n", - "epoch: 31 step: 27, loss is 0.9696930646896362\n", - "epoch: 31 step: 28, loss is 0.985702633857727\n", - "epoch: 31 step: 29, loss is 0.9834610223770142\n", - "epoch: 31 step: 30, loss is 0.9319219589233398\n", - "epoch: 31 step: 31, loss is 1.0667709112167358\n", - "epoch: 31 step: 32, loss is 0.9856438636779785\n", - "epoch: 31 step: 33, loss is 0.9819819927215576\n", - "epoch: 31 step: 34, loss is 0.9654231667518616\n", - "epoch: 31 step: 35, loss is 1.0442924499511719\n", - "epoch: 31 step: 36, loss is 0.9580166935920715\n", - "epoch: 31 step: 37, loss is 0.9236143827438354\n", - "epoch: 31 step: 38, loss is 0.9605481624603271\n", - "epoch: 31 step: 39, loss is 0.9396443367004395\n", - "epoch: 31 step: 40, loss is 0.9862281084060669\n", - "epoch: 31 step: 41, loss is 1.0652704238891602\n", - "epoch: 31 step: 42, loss is 0.9577304124832153\n", - "epoch: 31 step: 43, loss is 0.9629460573196411\n", - "epoch: 31 step: 44, loss is 1.001137137413025\n", - "epoch: 31 step: 45, loss is 0.9882875680923462\n", - "epoch: 31 step: 46, loss is 1.020888328552246\n", - "epoch: 31 step: 47, loss is 1.0081356763839722\n", - "epoch: 31 step: 48, loss is 1.0572824478149414\n", - "epoch: 31 step: 49, loss is 1.0539854764938354\n", - "epoch: 31 step: 50, loss is 1.033347487449646\n", - "epoch: 31 step: 51, loss is 0.9682328701019287\n", - "epoch: 31 step: 52, loss is 1.0219882726669312\n", - "epoch: 31 step: 53, loss is 0.9995028376579285\n", - "epoch: 31 step: 54, loss is 1.0134258270263672\n", - "epoch: 31 step: 55, loss is 0.9565858244895935\n", - "epoch: 31 step: 56, loss is 0.9971498250961304\n", - "epoch: 31 step: 57, loss is 0.99558424949646\n", - "epoch: 31 step: 58, loss is 0.9927089214324951\n", - "epoch: 31 step: 59, loss is 1.0176172256469727\n", - "epoch: 31 step: 60, loss is 0.998472273349762\n", - "epoch: 31 step: 61, loss is 0.9748069643974304\n", - "epoch: 31 step: 62, loss is 1.0151033401489258\n", - "epoch: 31 step: 63, loss is 1.0012116432189941\n", - "epoch: 31 step: 64, loss is 1.0647461414337158\n", - "epoch: 31 step: 65, loss is 0.9739506244659424\n", - "epoch: 31 step: 66, loss is 0.9405533075332642\n", - "epoch: 31 step: 67, loss is 0.9269188642501831\n", - "epoch: 31 step: 68, loss is 0.984155535697937\n", - "epoch: 31 step: 69, loss is 1.0550984144210815\n", - "epoch: 31 step: 70, loss is 0.9486294984817505\n", - "epoch: 31 step: 71, loss is 0.9794533252716064\n", - "epoch: 31 step: 72, loss is 1.012418270111084\n", - "epoch: 31 step: 73, loss is 1.0919561386108398\n", - "epoch: 31 step: 74, loss is 0.9477542638778687\n", - "epoch: 31 step: 75, loss is 1.0176360607147217\n", - "epoch: 31 step: 76, loss is 0.9217453002929688\n", - "epoch: 31 step: 77, loss is 0.9346352219581604\n", - "epoch: 31 step: 78, loss is 0.9667227268218994\n", - "epoch: 31 step: 79, loss is 1.0304807424545288\n", - "epoch: 31 step: 80, loss is 1.0767525434494019\n", - "epoch: 31 step: 81, loss is 1.0629236698150635\n", - "epoch: 31 step: 82, loss is 1.0283372402191162\n", - "epoch: 31 step: 83, loss is 0.9429781436920166\n", - "epoch: 31 step: 84, loss is 0.9525980949401855\n", - "epoch: 31 step: 85, loss is 1.0775288343429565\n", - "epoch: 31 step: 86, loss is 1.0258862972259521\n", - "epoch: 31 step: 87, loss is 0.9991978406906128\n", - "epoch: 31 step: 88, loss is 0.979305624961853\n", - "epoch: 31 step: 89, loss is 0.9347435235977173\n", - "epoch: 31 step: 90, loss is 0.9757965803146362\n", - "epoch: 31 step: 91, loss is 1.0024724006652832\n", - "epoch: 31 step: 92, loss is 1.0095936059951782\n", - "epoch: 31 step: 93, loss is 1.066152811050415\n", - "epoch: 31 step: 94, loss is 1.0411654710769653\n", - "epoch: 31 step: 95, loss is 0.8960299491882324\n", - "epoch: 31 step: 96, loss is 1.0025594234466553\n", - "epoch: 31 step: 97, loss is 0.9422812461853027\n", - "epoch: 31 step: 98, loss is 0.9677152633666992\n", - "epoch: 31 step: 99, loss is 1.01357901096344\n", - "epoch: 31 step: 100, loss is 0.9906042218208313\n", - "epoch: 31 step: 101, loss is 1.0029058456420898\n", - "epoch: 31 step: 102, loss is 0.9850889444351196\n", - "epoch: 31 step: 103, loss is 0.9020586609840393\n", - "epoch: 31 step: 104, loss is 0.9287134408950806\n", - "epoch: 31 step: 105, loss is 0.9898317456245422\n", - "epoch: 31 step: 106, loss is 0.9492436051368713\n", - "epoch: 31 step: 107, loss is 0.9706342816352844\n", - "epoch: 31 step: 108, loss is 0.9345952272415161\n", - "epoch: 31 step: 109, loss is 0.9485852718353271\n", - "epoch: 31 step: 110, loss is 0.9597136974334717\n", - "epoch: 31 step: 111, loss is 0.9993665218353271\n", - "epoch: 31 step: 112, loss is 0.9757802486419678\n", - "epoch: 31 step: 113, loss is 0.9277070164680481\n", - "epoch: 31 step: 114, loss is 0.9923455715179443\n", - "epoch: 31 step: 115, loss is 0.962706446647644\n", - "epoch: 31 step: 116, loss is 0.9658639430999756\n", - "epoch: 31 step: 117, loss is 1.044129729270935\n", - "epoch: 31 step: 118, loss is 0.9740756750106812\n", - "epoch: 31 step: 119, loss is 1.0178630352020264\n", - "epoch: 31 step: 120, loss is 0.9592282772064209\n", - "epoch: 31 step: 121, loss is 0.9215011596679688\n", - "epoch: 31 step: 122, loss is 0.9697255492210388\n", - "epoch: 31 step: 123, loss is 0.9495692253112793\n", - "epoch: 31 step: 124, loss is 0.9186446666717529\n", - "epoch: 31 step: 125, loss is 0.9934295415878296\n", - "epoch: 31 step: 126, loss is 0.955391526222229\n", - "epoch: 31 step: 127, loss is 1.087010145187378\n", - "epoch: 31 step: 128, loss is 1.0100611448287964\n", - "epoch: 31 step: 129, loss is 0.9919818639755249\n", - "epoch: 31 step: 130, loss is 0.971847414970398\n", - "epoch: 31 step: 131, loss is 0.931140661239624\n", - "epoch: 31 step: 132, loss is 0.9993005990982056\n", - "epoch: 31 step: 133, loss is 0.9818227291107178\n", - "epoch: 31 step: 134, loss is 1.0026576519012451\n", - "epoch: 31 step: 135, loss is 0.9029465317726135\n", - "epoch: 31 step: 136, loss is 0.9101250171661377\n", - "epoch: 31 step: 137, loss is 0.8914403915405273\n", - "epoch: 31 step: 138, loss is 0.9563717246055603\n", - "epoch: 31 step: 139, loss is 0.9786385893821716\n", - "epoch: 31 step: 140, loss is 1.0017088651657104\n", - "epoch: 31 step: 141, loss is 1.061335802078247\n", - "epoch: 31 step: 142, loss is 0.991165041923523\n", - "epoch: 31 step: 143, loss is 0.919896125793457\n", - "epoch: 31 step: 144, loss is 0.9997259378433228\n", - "epoch: 31 step: 145, loss is 0.9948645830154419\n", - "epoch: 31 step: 146, loss is 0.9947822690010071\n", - "epoch: 31 step: 147, loss is 0.9673951864242554\n", - "epoch: 31 step: 148, loss is 0.9747024774551392\n", - "epoch: 31 step: 149, loss is 1.0629842281341553\n", - "epoch: 31 step: 150, loss is 1.0618189573287964\n", - "epoch: 31 step: 151, loss is 0.8964056968688965\n", - "epoch: 31 step: 152, loss is 0.9454790353775024\n", - "epoch: 31 step: 153, loss is 1.0446432828903198\n", - "epoch: 31 step: 154, loss is 0.9705399870872498\n", - "epoch: 31 step: 155, loss is 1.0141222476959229\n", - "epoch: 31 step: 156, loss is 0.9858977198600769\n", - "epoch: 31 step: 157, loss is 1.0714173316955566\n", - "epoch: 31 step: 158, loss is 0.9159303307533264\n", - "epoch: 31 step: 159, loss is 0.9912005662918091\n", - "epoch: 31 step: 160, loss is 1.0138263702392578\n", - "epoch: 31 step: 161, loss is 0.9641917943954468\n", - "epoch: 31 step: 162, loss is 0.985386073589325\n", - "epoch: 31 step: 163, loss is 1.0194075107574463\n", - "epoch: 31 step: 164, loss is 1.0490658283233643\n", - "epoch: 31 step: 165, loss is 1.0196973085403442\n", - "epoch: 31 step: 166, loss is 0.986809492111206\n", - "epoch: 31 step: 167, loss is 0.9480140805244446\n", - "epoch: 31 step: 168, loss is 1.0087449550628662\n", - "epoch: 31 step: 169, loss is 0.977230966091156\n", - "epoch: 31 step: 170, loss is 0.9360880851745605\n", - "epoch: 31 step: 171, loss is 1.029245376586914\n", - "epoch: 31 step: 172, loss is 0.9766701459884644\n", - "epoch: 31 step: 173, loss is 0.9146973490715027\n", - "epoch: 31 step: 174, loss is 0.9630000591278076\n", - "epoch: 31 step: 175, loss is 1.0156733989715576\n", - "epoch: 31 step: 176, loss is 0.9603570699691772\n", - "epoch: 31 step: 177, loss is 1.0052415132522583\n", - "epoch: 31 step: 178, loss is 0.9530224800109863\n", - "epoch: 31 step: 179, loss is 1.0084125995635986\n", - "epoch: 31 step: 180, loss is 0.993372917175293\n", - "epoch: 31 step: 181, loss is 1.0019429922103882\n", - "epoch: 31 step: 182, loss is 0.9175456762313843\n", - "epoch: 31 step: 183, loss is 0.9294122457504272\n", - "epoch: 31 step: 184, loss is 1.0594414472579956\n", - "epoch: 31 step: 185, loss is 0.9580499529838562\n", - "epoch: 31 step: 186, loss is 1.0653116703033447\n", - "epoch: 31 step: 187, loss is 1.0048925876617432\n", - "epoch: 31 step: 188, loss is 0.9477293491363525\n", - "epoch: 31 step: 189, loss is 1.0387351512908936\n", - "epoch: 31 step: 190, loss is 0.980130672454834\n", - "epoch: 31 step: 191, loss is 0.975700855255127\n", - "epoch: 31 step: 192, loss is 1.0259079933166504\n", - "epoch: 31 step: 193, loss is 1.0097182989120483\n", - "epoch: 31 step: 194, loss is 1.0132098197937012\n", - "epoch: 31 step: 195, loss is 0.9720735549926758\n", - "Train epoch time: 118272.225 ms, per step time: 606.524 ms\n", - "epoch: 32 step: 1, loss is 0.9967446327209473\n", - "epoch: 32 step: 2, loss is 0.9975539445877075\n", - "epoch: 32 step: 3, loss is 0.9803944230079651\n", - "epoch: 32 step: 4, loss is 0.9979706406593323\n", - "epoch: 32 step: 5, loss is 0.9878783226013184\n", - "epoch: 32 step: 6, loss is 0.9467536211013794\n", - "epoch: 32 step: 7, loss is 0.9642983675003052\n", - "epoch: 32 step: 8, loss is 1.0154898166656494\n", - "epoch: 32 step: 9, loss is 0.9270303845405579\n", - "epoch: 32 step: 10, loss is 0.9303413033485413\n", - "epoch: 32 step: 11, loss is 0.9342100620269775\n", - "epoch: 32 step: 12, loss is 0.9710267186164856\n", - "epoch: 32 step: 13, loss is 0.9070530533790588\n", - "epoch: 32 step: 14, loss is 0.963059663772583\n", - "epoch: 32 step: 15, loss is 1.009734869003296\n", - "epoch: 32 step: 16, loss is 1.04564368724823\n", - "epoch: 32 step: 17, loss is 0.873187780380249\n", - "epoch: 32 step: 18, loss is 0.9555357098579407\n", - "epoch: 32 step: 19, loss is 0.949906587600708\n", - "epoch: 32 step: 20, loss is 0.9908300042152405\n", - "epoch: 32 step: 21, loss is 1.0064014196395874\n", - "epoch: 32 step: 22, loss is 1.033950686454773\n", - "epoch: 32 step: 23, loss is 0.9408246278762817\n", - "epoch: 32 step: 24, loss is 0.9503474235534668\n", - "epoch: 32 step: 25, loss is 0.9832029342651367\n", - "epoch: 32 step: 26, loss is 1.0594415664672852\n", - "epoch: 32 step: 27, loss is 0.9694714546203613\n", - "epoch: 32 step: 28, loss is 0.9576462507247925\n", - "epoch: 32 step: 29, loss is 0.9352479577064514\n", - "epoch: 32 step: 30, loss is 0.8866993188858032\n", - "epoch: 32 step: 31, loss is 0.993394136428833\n", - "epoch: 32 step: 32, loss is 1.0037065744400024\n", - "epoch: 32 step: 33, loss is 1.030024766921997\n", - "epoch: 32 step: 34, loss is 0.9296109080314636\n", - "epoch: 32 step: 35, loss is 1.001490592956543\n", - "epoch: 32 step: 36, loss is 0.9830491542816162\n", - "epoch: 32 step: 37, loss is 0.931323766708374\n", - "epoch: 32 step: 38, loss is 1.0032286643981934\n", - "epoch: 32 step: 39, loss is 0.934146523475647\n", - "epoch: 32 step: 40, loss is 0.9692342281341553\n", - "epoch: 32 step: 41, loss is 0.9654061198234558\n", - "epoch: 32 step: 42, loss is 0.9554896354675293\n", - "epoch: 32 step: 43, loss is 1.0171631574630737\n", - "epoch: 32 step: 44, loss is 1.050271987915039\n", - "epoch: 32 step: 45, loss is 0.9823942184448242\n", - "epoch: 32 step: 46, loss is 0.9229292869567871\n", - "epoch: 32 step: 47, loss is 0.9187092781066895\n", - "epoch: 32 step: 48, loss is 0.9608958959579468\n", - "epoch: 32 step: 49, loss is 0.9240633845329285\n", - "epoch: 32 step: 50, loss is 1.0269956588745117\n", - "epoch: 32 step: 51, loss is 1.0255138874053955\n", - "epoch: 32 step: 52, loss is 0.995145320892334\n", - "epoch: 32 step: 53, loss is 0.968718945980072\n", - "epoch: 32 step: 54, loss is 0.9610665440559387\n", - "epoch: 32 step: 55, loss is 0.9250697493553162\n", - "epoch: 32 step: 56, loss is 0.9754111766815186\n", - "epoch: 32 step: 57, loss is 1.0011793375015259\n", - "epoch: 32 step: 58, loss is 0.9802669882774353\n", - "epoch: 32 step: 59, loss is 1.0454319715499878\n", - "epoch: 32 step: 60, loss is 1.0050814151763916\n", - "epoch: 32 step: 61, loss is 0.9290096759796143\n", - "epoch: 32 step: 62, loss is 1.021238088607788\n", - "epoch: 32 step: 63, loss is 0.9674769043922424\n", - "epoch: 32 step: 64, loss is 0.992426872253418\n", - "epoch: 32 step: 65, loss is 1.0265958309173584\n", - "epoch: 32 step: 66, loss is 0.9413033723831177\n", - "epoch: 32 step: 67, loss is 0.9368441104888916\n", - "epoch: 32 step: 68, loss is 0.9719508290290833\n", - "epoch: 32 step: 69, loss is 0.9945214986801147\n", - "epoch: 32 step: 70, loss is 0.925213098526001\n", - "epoch: 32 step: 71, loss is 0.9439241886138916\n", - "epoch: 32 step: 72, loss is 0.9603148698806763\n", - "epoch: 32 step: 73, loss is 0.9954200983047485\n", - "epoch: 32 step: 74, loss is 0.8978986144065857\n", - "epoch: 32 step: 75, loss is 1.0424926280975342\n", - "epoch: 32 step: 76, loss is 0.966179609298706\n", - "epoch: 32 step: 77, loss is 1.0188401937484741\n", - "epoch: 32 step: 78, loss is 0.9219791889190674\n", - "epoch: 32 step: 79, loss is 0.9908080101013184\n", - "epoch: 32 step: 80, loss is 0.9278836846351624\n", - "epoch: 32 step: 81, loss is 1.1501719951629639\n", - "epoch: 32 step: 82, loss is 1.0275460481643677\n", - "epoch: 32 step: 83, loss is 0.9667668342590332\n", - "epoch: 32 step: 84, loss is 0.9274128079414368\n", - "epoch: 32 step: 85, loss is 0.9597902297973633\n", - "epoch: 32 step: 86, loss is 0.9425499439239502\n", - "epoch: 32 step: 87, loss is 0.9447070360183716\n", - "epoch: 32 step: 88, loss is 1.0165438652038574\n", - "epoch: 32 step: 89, loss is 0.9973222613334656\n", - "epoch: 32 step: 90, loss is 0.9558272361755371\n", - "epoch: 32 step: 91, loss is 0.9056956768035889\n", - "epoch: 32 step: 92, loss is 0.9276437163352966\n", - "epoch: 32 step: 93, loss is 0.9099143147468567\n", - "epoch: 32 step: 94, loss is 0.9536274671554565\n", - "epoch: 32 step: 95, loss is 1.0016417503356934\n", - "epoch: 32 step: 96, loss is 1.020653247833252\n", - "epoch: 32 step: 97, loss is 0.8585014939308167\n", - "epoch: 32 step: 98, loss is 0.9623339176177979\n", - "epoch: 32 step: 99, loss is 0.9274699687957764\n", - "epoch: 32 step: 100, loss is 0.9118982553482056\n", - "epoch: 32 step: 101, loss is 1.0120506286621094\n", - "epoch: 32 step: 102, loss is 0.9841887950897217\n", - "epoch: 32 step: 103, loss is 0.9888389110565186\n", - "epoch: 32 step: 104, loss is 0.9532955884933472\n", - "epoch: 32 step: 105, loss is 1.0041470527648926\n", - "epoch: 32 step: 106, loss is 0.9545668363571167\n", - "epoch: 32 step: 107, loss is 1.002959966659546\n", - "epoch: 32 step: 108, loss is 1.0464038848876953\n", - "epoch: 32 step: 109, loss is 0.8906322717666626\n", - "epoch: 32 step: 110, loss is 1.0393657684326172\n", - "epoch: 32 step: 111, loss is 0.9836310148239136\n", - "epoch: 32 step: 112, loss is 0.9498323202133179\n", - "epoch: 32 step: 113, loss is 0.930293619632721\n", - "epoch: 32 step: 114, loss is 1.0118987560272217\n", - "epoch: 32 step: 115, loss is 0.901387095451355\n", - "epoch: 32 step: 116, loss is 0.9259582757949829\n", - "epoch: 32 step: 117, loss is 1.0150636434555054\n", - "epoch: 32 step: 118, loss is 0.9279121160507202\n", - "epoch: 32 step: 119, loss is 0.9991668462753296\n", - "epoch: 32 step: 120, loss is 0.9698737263679504\n", - "epoch: 32 step: 121, loss is 1.0576320886611938\n", - "epoch: 32 step: 122, loss is 0.9925229549407959\n", - "epoch: 32 step: 123, loss is 1.014662265777588\n", - "epoch: 32 step: 124, loss is 0.9706726670265198\n", - "epoch: 32 step: 125, loss is 1.0026535987854004\n", - "epoch: 32 step: 126, loss is 0.9783889055252075\n", - "epoch: 32 step: 127, loss is 1.03402578830719\n", - "epoch: 32 step: 128, loss is 1.0233118534088135\n", - "epoch: 32 step: 129, loss is 0.9969748854637146\n", - "epoch: 32 step: 130, loss is 0.9340372085571289\n", - "epoch: 32 step: 131, loss is 0.9221502542495728\n", - "epoch: 32 step: 132, loss is 0.9947479963302612\n", - "epoch: 32 step: 133, loss is 0.9428037405014038\n", - "epoch: 32 step: 134, loss is 0.9762688279151917\n", - "epoch: 32 step: 135, loss is 1.014094591140747\n", - "epoch: 32 step: 136, loss is 0.9966780543327332\n", - "epoch: 32 step: 137, loss is 0.9831628799438477\n", - "epoch: 32 step: 138, loss is 0.9889219999313354\n", - "epoch: 32 step: 139, loss is 0.9779709577560425\n", - "epoch: 32 step: 140, loss is 0.928521990776062\n", - "epoch: 32 step: 141, loss is 0.966339111328125\n", - "epoch: 32 step: 142, loss is 0.9465529322624207\n", - "epoch: 32 step: 143, loss is 0.8974637985229492\n", - "epoch: 32 step: 144, loss is 0.9706141948699951\n", - "epoch: 32 step: 145, loss is 0.9656973481178284\n", - "epoch: 32 step: 146, loss is 0.9407874941825867\n", - "epoch: 32 step: 147, loss is 0.959028959274292\n", - "epoch: 32 step: 148, loss is 0.9964733123779297\n", - "epoch: 32 step: 149, loss is 0.9901953935623169\n", - "epoch: 32 step: 150, loss is 0.9520010948181152\n", - "epoch: 32 step: 151, loss is 0.9164900183677673\n", - "epoch: 32 step: 152, loss is 1.028070092201233\n", - "epoch: 32 step: 153, loss is 0.8941402435302734\n", - "epoch: 32 step: 154, loss is 1.0651249885559082\n", - "epoch: 32 step: 155, loss is 1.0015056133270264\n", - "epoch: 32 step: 156, loss is 0.9744718074798584\n", - "epoch: 32 step: 157, loss is 0.9472004175186157\n", - "epoch: 32 step: 158, loss is 1.0122981071472168\n", - "epoch: 32 step: 159, loss is 1.0072392225265503\n", - "epoch: 32 step: 160, loss is 0.9154157638549805\n", - "epoch: 32 step: 161, loss is 1.011389970779419\n", - "epoch: 32 step: 162, loss is 0.9131314754486084\n", - "epoch: 32 step: 163, loss is 0.9688203930854797\n", - "epoch: 32 step: 164, loss is 0.9930955171585083\n", - "epoch: 32 step: 165, loss is 0.9361259937286377\n", - "epoch: 32 step: 166, loss is 0.9103786945343018\n", - "epoch: 32 step: 167, loss is 0.9677947759628296\n", - "epoch: 32 step: 168, loss is 1.0035138130187988\n", - "epoch: 32 step: 169, loss is 0.9622212648391724\n", - "epoch: 32 step: 170, loss is 0.9800490140914917\n", - "epoch: 32 step: 171, loss is 1.0072228908538818\n", - "epoch: 32 step: 172, loss is 0.9820506572723389\n", - "epoch: 32 step: 173, loss is 0.9584174752235413\n", - "epoch: 32 step: 174, loss is 1.0656081438064575\n", - "epoch: 32 step: 175, loss is 1.059253215789795\n", - "epoch: 32 step: 176, loss is 1.0160908699035645\n", - "epoch: 32 step: 177, loss is 0.9740145206451416\n", - "epoch: 32 step: 178, loss is 0.9020475149154663\n", - "epoch: 32 step: 179, loss is 0.9617655873298645\n", - "epoch: 32 step: 180, loss is 0.9968571662902832\n", - "epoch: 32 step: 181, loss is 0.9769738912582397\n", - "epoch: 32 step: 182, loss is 0.959153413772583\n", - "epoch: 32 step: 183, loss is 0.9622974395751953\n", - "epoch: 32 step: 184, loss is 1.0063745975494385\n", - "epoch: 32 step: 185, loss is 1.0031746625900269\n", - "epoch: 32 step: 186, loss is 0.9887227416038513\n", - "epoch: 32 step: 187, loss is 1.0121935606002808\n", - "epoch: 32 step: 188, loss is 1.021625280380249\n", - "epoch: 32 step: 189, loss is 0.9291588068008423\n", - "epoch: 32 step: 190, loss is 0.9910972118377686\n", - "epoch: 32 step: 191, loss is 1.0003994703292847\n", - "epoch: 32 step: 192, loss is 0.986520528793335\n", - "epoch: 32 step: 193, loss is 0.9855494499206543\n", - "epoch: 32 step: 194, loss is 0.9918218851089478\n", - "epoch: 32 step: 195, loss is 1.0259497165679932\n", - "Train epoch time: 113439.024 ms, per step time: 581.739 ms\n", - "epoch: 33 step: 1, loss is 0.972176730632782\n", - "epoch: 33 step: 2, loss is 0.9647098779678345\n", - "epoch: 33 step: 3, loss is 0.916054368019104\n", - "epoch: 33 step: 4, loss is 0.9119017124176025\n", - "epoch: 33 step: 5, loss is 0.9944983720779419\n", - "epoch: 33 step: 6, loss is 0.9288936853408813\n", - "epoch: 33 step: 7, loss is 0.8737387657165527\n", - "epoch: 33 step: 8, loss is 0.9890267848968506\n", - "epoch: 33 step: 9, loss is 0.9501098394393921\n", - "epoch: 33 step: 10, loss is 0.9130431413650513\n", - "epoch: 33 step: 11, loss is 0.8931370973587036\n", - "epoch: 33 step: 12, loss is 0.9170550107955933\n", - "epoch: 33 step: 13, loss is 0.8986920118331909\n", - "epoch: 33 step: 14, loss is 0.9364569187164307\n", - "epoch: 33 step: 15, loss is 0.9464807510375977\n", - "epoch: 33 step: 16, loss is 0.9326199889183044\n", - "epoch: 33 step: 17, loss is 0.9244019985198975\n", - "epoch: 33 step: 18, loss is 0.8999835252761841\n", - "epoch: 33 step: 19, loss is 0.8907067179679871\n", - "epoch: 33 step: 20, loss is 0.9408332109451294\n", - "epoch: 33 step: 21, loss is 0.9335184097290039\n", - "epoch: 33 step: 22, loss is 0.9489995241165161\n", - "epoch: 33 step: 23, loss is 0.9366046190261841\n", - "epoch: 33 step: 24, loss is 0.939805269241333\n", - "epoch: 33 step: 25, loss is 0.9253400564193726\n", - "epoch: 33 step: 26, loss is 1.0302006006240845\n", - "epoch: 33 step: 27, loss is 0.9690253734588623\n", - "epoch: 33 step: 28, loss is 0.921459436416626\n", - "epoch: 33 step: 29, loss is 0.9174401760101318\n", - "epoch: 33 step: 30, loss is 0.9065608978271484\n", - "epoch: 33 step: 31, loss is 0.9953237175941467\n", - "epoch: 33 step: 32, loss is 0.9813719391822815\n", - "epoch: 33 step: 33, loss is 0.9210784435272217\n", - "epoch: 33 step: 34, loss is 0.9304892420768738\n", - "epoch: 33 step: 35, loss is 0.9749086499214172\n", - "epoch: 33 step: 36, loss is 0.9353979825973511\n", - "epoch: 33 step: 37, loss is 0.9581946134567261\n", - "epoch: 33 step: 38, loss is 0.9708186984062195\n", - "epoch: 33 step: 39, loss is 0.9135340452194214\n", - "epoch: 33 step: 40, loss is 0.8874043226242065\n", - "epoch: 33 step: 41, loss is 0.9527324438095093\n", - "epoch: 33 step: 42, loss is 0.9566214084625244\n", - "epoch: 33 step: 43, loss is 0.8656256198883057\n", - "epoch: 33 step: 44, loss is 1.1020617485046387\n", - "epoch: 33 step: 45, loss is 0.9758085012435913\n", - "epoch: 33 step: 46, loss is 0.9685569405555725\n", - "epoch: 33 step: 47, loss is 0.9804575443267822\n", - "epoch: 33 step: 48, loss is 0.8939063549041748\n", - "epoch: 33 step: 49, loss is 0.9209359884262085\n", - "epoch: 33 step: 50, loss is 0.9096759557723999\n", - "epoch: 33 step: 51, loss is 1.022656798362732\n", - "epoch: 33 step: 52, loss is 0.9809627532958984\n", - "epoch: 33 step: 53, loss is 0.9726012945175171\n", - "epoch: 33 step: 54, loss is 0.9015921950340271\n", - "epoch: 33 step: 55, loss is 1.021711826324463\n", - "epoch: 33 step: 56, loss is 0.9236119985580444\n", - "epoch: 33 step: 57, loss is 0.9972453713417053\n", - "epoch: 33 step: 58, loss is 0.9518496990203857\n", - "epoch: 33 step: 59, loss is 0.9164246320724487\n", - "epoch: 33 step: 60, loss is 0.9575086236000061\n", - "epoch: 33 step: 61, loss is 0.8775957822799683\n", - "epoch: 33 step: 62, loss is 0.9270531535148621\n", - "epoch: 33 step: 63, loss is 0.9527212381362915\n", - "epoch: 33 step: 64, loss is 1.0476192235946655\n", - "epoch: 33 step: 65, loss is 0.9870452880859375\n", - "epoch: 33 step: 66, loss is 0.9403674602508545\n", - "epoch: 33 step: 67, loss is 1.0003372430801392\n", - "epoch: 33 step: 68, loss is 0.9533125162124634\n", - "epoch: 33 step: 69, loss is 0.9758104085922241\n", - "epoch: 33 step: 70, loss is 0.9470967650413513\n", - "epoch: 33 step: 71, loss is 0.93449467420578\n", - "epoch: 33 step: 72, loss is 0.9770816564559937\n", - "epoch: 33 step: 73, loss is 0.9332225918769836\n", - "epoch: 33 step: 74, loss is 0.9649097919464111\n", - "epoch: 33 step: 75, loss is 0.9458310604095459\n", - "epoch: 33 step: 76, loss is 0.9841179847717285\n", - "epoch: 33 step: 77, loss is 0.9203859567642212\n", - "epoch: 33 step: 78, loss is 0.9566868543624878\n", - "epoch: 33 step: 79, loss is 1.0033209323883057\n", - "epoch: 33 step: 80, loss is 0.982210636138916\n", - "epoch: 33 step: 81, loss is 0.9556820392608643\n", - "epoch: 33 step: 82, loss is 0.9283323287963867\n", - "epoch: 33 step: 83, loss is 0.9442602396011353\n", - "epoch: 33 step: 84, loss is 0.9323667883872986\n", - "epoch: 33 step: 85, loss is 0.9618833065032959\n", - "epoch: 33 step: 86, loss is 0.9919984340667725\n", - "epoch: 33 step: 87, loss is 0.963414192199707\n", - "epoch: 33 step: 88, loss is 0.9294227957725525\n", - "epoch: 33 step: 89, loss is 0.9657580852508545\n", - "epoch: 33 step: 90, loss is 0.9258193969726562\n", - "epoch: 33 step: 91, loss is 0.9991023540496826\n", - "epoch: 33 step: 92, loss is 0.9860532283782959\n", - "epoch: 33 step: 93, loss is 1.021698236465454\n", - "epoch: 33 step: 94, loss is 0.9310401678085327\n", - "epoch: 33 step: 95, loss is 0.9799342155456543\n", - "epoch: 33 step: 96, loss is 0.9793753623962402\n", - "epoch: 33 step: 97, loss is 0.8856238126754761\n", - "epoch: 33 step: 98, loss is 0.9771213531494141\n", - "epoch: 33 step: 99, loss is 0.9536637663841248\n", - "epoch: 33 step: 100, loss is 1.0226426124572754\n", - "epoch: 33 step: 101, loss is 1.0137053728103638\n", - "epoch: 33 step: 102, loss is 0.9649891257286072\n", - "epoch: 33 step: 103, loss is 0.9115580320358276\n", - "epoch: 33 step: 104, loss is 1.0780785083770752\n", - "epoch: 33 step: 105, loss is 1.0131902694702148\n", - "epoch: 33 step: 106, loss is 0.9218496084213257\n", - "epoch: 33 step: 107, loss is 1.0345942974090576\n", - "epoch: 33 step: 108, loss is 1.0418907403945923\n", - "epoch: 33 step: 109, loss is 0.9648298025131226\n", - "epoch: 33 step: 110, loss is 0.9000749588012695\n", - "epoch: 33 step: 111, loss is 1.093456506729126\n", - "epoch: 33 step: 112, loss is 0.9261119961738586\n", - "epoch: 33 step: 113, loss is 0.9823330640792847\n", - "epoch: 33 step: 114, loss is 0.9650970697402954\n", - "epoch: 33 step: 115, loss is 1.0126458406448364\n", - "epoch: 33 step: 116, loss is 0.9840356707572937\n", - "epoch: 33 step: 117, loss is 0.9778417348861694\n", - "epoch: 33 step: 118, loss is 0.94410240650177\n", - "epoch: 33 step: 119, loss is 1.0173594951629639\n", - "epoch: 33 step: 120, loss is 0.9679955840110779\n", - "epoch: 33 step: 121, loss is 1.0188758373260498\n", - "epoch: 33 step: 122, loss is 0.9154094457626343\n", - "epoch: 33 step: 123, loss is 1.002791404724121\n", - "epoch: 33 step: 124, loss is 1.006293773651123\n", - "epoch: 33 step: 125, loss is 1.007016658782959\n", - "epoch: 33 step: 126, loss is 1.0260813236236572\n", - "epoch: 33 step: 127, loss is 0.9723199605941772\n", - "epoch: 33 step: 128, loss is 0.9928407073020935\n", - "epoch: 33 step: 129, loss is 0.9961979389190674\n", - "epoch: 33 step: 130, loss is 0.9842190742492676\n", - "epoch: 33 step: 131, loss is 1.0594377517700195\n", - "epoch: 33 step: 132, loss is 0.969925045967102\n", - "epoch: 33 step: 133, loss is 0.9857386350631714\n", - "epoch: 33 step: 134, loss is 0.9550771117210388\n", - "epoch: 33 step: 135, loss is 0.9595305919647217\n", - "epoch: 33 step: 136, loss is 0.9798208475112915\n", - "epoch: 33 step: 137, loss is 1.0429097414016724\n", - "epoch: 33 step: 138, loss is 0.9756332635879517\n", - "epoch: 33 step: 139, loss is 1.0421208143234253\n", - "epoch: 33 step: 140, loss is 1.055605411529541\n", - "epoch: 33 step: 141, loss is 1.0591111183166504\n", - "epoch: 33 step: 142, loss is 0.9941151142120361\n", - "epoch: 33 step: 143, loss is 0.9986432790756226\n", - "epoch: 33 step: 144, loss is 0.9531167149543762\n", - "epoch: 33 step: 145, loss is 0.9759238958358765\n", - "epoch: 33 step: 146, loss is 0.9562721252441406\n", - "epoch: 33 step: 147, loss is 0.9446579217910767\n", - "epoch: 33 step: 148, loss is 0.9611296653747559\n", - "epoch: 33 step: 149, loss is 0.9357078671455383\n", - "epoch: 33 step: 150, loss is 0.8983238935470581\n", - "epoch: 33 step: 151, loss is 0.9335033893585205\n", - "epoch: 33 step: 152, loss is 0.9647693634033203\n", - "epoch: 33 step: 153, loss is 0.9338184595108032\n", - "epoch: 33 step: 154, loss is 0.934909462928772\n", - "epoch: 33 step: 155, loss is 0.9669569134712219\n", - "epoch: 33 step: 156, loss is 0.9536868333816528\n", - "epoch: 33 step: 157, loss is 0.9431536793708801\n", - "epoch: 33 step: 158, loss is 0.9445674419403076\n", - "epoch: 33 step: 159, loss is 0.9923531413078308\n", - "epoch: 33 step: 160, loss is 0.9583009481430054\n", - "epoch: 33 step: 161, loss is 1.0236531496047974\n", - "epoch: 33 step: 162, loss is 1.017923355102539\n", - "epoch: 33 step: 163, loss is 1.0092699527740479\n", - "epoch: 33 step: 164, loss is 0.9135686159133911\n", - "epoch: 33 step: 165, loss is 1.0051112174987793\n", - "epoch: 33 step: 166, loss is 0.9855773448944092\n", - "epoch: 33 step: 167, loss is 0.9204099774360657\n", - "epoch: 33 step: 168, loss is 0.9891406297683716\n", - "epoch: 33 step: 169, loss is 1.0182404518127441\n", - "epoch: 33 step: 170, loss is 0.9533469676971436\n", - "epoch: 33 step: 171, loss is 0.9587410688400269\n", - "epoch: 33 step: 172, loss is 0.9662201404571533\n", - "epoch: 33 step: 173, loss is 0.9143804311752319\n", - "epoch: 33 step: 174, loss is 0.970787525177002\n", - "epoch: 33 step: 175, loss is 0.9179912209510803\n", - "epoch: 33 step: 176, loss is 0.922834038734436\n", - "epoch: 33 step: 177, loss is 0.9413474798202515\n", - "epoch: 33 step: 178, loss is 0.953830897808075\n", - "epoch: 33 step: 179, loss is 0.9036558866500854\n", - "epoch: 33 step: 180, loss is 0.9865437746047974\n", - "epoch: 33 step: 181, loss is 0.90086430311203\n", - "epoch: 33 step: 182, loss is 0.854681134223938\n", - "epoch: 33 step: 183, loss is 0.9300872087478638\n", - "epoch: 33 step: 184, loss is 0.874895453453064\n", - "epoch: 33 step: 185, loss is 1.0436989068984985\n", - "epoch: 33 step: 186, loss is 0.9987715482711792\n", - "epoch: 33 step: 187, loss is 0.9680948853492737\n", - "epoch: 33 step: 188, loss is 0.891126275062561\n", - "epoch: 33 step: 189, loss is 0.9234379529953003\n", - "epoch: 33 step: 190, loss is 0.9447418451309204\n", - "epoch: 33 step: 191, loss is 0.9901825189590454\n", - "epoch: 33 step: 192, loss is 0.951102614402771\n", - "epoch: 33 step: 193, loss is 0.9049558043479919\n", - "epoch: 33 step: 194, loss is 0.916175365447998\n", - "epoch: 33 step: 195, loss is 0.9999237656593323\n", - "Train epoch time: 105732.515 ms, per step time: 542.218 ms\n", - "epoch: 34 step: 1, loss is 0.9014315009117126\n", - "epoch: 34 step: 2, loss is 1.0061246156692505\n", - "epoch: 34 step: 3, loss is 0.9278513193130493\n", - "epoch: 34 step: 4, loss is 0.9681090116500854\n", - "epoch: 34 step: 5, loss is 0.9338939189910889\n", - "epoch: 34 step: 6, loss is 0.9414672255516052\n", - "epoch: 34 step: 7, loss is 0.9171125888824463\n", - "epoch: 34 step: 8, loss is 0.9877579808235168\n", - "epoch: 34 step: 9, loss is 0.9676296710968018\n", - "epoch: 34 step: 10, loss is 0.9511964917182922\n", - "epoch: 34 step: 11, loss is 0.9489525556564331\n", - "epoch: 34 step: 12, loss is 0.8902410268783569\n", - "epoch: 34 step: 13, loss is 0.9067836403846741\n", - "epoch: 34 step: 14, loss is 0.8833621144294739\n", - "epoch: 34 step: 15, loss is 0.9010988473892212\n", - "epoch: 34 step: 16, loss is 0.9346631765365601\n", - "epoch: 34 step: 17, loss is 0.9013309478759766\n", - "epoch: 34 step: 18, loss is 0.9403157234191895\n", - "epoch: 34 step: 19, loss is 0.9549760818481445\n", - "epoch: 34 step: 20, loss is 0.9385412931442261\n", - "epoch: 34 step: 21, loss is 0.9539570212364197\n", - "epoch: 34 step: 22, loss is 0.9806356430053711\n", - "epoch: 34 step: 23, loss is 0.9956022500991821\n", - "epoch: 34 step: 24, loss is 0.9359166622161865\n", - "epoch: 34 step: 25, loss is 0.8807121515274048\n", - "epoch: 34 step: 26, loss is 0.9323121905326843\n", - "epoch: 34 step: 27, loss is 0.9165089130401611\n", - "epoch: 34 step: 28, loss is 1.0007545948028564\n", - "epoch: 34 step: 29, loss is 0.992508590221405\n", - "epoch: 34 step: 30, loss is 0.9108644127845764\n", - "epoch: 34 step: 31, loss is 0.9335404634475708\n", - "epoch: 34 step: 32, loss is 0.8934336304664612\n", - "epoch: 34 step: 33, loss is 0.9304132461547852\n", - "epoch: 34 step: 34, loss is 0.9634863138198853\n", - "epoch: 34 step: 35, loss is 0.9104371070861816\n", - "epoch: 34 step: 36, loss is 0.9406634569168091\n", - "epoch: 34 step: 37, loss is 1.0494654178619385\n", - "epoch: 34 step: 38, loss is 1.0364055633544922\n", - "epoch: 34 step: 39, loss is 0.9982168674468994\n", - "epoch: 34 step: 40, loss is 0.9110483527183533\n", - "epoch: 34 step: 41, loss is 0.9448615312576294\n", - "epoch: 34 step: 42, loss is 0.9037631750106812\n", - "epoch: 34 step: 43, loss is 0.8959715366363525\n", - "epoch: 34 step: 44, loss is 0.9400544166564941\n", - "epoch: 34 step: 45, loss is 0.8632012605667114\n", - "epoch: 34 step: 46, loss is 1.0307023525238037\n", - "epoch: 34 step: 47, loss is 0.964219331741333\n", - "epoch: 34 step: 48, loss is 0.9474425315856934\n", - "epoch: 34 step: 49, loss is 0.9032085537910461\n", - "epoch: 34 step: 50, loss is 0.9863803386688232\n", - "epoch: 34 step: 51, loss is 0.9763869047164917\n", - "epoch: 34 step: 52, loss is 0.8791936635971069\n", - "epoch: 34 step: 53, loss is 0.9551576375961304\n", - "epoch: 34 step: 54, loss is 1.037739872932434\n", - "epoch: 34 step: 55, loss is 0.9513261318206787\n", - "epoch: 34 step: 56, loss is 0.928236722946167\n", - "epoch: 34 step: 57, loss is 0.916535496711731\n", - "epoch: 34 step: 58, loss is 0.9475514888763428\n", - "epoch: 34 step: 59, loss is 1.02689528465271\n", - "epoch: 34 step: 60, loss is 0.9856384992599487\n", - "epoch: 34 step: 61, loss is 1.020219326019287\n", - "epoch: 34 step: 62, loss is 0.9119340181350708\n", - "epoch: 34 step: 63, loss is 0.9119802713394165\n", - "epoch: 34 step: 64, loss is 0.9378088712692261\n", - "epoch: 34 step: 65, loss is 0.9115553498268127\n", - "epoch: 34 step: 66, loss is 1.001633644104004\n", - "epoch: 34 step: 67, loss is 0.8776998519897461\n", - "epoch: 34 step: 68, loss is 0.9740617275238037\n", - "epoch: 34 step: 69, loss is 0.930700421333313\n", - "epoch: 34 step: 70, loss is 0.9697713851928711\n", - "epoch: 34 step: 71, loss is 0.9253783822059631\n", - "epoch: 34 step: 72, loss is 0.8965550661087036\n", - "epoch: 34 step: 73, loss is 0.946887731552124\n", - "epoch: 34 step: 74, loss is 0.9209814667701721\n", - "epoch: 34 step: 75, loss is 0.9002019166946411\n", - "epoch: 34 step: 76, loss is 1.070088267326355\n", - "epoch: 34 step: 77, loss is 0.8834725618362427\n", - "epoch: 34 step: 78, loss is 0.9126980900764465\n", - "epoch: 34 step: 79, loss is 0.9756837487220764\n", - "epoch: 34 step: 80, loss is 0.9624533653259277\n", - "epoch: 34 step: 81, loss is 0.9520150423049927\n", - "epoch: 34 step: 82, loss is 0.9528704881668091\n", - "epoch: 34 step: 83, loss is 0.8787263035774231\n", - "epoch: 34 step: 84, loss is 0.9074934720993042\n", - "epoch: 34 step: 85, loss is 0.8870270848274231\n", - "epoch: 34 step: 86, loss is 0.9672122597694397\n", - "epoch: 34 step: 87, loss is 0.9973835945129395\n", - "epoch: 34 step: 88, loss is 0.9536515474319458\n", - "epoch: 34 step: 89, loss is 0.9830984473228455\n", - "epoch: 34 step: 90, loss is 0.9154214859008789\n", - "epoch: 34 step: 91, loss is 0.9034596681594849\n", - "epoch: 34 step: 92, loss is 0.9284597635269165\n", - "epoch: 34 step: 93, loss is 0.9021449685096741\n", - "epoch: 34 step: 94, loss is 0.8861116170883179\n", - "epoch: 34 step: 95, loss is 0.9342606663703918\n", - "epoch: 34 step: 96, loss is 1.0601040124893188\n", - "epoch: 34 step: 97, loss is 0.9759514331817627\n", - "epoch: 34 step: 98, loss is 0.9432640075683594\n", - "epoch: 34 step: 99, loss is 0.9687386751174927\n", - "epoch: 34 step: 100, loss is 0.9362058043479919\n", - "epoch: 34 step: 101, loss is 0.9157013893127441\n", - "epoch: 34 step: 102, loss is 0.9615666270256042\n", - "epoch: 34 step: 103, loss is 0.9762511253356934\n", - "epoch: 34 step: 104, loss is 0.9799898862838745\n", - "epoch: 34 step: 105, loss is 0.9388425350189209\n", - "epoch: 34 step: 106, loss is 0.9910931587219238\n", - "epoch: 34 step: 107, loss is 0.9737606644630432\n", - "epoch: 34 step: 108, loss is 0.9557483196258545\n", - "epoch: 34 step: 109, loss is 0.893720269203186\n", - "epoch: 34 step: 110, loss is 0.919302225112915\n", - "epoch: 34 step: 111, loss is 0.925922691822052\n", - "epoch: 34 step: 112, loss is 0.8252326250076294\n", - "epoch: 34 step: 113, loss is 1.1018568277359009\n", - "epoch: 34 step: 114, loss is 0.9709291458129883\n", - "epoch: 34 step: 115, loss is 1.008709192276001\n", - "epoch: 34 step: 116, loss is 0.9278504848480225\n", - "epoch: 34 step: 117, loss is 0.9925538301467896\n", - "epoch: 34 step: 118, loss is 0.9473333358764648\n", - "epoch: 34 step: 119, loss is 0.8593403100967407\n", - "epoch: 34 step: 120, loss is 0.9009590744972229\n", - "epoch: 34 step: 121, loss is 0.9907059073448181\n", - "epoch: 34 step: 122, loss is 0.8917592763900757\n", - "epoch: 34 step: 123, loss is 0.9693436622619629\n", - "epoch: 34 step: 124, loss is 0.9636246562004089\n", - "epoch: 34 step: 125, loss is 1.0571426153182983\n", - "epoch: 34 step: 126, loss is 0.9221630096435547\n", - "epoch: 34 step: 127, loss is 0.9444491267204285\n", - "epoch: 34 step: 128, loss is 0.92763352394104\n", - "epoch: 34 step: 129, loss is 0.9797393083572388\n", - "epoch: 34 step: 130, loss is 0.8912967443466187\n", - "epoch: 34 step: 131, loss is 0.9313188195228577\n", - "epoch: 34 step: 132, loss is 0.9189953804016113\n", - "epoch: 34 step: 133, loss is 0.9340605735778809\n", - "epoch: 34 step: 134, loss is 0.9475011825561523\n", - "epoch: 34 step: 135, loss is 0.970293402671814\n", - "epoch: 34 step: 136, loss is 0.9611556529998779\n", - "epoch: 34 step: 137, loss is 0.9226872324943542\n", - "epoch: 34 step: 138, loss is 0.8941627740859985\n", - "epoch: 34 step: 139, loss is 0.9701416492462158\n", - "epoch: 34 step: 140, loss is 0.9955623149871826\n", - "epoch: 34 step: 141, loss is 0.9524980783462524\n", - "epoch: 34 step: 142, loss is 0.9889296293258667\n", - "epoch: 34 step: 143, loss is 0.9423254728317261\n", - "epoch: 34 step: 144, loss is 0.9051668643951416\n", - "epoch: 34 step: 145, loss is 0.88808274269104\n", - "epoch: 34 step: 146, loss is 0.9182569980621338\n", - "epoch: 34 step: 147, loss is 0.9885237216949463\n", - "epoch: 34 step: 148, loss is 0.9808858633041382\n", - "epoch: 34 step: 149, loss is 1.0045175552368164\n", - "epoch: 34 step: 150, loss is 0.9291503429412842\n", - "epoch: 34 step: 151, loss is 0.8854019641876221\n", - "epoch: 34 step: 152, loss is 0.971072793006897\n", - "epoch: 34 step: 153, loss is 0.9808249473571777\n", - "epoch: 34 step: 154, loss is 0.9965280294418335\n", - "epoch: 34 step: 155, loss is 0.9373445510864258\n", - "epoch: 34 step: 156, loss is 0.9657478332519531\n", - "epoch: 34 step: 157, loss is 0.9578162431716919\n", - "epoch: 34 step: 158, loss is 0.9662688970565796\n", - "epoch: 34 step: 159, loss is 0.9597685933113098\n", - "epoch: 34 step: 160, loss is 0.9286093711853027\n", - "epoch: 34 step: 161, loss is 0.9306361675262451\n", - "epoch: 34 step: 162, loss is 0.9791843295097351\n", - "epoch: 34 step: 163, loss is 1.0070964097976685\n", - "epoch: 34 step: 164, loss is 0.9057208299636841\n", - "epoch: 34 step: 165, loss is 0.8771458864212036\n", - "epoch: 34 step: 166, loss is 0.9728949069976807\n", - "epoch: 34 step: 167, loss is 0.9206799268722534\n", - "epoch: 34 step: 168, loss is 0.9634367227554321\n", - "epoch: 34 step: 169, loss is 0.9787682294845581\n", - "epoch: 34 step: 170, loss is 0.9422827363014221\n", - "epoch: 34 step: 171, loss is 0.8634648323059082\n", - "epoch: 34 step: 172, loss is 0.9658458232879639\n", - "epoch: 34 step: 173, loss is 0.8860664367675781\n", - "epoch: 34 step: 174, loss is 0.999804675579071\n", - "epoch: 34 step: 175, loss is 0.9213178753852844\n", - "epoch: 34 step: 176, loss is 0.9172133207321167\n", - "epoch: 34 step: 177, loss is 0.9587059020996094\n", - "epoch: 34 step: 178, loss is 0.9470864534378052\n", - "epoch: 34 step: 179, loss is 0.942177951335907\n", - "epoch: 34 step: 180, loss is 0.953234076499939\n", - "epoch: 34 step: 181, loss is 0.9524900317192078\n", - "epoch: 34 step: 182, loss is 0.9437451362609863\n", - "epoch: 34 step: 183, loss is 0.9110795855522156\n", - "epoch: 34 step: 184, loss is 0.9684717655181885\n", - "epoch: 34 step: 185, loss is 1.0281192064285278\n", - "epoch: 34 step: 186, loss is 1.0017304420471191\n", - "epoch: 34 step: 187, loss is 0.9481175541877747\n", - "epoch: 34 step: 188, loss is 0.9608588218688965\n", - "epoch: 34 step: 189, loss is 0.8498528003692627\n", - "epoch: 34 step: 190, loss is 0.9759148359298706\n", - "epoch: 34 step: 191, loss is 0.8954848051071167\n", - "epoch: 34 step: 192, loss is 0.92084801197052\n", - "epoch: 34 step: 193, loss is 0.9808803796768188\n", - "epoch: 34 step: 194, loss is 0.8957556486129761\n", - "epoch: 34 step: 195, loss is 0.8824705481529236\n", - "Train epoch time: 103377.454 ms, per step time: 530.141 ms\n", - "epoch: 35 step: 1, loss is 0.9321742057800293\n", - "epoch: 35 step: 2, loss is 0.9236174821853638\n", - "epoch: 35 step: 3, loss is 0.9671396017074585\n", - "epoch: 35 step: 4, loss is 0.9441525340080261\n", - "epoch: 35 step: 5, loss is 0.9191724061965942\n", - "epoch: 35 step: 6, loss is 0.9428202509880066\n", - "epoch: 35 step: 7, loss is 0.9427393674850464\n", - "epoch: 35 step: 8, loss is 0.9015364646911621\n", - "epoch: 35 step: 9, loss is 1.0081089735031128\n", - "epoch: 35 step: 10, loss is 0.9762673377990723\n", - "epoch: 35 step: 11, loss is 0.8611786365509033\n", - "epoch: 35 step: 12, loss is 0.9344070553779602\n", - "epoch: 35 step: 13, loss is 0.9475448727607727\n", - "epoch: 35 step: 14, loss is 0.9237775206565857\n", - "epoch: 35 step: 15, loss is 0.9103908538818359\n", - "epoch: 35 step: 16, loss is 0.9516251087188721\n", - "epoch: 35 step: 17, loss is 0.8770326375961304\n", - "epoch: 35 step: 18, loss is 0.9662160873413086\n", - "epoch: 35 step: 19, loss is 0.9176384210586548\n", - "epoch: 35 step: 20, loss is 0.9855346083641052\n", - "epoch: 35 step: 21, loss is 0.9981141090393066\n", - "epoch: 35 step: 22, loss is 0.897175669670105\n", - "epoch: 35 step: 23, loss is 0.9855985641479492\n", - "epoch: 35 step: 24, loss is 0.9216829538345337\n", - "epoch: 35 step: 25, loss is 0.9321513772010803\n", - "epoch: 35 step: 26, loss is 0.910799503326416\n", - "epoch: 35 step: 27, loss is 0.9253268241882324\n", - "epoch: 35 step: 28, loss is 0.9137090444564819\n", - "epoch: 35 step: 29, loss is 0.9389795064926147\n", - "epoch: 35 step: 30, loss is 0.9452539682388306\n", - "epoch: 35 step: 31, loss is 0.9086108207702637\n", - "epoch: 35 step: 32, loss is 0.9284298419952393\n", - "epoch: 35 step: 33, loss is 0.9007588028907776\n", - "epoch: 35 step: 34, loss is 0.9066742658615112\n", - "epoch: 35 step: 35, loss is 0.9004108905792236\n", - "epoch: 35 step: 36, loss is 0.9152095913887024\n", - "epoch: 35 step: 37, loss is 0.9811350107192993\n", - "epoch: 35 step: 38, loss is 0.8799799084663391\n", - "epoch: 35 step: 39, loss is 0.9755699634552002\n", - "epoch: 35 step: 40, loss is 0.8910683989524841\n", - "epoch: 35 step: 41, loss is 0.90812748670578\n", - "epoch: 35 step: 42, loss is 0.9333764314651489\n", - "epoch: 35 step: 43, loss is 0.9187864065170288\n", - "epoch: 35 step: 44, loss is 0.976913571357727\n", - "epoch: 35 step: 45, loss is 1.0174815654754639\n", - "epoch: 35 step: 46, loss is 0.883173942565918\n", - "epoch: 35 step: 47, loss is 0.9620487689971924\n", - "epoch: 35 step: 48, loss is 0.9159752130508423\n", - "epoch: 35 step: 49, loss is 0.9220020771026611\n", - "epoch: 35 step: 50, loss is 0.8688544034957886\n", - "epoch: 35 step: 51, loss is 0.8959513902664185\n", - "epoch: 35 step: 52, loss is 0.8978442549705505\n", - "epoch: 35 step: 53, loss is 0.9398765563964844\n", - "epoch: 35 step: 54, loss is 0.9128605127334595\n", - "epoch: 35 step: 55, loss is 0.9327958822250366\n", - "epoch: 35 step: 56, loss is 0.8748239278793335\n", - "epoch: 35 step: 57, loss is 0.9932176470756531\n", - "epoch: 35 step: 58, loss is 0.898052990436554\n", - "epoch: 35 step: 59, loss is 0.9831613302230835\n", - "epoch: 35 step: 60, loss is 0.9090197682380676\n", - "epoch: 35 step: 61, loss is 0.9187009930610657\n", - "epoch: 35 step: 62, loss is 0.9349439740180969\n", - "epoch: 35 step: 63, loss is 0.952746570110321\n", - "epoch: 35 step: 64, loss is 0.8808339834213257\n", - "epoch: 35 step: 65, loss is 0.9279297590255737\n", - "epoch: 35 step: 66, loss is 0.8854906558990479\n", - "epoch: 35 step: 67, loss is 0.8512426018714905\n", - "epoch: 35 step: 68, loss is 0.9746465682983398\n", - "epoch: 35 step: 69, loss is 0.9441372156143188\n", - "epoch: 35 step: 70, loss is 0.928647518157959\n", - "epoch: 35 step: 71, loss is 0.8696870803833008\n", - "epoch: 35 step: 72, loss is 0.9274473786354065\n", - "epoch: 35 step: 73, loss is 0.8742825984954834\n", - "epoch: 35 step: 74, loss is 0.9772400259971619\n", - "epoch: 35 step: 75, loss is 0.9277609586715698\n", - "epoch: 35 step: 76, loss is 0.872089147567749\n", - "epoch: 35 step: 77, loss is 0.9477022886276245\n", - "epoch: 35 step: 78, loss is 0.9068365097045898\n", - "epoch: 35 step: 79, loss is 0.8722138404846191\n", - "epoch: 35 step: 80, loss is 0.8726453185081482\n", - "epoch: 35 step: 81, loss is 0.9412095546722412\n", - "epoch: 35 step: 82, loss is 0.8479371070861816\n", - "epoch: 35 step: 83, loss is 0.9269524812698364\n", - "epoch: 35 step: 84, loss is 0.9299825429916382\n", - "epoch: 35 step: 85, loss is 0.8902825713157654\n", - "epoch: 35 step: 86, loss is 0.8793601393699646\n", - "epoch: 35 step: 87, loss is 0.9258752465248108\n", - "epoch: 35 step: 88, loss is 0.8696000576019287\n", - "epoch: 35 step: 89, loss is 0.9275202751159668\n", - "epoch: 35 step: 90, loss is 0.9502071142196655\n", - "epoch: 35 step: 91, loss is 0.8755085468292236\n", - "epoch: 35 step: 92, loss is 0.9016488790512085\n", - "epoch: 35 step: 93, loss is 0.9853478670120239\n", - "epoch: 35 step: 94, loss is 0.8782252669334412\n", - "epoch: 35 step: 95, loss is 0.8758950233459473\n", - "epoch: 35 step: 96, loss is 0.9374468326568604\n", - "epoch: 35 step: 97, loss is 0.9172608852386475\n", - "epoch: 35 step: 98, loss is 0.9012348651885986\n", - "epoch: 35 step: 99, loss is 0.9184340834617615\n", - "epoch: 35 step: 100, loss is 1.0300002098083496\n", - "epoch: 35 step: 101, loss is 0.9288413524627686\n", - "epoch: 35 step: 102, loss is 0.9546959400177002\n", - "epoch: 35 step: 103, loss is 0.9805189371109009\n", - "epoch: 35 step: 104, loss is 0.9015235900878906\n", - "epoch: 35 step: 105, loss is 0.9263312816619873\n", - "epoch: 35 step: 106, loss is 0.9821997880935669\n", - "epoch: 35 step: 107, loss is 0.9396763443946838\n", - "epoch: 35 step: 108, loss is 0.9329175353050232\n", - "epoch: 35 step: 109, loss is 0.8895686864852905\n", - "epoch: 35 step: 110, loss is 0.8698145151138306\n", - "epoch: 35 step: 111, loss is 0.9032471179962158\n", - "epoch: 35 step: 112, loss is 0.8536380529403687\n", - "epoch: 35 step: 113, loss is 0.9940599203109741\n", - "epoch: 35 step: 114, loss is 0.9198892116546631\n", - "epoch: 35 step: 115, loss is 0.9054993391036987\n", - "epoch: 35 step: 116, loss is 0.8404321670532227\n", - "epoch: 35 step: 117, loss is 0.982492983341217\n", - "epoch: 35 step: 118, loss is 0.9637353420257568\n", - "epoch: 35 step: 119, loss is 0.9241425395011902\n", - "epoch: 35 step: 120, loss is 0.9453873634338379\n", - "epoch: 35 step: 121, loss is 0.9492310285568237\n", - "epoch: 35 step: 122, loss is 0.9081125259399414\n", - "epoch: 35 step: 123, loss is 0.941939115524292\n", - "epoch: 35 step: 124, loss is 0.9207726716995239\n", - "epoch: 35 step: 125, loss is 0.971773624420166\n", - "epoch: 35 step: 126, loss is 0.9954080581665039\n", - "epoch: 35 step: 127, loss is 0.9029237031936646\n", - "epoch: 35 step: 128, loss is 0.9804610013961792\n", - "epoch: 35 step: 129, loss is 1.0099862813949585\n", - "epoch: 35 step: 130, loss is 0.9276174306869507\n", - "epoch: 35 step: 131, loss is 0.9244399070739746\n", - "epoch: 35 step: 132, loss is 0.9592991471290588\n", - "epoch: 35 step: 133, loss is 0.9252265691757202\n", - "epoch: 35 step: 134, loss is 0.9535772800445557\n", - "epoch: 35 step: 135, loss is 0.966822624206543\n", - "epoch: 35 step: 136, loss is 0.9317789077758789\n", - "epoch: 35 step: 137, loss is 0.8959453105926514\n", - "epoch: 35 step: 138, loss is 0.892573356628418\n", - "epoch: 35 step: 139, loss is 0.9602587819099426\n", - "epoch: 35 step: 140, loss is 0.9565356969833374\n", - "epoch: 35 step: 141, loss is 0.9129329323768616\n", - "epoch: 35 step: 142, loss is 0.9529698491096497\n", - "epoch: 35 step: 143, loss is 0.9550875425338745\n", - "epoch: 35 step: 144, loss is 0.832931399345398\n", - "epoch: 35 step: 145, loss is 0.8912063241004944\n", - "epoch: 35 step: 146, loss is 0.9463378190994263\n", - "epoch: 35 step: 147, loss is 0.92389976978302\n", - "epoch: 35 step: 148, loss is 0.959328293800354\n", - "epoch: 35 step: 149, loss is 0.9341170787811279\n", - "epoch: 35 step: 150, loss is 0.9353057742118835\n", - "epoch: 35 step: 151, loss is 0.962594211101532\n", - "epoch: 35 step: 152, loss is 0.9945852756500244\n", - "epoch: 35 step: 153, loss is 0.910730242729187\n", - "epoch: 35 step: 154, loss is 0.9615596532821655\n", - "epoch: 35 step: 155, loss is 0.9791237711906433\n", - "epoch: 35 step: 156, loss is 0.9064930081367493\n", - "epoch: 35 step: 157, loss is 0.9724091291427612\n", - "epoch: 35 step: 158, loss is 0.9107381105422974\n", - "epoch: 35 step: 159, loss is 0.943078875541687\n", - "epoch: 35 step: 160, loss is 0.958893358707428\n", - "epoch: 35 step: 161, loss is 0.9211525917053223\n", - "epoch: 35 step: 162, loss is 0.9644378423690796\n", - "epoch: 35 step: 163, loss is 0.9776133298873901\n", - "epoch: 35 step: 164, loss is 0.91977858543396\n", - "epoch: 35 step: 165, loss is 0.8582698106765747\n", - "epoch: 35 step: 166, loss is 0.9591565132141113\n", - "epoch: 35 step: 167, loss is 0.9640787839889526\n", - "epoch: 35 step: 168, loss is 0.9366103410720825\n", - "epoch: 35 step: 169, loss is 0.8446204662322998\n", - "epoch: 35 step: 170, loss is 0.9548232555389404\n", - "epoch: 35 step: 171, loss is 0.9619027376174927\n", - "epoch: 35 step: 172, loss is 0.9666999578475952\n", - "epoch: 35 step: 173, loss is 0.9886733889579773\n", - "epoch: 35 step: 174, loss is 0.9800610542297363\n", - "epoch: 35 step: 175, loss is 0.9355350732803345\n", - "epoch: 35 step: 176, loss is 0.9134535789489746\n", - "epoch: 35 step: 177, loss is 0.9251669645309448\n", - "epoch: 35 step: 178, loss is 1.0481984615325928\n", - "epoch: 35 step: 179, loss is 0.9496559500694275\n", - "epoch: 35 step: 180, loss is 0.9258530735969543\n", - "epoch: 35 step: 181, loss is 0.930387020111084\n", - "epoch: 35 step: 182, loss is 0.9492547512054443\n", - "epoch: 35 step: 183, loss is 0.903343915939331\n", - "epoch: 35 step: 184, loss is 0.942166268825531\n", - "epoch: 35 step: 185, loss is 0.8993254899978638\n", - "epoch: 35 step: 186, loss is 0.9340779185295105\n", - "epoch: 35 step: 187, loss is 0.9205582141876221\n", - "epoch: 35 step: 188, loss is 0.8929234147071838\n", - "epoch: 35 step: 189, loss is 0.9511979818344116\n", - "epoch: 35 step: 190, loss is 0.94832444190979\n", - "epoch: 35 step: 191, loss is 0.95477294921875\n", - "epoch: 35 step: 192, loss is 0.988754153251648\n", - "epoch: 35 step: 193, loss is 0.9798315763473511\n", - "epoch: 35 step: 194, loss is 0.9027866125106812\n", - "epoch: 35 step: 195, loss is 0.913625955581665\n", - "Train epoch time: 101863.854 ms, per step time: 522.379 ms\n", - "epoch: 36 step: 1, loss is 0.9511114358901978\n", - "epoch: 36 step: 2, loss is 0.8820651769638062\n", - "epoch: 36 step: 3, loss is 0.8757919073104858\n", - "epoch: 36 step: 4, loss is 0.9131102561950684\n", - "epoch: 36 step: 5, loss is 0.8579142093658447\n", - "epoch: 36 step: 6, loss is 0.8764615058898926\n", - "epoch: 36 step: 7, loss is 0.944739043712616\n", - "epoch: 36 step: 8, loss is 0.8983330130577087\n", - "epoch: 36 step: 9, loss is 0.8726266622543335\n", - "epoch: 36 step: 10, loss is 0.9318898916244507\n", - "epoch: 36 step: 11, loss is 0.9268391132354736\n", - "epoch: 36 step: 12, loss is 0.9383611083030701\n", - "epoch: 36 step: 13, loss is 0.9060500264167786\n", - "epoch: 36 step: 14, loss is 0.9363413453102112\n", - "epoch: 36 step: 15, loss is 0.9189547896385193\n", - "epoch: 36 step: 16, loss is 0.8941370248794556\n", - "epoch: 36 step: 17, loss is 0.8806160688400269\n", - "epoch: 36 step: 18, loss is 0.9247094392776489\n", - "epoch: 36 step: 19, loss is 0.9538742303848267\n", - "epoch: 36 step: 20, loss is 0.9682211875915527\n", - "epoch: 36 step: 21, loss is 0.9127041101455688\n", - "epoch: 36 step: 22, loss is 0.9629229307174683\n", - "epoch: 36 step: 23, loss is 0.9864892959594727\n", - "epoch: 36 step: 24, loss is 0.9209844470024109\n", - "epoch: 36 step: 25, loss is 0.8738136887550354\n", - "epoch: 36 step: 26, loss is 0.9286003112792969\n", - "epoch: 36 step: 27, loss is 0.862468421459198\n", - "epoch: 36 step: 28, loss is 0.8981037735939026\n", - "epoch: 36 step: 29, loss is 0.9616064429283142\n", - "epoch: 36 step: 30, loss is 0.8877047896385193\n", - "epoch: 36 step: 31, loss is 0.8780917525291443\n", - "epoch: 36 step: 32, loss is 0.9018476009368896\n", - "epoch: 36 step: 33, loss is 0.9169036149978638\n", - "epoch: 36 step: 34, loss is 0.9199008941650391\n", - "epoch: 36 step: 35, loss is 0.8600500822067261\n", - "epoch: 36 step: 36, loss is 0.914757251739502\n", - "epoch: 36 step: 37, loss is 0.9269331693649292\n", - "epoch: 36 step: 38, loss is 0.9137508869171143\n", - "epoch: 36 step: 39, loss is 0.9179561138153076\n", - "epoch: 36 step: 40, loss is 0.9651851654052734\n", - "epoch: 36 step: 41, loss is 0.8911492824554443\n", - "epoch: 36 step: 42, loss is 0.8767808079719543\n", - "epoch: 36 step: 43, loss is 0.9578814506530762\n", - "epoch: 36 step: 44, loss is 0.9101676940917969\n", - "epoch: 36 step: 45, loss is 1.0200754404067993\n", - "epoch: 36 step: 46, loss is 0.924929141998291\n", - "epoch: 36 step: 47, loss is 0.8957664966583252\n", - "epoch: 36 step: 48, loss is 0.9265422821044922\n", - "epoch: 36 step: 49, loss is 0.9253946542739868\n", - "epoch: 36 step: 50, loss is 0.9065577983856201\n", - "epoch: 36 step: 51, loss is 0.8680866956710815\n", - "epoch: 36 step: 52, loss is 0.9180309772491455\n", - "epoch: 36 step: 53, loss is 0.9542644023895264\n", - "epoch: 36 step: 54, loss is 0.915028989315033\n", - "epoch: 36 step: 55, loss is 0.9158083200454712\n", - "epoch: 36 step: 56, loss is 0.8948043584823608\n", - "epoch: 36 step: 57, loss is 0.9329050779342651\n", - "epoch: 36 step: 58, loss is 0.9433001279830933\n", - "epoch: 36 step: 59, loss is 0.8732025623321533\n", - "epoch: 36 step: 60, loss is 0.9161126613616943\n", - "epoch: 36 step: 61, loss is 0.996979296207428\n", - "epoch: 36 step: 62, loss is 0.9671070575714111\n", - "epoch: 36 step: 63, loss is 0.8891600370407104\n", - "epoch: 36 step: 64, loss is 0.9511172771453857\n", - "epoch: 36 step: 65, loss is 0.9074980616569519\n", - "epoch: 36 step: 66, loss is 0.8948079943656921\n", - "epoch: 36 step: 67, loss is 0.8720858693122864\n", - "epoch: 36 step: 68, loss is 0.9487940073013306\n", - "epoch: 36 step: 69, loss is 0.9481832981109619\n", - "epoch: 36 step: 70, loss is 0.974111795425415\n", - "epoch: 36 step: 71, loss is 0.8999603986740112\n", - "epoch: 36 step: 72, loss is 0.9744691252708435\n", - "epoch: 36 step: 73, loss is 0.8973945379257202\n", - "epoch: 36 step: 74, loss is 0.9349753856658936\n", - "epoch: 36 step: 75, loss is 1.0110183954238892\n", - "epoch: 36 step: 76, loss is 0.8624833822250366\n", - "epoch: 36 step: 77, loss is 0.9465134143829346\n", - "epoch: 36 step: 78, loss is 0.905829668045044\n", - "epoch: 36 step: 79, loss is 0.902802050113678\n", - "epoch: 36 step: 80, loss is 0.8999656438827515\n", - "epoch: 36 step: 81, loss is 0.9165370464324951\n", - "epoch: 36 step: 82, loss is 0.9923079013824463\n", - "epoch: 36 step: 83, loss is 0.9337673187255859\n", - "epoch: 36 step: 84, loss is 0.8686660528182983\n", - "epoch: 36 step: 85, loss is 0.9309631586074829\n", - "epoch: 36 step: 86, loss is 0.9067419171333313\n", - "epoch: 36 step: 87, loss is 0.8585471510887146\n", - "epoch: 36 step: 88, loss is 0.9299182891845703\n", - "epoch: 36 step: 89, loss is 0.9427148699760437\n", - "epoch: 36 step: 90, loss is 0.9346275329589844\n", - "epoch: 36 step: 91, loss is 0.9057897329330444\n", - "epoch: 36 step: 92, loss is 0.9160224199295044\n", - "epoch: 36 step: 93, loss is 0.9715698957443237\n", - "epoch: 36 step: 94, loss is 0.8405822515487671\n", - "epoch: 36 step: 95, loss is 0.9172334671020508\n", - "epoch: 36 step: 96, loss is 0.8985906839370728\n", - "epoch: 36 step: 97, loss is 0.8991680145263672\n", - "epoch: 36 step: 98, loss is 1.0034575462341309\n", - "epoch: 36 step: 99, loss is 0.8843522667884827\n", - "epoch: 36 step: 100, loss is 0.9316062331199646\n", - "epoch: 36 step: 101, loss is 0.9076073169708252\n", - "epoch: 36 step: 102, loss is 0.9219316840171814\n", - "epoch: 36 step: 103, loss is 0.9326494932174683\n", - "epoch: 36 step: 104, loss is 1.0392043590545654\n", - "epoch: 36 step: 105, loss is 0.9003927111625671\n", - "epoch: 36 step: 106, loss is 0.9573104381561279\n", - "epoch: 36 step: 107, loss is 0.9353528618812561\n", - "epoch: 36 step: 108, loss is 0.8893758654594421\n", - "epoch: 36 step: 109, loss is 0.9438529014587402\n", - "epoch: 36 step: 110, loss is 0.9243344664573669\n", - "epoch: 36 step: 111, loss is 0.9173280000686646\n", - "epoch: 36 step: 112, loss is 0.9954172968864441\n", - "epoch: 36 step: 113, loss is 0.9105629920959473\n", - "epoch: 36 step: 114, loss is 0.9432250261306763\n", - "epoch: 36 step: 115, loss is 0.919873833656311\n", - "epoch: 36 step: 116, loss is 0.861253559589386\n", - "epoch: 36 step: 117, loss is 0.8716777563095093\n", - "epoch: 36 step: 118, loss is 0.9125101566314697\n", - "epoch: 36 step: 119, loss is 1.029720425605774\n", - "epoch: 36 step: 120, loss is 0.8700671195983887\n", - "epoch: 36 step: 121, loss is 0.9026073217391968\n", - "epoch: 36 step: 122, loss is 0.8827033042907715\n", - "epoch: 36 step: 123, loss is 0.936974287033081\n", - "epoch: 36 step: 124, loss is 0.9659726619720459\n", - "epoch: 36 step: 125, loss is 0.9615401029586792\n", - "epoch: 36 step: 126, loss is 0.9210689067840576\n", - "epoch: 36 step: 127, loss is 0.9252169132232666\n", - "epoch: 36 step: 128, loss is 0.9700291156768799\n", - "epoch: 36 step: 129, loss is 0.8892269134521484\n", - "epoch: 36 step: 130, loss is 0.9737898707389832\n", - "epoch: 36 step: 131, loss is 0.9449940919876099\n", - "epoch: 36 step: 132, loss is 0.9097625017166138\n", - "epoch: 36 step: 133, loss is 1.0079271793365479\n", - "epoch: 36 step: 134, loss is 0.8816779851913452\n", - "epoch: 36 step: 135, loss is 0.856360912322998\n", - "epoch: 36 step: 136, loss is 0.94142746925354\n", - "epoch: 36 step: 137, loss is 0.8603662252426147\n", - "epoch: 36 step: 138, loss is 0.877038300037384\n", - "epoch: 36 step: 139, loss is 0.8284332156181335\n", - "epoch: 36 step: 140, loss is 0.893687903881073\n", - "epoch: 36 step: 141, loss is 0.8579614758491516\n", - "epoch: 36 step: 142, loss is 0.9196799993515015\n", - "epoch: 36 step: 143, loss is 0.9048046469688416\n", - "epoch: 36 step: 144, loss is 0.9042797088623047\n", - "epoch: 36 step: 145, loss is 0.947884202003479\n", - "epoch: 36 step: 146, loss is 0.9408677816390991\n", - "epoch: 36 step: 147, loss is 0.9618299007415771\n", - "epoch: 36 step: 148, loss is 0.966949462890625\n", - "epoch: 36 step: 149, loss is 0.9515199661254883\n", - "epoch: 36 step: 150, loss is 0.9123204350471497\n", - "epoch: 36 step: 151, loss is 0.9099253416061401\n", - "epoch: 36 step: 152, loss is 0.9778099656105042\n", - "epoch: 36 step: 153, loss is 0.9020297527313232\n", - "epoch: 36 step: 154, loss is 0.9614829421043396\n", - "epoch: 36 step: 155, loss is 0.9339619874954224\n", - "epoch: 36 step: 156, loss is 0.9075723886489868\n", - "epoch: 36 step: 157, loss is 0.942044198513031\n", - "epoch: 36 step: 158, loss is 0.9637919068336487\n", - "epoch: 36 step: 159, loss is 0.8919879198074341\n", - "epoch: 36 step: 160, loss is 0.9097334146499634\n", - "epoch: 36 step: 161, loss is 0.8562881946563721\n", - "epoch: 36 step: 162, loss is 0.9017192125320435\n", - "epoch: 36 step: 163, loss is 0.9753199815750122\n", - "epoch: 36 step: 164, loss is 0.9602100253105164\n", - "epoch: 36 step: 165, loss is 0.9270866513252258\n", - "epoch: 36 step: 166, loss is 0.9203907251358032\n", - "epoch: 36 step: 167, loss is 0.9183560609817505\n", - "epoch: 36 step: 168, loss is 0.9253696799278259\n", - "epoch: 36 step: 169, loss is 0.8949852585792542\n", - "epoch: 36 step: 170, loss is 0.9825663566589355\n", - "epoch: 36 step: 171, loss is 0.9700595140457153\n", - "epoch: 36 step: 172, loss is 0.8886866569519043\n", - "epoch: 36 step: 173, loss is 0.945530354976654\n", - "epoch: 36 step: 174, loss is 0.8619333505630493\n", - "epoch: 36 step: 175, loss is 0.8980259895324707\n", - "epoch: 36 step: 176, loss is 1.0327401161193848\n", - "epoch: 36 step: 177, loss is 0.9125475287437439\n", - "epoch: 36 step: 178, loss is 0.9125925302505493\n", - "epoch: 36 step: 179, loss is 0.9102511405944824\n", - "epoch: 36 step: 180, loss is 0.8687487840652466\n", - "epoch: 36 step: 181, loss is 0.9413164854049683\n", - "epoch: 36 step: 182, loss is 0.9617743492126465\n", - "epoch: 36 step: 183, loss is 0.978722333908081\n", - "epoch: 36 step: 184, loss is 0.9441840052604675\n", - "epoch: 36 step: 185, loss is 0.8997694253921509\n", - "epoch: 36 step: 186, loss is 0.9212102890014648\n", - "epoch: 36 step: 187, loss is 0.8969366550445557\n", - "epoch: 36 step: 188, loss is 0.9276988506317139\n", - "epoch: 36 step: 189, loss is 0.9104682803153992\n", - "epoch: 36 step: 190, loss is 0.9014007449150085\n", - "epoch: 36 step: 191, loss is 0.9425451755523682\n", - "epoch: 36 step: 192, loss is 0.9638112783432007\n", - "epoch: 36 step: 193, loss is 0.8806350231170654\n", - "epoch: 36 step: 194, loss is 0.9568960666656494\n", - "epoch: 36 step: 195, loss is 0.8563429117202759\n", - "Train epoch time: 108856.610 ms, per step time: 558.239 ms\n", - "epoch: 37 step: 1, loss is 0.9095693826675415\n", - "epoch: 37 step: 2, loss is 0.8946912288665771\n", - "epoch: 37 step: 3, loss is 0.9607112407684326\n", - "epoch: 37 step: 4, loss is 0.8844408392906189\n", - "epoch: 37 step: 5, loss is 0.8561139106750488\n", - "epoch: 37 step: 6, loss is 0.9027576446533203\n", - "epoch: 37 step: 7, loss is 0.9514608383178711\n", - "epoch: 37 step: 8, loss is 0.8566349744796753\n", - "epoch: 37 step: 9, loss is 0.8834377527236938\n", - "epoch: 37 step: 10, loss is 0.8629799485206604\n", - "epoch: 37 step: 11, loss is 0.8858155012130737\n", - "epoch: 37 step: 12, loss is 1.0256205797195435\n", - "epoch: 37 step: 13, loss is 0.8840547800064087\n", - "epoch: 37 step: 14, loss is 0.9267905950546265\n", - "epoch: 37 step: 15, loss is 0.8789230585098267\n", - "epoch: 37 step: 16, loss is 0.8886498212814331\n", - "epoch: 37 step: 17, loss is 0.9076045751571655\n", - "epoch: 37 step: 18, loss is 0.9312620162963867\n", - "epoch: 37 step: 19, loss is 0.8945556879043579\n", - "epoch: 37 step: 20, loss is 0.8946502208709717\n", - "epoch: 37 step: 21, loss is 0.9535974264144897\n", - "epoch: 37 step: 22, loss is 0.9202501773834229\n", - "epoch: 37 step: 23, loss is 0.9378794431686401\n", - "epoch: 37 step: 24, loss is 0.8477007150650024\n", - "epoch: 37 step: 25, loss is 0.8897684812545776\n", - "epoch: 37 step: 26, loss is 0.8801710605621338\n", - "epoch: 37 step: 27, loss is 0.8462725877761841\n", - "epoch: 37 step: 28, loss is 0.9476919770240784\n", - "epoch: 37 step: 29, loss is 0.9024091362953186\n", - "epoch: 37 step: 30, loss is 1.0029257535934448\n", - "epoch: 37 step: 31, loss is 0.9247019290924072\n", - "epoch: 37 step: 32, loss is 0.8742460608482361\n", - "epoch: 37 step: 33, loss is 0.932390570640564\n", - "epoch: 37 step: 34, loss is 0.9470775723457336\n", - "epoch: 37 step: 35, loss is 0.9477649927139282\n", - "epoch: 37 step: 36, loss is 0.8816271424293518\n", - "epoch: 37 step: 37, loss is 0.8295816779136658\n", - "epoch: 37 step: 38, loss is 0.8644704818725586\n", - "epoch: 37 step: 39, loss is 0.8904820680618286\n", - "epoch: 37 step: 40, loss is 0.9007257223129272\n", - "epoch: 37 step: 41, loss is 0.8873854875564575\n", - "epoch: 37 step: 42, loss is 0.9405839443206787\n", - "epoch: 37 step: 43, loss is 0.9524333477020264\n", - "epoch: 37 step: 44, loss is 0.8904541730880737\n", - "epoch: 37 step: 45, loss is 0.9166953563690186\n", - "epoch: 37 step: 46, loss is 0.9196785688400269\n", - "epoch: 37 step: 47, loss is 0.8488792181015015\n", - "epoch: 37 step: 48, loss is 0.8882365226745605\n", - "epoch: 37 step: 49, loss is 0.8854421377182007\n", - "epoch: 37 step: 50, loss is 0.8858281970024109\n", - "epoch: 37 step: 51, loss is 0.918373703956604\n", - "epoch: 37 step: 52, loss is 0.9284631609916687\n", - "epoch: 37 step: 53, loss is 0.9077353477478027\n", - "epoch: 37 step: 54, loss is 0.9255558252334595\n", - "epoch: 37 step: 55, loss is 0.8999374508857727\n", - "epoch: 37 step: 56, loss is 0.9208312034606934\n", - "epoch: 37 step: 57, loss is 0.9783368706703186\n", - "epoch: 37 step: 58, loss is 0.9398857951164246\n", - "epoch: 37 step: 59, loss is 0.9164717197418213\n", - "epoch: 37 step: 60, loss is 0.9155617952346802\n", - "epoch: 37 step: 61, loss is 0.8569964170455933\n", - "epoch: 37 step: 62, loss is 0.8832811117172241\n", - "epoch: 37 step: 63, loss is 0.9266475439071655\n", - "epoch: 37 step: 64, loss is 0.8678780794143677\n", - "epoch: 37 step: 65, loss is 0.8706825971603394\n", - "epoch: 37 step: 66, loss is 0.8773397207260132\n", - "epoch: 37 step: 67, loss is 0.8799891471862793\n", - "epoch: 37 step: 68, loss is 0.918915867805481\n", - "epoch: 37 step: 69, loss is 0.9259086847305298\n", - "epoch: 37 step: 70, loss is 0.9032549858093262\n", - "epoch: 37 step: 71, loss is 0.9046151638031006\n", - "epoch: 37 step: 72, loss is 0.9039967060089111\n", - "epoch: 37 step: 73, loss is 0.879581868648529\n", - "epoch: 37 step: 74, loss is 0.8996313810348511\n", - "epoch: 37 step: 75, loss is 0.8648873567581177\n", - "epoch: 37 step: 76, loss is 0.92645263671875\n", - "epoch: 37 step: 77, loss is 0.9248169660568237\n", - "epoch: 37 step: 78, loss is 0.9261072278022766\n", - "epoch: 37 step: 79, loss is 0.9547272324562073\n", - "epoch: 37 step: 80, loss is 0.8744072914123535\n", - "epoch: 37 step: 81, loss is 0.8622870445251465\n", - "epoch: 37 step: 82, loss is 0.8943405151367188\n", - "epoch: 37 step: 83, loss is 0.943012535572052\n", - "epoch: 37 step: 84, loss is 0.9002180099487305\n", - "epoch: 37 step: 85, loss is 0.8930972218513489\n", - "epoch: 37 step: 86, loss is 0.9000710248947144\n", - "epoch: 37 step: 87, loss is 0.8691052794456482\n", - "epoch: 37 step: 88, loss is 0.9682796001434326\n", - "epoch: 37 step: 89, loss is 0.9430465698242188\n", - "epoch: 37 step: 90, loss is 0.9295761585235596\n", - "epoch: 37 step: 91, loss is 0.917506992816925\n", - "epoch: 37 step: 92, loss is 0.9550882577896118\n", - "epoch: 37 step: 93, loss is 0.8888190984725952\n", - "epoch: 37 step: 94, loss is 0.8763753175735474\n", - "epoch: 37 step: 95, loss is 0.8857315182685852\n", - "epoch: 37 step: 96, loss is 0.8951612710952759\n", - "epoch: 37 step: 97, loss is 0.8715394735336304\n", - "epoch: 37 step: 98, loss is 0.8762496709823608\n", - "epoch: 37 step: 99, loss is 0.8873938918113708\n", - "epoch: 37 step: 100, loss is 0.9221780896186829\n", - "epoch: 37 step: 101, loss is 0.9156415462493896\n", - "epoch: 37 step: 102, loss is 0.9138498306274414\n", - "epoch: 37 step: 103, loss is 0.847792387008667\n", - "epoch: 37 step: 104, loss is 0.8919596672058105\n", - "epoch: 37 step: 105, loss is 0.8871064186096191\n", - "epoch: 37 step: 106, loss is 0.9727333784103394\n", - "epoch: 37 step: 107, loss is 0.8804023265838623\n", - "epoch: 37 step: 108, loss is 0.964381217956543\n", - "epoch: 37 step: 109, loss is 0.9517145156860352\n", - "epoch: 37 step: 110, loss is 0.8701875805854797\n", - "epoch: 37 step: 111, loss is 0.9295189380645752\n", - "epoch: 37 step: 112, loss is 0.9024710655212402\n", - "epoch: 37 step: 113, loss is 0.9419503808021545\n", - "epoch: 37 step: 114, loss is 0.8932934403419495\n", - "epoch: 37 step: 115, loss is 0.976038932800293\n", - "epoch: 37 step: 116, loss is 0.9735438227653503\n", - "epoch: 37 step: 117, loss is 0.9143580794334412\n", - "epoch: 37 step: 118, loss is 0.8848608732223511\n", - "epoch: 37 step: 119, loss is 0.9654664993286133\n", - "epoch: 37 step: 120, loss is 0.9997798204421997\n", - "epoch: 37 step: 121, loss is 0.8861947059631348\n", - "epoch: 37 step: 122, loss is 0.9138003587722778\n", - "epoch: 37 step: 123, loss is 0.9221610426902771\n", - "epoch: 37 step: 124, loss is 0.9483324289321899\n", - "epoch: 37 step: 125, loss is 0.8758765459060669\n", - "epoch: 37 step: 126, loss is 0.8642892837524414\n", - "epoch: 37 step: 127, loss is 0.9475138187408447\n", - "epoch: 37 step: 128, loss is 0.9165822267532349\n", - "epoch: 37 step: 129, loss is 0.9635480642318726\n", - "epoch: 37 step: 130, loss is 0.9449419975280762\n", - "epoch: 37 step: 131, loss is 0.9008090496063232\n", - "epoch: 37 step: 132, loss is 0.9334031343460083\n", - "epoch: 37 step: 133, loss is 0.9084657430648804\n", - "epoch: 37 step: 134, loss is 0.9120792746543884\n", - "epoch: 37 step: 135, loss is 0.9041306972503662\n", - "epoch: 37 step: 136, loss is 0.9069194793701172\n", - "epoch: 37 step: 137, loss is 0.8848313093185425\n", - "epoch: 37 step: 138, loss is 0.9334437847137451\n", - "epoch: 37 step: 139, loss is 0.9345941543579102\n", - "epoch: 37 step: 140, loss is 0.8847604990005493\n", - "epoch: 37 step: 141, loss is 0.9489641785621643\n", - "epoch: 37 step: 142, loss is 0.9251959323883057\n", - "epoch: 37 step: 143, loss is 0.9147162437438965\n", - "epoch: 37 step: 144, loss is 0.8704555034637451\n", - "epoch: 37 step: 145, loss is 0.9113723039627075\n", - "epoch: 37 step: 146, loss is 0.9305154085159302\n", - "epoch: 37 step: 147, loss is 0.9621871709823608\n", - "epoch: 37 step: 148, loss is 0.9747596979141235\n", - "epoch: 37 step: 149, loss is 0.9222574234008789\n", - "epoch: 37 step: 150, loss is 0.9117982387542725\n", - "epoch: 37 step: 151, loss is 0.932183027267456\n", - "epoch: 37 step: 152, loss is 0.9411630630493164\n", - "epoch: 37 step: 153, loss is 0.8826325535774231\n", - "epoch: 37 step: 154, loss is 0.8335169553756714\n", - "epoch: 37 step: 155, loss is 0.879940390586853\n", - "epoch: 37 step: 156, loss is 0.9017760157585144\n", - "epoch: 37 step: 157, loss is 0.9525506496429443\n", - "epoch: 37 step: 158, loss is 0.9248814582824707\n", - "epoch: 37 step: 159, loss is 0.9696816205978394\n", - "epoch: 37 step: 160, loss is 0.9233083128929138\n", - "epoch: 37 step: 161, loss is 0.8645829558372498\n", - "epoch: 37 step: 162, loss is 0.8845789432525635\n", - "epoch: 37 step: 163, loss is 0.9117435216903687\n", - "epoch: 37 step: 164, loss is 0.9252498149871826\n", - "epoch: 37 step: 165, loss is 0.9188104867935181\n", - "epoch: 37 step: 166, loss is 0.945136547088623\n", - "epoch: 37 step: 167, loss is 0.9285410642623901\n", - "epoch: 37 step: 168, loss is 0.9242152571678162\n", - "epoch: 37 step: 169, loss is 0.8969123363494873\n", - "epoch: 37 step: 170, loss is 0.8918085098266602\n", - "epoch: 37 step: 171, loss is 0.9288882613182068\n", - "epoch: 37 step: 172, loss is 0.856635332107544\n", - "epoch: 37 step: 173, loss is 1.0146739482879639\n", - "epoch: 37 step: 174, loss is 0.9491211175918579\n", - "epoch: 37 step: 175, loss is 0.9513903260231018\n", - "epoch: 37 step: 176, loss is 0.888302743434906\n", - "epoch: 37 step: 177, loss is 0.9066162109375\n", - "epoch: 37 step: 178, loss is 0.9833958148956299\n", - "epoch: 37 step: 179, loss is 0.8735227584838867\n", - "epoch: 37 step: 180, loss is 0.8965466022491455\n", - "epoch: 37 step: 181, loss is 0.95020991563797\n", - "epoch: 37 step: 182, loss is 0.9149634838104248\n", - "epoch: 37 step: 183, loss is 0.9083482027053833\n", - "epoch: 37 step: 184, loss is 0.9381321668624878\n", - "epoch: 37 step: 185, loss is 0.8965525031089783\n", - "epoch: 37 step: 186, loss is 0.939672589302063\n", - "epoch: 37 step: 187, loss is 0.9746996164321899\n", - "epoch: 37 step: 188, loss is 0.8830556273460388\n", - "epoch: 37 step: 189, loss is 0.8871192932128906\n", - "epoch: 37 step: 190, loss is 0.9128410816192627\n", - "epoch: 37 step: 191, loss is 0.9288946390151978\n", - "epoch: 37 step: 192, loss is 0.9417617917060852\n", - "epoch: 37 step: 193, loss is 0.9260659217834473\n", - "epoch: 37 step: 194, loss is 0.8889296054840088\n", - "epoch: 37 step: 195, loss is 0.9149488210678101\n", - "Train epoch time: 107045.336 ms, per step time: 548.950 ms\n", - "epoch: 38 step: 1, loss is 0.947847843170166\n", - "epoch: 38 step: 2, loss is 0.9036130309104919\n", - "epoch: 38 step: 3, loss is 0.9203881025314331\n", - "epoch: 38 step: 4, loss is 0.9586063623428345\n", - "epoch: 38 step: 5, loss is 0.8763056993484497\n", - "epoch: 38 step: 6, loss is 0.9351648092269897\n", - "epoch: 38 step: 7, loss is 0.8595874309539795\n", - "epoch: 38 step: 8, loss is 0.8193209171295166\n", - "epoch: 38 step: 9, loss is 0.9091926217079163\n", - "epoch: 38 step: 10, loss is 0.9313424825668335\n", - "epoch: 38 step: 11, loss is 0.834667980670929\n", - "epoch: 38 step: 12, loss is 0.9018085598945618\n", - "epoch: 38 step: 13, loss is 0.9431716203689575\n", - "epoch: 38 step: 14, loss is 0.8693892955780029\n", - "epoch: 38 step: 15, loss is 0.8874005079269409\n", - "epoch: 38 step: 16, loss is 0.9221977591514587\n", - "epoch: 38 step: 17, loss is 0.8751132488250732\n", - "epoch: 38 step: 18, loss is 0.9085422158241272\n", - "epoch: 38 step: 19, loss is 0.9187201261520386\n", - "epoch: 38 step: 20, loss is 0.8881237506866455\n", - "epoch: 38 step: 21, loss is 0.9519144296646118\n", - "epoch: 38 step: 22, loss is 0.8437051177024841\n", - "epoch: 38 step: 23, loss is 0.8905713558197021\n", - "epoch: 38 step: 24, loss is 0.9040060639381409\n", - "epoch: 38 step: 25, loss is 0.867322564125061\n", - "epoch: 38 step: 26, loss is 0.8954888582229614\n", - "epoch: 38 step: 27, loss is 0.8696068525314331\n", - "epoch: 38 step: 28, loss is 0.9193589687347412\n", - "epoch: 38 step: 29, loss is 0.941120982170105\n", - "epoch: 38 step: 30, loss is 0.9101242423057556\n", - "epoch: 38 step: 31, loss is 0.8599692583084106\n", - "epoch: 38 step: 32, loss is 0.9321194291114807\n", - "epoch: 38 step: 33, loss is 0.8576308488845825\n", - "epoch: 38 step: 34, loss is 0.8774663209915161\n", - "epoch: 38 step: 35, loss is 0.9292721152305603\n", - "epoch: 38 step: 36, loss is 0.8979128003120422\n", - "epoch: 38 step: 37, loss is 0.9194566011428833\n", - "epoch: 38 step: 38, loss is 0.9248204827308655\n", - "epoch: 38 step: 39, loss is 0.9248582124710083\n", - "epoch: 38 step: 40, loss is 0.8664373159408569\n", - "epoch: 38 step: 41, loss is 0.9020886421203613\n", - "epoch: 38 step: 42, loss is 0.860755205154419\n", - "epoch: 38 step: 43, loss is 0.9270052313804626\n", - "epoch: 38 step: 44, loss is 0.8871346116065979\n", - "epoch: 38 step: 45, loss is 0.8886119723320007\n", - "epoch: 38 step: 46, loss is 0.8505973815917969\n", - "epoch: 38 step: 47, loss is 0.8892645835876465\n", - "epoch: 38 step: 48, loss is 0.86323082447052\n", - "epoch: 38 step: 49, loss is 0.9010361433029175\n", - "epoch: 38 step: 50, loss is 0.843924880027771\n", - "epoch: 38 step: 51, loss is 0.8683522343635559\n", - 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"epoch: 38 step: 128, loss is 0.9075549244880676\n", - "epoch: 38 step: 129, loss is 0.8884953260421753\n", - "epoch: 38 step: 130, loss is 0.927135705947876\n", - "epoch: 38 step: 131, loss is 0.903639554977417\n", - "epoch: 38 step: 132, loss is 0.845154881477356\n", - "epoch: 38 step: 133, loss is 0.9414812922477722\n", - "epoch: 38 step: 134, loss is 0.9627749919891357\n", - "epoch: 38 step: 135, loss is 0.955998957157135\n", - "epoch: 38 step: 136, loss is 0.9396650791168213\n", - "epoch: 38 step: 137, loss is 0.8558158874511719\n", - "epoch: 38 step: 138, loss is 0.8120497465133667\n", - "epoch: 38 step: 139, loss is 0.8849430084228516\n", - "epoch: 38 step: 140, loss is 0.8937509059906006\n", - "epoch: 38 step: 141, loss is 0.9384996891021729\n", - "epoch: 38 step: 142, loss is 0.9275363087654114\n", - "epoch: 38 step: 143, loss is 0.8800232410430908\n", - "epoch: 38 step: 144, loss is 0.8448448181152344\n", - "epoch: 38 step: 145, loss is 0.9709151387214661\n", - "epoch: 38 step: 146, loss is 0.9415827393531799\n", - 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"epoch: 38 step: 166, loss is 0.876860499382019\n", - "epoch: 38 step: 167, loss is 0.9606586694717407\n", - "epoch: 38 step: 168, loss is 0.900281548500061\n", - "epoch: 38 step: 169, loss is 0.869691014289856\n", - "epoch: 38 step: 170, loss is 0.8674145936965942\n", - "epoch: 38 step: 171, loss is 0.990574300289154\n", - "epoch: 38 step: 172, loss is 0.8615909814834595\n", - "epoch: 38 step: 173, loss is 0.8992669582366943\n", - "epoch: 38 step: 174, loss is 0.9122153520584106\n", - "epoch: 38 step: 175, loss is 0.9545267820358276\n", - "epoch: 38 step: 176, loss is 0.8446837663650513\n", - "epoch: 38 step: 177, loss is 0.8934757709503174\n", - "epoch: 38 step: 178, loss is 0.8827760815620422\n", - "epoch: 38 step: 179, loss is 0.9718413352966309\n", - "epoch: 38 step: 180, loss is 0.8779993653297424\n", - "epoch: 38 step: 181, loss is 0.8366880416870117\n", - "epoch: 38 step: 182, loss is 0.8814271688461304\n", - "epoch: 38 step: 183, loss is 0.9178680181503296\n", - "epoch: 38 step: 184, loss is 0.9376236796379089\n", - "epoch: 38 step: 185, loss is 0.9903892278671265\n", - "epoch: 38 step: 186, loss is 0.9410778880119324\n", - "epoch: 38 step: 187, loss is 0.8669420480728149\n", - "epoch: 38 step: 188, loss is 0.9013009071350098\n", - "epoch: 38 step: 189, loss is 0.9106388688087463\n", - "epoch: 38 step: 190, loss is 0.9394299983978271\n", - "epoch: 38 step: 191, loss is 0.8580970764160156\n", - "epoch: 38 step: 192, loss is 0.9121018648147583\n", - "epoch: 38 step: 193, loss is 0.9768623113632202\n", - "epoch: 38 step: 194, loss is 0.8774149417877197\n", - "epoch: 38 step: 195, loss is 0.9149966239929199\n", - "Train epoch time: 103473.682 ms, per step time: 530.634 ms\n", - "epoch: 39 step: 1, loss is 0.8645210266113281\n", - "epoch: 39 step: 2, loss is 0.8713115453720093\n", - "epoch: 39 step: 3, loss is 0.9012945890426636\n", - "epoch: 39 step: 4, loss is 0.9290074706077576\n", - "epoch: 39 step: 5, loss is 0.8034458160400391\n", - "epoch: 39 step: 6, loss is 0.8567114472389221\n", - "epoch: 39 step: 7, loss is 0.8933814764022827\n", - "epoch: 39 step: 8, loss is 0.8883970379829407\n", - "epoch: 39 step: 9, loss is 0.8710887432098389\n", - "epoch: 39 step: 10, loss is 0.8551831841468811\n", - "epoch: 39 step: 11, loss is 0.8131341934204102\n", - "epoch: 39 step: 12, loss is 0.8605275750160217\n", - "epoch: 39 step: 13, loss is 0.876175045967102\n", - "epoch: 39 step: 14, loss is 0.8787935972213745\n", - "epoch: 39 step: 15, loss is 0.8959838151931763\n", - "epoch: 39 step: 16, loss is 0.9015324115753174\n", - "epoch: 39 step: 17, loss is 0.8644980192184448\n", - "epoch: 39 step: 18, loss is 0.8720925450325012\n", - "epoch: 39 step: 19, loss is 0.9267992973327637\n", - "epoch: 39 step: 20, loss is 0.8648815155029297\n", - "epoch: 39 step: 21, loss is 0.8689542412757874\n", - "epoch: 39 step: 22, loss is 0.8740376234054565\n", - "epoch: 39 step: 23, loss is 0.8852134346961975\n", - "epoch: 39 step: 24, loss is 0.8897039890289307\n", - "epoch: 39 step: 25, loss is 0.9486417770385742\n", - "epoch: 39 step: 26, loss is 0.877617359161377\n", - "epoch: 39 step: 27, loss is 0.883049726486206\n", - "epoch: 39 step: 28, loss is 0.8394241333007812\n", - "epoch: 39 step: 29, loss is 0.8442683219909668\n", - "epoch: 39 step: 30, loss is 0.9370942711830139\n", - "epoch: 39 step: 31, loss is 0.8539810180664062\n", - "epoch: 39 step: 32, loss is 0.9304419755935669\n", - "epoch: 39 step: 33, loss is 0.8801469206809998\n", - "epoch: 39 step: 34, loss is 0.8570430278778076\n", - "epoch: 39 step: 35, loss is 0.868891716003418\n", - "epoch: 39 step: 36, loss is 0.9339327812194824\n", - "epoch: 39 step: 37, loss is 0.850347101688385\n", - "epoch: 39 step: 38, loss is 0.9007909297943115\n", - "epoch: 39 step: 39, loss is 0.9255921244621277\n", - "epoch: 39 step: 40, loss is 0.8538328409194946\n", - "epoch: 39 step: 41, loss is 0.8878750801086426\n", - "epoch: 39 step: 42, loss is 0.817216157913208\n", - "epoch: 39 step: 43, loss is 0.8102796077728271\n", - "epoch: 39 step: 44, loss is 0.8087482452392578\n", - "epoch: 39 step: 45, loss is 0.9019378423690796\n", - "epoch: 39 step: 46, loss is 0.9162269830703735\n", - "epoch: 39 step: 47, loss is 0.8876538276672363\n", - "epoch: 39 step: 48, loss is 0.9473833441734314\n", - "epoch: 39 step: 49, loss is 0.8457210659980774\n", - "epoch: 39 step: 50, loss is 0.8684884309768677\n", - "epoch: 39 step: 51, loss is 0.8881251811981201\n", - "epoch: 39 step: 52, loss is 0.8807567358016968\n", - "epoch: 39 step: 53, loss is 0.8468639850616455\n", - "epoch: 39 step: 54, loss is 0.9167661070823669\n", - "epoch: 39 step: 55, loss is 0.905544102191925\n", - "epoch: 39 step: 56, loss is 0.8458351492881775\n", - "epoch: 39 step: 57, loss is 0.8897790908813477\n", - "epoch: 39 step: 58, loss is 0.8934326171875\n", - "epoch: 39 step: 59, loss is 0.8582804203033447\n", - "epoch: 39 step: 60, loss is 0.8497823476791382\n", - "epoch: 39 step: 61, loss is 0.8500289916992188\n", - "epoch: 39 step: 62, loss is 0.8354147672653198\n", - "epoch: 39 step: 63, loss is 0.8814513683319092\n", - "epoch: 39 step: 64, loss is 0.9449700713157654\n", - "epoch: 39 step: 65, loss is 0.8670333623886108\n", - "epoch: 39 step: 66, loss is 0.8952335119247437\n", - "epoch: 39 step: 67, loss is 0.9354361891746521\n", - "epoch: 39 step: 68, loss is 0.8359534740447998\n", - "epoch: 39 step: 69, loss is 0.8228244781494141\n", - "epoch: 39 step: 70, loss is 0.9506558179855347\n", - "epoch: 39 step: 71, loss is 0.9115484356880188\n", - "epoch: 39 step: 72, loss is 0.8385354280471802\n", - "epoch: 39 step: 73, loss is 0.8614368438720703\n", - "epoch: 39 step: 74, loss is 0.9093254804611206\n", - "epoch: 39 step: 75, loss is 0.8994498252868652\n", - "epoch: 39 step: 76, loss is 0.8284345269203186\n", - "epoch: 39 step: 77, loss is 0.8665653467178345\n", - "epoch: 39 step: 78, loss is 0.9472671747207642\n", - "epoch: 39 step: 79, loss is 0.8840035796165466\n", - "epoch: 39 step: 80, loss is 0.8521105051040649\n", - "epoch: 39 step: 81, loss is 0.896456241607666\n", - "epoch: 39 step: 82, loss is 0.8790334463119507\n", - "epoch: 39 step: 83, loss is 0.8255720138549805\n", - "epoch: 39 step: 84, loss is 0.8690876960754395\n", - "epoch: 39 step: 85, loss is 0.9144492149353027\n", - "epoch: 39 step: 86, loss is 0.9540635347366333\n", - "epoch: 39 step: 87, loss is 0.8606998920440674\n", - "epoch: 39 step: 88, loss is 0.8322345018386841\n", - "epoch: 39 step: 89, loss is 0.8087448477745056\n", - "epoch: 39 step: 90, loss is 0.9061346054077148\n", - "epoch: 39 step: 91, loss is 0.8814910650253296\n", - "epoch: 39 step: 92, loss is 0.9104195237159729\n", - "epoch: 39 step: 93, loss is 0.806530237197876\n", - "epoch: 39 step: 94, loss is 0.8854644894599915\n", - "epoch: 39 step: 95, loss is 0.9003764390945435\n", - "epoch: 39 step: 96, loss is 0.9119036197662354\n", - "epoch: 39 step: 97, loss is 0.8539155721664429\n", - "epoch: 39 step: 98, loss is 0.966382622718811\n", - "epoch: 39 step: 99, loss is 0.9003664255142212\n", - "epoch: 39 step: 100, loss is 0.874913215637207\n", - "epoch: 39 step: 101, loss is 0.8580418229103088\n", - "epoch: 39 step: 102, loss is 0.878940999507904\n", - "epoch: 39 step: 103, loss is 0.8316534757614136\n", - "epoch: 39 step: 104, loss is 0.9011969566345215\n", - "epoch: 39 step: 105, loss is 0.8512711524963379\n", - "epoch: 39 step: 106, loss is 0.9250340461730957\n", - "epoch: 39 step: 107, loss is 0.8459631204605103\n", - "epoch: 39 step: 108, loss is 0.8526691198348999\n", - "epoch: 39 step: 109, loss is 0.8753492832183838\n", - "epoch: 39 step: 110, loss is 0.8582953214645386\n", - "epoch: 39 step: 111, loss is 0.8176575899124146\n", - "epoch: 39 step: 112, loss is 0.8801053166389465\n", - "epoch: 39 step: 113, loss is 0.8328306674957275\n", - "epoch: 39 step: 114, loss is 0.9638676643371582\n", - "epoch: 39 step: 115, loss is 0.9101030826568604\n", - "epoch: 39 step: 116, loss is 0.8906930088996887\n", - "epoch: 39 step: 117, loss is 0.8933236598968506\n", - "epoch: 39 step: 118, loss is 0.8549261093139648\n", - "epoch: 39 step: 119, loss is 0.8882817029953003\n", - "epoch: 39 step: 120, loss is 0.8730419874191284\n", - "epoch: 39 step: 121, loss is 0.8845840692520142\n", - "epoch: 39 step: 122, loss is 0.9062395095825195\n", - "epoch: 39 step: 123, loss is 0.9084655046463013\n", - "epoch: 39 step: 124, loss is 0.8796606063842773\n", - "epoch: 39 step: 125, loss is 0.9037388563156128\n", - "epoch: 39 step: 126, loss is 0.8589247465133667\n", - "epoch: 39 step: 127, loss is 0.8514553308486938\n", - "epoch: 39 step: 128, loss is 0.8845252990722656\n", - "epoch: 39 step: 129, loss is 0.8582234382629395\n", - "epoch: 39 step: 130, loss is 0.8410537838935852\n", - "epoch: 39 step: 131, loss is 0.9522879123687744\n", - "epoch: 39 step: 132, loss is 0.9310232996940613\n", - "epoch: 39 step: 133, loss is 0.8724864721298218\n", - "epoch: 39 step: 134, loss is 0.8914147615432739\n", - "epoch: 39 step: 135, loss is 0.8486027717590332\n", - "epoch: 39 step: 136, loss is 0.8653729557991028\n", - "epoch: 39 step: 137, loss is 0.8387752175331116\n", - "epoch: 39 step: 138, loss is 0.9586123824119568\n", - "epoch: 39 step: 139, loss is 0.9123362898826599\n", - "epoch: 39 step: 140, loss is 0.9376376867294312\n", - "epoch: 39 step: 141, loss is 0.8917154669761658\n", - "epoch: 39 step: 142, loss is 0.85279381275177\n", - "epoch: 39 step: 143, loss is 0.8488315939903259\n", - "epoch: 39 step: 144, loss is 0.8892083168029785\n", - "epoch: 39 step: 145, loss is 0.8788743615150452\n", - "epoch: 39 step: 146, loss is 0.9256724715232849\n", - "epoch: 39 step: 147, loss is 0.8653937578201294\n", - "epoch: 39 step: 148, loss is 0.9412431120872498\n", - "epoch: 39 step: 149, loss is 0.9005237221717834\n", - "epoch: 39 step: 150, loss is 0.8837241530418396\n", - "epoch: 39 step: 151, loss is 0.9084970951080322\n", - "epoch: 39 step: 152, loss is 0.933533251285553\n", - "epoch: 39 step: 153, loss is 0.8947114944458008\n", - "epoch: 39 step: 154, loss is 0.8302844166755676\n", - "epoch: 39 step: 155, loss is 0.8581252098083496\n", - "epoch: 39 step: 156, loss is 0.8931020498275757\n", - "epoch: 39 step: 157, loss is 0.8387654423713684\n", - "epoch: 39 step: 158, loss is 0.8659118413925171\n", - "epoch: 39 step: 159, loss is 0.9112050533294678\n", - "epoch: 39 step: 160, loss is 0.8774600028991699\n", - "epoch: 39 step: 161, loss is 0.9333910942077637\n", - "epoch: 39 step: 162, loss is 0.807689368724823\n", - "epoch: 39 step: 163, loss is 0.8876700401306152\n", - "epoch: 39 step: 164, loss is 0.9277569055557251\n", - "epoch: 39 step: 165, loss is 0.8392190933227539\n", - "epoch: 39 step: 166, loss is 0.9012026190757751\n", - "epoch: 39 step: 167, loss is 0.8890141248703003\n", - "epoch: 39 step: 168, loss is 0.8833734393119812\n", - "epoch: 39 step: 169, loss is 0.9492493271827698\n", - "epoch: 39 step: 170, loss is 0.908758282661438\n", - "epoch: 39 step: 171, loss is 0.9744986891746521\n", - "epoch: 39 step: 172, loss is 0.8908541202545166\n", - "epoch: 39 step: 173, loss is 0.89945387840271\n", - "epoch: 39 step: 174, loss is 0.8402144908905029\n", - "epoch: 39 step: 175, loss is 0.9068995714187622\n", - "epoch: 39 step: 176, loss is 0.8955084085464478\n", - "epoch: 39 step: 177, loss is 0.8400992155075073\n", - "epoch: 39 step: 178, loss is 0.9114003777503967\n", - "epoch: 39 step: 179, loss is 0.9817430377006531\n", - "epoch: 39 step: 180, loss is 0.8850396871566772\n", - "epoch: 39 step: 181, loss is 0.8664795160293579\n", - "epoch: 39 step: 182, loss is 0.8601346015930176\n", - "epoch: 39 step: 183, loss is 0.9466091394424438\n", - "epoch: 39 step: 184, loss is 0.8960914611816406\n", - "epoch: 39 step: 185, loss is 0.9314067959785461\n", - "epoch: 39 step: 186, loss is 0.9052322506904602\n", - "epoch: 39 step: 187, loss is 0.9361927509307861\n", - "epoch: 39 step: 188, loss is 0.8847562670707703\n", - "epoch: 39 step: 189, loss is 0.9764125347137451\n", - "epoch: 39 step: 190, loss is 0.8880001902580261\n", - "epoch: 39 step: 191, loss is 0.8959442377090454\n", - "epoch: 39 step: 192, loss is 0.8160576820373535\n", - "epoch: 39 step: 193, loss is 0.8572779297828674\n", - "epoch: 39 step: 194, loss is 0.870726466178894\n", - "epoch: 39 step: 195, loss is 0.9026192426681519\n", - "Train epoch time: 104825.320 ms, per step time: 537.566 ms\n", - "epoch: 40 step: 1, loss is 0.8851234912872314\n", - "epoch: 40 step: 2, loss is 0.8387653827667236\n", - "epoch: 40 step: 3, loss is 0.8830152750015259\n", - "epoch: 40 step: 4, loss is 0.8329616785049438\n", - "epoch: 40 step: 5, loss is 0.8500375747680664\n", - "epoch: 40 step: 6, loss is 0.8733106851577759\n", - "epoch: 40 step: 7, loss is 0.8880319595336914\n", - "epoch: 40 step: 8, loss is 0.8699027299880981\n", - "epoch: 40 step: 9, loss is 0.9004031419754028\n", - "epoch: 40 step: 10, loss is 0.8964098691940308\n", - "epoch: 40 step: 11, loss is 0.899456262588501\n", - "epoch: 40 step: 12, loss is 0.8893042802810669\n", - "epoch: 40 step: 13, loss is 0.8464663028717041\n", - "epoch: 40 step: 14, loss is 0.8593541979789734\n", - "epoch: 40 step: 15, loss is 0.904763400554657\n", - "epoch: 40 step: 16, loss is 0.8689329624176025\n", - "epoch: 40 step: 17, loss is 0.8954069018363953\n", - "epoch: 40 step: 18, loss is 0.8645673990249634\n", - "epoch: 40 step: 19, loss is 0.8800634145736694\n", - "epoch: 40 step: 20, loss is 0.9918292760848999\n", - "epoch: 40 step: 21, loss is 0.8588066101074219\n", - "epoch: 40 step: 22, loss is 0.821401834487915\n", - "epoch: 40 step: 23, loss is 0.8418498039245605\n", - "epoch: 40 step: 24, loss is 0.9312494397163391\n", - "epoch: 40 step: 25, loss is 0.8298090100288391\n", - "epoch: 40 step: 26, loss is 0.8266054391860962\n", - "epoch: 40 step: 27, loss is 0.8716622591018677\n", - "epoch: 40 step: 28, loss is 0.8610857725143433\n", - "epoch: 40 step: 29, loss is 0.8384156227111816\n", - "epoch: 40 step: 30, loss is 0.8949705362319946\n", - "epoch: 40 step: 31, loss is 0.9197995662689209\n", - "epoch: 40 step: 32, loss is 0.8539305925369263\n", - "epoch: 40 step: 33, loss is 0.9472203254699707\n", - "epoch: 40 step: 34, loss is 0.8451520204544067\n", - "epoch: 40 step: 35, loss is 0.8517283797264099\n", - "epoch: 40 step: 36, loss is 0.80213463306427\n", - "epoch: 40 step: 37, loss is 0.8429053425788879\n", - "epoch: 40 step: 38, loss is 0.8992063999176025\n", - "epoch: 40 step: 39, loss is 0.8799428939819336\n", - "epoch: 40 step: 40, loss is 0.859926700592041\n", - "epoch: 40 step: 41, loss is 0.8412423133850098\n", - "epoch: 40 step: 42, loss is 0.9253013730049133\n", - "epoch: 40 step: 43, loss is 0.833931028842926\n", - "epoch: 40 step: 44, loss is 0.8247307538986206\n", - "epoch: 40 step: 45, loss is 0.9064934253692627\n", - "epoch: 40 step: 46, loss is 0.8344542384147644\n", - "epoch: 40 step: 47, loss is 0.8230990171432495\n", - "epoch: 40 step: 48, loss is 0.8442429304122925\n", - "epoch: 40 step: 49, loss is 0.9023276567459106\n", - "epoch: 40 step: 50, loss is 0.8159782290458679\n", - "epoch: 40 step: 51, loss is 0.7803122401237488\n", - "epoch: 40 step: 52, loss is 0.899043619632721\n", - "epoch: 40 step: 53, loss is 0.8936437368392944\n", - "epoch: 40 step: 54, loss is 0.8918968439102173\n", - "epoch: 40 step: 55, loss is 0.8967644572257996\n", - "epoch: 40 step: 56, loss is 0.8742477893829346\n", - "epoch: 40 step: 57, loss is 0.8631412982940674\n", - "epoch: 40 step: 58, loss is 0.8607645034790039\n", - "epoch: 40 step: 59, loss is 0.9121779799461365\n", - "epoch: 40 step: 60, loss is 0.8896794319152832\n", - "epoch: 40 step: 61, loss is 0.9428945183753967\n", - "epoch: 40 step: 62, loss is 0.883753776550293\n", - "epoch: 40 step: 63, loss is 0.9169254899024963\n", - "epoch: 40 step: 64, loss is 0.9192215204238892\n", - "epoch: 40 step: 65, loss is 0.8570241928100586\n", - "epoch: 40 step: 66, loss is 0.8706960678100586\n", - "epoch: 40 step: 67, loss is 0.9097570180892944\n", - "epoch: 40 step: 68, loss is 0.8814102411270142\n", - "epoch: 40 step: 69, loss is 0.8036127686500549\n", - "epoch: 40 step: 70, loss is 0.9094939231872559\n", - "epoch: 40 step: 71, loss is 0.8332775831222534\n", - "epoch: 40 step: 72, loss is 0.9041279554367065\n", - "epoch: 40 step: 73, loss is 0.8735212087631226\n", - "epoch: 40 step: 74, loss is 0.825016975402832\n", - "epoch: 40 step: 75, loss is 0.9236082434654236\n", - "epoch: 40 step: 76, loss is 0.8707889318466187\n", - "epoch: 40 step: 77, loss is 0.9323348999023438\n", - "epoch: 40 step: 78, loss is 0.9359569549560547\n", - "epoch: 40 step: 79, loss is 0.8720421195030212\n", - "epoch: 40 step: 80, loss is 0.9097332954406738\n", - "epoch: 40 step: 81, loss is 0.8492221832275391\n", - "epoch: 40 step: 82, loss is 0.8324311971664429\n", - "epoch: 40 step: 83, loss is 0.8753854632377625\n", - "epoch: 40 step: 84, loss is 0.8173515796661377\n", - "epoch: 40 step: 85, loss is 0.8949519395828247\n", - "epoch: 40 step: 86, loss is 0.8931065797805786\n", - "epoch: 40 step: 87, loss is 0.8364624977111816\n", - "epoch: 40 step: 88, loss is 0.8630421757698059\n", - "epoch: 40 step: 89, loss is 0.8318980932235718\n", - "epoch: 40 step: 90, loss is 0.8778986930847168\n", - "epoch: 40 step: 91, loss is 0.8972828388214111\n", - "epoch: 40 step: 92, loss is 0.8785991072654724\n", - "epoch: 40 step: 93, loss is 0.907089352607727\n", - "epoch: 40 step: 94, loss is 0.8727007508277893\n", - "epoch: 40 step: 95, loss is 0.9328292608261108\n", - "epoch: 40 step: 96, loss is 0.8604423999786377\n", - "epoch: 40 step: 97, loss is 0.8766709566116333\n", - "epoch: 40 step: 98, loss is 0.9485180377960205\n", - "epoch: 40 step: 99, loss is 0.9245548844337463\n", - "epoch: 40 step: 100, loss is 0.875493049621582\n", - "epoch: 40 step: 101, loss is 0.8908942937850952\n", - "epoch: 40 step: 102, loss is 0.8791377544403076\n", - "epoch: 40 step: 103, loss is 0.8919621706008911\n", - "epoch: 40 step: 104, loss is 0.8836909532546997\n", - "epoch: 40 step: 105, loss is 0.8924317955970764\n", - "epoch: 40 step: 106, loss is 0.9419810175895691\n", - "epoch: 40 step: 107, loss is 0.9120110869407654\n", - "epoch: 40 step: 108, loss is 0.8465275764465332\n", - "epoch: 40 step: 109, loss is 0.8785563707351685\n", - "epoch: 40 step: 110, loss is 0.9054582118988037\n", - "epoch: 40 step: 111, loss is 0.8577967882156372\n", - "epoch: 40 step: 112, loss is 0.8663351535797119\n", - "epoch: 40 step: 113, loss is 0.8312288522720337\n", - "epoch: 40 step: 114, loss is 0.904059648513794\n", - "epoch: 40 step: 115, loss is 0.877544641494751\n", - "epoch: 40 step: 116, loss is 0.8869988918304443\n", - "epoch: 40 step: 117, loss is 0.903724730014801\n", - "epoch: 40 step: 118, loss is 0.8916617035865784\n", - "epoch: 40 step: 119, loss is 0.8024028539657593\n", - "epoch: 40 step: 120, loss is 0.9454323053359985\n", - "epoch: 40 step: 121, loss is 0.8825303316116333\n", - "epoch: 40 step: 122, loss is 0.9104115962982178\n", - "epoch: 40 step: 123, loss is 0.8717929124832153\n", - "epoch: 40 step: 124, loss is 0.8908679485321045\n", - "epoch: 40 step: 125, loss is 0.8974992036819458\n", - "epoch: 40 step: 126, loss is 0.8960497379302979\n", - "epoch: 40 step: 127, loss is 0.8568652868270874\n", - "epoch: 40 step: 128, loss is 0.8469300270080566\n", - "epoch: 40 step: 129, loss is 0.8961756229400635\n", - "epoch: 40 step: 130, loss is 0.8992486000061035\n", - "epoch: 40 step: 131, loss is 0.8704785108566284\n", - "epoch: 40 step: 132, loss is 0.902604341506958\n", - "epoch: 40 step: 133, loss is 0.8849173784255981\n", - "epoch: 40 step: 134, loss is 0.8849829435348511\n", - "epoch: 40 step: 135, loss is 0.9028277397155762\n", - "epoch: 40 step: 136, loss is 0.9375927448272705\n", - "epoch: 40 step: 137, loss is 0.9122540950775146\n", - "epoch: 40 step: 138, loss is 0.8627878427505493\n", - "epoch: 40 step: 139, loss is 0.9118070602416992\n", - "epoch: 40 step: 140, loss is 0.8616949915885925\n", - "epoch: 40 step: 141, loss is 0.8577849268913269\n", - "epoch: 40 step: 142, loss is 0.9246078729629517\n", - "epoch: 40 step: 143, loss is 0.866975724697113\n", - "epoch: 40 step: 144, loss is 0.8619215488433838\n", - "epoch: 40 step: 145, loss is 0.9103195667266846\n", - "epoch: 40 step: 146, loss is 0.9210906028747559\n", - "epoch: 40 step: 147, loss is 0.8680026531219482\n", - "epoch: 40 step: 148, loss is 0.8251380920410156\n", - "epoch: 40 step: 149, loss is 0.8463174700737\n", - "epoch: 40 step: 150, loss is 0.9118173122406006\n", - "epoch: 40 step: 151, loss is 0.9314653277397156\n", - "epoch: 40 step: 152, loss is 0.9237564206123352\n", - "epoch: 40 step: 153, loss is 0.8302289247512817\n", - "epoch: 40 step: 154, loss is 0.835802435874939\n", - "epoch: 40 step: 155, loss is 0.8791258335113525\n", - "epoch: 40 step: 156, loss is 0.9399016499519348\n", - "epoch: 40 step: 157, loss is 0.8605079054832458\n", - "epoch: 40 step: 158, loss is 0.9036983847618103\n", - "epoch: 40 step: 159, loss is 0.8914352059364319\n", - "epoch: 40 step: 160, loss is 0.9488334655761719\n", - "epoch: 40 step: 161, loss is 0.9103049039840698\n", - "epoch: 40 step: 162, loss is 0.8704754114151001\n", - "epoch: 40 step: 163, loss is 0.8842976093292236\n", - "epoch: 40 step: 164, loss is 0.8546466827392578\n", - "epoch: 40 step: 165, loss is 0.8507143259048462\n", - "epoch: 40 step: 166, loss is 0.8573259711265564\n", - "epoch: 40 step: 167, loss is 0.8737185001373291\n", - "epoch: 40 step: 168, loss is 0.8979017734527588\n", - "epoch: 40 step: 169, loss is 0.8496789932250977\n", - "epoch: 40 step: 170, loss is 0.8904184103012085\n", - "epoch: 40 step: 171, loss is 0.8918924331665039\n", - "epoch: 40 step: 172, loss is 0.8876844644546509\n", - "epoch: 40 step: 173, loss is 0.8999760150909424\n", - "epoch: 40 step: 174, loss is 0.895128071308136\n", - "epoch: 40 step: 175, loss is 0.8505512475967407\n", - "epoch: 40 step: 176, loss is 0.9484850168228149\n", - "epoch: 40 step: 177, loss is 0.930647611618042\n", - "epoch: 40 step: 178, loss is 0.8815802335739136\n", - "epoch: 40 step: 179, loss is 0.8763477802276611\n", - "epoch: 40 step: 180, loss is 0.891345202922821\n", - "epoch: 40 step: 181, loss is 0.8182728290557861\n", - "epoch: 40 step: 182, loss is 0.8512617349624634\n", - "epoch: 40 step: 183, loss is 0.949865460395813\n", - "epoch: 40 step: 184, loss is 0.821356475353241\n", - "epoch: 40 step: 185, loss is 0.8953803181648254\n", - "epoch: 40 step: 186, loss is 0.911920428276062\n", - "epoch: 40 step: 187, loss is 0.9853698015213013\n", - "epoch: 40 step: 188, loss is 0.8613886833190918\n", - "epoch: 40 step: 189, loss is 0.8839408159255981\n", - "epoch: 40 step: 190, loss is 0.8179978728294373\n", - "epoch: 40 step: 191, loss is 0.9102081060409546\n", - "epoch: 40 step: 192, loss is 0.8488866090774536\n", - "epoch: 40 step: 193, loss is 0.8513681888580322\n", - "epoch: 40 step: 194, loss is 0.8531274199485779\n", - "epoch: 40 step: 195, loss is 0.842171311378479\n", - "Train epoch time: 109661.694 ms, per step time: 562.368 ms\n", - "epoch: 41 step: 1, loss is 0.8618067502975464\n", - "epoch: 41 step: 2, loss is 0.878968358039856\n", - "epoch: 41 step: 3, loss is 0.859882116317749\n", - "epoch: 41 step: 4, loss is 0.8857802152633667\n", - "epoch: 41 step: 5, loss is 0.8492990136146545\n", - "epoch: 41 step: 6, loss is 0.8154758214950562\n", - "epoch: 41 step: 7, loss is 0.8833035826683044\n", - "epoch: 41 step: 8, loss is 0.8062804937362671\n", - "epoch: 41 step: 9, loss is 0.8593360781669617\n", - "epoch: 41 step: 10, loss is 0.8572665452957153\n", - "epoch: 41 step: 11, loss is 0.8745375275611877\n", - "epoch: 41 step: 12, loss is 0.789219856262207\n", - "epoch: 41 step: 13, loss is 0.8631721138954163\n", - "epoch: 41 step: 14, loss is 0.832859992980957\n", - "epoch: 41 step: 15, loss is 0.8729110956192017\n", - "epoch: 41 step: 16, loss is 0.8440735340118408\n", - "epoch: 41 step: 17, loss is 0.8444580435752869\n", - "epoch: 41 step: 18, loss is 0.903781533241272\n", - "epoch: 41 step: 19, loss is 0.82032310962677\n", - "epoch: 41 step: 20, loss is 0.8752762675285339\n", - "epoch: 41 step: 21, loss is 0.8854423761367798\n", - "epoch: 41 step: 22, loss is 0.8759193420410156\n", - "epoch: 41 step: 23, loss is 0.9510802030563354\n", - "epoch: 41 step: 24, loss is 0.8492807149887085\n", - "epoch: 41 step: 25, loss is 0.999866247177124\n", - "epoch: 41 step: 26, loss is 0.8750281929969788\n", - "epoch: 41 step: 27, loss is 0.886038601398468\n", - "epoch: 41 step: 28, loss is 0.8495041728019714\n", - "epoch: 41 step: 29, loss is 0.9202085733413696\n", - "epoch: 41 step: 30, loss is 0.8238973617553711\n", - "epoch: 41 step: 31, loss is 0.8590933084487915\n", - "epoch: 41 step: 32, loss is 0.8466448783874512\n", - "epoch: 41 step: 33, loss is 0.8425939083099365\n", - "epoch: 41 step: 34, loss is 0.810389518737793\n", - "epoch: 41 step: 35, loss is 0.9089317917823792\n", - "epoch: 41 step: 36, loss is 0.8546086549758911\n", - "epoch: 41 step: 37, loss is 0.8167605400085449\n", - "epoch: 41 step: 38, loss is 0.8202768564224243\n", - "epoch: 41 step: 39, loss is 0.8257353901863098\n", - "epoch: 41 step: 40, loss is 0.8367618322372437\n", - "epoch: 41 step: 41, loss is 0.8686001300811768\n", - "epoch: 41 step: 42, loss is 0.8135358095169067\n", - "epoch: 41 step: 43, loss is 0.8717283010482788\n", - "epoch: 41 step: 44, loss is 0.8612308502197266\n", - "epoch: 41 step: 45, loss is 0.8421732783317566\n", - "epoch: 41 step: 46, loss is 0.8343643546104431\n", - "epoch: 41 step: 47, loss is 0.8678110241889954\n", - "epoch: 41 step: 48, loss is 0.8955135345458984\n", - "epoch: 41 step: 49, loss is 0.8342581391334534\n", - "epoch: 41 step: 50, loss is 0.8171234726905823\n", - "epoch: 41 step: 51, loss is 0.8400593400001526\n", - "epoch: 41 step: 52, loss is 0.8905632495880127\n", - "epoch: 41 step: 53, loss is 0.8648943901062012\n", - "epoch: 41 step: 54, loss is 0.8463799953460693\n", - "epoch: 41 step: 55, loss is 0.9434037804603577\n", - "epoch: 41 step: 56, loss is 0.8762432336807251\n", - "epoch: 41 step: 57, loss is 0.8036152124404907\n", - "epoch: 41 step: 58, loss is 0.8987679481506348\n", - "epoch: 41 step: 59, loss is 0.8129253387451172\n", - "epoch: 41 step: 60, loss is 0.8400129675865173\n", - "epoch: 41 step: 61, loss is 0.8241201043128967\n", - "epoch: 41 step: 62, loss is 0.9228696227073669\n", - "epoch: 41 step: 63, loss is 0.9398709535598755\n", - "epoch: 41 step: 64, loss is 0.9271838665008545\n", - "epoch: 41 step: 65, loss is 0.8938474655151367\n", - "epoch: 41 step: 66, loss is 0.8989920020103455\n", - "epoch: 41 step: 67, loss is 0.8572782278060913\n", - "epoch: 41 step: 68, loss is 0.8624463081359863\n", - "epoch: 41 step: 69, loss is 0.8770366907119751\n", - "epoch: 41 step: 70, loss is 0.856779932975769\n", - "epoch: 41 step: 71, loss is 0.8851869106292725\n", - "epoch: 41 step: 72, loss is 0.9122754335403442\n", - "epoch: 41 step: 73, loss is 0.9410349130630493\n", - "epoch: 41 step: 74, loss is 0.847427248954773\n", - "epoch: 41 step: 75, loss is 0.9520801305770874\n", - "epoch: 41 step: 76, loss is 0.8619092702865601\n", - "epoch: 41 step: 77, loss is 0.9065008163452148\n", - "epoch: 41 step: 78, loss is 0.8984924554824829\n", - "epoch: 41 step: 79, loss is 0.9368110299110413\n", - "epoch: 41 step: 80, loss is 0.8906735777854919\n", - "epoch: 41 step: 81, loss is 0.8947526812553406\n", - "epoch: 41 step: 82, loss is 0.8208470344543457\n", - "epoch: 41 step: 83, loss is 0.8920199871063232\n", - "epoch: 41 step: 84, loss is 0.8303755521774292\n", - "epoch: 41 step: 85, loss is 0.8802638053894043\n", - "epoch: 41 step: 86, loss is 0.8867618441581726\n", - "epoch: 41 step: 87, loss is 0.8940666317939758\n", - "epoch: 41 step: 88, loss is 0.8446831703186035\n", - "epoch: 41 step: 89, loss is 0.8172906637191772\n", - "epoch: 41 step: 90, loss is 0.8237570524215698\n", - "epoch: 41 step: 91, loss is 0.8549254536628723\n", - "epoch: 41 step: 92, loss is 0.8722318410873413\n", - "epoch: 41 step: 93, loss is 0.8188673257827759\n", - "epoch: 41 step: 94, loss is 0.8566056489944458\n", - "epoch: 41 step: 95, loss is 0.8834047317504883\n", - "epoch: 41 step: 96, loss is 0.9314032196998596\n", - "epoch: 41 step: 97, loss is 0.896205484867096\n", - "epoch: 41 step: 98, loss is 0.8750560283660889\n", - "epoch: 41 step: 99, loss is 0.8571526408195496\n", - "epoch: 41 step: 100, loss is 0.8289397954940796\n", - "epoch: 41 step: 101, loss is 0.8239650130271912\n", - "epoch: 41 step: 102, loss is 0.8106339573860168\n", - "epoch: 41 step: 103, loss is 0.8450162410736084\n", - "epoch: 41 step: 104, loss is 0.8610562086105347\n", - "epoch: 41 step: 105, loss is 0.8680316805839539\n", - "epoch: 41 step: 106, loss is 0.8439693450927734\n", - "epoch: 41 step: 107, loss is 0.8370149731636047\n", - "epoch: 41 step: 108, loss is 0.7954291701316833\n", - "epoch: 41 step: 109, loss is 0.8636958599090576\n", - "epoch: 41 step: 110, loss is 0.9023556113243103\n", - "epoch: 41 step: 111, loss is 0.9075411558151245\n", - "epoch: 41 step: 112, loss is 0.8832035064697266\n", - "epoch: 41 step: 113, loss is 0.8567056655883789\n", - "epoch: 41 step: 114, loss is 0.8847880959510803\n", - "epoch: 41 step: 115, loss is 0.8463848829269409\n", - "epoch: 41 step: 116, loss is 0.9032496213912964\n", - "epoch: 41 step: 117, loss is 0.8129565715789795\n", - "epoch: 41 step: 118, loss is 0.8356386423110962\n", - "epoch: 41 step: 119, loss is 0.845257043838501\n", - "epoch: 41 step: 120, loss is 0.8531070947647095\n", - "epoch: 41 step: 121, loss is 0.8797612190246582\n", - "epoch: 41 step: 122, loss is 0.8757193088531494\n", - "epoch: 41 step: 123, loss is 0.8673896789550781\n", - "epoch: 41 step: 124, loss is 0.8790965676307678\n", - "epoch: 41 step: 125, loss is 0.9141356945037842\n", - "epoch: 41 step: 126, loss is 0.85257887840271\n", - "epoch: 41 step: 127, loss is 0.9249833226203918\n", - "epoch: 41 step: 128, loss is 0.843304455280304\n", - "epoch: 41 step: 129, loss is 0.8694417476654053\n", - "epoch: 41 step: 130, loss is 0.9708907604217529\n", - "epoch: 41 step: 131, loss is 0.8083999156951904\n", - "epoch: 41 step: 132, loss is 0.8010560274124146\n", - "epoch: 41 step: 133, loss is 0.8959842920303345\n", - "epoch: 41 step: 134, loss is 0.9247763156890869\n", - "epoch: 41 step: 135, loss is 0.885239839553833\n", - "epoch: 41 step: 136, loss is 0.9220145344734192\n", - "epoch: 41 step: 137, loss is 0.8627980947494507\n", - "epoch: 41 step: 138, loss is 0.8013051152229309\n", - "epoch: 41 step: 139, loss is 0.8849483728408813\n", - "epoch: 41 step: 140, loss is 0.9494187831878662\n", - "epoch: 41 step: 141, loss is 0.8294709920883179\n", - "epoch: 41 step: 142, loss is 0.8639086484909058\n", - "epoch: 41 step: 143, loss is 0.9001109600067139\n", - "epoch: 41 step: 144, loss is 0.8381350040435791\n", - "epoch: 41 step: 145, loss is 0.8885253667831421\n", - "epoch: 41 step: 146, loss is 0.846118152141571\n", - "epoch: 41 step: 147, loss is 0.8563376665115356\n", - "epoch: 41 step: 148, loss is 0.8879783153533936\n", - "epoch: 41 step: 149, loss is 0.877179741859436\n", - "epoch: 41 step: 150, loss is 0.9107189774513245\n", - "epoch: 41 step: 151, loss is 0.9207987785339355\n", - "epoch: 41 step: 152, loss is 0.8938964605331421\n", - "epoch: 41 step: 153, loss is 0.8833598494529724\n", - "epoch: 41 step: 154, loss is 0.8983395099639893\n", - "epoch: 41 step: 155, loss is 0.9261085987091064\n", - "epoch: 41 step: 156, loss is 0.9456740021705627\n", - "epoch: 41 step: 157, loss is 0.9052423238754272\n", - "epoch: 41 step: 158, loss is 0.8480076789855957\n", - "epoch: 41 step: 159, loss is 0.8339735865592957\n", - "epoch: 41 step: 160, loss is 0.8606916666030884\n", - "epoch: 41 step: 161, loss is 0.880690336227417\n", - "epoch: 41 step: 162, loss is 0.8791908025741577\n", - "epoch: 41 step: 163, loss is 0.8408814668655396\n", - "epoch: 41 step: 164, loss is 0.8652082085609436\n", - "epoch: 41 step: 165, loss is 0.8883305191993713\n", - "epoch: 41 step: 166, loss is 0.8621140718460083\n", - "epoch: 41 step: 167, loss is 0.869258463382721\n", - "epoch: 41 step: 168, loss is 0.8321027755737305\n", - "epoch: 41 step: 169, loss is 0.8394078016281128\n", - "epoch: 41 step: 170, loss is 0.8942273855209351\n", - "epoch: 41 step: 171, loss is 0.8461000919342041\n", - "epoch: 41 step: 172, loss is 0.8614010810852051\n", - "epoch: 41 step: 173, loss is 0.8483925461769104\n", - "epoch: 41 step: 174, loss is 0.8731878399848938\n", - "epoch: 41 step: 175, loss is 0.8125861883163452\n", - "epoch: 41 step: 176, loss is 0.7947521209716797\n", - "epoch: 41 step: 177, loss is 0.9045981168746948\n", - "epoch: 41 step: 178, loss is 0.9216893911361694\n", - "epoch: 41 step: 179, loss is 0.9175727367401123\n", - "epoch: 41 step: 180, loss is 0.8301849365234375\n", - "epoch: 41 step: 181, loss is 0.873075008392334\n", - "epoch: 41 step: 182, loss is 0.8370826244354248\n", - "epoch: 41 step: 183, loss is 0.8435347676277161\n", - "epoch: 41 step: 184, loss is 0.9307310581207275\n", - "epoch: 41 step: 185, loss is 0.916243314743042\n", - "epoch: 41 step: 186, loss is 0.8576066493988037\n", - "epoch: 41 step: 187, loss is 0.927433967590332\n", - "epoch: 41 step: 188, loss is 0.8260948061943054\n", - "epoch: 41 step: 189, loss is 0.9360485076904297\n", - "epoch: 41 step: 190, loss is 0.8575282692909241\n", - "epoch: 41 step: 191, loss is 0.8777022361755371\n", - "epoch: 41 step: 192, loss is 0.9341365098953247\n", - "epoch: 41 step: 193, loss is 0.8951187133789062\n", - "epoch: 41 step: 194, loss is 0.9154071807861328\n", - "epoch: 41 step: 195, loss is 0.9125281572341919\n", - "Train epoch time: 101076.283 ms, per step time: 518.340 ms\n", - "epoch: 42 step: 1, loss is 0.8089779615402222\n", - "epoch: 42 step: 2, loss is 0.8644869923591614\n", - "epoch: 42 step: 3, loss is 0.8119103312492371\n", - "epoch: 42 step: 4, loss is 0.8407332897186279\n", - "epoch: 42 step: 5, loss is 0.878099799156189\n", - "epoch: 42 step: 6, loss is 0.8315229415893555\n", - "epoch: 42 step: 7, loss is 0.8036289811134338\n", - "epoch: 42 step: 8, loss is 0.8257417678833008\n", - "epoch: 42 step: 9, loss is 0.8769088387489319\n", - "epoch: 42 step: 10, loss is 0.8532992005348206\n", - "epoch: 42 step: 11, loss is 0.8349636793136597\n", - "epoch: 42 step: 12, loss is 0.8228226900100708\n", - "epoch: 42 step: 13, loss is 0.8221296072006226\n", - "epoch: 42 step: 14, loss is 0.8070749044418335\n", - "epoch: 42 step: 15, loss is 0.8150159120559692\n", - "epoch: 42 step: 16, loss is 0.8096538782119751\n", - "epoch: 42 step: 17, loss is 0.7774046063423157\n", - "epoch: 42 step: 18, loss is 0.8697662353515625\n", - "epoch: 42 step: 19, loss is 0.8677603602409363\n", - "epoch: 42 step: 20, loss is 0.8983956575393677\n", - "epoch: 42 step: 21, loss is 0.861465573310852\n", - "epoch: 42 step: 22, loss is 0.8955117464065552\n", - "epoch: 42 step: 23, loss is 0.8678150177001953\n", - "epoch: 42 step: 24, loss is 0.8251582384109497\n", - "epoch: 42 step: 25, loss is 0.8551746606826782\n", - "epoch: 42 step: 26, loss is 0.8440577983856201\n", - "epoch: 42 step: 27, loss is 0.8638566732406616\n", - "epoch: 42 step: 28, loss is 0.8645436763763428\n", - "epoch: 42 step: 29, loss is 0.8609243631362915\n", - "epoch: 42 step: 30, loss is 0.8043273687362671\n", - "epoch: 42 step: 31, loss is 0.8528478145599365\n", - "epoch: 42 step: 32, loss is 0.838059663772583\n", - "epoch: 42 step: 33, loss is 0.9104222655296326\n", - "epoch: 42 step: 34, loss is 0.8785349130630493\n", - "epoch: 42 step: 35, loss is 0.8559966087341309\n", - "epoch: 42 step: 36, loss is 0.8767120838165283\n", - "epoch: 42 step: 37, loss is 0.811253547668457\n", - "epoch: 42 step: 38, loss is 0.8244295120239258\n", - "epoch: 42 step: 39, loss is 0.8432196378707886\n", - "epoch: 42 step: 40, loss is 0.8452286720275879\n", - "epoch: 42 step: 41, loss is 0.8515384197235107\n", - "epoch: 42 step: 42, loss is 0.8795911073684692\n", - "epoch: 42 step: 43, loss is 0.8898458480834961\n", - "epoch: 42 step: 44, loss is 0.8207236528396606\n", - "epoch: 42 step: 45, loss is 0.8984067440032959\n", - "epoch: 42 step: 46, loss is 0.8878769278526306\n", - "epoch: 42 step: 47, loss is 0.8230024576187134\n", - "epoch: 42 step: 48, loss is 0.8531795740127563\n", - "epoch: 42 step: 49, loss is 0.8085325956344604\n", - "epoch: 42 step: 50, loss is 0.8255131244659424\n", - "epoch: 42 step: 51, loss is 0.8654004335403442\n", - "epoch: 42 step: 52, loss is 0.8093442916870117\n", - "epoch: 42 step: 53, loss is 0.8567377328872681\n", - "epoch: 42 step: 54, loss is 0.9493138790130615\n", - "epoch: 42 step: 55, loss is 0.8640762567520142\n", - "epoch: 42 step: 56, loss is 0.8181732892990112\n", - "epoch: 42 step: 57, loss is 0.849233090877533\n", - "epoch: 42 step: 58, loss is 0.8435302376747131\n", - "epoch: 42 step: 59, loss is 0.8764400482177734\n", - "epoch: 42 step: 60, loss is 0.8560871481895447\n", - "epoch: 42 step: 61, loss is 0.8245770931243896\n", - "epoch: 42 step: 62, loss is 0.8457933664321899\n", - "epoch: 42 step: 63, loss is 0.8329942226409912\n", - "epoch: 42 step: 64, loss is 0.8670783042907715\n", - "epoch: 42 step: 65, loss is 0.8092839121818542\n", - "epoch: 42 step: 66, loss is 0.8762713670730591\n", - "epoch: 42 step: 67, loss is 0.8721253871917725\n", - "epoch: 42 step: 68, loss is 0.8670223951339722\n", - "epoch: 42 step: 69, loss is 0.8507710695266724\n", - "epoch: 42 step: 70, loss is 0.8344552516937256\n", - "epoch: 42 step: 71, loss is 0.8241802453994751\n", - "epoch: 42 step: 72, loss is 0.8111439347267151\n", - "epoch: 42 step: 73, loss is 0.8438748121261597\n", - "epoch: 42 step: 74, loss is 0.8742424249649048\n", - "epoch: 42 step: 75, loss is 0.8726904392242432\n", - "epoch: 42 step: 76, loss is 0.850218653678894\n", - "epoch: 42 step: 77, loss is 0.8470457792282104\n", - "epoch: 42 step: 78, loss is 0.8624528050422668\n", - "epoch: 42 step: 79, loss is 0.834343433380127\n", - "epoch: 42 step: 80, loss is 0.8489726185798645\n", - "epoch: 42 step: 81, loss is 0.8357803821563721\n", - "epoch: 42 step: 82, loss is 0.8839561939239502\n", - "epoch: 42 step: 83, loss is 0.8739861249923706\n", - "epoch: 42 step: 84, loss is 0.8605704307556152\n", - "epoch: 42 step: 85, loss is 0.8114489912986755\n", - "epoch: 42 step: 86, loss is 0.8859652280807495\n", - "epoch: 42 step: 87, loss is 0.8449142575263977\n", - "epoch: 42 step: 88, loss is 0.830005407333374\n", - "epoch: 42 step: 89, loss is 0.868400514125824\n", - "epoch: 42 step: 90, loss is 0.885135293006897\n", - "epoch: 42 step: 91, loss is 0.8562017679214478\n", - "epoch: 42 step: 92, loss is 0.8647804260253906\n", - "epoch: 42 step: 93, loss is 0.8739472031593323\n", - "epoch: 42 step: 94, loss is 0.8252691030502319\n", - "epoch: 42 step: 95, loss is 0.8628320693969727\n", - "epoch: 42 step: 96, loss is 0.8924381732940674\n", - "epoch: 42 step: 97, loss is 0.8443622589111328\n", - "epoch: 42 step: 98, loss is 0.8117328882217407\n", - "epoch: 42 step: 99, loss is 0.8545185327529907\n", - "epoch: 42 step: 100, loss is 0.8547579050064087\n", - "epoch: 42 step: 101, loss is 0.8376301527023315\n", - "epoch: 42 step: 102, loss is 0.8713126182556152\n", - "epoch: 42 step: 103, loss is 0.8685401678085327\n", - "epoch: 42 step: 104, loss is 0.8923622369766235\n", - "epoch: 42 step: 105, loss is 0.8097153306007385\n", - "epoch: 42 step: 106, loss is 0.8733646273612976\n", - "epoch: 42 step: 107, loss is 0.8296031355857849\n", - "epoch: 42 step: 108, loss is 0.8327970504760742\n", - "epoch: 42 step: 109, loss is 0.8926116228103638\n", - "epoch: 42 step: 110, loss is 0.8671724200248718\n", - "epoch: 42 step: 111, loss is 0.8336038589477539\n", - "epoch: 42 step: 112, loss is 0.9052085876464844\n", - "epoch: 42 step: 113, loss is 0.8344736099243164\n", - "epoch: 42 step: 114, loss is 0.8146159648895264\n", - "epoch: 42 step: 115, loss is 0.8312100172042847\n", - "epoch: 42 step: 116, loss is 0.9117698669433594\n", - "epoch: 42 step: 117, loss is 0.8652361631393433\n", - "epoch: 42 step: 118, loss is 0.8404426574707031\n", - "epoch: 42 step: 119, loss is 0.837387204170227\n", - "epoch: 42 step: 120, loss is 0.9015281200408936\n", - "epoch: 42 step: 121, loss is 0.9084380269050598\n", - "epoch: 42 step: 122, loss is 0.8683476448059082\n", - "epoch: 42 step: 123, loss is 0.8659813404083252\n", - "epoch: 42 step: 124, loss is 0.8215182423591614\n", - "epoch: 42 step: 125, loss is 0.8680877685546875\n", - "epoch: 42 step: 126, loss is 0.7969065308570862\n", - "epoch: 42 step: 127, loss is 0.8423664569854736\n", - "epoch: 42 step: 128, loss is 0.8767988085746765\n", - "epoch: 42 step: 129, loss is 0.8997753858566284\n", - "epoch: 42 step: 130, loss is 0.8332815170288086\n", - "epoch: 42 step: 131, loss is 0.8471370935440063\n", - "epoch: 42 step: 132, loss is 0.8557276725769043\n", - "epoch: 42 step: 133, loss is 0.8950415849685669\n", - "epoch: 42 step: 134, loss is 0.84333336353302\n", - "epoch: 42 step: 135, loss is 0.8616927266120911\n", - "epoch: 42 step: 136, loss is 0.8685221672058105\n", - "epoch: 42 step: 137, loss is 0.8692147731781006\n", - "epoch: 42 step: 138, loss is 0.8464861512184143\n", - "epoch: 42 step: 139, loss is 0.8693275451660156\n", - "epoch: 42 step: 140, loss is 0.8784058690071106\n", - "epoch: 42 step: 141, loss is 0.8476649522781372\n", - "epoch: 42 step: 142, loss is 0.8064063787460327\n", - "epoch: 42 step: 143, loss is 0.9054412841796875\n", - "epoch: 42 step: 144, loss is 0.8571453094482422\n", - "epoch: 42 step: 145, loss is 0.9321569204330444\n", - "epoch: 42 step: 146, loss is 0.8750998973846436\n", - "epoch: 42 step: 147, loss is 0.907139778137207\n", - "epoch: 42 step: 148, loss is 0.8659070134162903\n", - "epoch: 42 step: 149, loss is 0.8510759472846985\n", - "epoch: 42 step: 150, loss is 0.8502603769302368\n", - "epoch: 42 step: 151, loss is 0.8500804901123047\n", - "epoch: 42 step: 152, loss is 0.8156150579452515\n", - "epoch: 42 step: 153, loss is 0.8733172416687012\n", - "epoch: 42 step: 154, loss is 0.850848913192749\n", - "epoch: 42 step: 155, loss is 0.8791963458061218\n", - "epoch: 42 step: 156, loss is 0.8015874028205872\n", - "epoch: 42 step: 157, loss is 0.8600988388061523\n", - "epoch: 42 step: 158, loss is 0.8457437753677368\n", - "epoch: 42 step: 159, loss is 0.8352266550064087\n", - "epoch: 42 step: 160, loss is 0.9183065891265869\n", - "epoch: 42 step: 161, loss is 0.8726166486740112\n", - "epoch: 42 step: 162, loss is 0.8349156975746155\n", - "epoch: 42 step: 163, loss is 0.8438750505447388\n", - "epoch: 42 step: 164, loss is 0.7972323894500732\n", - "epoch: 42 step: 165, loss is 0.8881043791770935\n", - "epoch: 42 step: 166, loss is 0.7695393562316895\n", - "epoch: 42 step: 167, loss is 0.9118347764015198\n", - "epoch: 42 step: 168, loss is 0.8156653642654419\n", - "epoch: 42 step: 169, loss is 0.8408712148666382\n", - "epoch: 42 step: 170, loss is 0.8774926662445068\n", - "epoch: 42 step: 171, loss is 0.8023203611373901\n", - "epoch: 42 step: 172, loss is 0.8694781064987183\n", - "epoch: 42 step: 173, loss is 0.8406541347503662\n", - "epoch: 42 step: 174, loss is 0.8344810009002686\n", - "epoch: 42 step: 175, loss is 0.8771547079086304\n", - "epoch: 42 step: 176, loss is 0.8694907426834106\n", - "epoch: 42 step: 177, loss is 0.8860297203063965\n", - "epoch: 42 step: 178, loss is 0.8535282611846924\n", - "epoch: 42 step: 179, loss is 0.8784891963005066\n", - "epoch: 42 step: 180, loss is 0.8673667907714844\n", - "epoch: 42 step: 181, loss is 0.885998010635376\n", - "epoch: 42 step: 182, loss is 0.8101425170898438\n", - "epoch: 42 step: 183, loss is 0.8581392765045166\n", - "epoch: 42 step: 184, loss is 0.8515086770057678\n", - "epoch: 42 step: 185, loss is 0.9192506074905396\n", - "epoch: 42 step: 186, loss is 0.813150942325592\n", - "epoch: 42 step: 187, loss is 0.8777002096176147\n", - "epoch: 42 step: 188, loss is 0.8682333827018738\n", - "epoch: 42 step: 189, loss is 0.8502902388572693\n", - "epoch: 42 step: 190, loss is 0.8853510022163391\n", - "epoch: 42 step: 191, loss is 0.8542659282684326\n", - "epoch: 42 step: 192, loss is 0.7935245037078857\n", - "epoch: 42 step: 193, loss is 0.849128007888794\n", - "epoch: 42 step: 194, loss is 0.8718112111091614\n", - "epoch: 42 step: 195, loss is 0.7927903532981873\n", - "Train epoch time: 104393.616 ms, per step time: 535.352 ms\n", - "epoch: 43 step: 1, loss is 0.8294597864151001\n", - "epoch: 43 step: 2, loss is 0.8970947265625\n", - "epoch: 43 step: 3, loss is 0.8604476451873779\n", - "epoch: 43 step: 4, loss is 0.8271983861923218\n", - "epoch: 43 step: 5, loss is 0.7679990530014038\n", - "epoch: 43 step: 6, loss is 0.814246654510498\n", - "epoch: 43 step: 7, loss is 0.7870493531227112\n", - "epoch: 43 step: 8, loss is 0.7868152856826782\n", - "epoch: 43 step: 9, loss is 0.8285168409347534\n", - "epoch: 43 step: 10, loss is 0.8607795238494873\n", - "epoch: 43 step: 11, loss is 0.8177116513252258\n", - "epoch: 43 step: 12, loss is 0.7858068346977234\n", - "epoch: 43 step: 13, loss is 0.8965579271316528\n", - "epoch: 43 step: 14, loss is 0.8615819215774536\n", - "epoch: 43 step: 15, loss is 0.8327744007110596\n", - "epoch: 43 step: 16, loss is 0.8430631756782532\n", - "epoch: 43 step: 17, loss is 0.8059245944023132\n", - "epoch: 43 step: 18, loss is 0.9019784927368164\n", - "epoch: 43 step: 19, loss is 0.8373185992240906\n", - "epoch: 43 step: 20, loss is 0.8920520544052124\n", - "epoch: 43 step: 21, loss is 0.8596215844154358\n", - "epoch: 43 step: 22, loss is 0.8344764113426208\n", - "epoch: 43 step: 23, loss is 0.8371864557266235\n", - "epoch: 43 step: 24, loss is 0.8886958360671997\n", - "epoch: 43 step: 25, loss is 0.8028319478034973\n", - "epoch: 43 step: 26, loss is 0.8226444721221924\n", - "epoch: 43 step: 27, loss is 0.8300784826278687\n", - "epoch: 43 step: 28, loss is 0.7710871696472168\n", - "epoch: 43 step: 29, loss is 0.8353962898254395\n", - "epoch: 43 step: 30, loss is 0.7986444234848022\n", - "epoch: 43 step: 31, loss is 0.8214825391769409\n", - "epoch: 43 step: 32, loss is 0.7964630126953125\n", - "epoch: 43 step: 33, loss is 0.8764124512672424\n", - "epoch: 43 step: 34, loss is 0.7796955704689026\n", - "epoch: 43 step: 35, loss is 0.8275998830795288\n", - "epoch: 43 step: 36, loss is 0.8654944896697998\n", - "epoch: 43 step: 37, loss is 0.8556229472160339\n", - "epoch: 43 step: 38, loss is 0.8409806489944458\n", - "epoch: 43 step: 39, loss is 0.8394410610198975\n", - "epoch: 43 step: 40, loss is 0.8231090903282166\n", - "epoch: 43 step: 41, loss is 0.8441316485404968\n", - "epoch: 43 step: 42, loss is 0.8980637788772583\n", - "epoch: 43 step: 43, loss is 0.8046373128890991\n", - "epoch: 43 step: 44, loss is 0.8214818835258484\n", - "epoch: 43 step: 45, loss is 0.8548122644424438\n", - "epoch: 43 step: 46, loss is 0.8148654699325562\n", - "epoch: 43 step: 47, loss is 0.8201409578323364\n", - "epoch: 43 step: 48, loss is 0.8499758839607239\n", - "epoch: 43 step: 49, loss is 0.8358092308044434\n", - "epoch: 43 step: 50, loss is 0.8226796388626099\n", - "epoch: 43 step: 51, loss is 0.8605965375900269\n", - "epoch: 43 step: 52, loss is 0.8365210294723511\n", - "epoch: 43 step: 53, loss is 0.759890079498291\n", - "epoch: 43 step: 54, loss is 0.8327456712722778\n", - "epoch: 43 step: 55, loss is 0.8741596341133118\n", - "epoch: 43 step: 56, loss is 0.9026631116867065\n", - "epoch: 43 step: 57, loss is 0.8553040623664856\n", - "epoch: 43 step: 58, loss is 0.9060505628585815\n", - "epoch: 43 step: 59, loss is 0.857209324836731\n", - "epoch: 43 step: 60, loss is 0.7948429584503174\n", - "epoch: 43 step: 61, loss is 0.7962688207626343\n", - "epoch: 43 step: 62, loss is 0.8637653589248657\n", - "epoch: 43 step: 63, loss is 0.8078010082244873\n", - "epoch: 43 step: 64, loss is 0.8711192011833191\n", - "epoch: 43 step: 65, loss is 0.7712925672531128\n", - "epoch: 43 step: 66, loss is 0.7980602979660034\n", - "epoch: 43 step: 67, loss is 0.8307641744613647\n", - "epoch: 43 step: 68, loss is 0.8084980249404907\n", - "epoch: 43 step: 69, loss is 0.9210799336433411\n", - "epoch: 43 step: 70, loss is 0.8832650184631348\n", - "epoch: 43 step: 71, loss is 0.873507022857666\n", - "epoch: 43 step: 72, loss is 0.8338415026664734\n", - "epoch: 43 step: 73, loss is 0.8717669248580933\n", - "epoch: 43 step: 74, loss is 0.7991918921470642\n", - "epoch: 43 step: 75, loss is 0.840673565864563\n", - "epoch: 43 step: 76, loss is 0.7988643646240234\n", - "epoch: 43 step: 77, loss is 0.8677003383636475\n", - "epoch: 43 step: 78, loss is 0.7734363079071045\n", - "epoch: 43 step: 79, loss is 0.7846817970275879\n", - "epoch: 43 step: 80, loss is 0.7889673709869385\n", - "epoch: 43 step: 81, loss is 0.8030487298965454\n", - "epoch: 43 step: 82, loss is 0.8372325301170349\n", - "epoch: 43 step: 83, loss is 0.7864566445350647\n", - "epoch: 43 step: 84, loss is 0.8571981191635132\n", - "epoch: 43 step: 85, loss is 0.8592720627784729\n", - "epoch: 43 step: 86, loss is 0.834925651550293\n", - "epoch: 43 step: 87, loss is 0.8302255868911743\n", - "epoch: 43 step: 88, loss is 0.806150496006012\n", - "epoch: 43 step: 89, loss is 0.8232361078262329\n", - "epoch: 43 step: 90, loss is 0.8831214904785156\n", - "epoch: 43 step: 91, loss is 0.8150962591171265\n", - "epoch: 43 step: 92, loss is 0.8546246886253357\n", - "epoch: 43 step: 93, loss is 0.8501337170600891\n", - "epoch: 43 step: 94, loss is 0.8255654573440552\n", - "epoch: 43 step: 95, loss is 0.8462241888046265\n", - "epoch: 43 step: 96, loss is 0.8206239938735962\n", - "epoch: 43 step: 97, loss is 0.8344476222991943\n", - "epoch: 43 step: 98, loss is 0.8239794969558716\n", - "epoch: 43 step: 99, loss is 0.8198047876358032\n", - "epoch: 43 step: 100, loss is 0.8275083303451538\n", - "epoch: 43 step: 101, loss is 0.8346121907234192\n", - "epoch: 43 step: 102, loss is 0.9012043476104736\n", - "epoch: 43 step: 103, loss is 0.8496511578559875\n", - "epoch: 43 step: 104, loss is 0.8193620443344116\n", - "epoch: 43 step: 105, loss is 0.8473909497261047\n", - "epoch: 43 step: 106, loss is 0.8486902713775635\n", - "epoch: 43 step: 107, loss is 0.8898446559906006\n", - "epoch: 43 step: 108, loss is 0.7972216606140137\n", - "epoch: 43 step: 109, loss is 0.8071879148483276\n", - "epoch: 43 step: 110, loss is 0.8307573795318604\n", - "epoch: 43 step: 111, loss is 0.8682498931884766\n", - "epoch: 43 step: 112, loss is 0.8632298707962036\n", - "epoch: 43 step: 113, loss is 0.8534456491470337\n", - "epoch: 43 step: 114, loss is 0.8309627771377563\n", - "epoch: 43 step: 115, loss is 0.8819482326507568\n", - "epoch: 43 step: 116, loss is 0.8594818115234375\n", - "epoch: 43 step: 117, loss is 0.8103858232498169\n", - "epoch: 43 step: 118, loss is 0.8514858484268188\n", - "epoch: 43 step: 119, loss is 0.8288900852203369\n", - "epoch: 43 step: 120, loss is 0.8233085870742798\n", - "epoch: 43 step: 121, loss is 0.8544740676879883\n", - "epoch: 43 step: 122, loss is 0.8414467573165894\n", - "epoch: 43 step: 123, loss is 0.8041509389877319\n", - "epoch: 43 step: 124, loss is 0.8492350578308105\n", - "epoch: 43 step: 125, loss is 0.8789879083633423\n", - "epoch: 43 step: 126, loss is 0.8492079377174377\n", - "epoch: 43 step: 127, loss is 0.8372697830200195\n", - "epoch: 43 step: 128, loss is 0.8588001132011414\n", - "epoch: 43 step: 129, loss is 0.8964120149612427\n", - "epoch: 43 step: 130, loss is 0.9201116561889648\n", - "epoch: 43 step: 131, loss is 0.8233623504638672\n", - "epoch: 43 step: 132, loss is 0.9195619821548462\n", - "epoch: 43 step: 133, loss is 0.8373682498931885\n", - "epoch: 43 step: 134, loss is 0.8882352113723755\n", - "epoch: 43 step: 135, loss is 0.8993968963623047\n", - "epoch: 43 step: 136, loss is 0.8546263575553894\n", - "epoch: 43 step: 137, loss is 0.7936971783638\n", - "epoch: 43 step: 138, loss is 0.8531118631362915\n", - "epoch: 43 step: 139, loss is 0.8156453371047974\n", - "epoch: 43 step: 140, loss is 0.8670303821563721\n", - "epoch: 43 step: 141, loss is 0.8854354023933411\n", - "epoch: 43 step: 142, loss is 0.9623984098434448\n", - "epoch: 43 step: 143, loss is 0.8263896703720093\n", - "epoch: 43 step: 144, loss is 0.8571993112564087\n", - "epoch: 43 step: 145, loss is 0.8731168508529663\n", - "epoch: 43 step: 146, loss is 0.8626257181167603\n", - "epoch: 43 step: 147, loss is 0.8558142185211182\n", - "epoch: 43 step: 148, loss is 0.8371372818946838\n", - "epoch: 43 step: 149, loss is 0.9152108430862427\n", - "epoch: 43 step: 150, loss is 0.8388125896453857\n", - "epoch: 43 step: 151, loss is 0.8111461997032166\n", - "epoch: 43 step: 152, loss is 0.8510836362838745\n", - "epoch: 43 step: 153, loss is 0.8323482275009155\n", - "epoch: 43 step: 154, loss is 0.8657610416412354\n", - "epoch: 43 step: 155, loss is 0.8141871094703674\n", - "epoch: 43 step: 156, loss is 0.8288489580154419\n", - "epoch: 43 step: 157, loss is 0.8409020900726318\n", - "epoch: 43 step: 158, loss is 0.9119324684143066\n", - "epoch: 43 step: 159, loss is 0.838637113571167\n", - "epoch: 43 step: 160, loss is 0.8470293283462524\n", - "epoch: 43 step: 161, loss is 0.9204859733581543\n", - "epoch: 43 step: 162, loss is 0.8028141260147095\n", - "epoch: 43 step: 163, loss is 0.888090193271637\n", - "epoch: 43 step: 164, loss is 0.908576488494873\n", - "epoch: 43 step: 165, loss is 0.8349628448486328\n", - "epoch: 43 step: 166, loss is 0.8642609715461731\n", - "epoch: 43 step: 167, loss is 0.8975907564163208\n", - "epoch: 43 step: 168, loss is 0.8330146670341492\n", - "epoch: 43 step: 169, loss is 0.8396173119544983\n", - "epoch: 43 step: 170, loss is 0.8458009362220764\n", - "epoch: 43 step: 171, loss is 0.8068820238113403\n", - "epoch: 43 step: 172, loss is 0.8205819129943848\n", - "epoch: 43 step: 173, loss is 0.8182896375656128\n", - "epoch: 43 step: 174, loss is 0.8649743795394897\n", - "epoch: 43 step: 175, loss is 0.8158557415008545\n", - "epoch: 43 step: 176, loss is 0.8410488367080688\n", - "epoch: 43 step: 177, loss is 0.8997222185134888\n", - "epoch: 43 step: 178, loss is 0.7878800630569458\n", - "epoch: 43 step: 179, loss is 0.8774538040161133\n", - "epoch: 43 step: 180, loss is 0.8969354629516602\n", - "epoch: 43 step: 181, loss is 0.8670445680618286\n", - "epoch: 43 step: 182, loss is 0.8310904502868652\n", - "epoch: 43 step: 183, loss is 0.8269047737121582\n", - "epoch: 43 step: 184, loss is 0.8661604523658752\n", - "epoch: 43 step: 185, loss is 0.8083995580673218\n", - "epoch: 43 step: 186, loss is 0.8497345447540283\n", - "epoch: 43 step: 187, loss is 0.7652710676193237\n", - "epoch: 43 step: 188, loss is 0.8509536981582642\n", - "epoch: 43 step: 189, loss is 0.7898473739624023\n", - "epoch: 43 step: 190, loss is 0.8304072618484497\n", - "epoch: 43 step: 191, loss is 0.8282390832901001\n", - "epoch: 43 step: 192, loss is 0.8815032243728638\n", - "epoch: 43 step: 193, loss is 0.8743302822113037\n", - "epoch: 43 step: 194, loss is 0.8324047327041626\n", - "epoch: 43 step: 195, loss is 0.8523470163345337\n", - "Train epoch time: 103265.899 ms, per step time: 529.569 ms\n", - "epoch: 44 step: 1, loss is 0.8453022241592407\n", - "epoch: 44 step: 2, loss is 0.7907478213310242\n", - "epoch: 44 step: 3, loss is 0.8016879558563232\n", - "epoch: 44 step: 4, loss is 0.8263792991638184\n", - "epoch: 44 step: 5, loss is 0.7857260704040527\n", - "epoch: 44 step: 6, loss is 0.8573659658432007\n", - "epoch: 44 step: 7, loss is 0.8057029247283936\n", - "epoch: 44 step: 8, loss is 0.8325988054275513\n", - "epoch: 44 step: 9, loss is 0.8090107440948486\n", - "epoch: 44 step: 10, loss is 0.8518710732460022\n", - "epoch: 44 step: 11, loss is 0.7683022022247314\n", - "epoch: 44 step: 12, loss is 0.8241764307022095\n", - "epoch: 44 step: 13, loss is 0.8171102404594421\n", - "epoch: 44 step: 14, loss is 0.7979844808578491\n", - "epoch: 44 step: 15, loss is 0.8109622001647949\n", - "epoch: 44 step: 16, loss is 0.8302081823348999\n", - "epoch: 44 step: 17, loss is 0.886076807975769\n", - "epoch: 44 step: 18, loss is 0.8752480745315552\n", - "epoch: 44 step: 19, loss is 0.826755166053772\n", - "epoch: 44 step: 20, loss is 0.9024949669837952\n", - "epoch: 44 step: 21, loss is 0.8768868446350098\n", - "epoch: 44 step: 22, loss is 0.7816983461380005\n", - "epoch: 44 step: 23, loss is 0.8135099411010742\n", - "epoch: 44 step: 24, loss is 0.7959494590759277\n", - "epoch: 44 step: 25, loss is 0.8701900243759155\n", - "epoch: 44 step: 26, loss is 0.8962787389755249\n", - "epoch: 44 step: 27, loss is 0.8122208118438721\n", - "epoch: 44 step: 28, loss is 0.8318886756896973\n", - "epoch: 44 step: 29, loss is 0.8071174621582031\n", - "epoch: 44 step: 30, loss is 0.7998003959655762\n", - "epoch: 44 step: 31, loss is 0.8052625060081482\n", - "epoch: 44 step: 32, loss is 0.8384972810745239\n", - "epoch: 44 step: 33, loss is 0.8433929681777954\n", - "epoch: 44 step: 34, loss is 0.8473092317581177\n", - "epoch: 44 step: 35, loss is 0.7479420900344849\n", - "epoch: 44 step: 36, loss is 0.8552576303482056\n", - "epoch: 44 step: 37, loss is 0.8296571969985962\n", - "epoch: 44 step: 38, loss is 0.8225266337394714\n", - "epoch: 44 step: 39, loss is 0.8398158550262451\n", - "epoch: 44 step: 40, loss is 0.810224175453186\n", - "epoch: 44 step: 41, loss is 0.8907671570777893\n", - "epoch: 44 step: 42, loss is 0.8192901015281677\n", - "epoch: 44 step: 43, loss is 0.8924587965011597\n", - "epoch: 44 step: 44, loss is 0.8292673826217651\n", - "epoch: 44 step: 45, loss is 0.771535336971283\n", - "epoch: 44 step: 46, loss is 0.836926281452179\n", - "epoch: 44 step: 47, loss is 0.7787238359451294\n", - "epoch: 44 step: 48, loss is 0.8849904537200928\n", - "epoch: 44 step: 49, loss is 0.7986758351325989\n", - "epoch: 44 step: 50, loss is 0.8151330947875977\n", - "epoch: 44 step: 51, loss is 0.827986478805542\n", - "epoch: 44 step: 52, loss is 0.8659918904304504\n", - "epoch: 44 step: 53, loss is 0.8116614818572998\n", - "epoch: 44 step: 54, loss is 0.7926613092422485\n", - "epoch: 44 step: 55, loss is 0.7859510183334351\n", - "epoch: 44 step: 56, loss is 0.8311823606491089\n", - "epoch: 44 step: 57, loss is 0.8313575387001038\n", - "epoch: 44 step: 58, loss is 0.8747384548187256\n", - "epoch: 44 step: 59, loss is 0.8423038721084595\n", - "epoch: 44 step: 60, loss is 0.7769363522529602\n", - "epoch: 44 step: 61, loss is 0.8134062886238098\n", - "epoch: 44 step: 62, loss is 0.7958183884620667\n", - "epoch: 44 step: 63, loss is 0.8659431338310242\n", - "epoch: 44 step: 64, loss is 0.8552248477935791\n", - "epoch: 44 step: 65, loss is 0.8095966577529907\n", - "epoch: 44 step: 66, loss is 0.8902565240859985\n", - "epoch: 44 step: 67, loss is 0.8342934846878052\n", - "epoch: 44 step: 68, loss is 0.8365081548690796\n", - "epoch: 44 step: 69, loss is 0.7752741575241089\n", - "epoch: 44 step: 70, loss is 0.8244410157203674\n", - "epoch: 44 step: 71, loss is 0.8486750721931458\n", - "epoch: 44 step: 72, loss is 0.8318091630935669\n", - "epoch: 44 step: 73, loss is 0.8393651247024536\n", - "epoch: 44 step: 74, loss is 0.8115312457084656\n", - "epoch: 44 step: 75, loss is 0.8164188861846924\n", - "epoch: 44 step: 76, loss is 0.8508647680282593\n", - "epoch: 44 step: 77, loss is 0.8699759840965271\n", - "epoch: 44 step: 78, loss is 0.8322898149490356\n", - "epoch: 44 step: 79, loss is 0.8376330137252808\n", - "epoch: 44 step: 80, loss is 0.8160139322280884\n", - "epoch: 44 step: 81, loss is 0.8363475799560547\n", - "epoch: 44 step: 82, loss is 0.8166965246200562\n", - "epoch: 44 step: 83, loss is 0.8335794806480408\n", - "epoch: 44 step: 84, loss is 0.8391317129135132\n", - "epoch: 44 step: 85, loss is 0.7605409622192383\n", - "epoch: 44 step: 86, loss is 0.8214500546455383\n", - "epoch: 44 step: 87, loss is 0.9058740139007568\n", - "epoch: 44 step: 88, loss is 0.8651093244552612\n", - "epoch: 44 step: 89, loss is 0.8033688068389893\n", - "epoch: 44 step: 90, loss is 0.8479012250900269\n", - "epoch: 44 step: 91, loss is 0.8389463424682617\n", - "epoch: 44 step: 92, loss is 0.7884944677352905\n", - "epoch: 44 step: 93, loss is 0.833466649055481\n", - "epoch: 44 step: 94, loss is 0.8223673701286316\n", - "epoch: 44 step: 95, loss is 0.8585664629936218\n", - "epoch: 44 step: 96, loss is 0.8613909482955933\n", - "epoch: 44 step: 97, loss is 0.8217692375183105\n", - "epoch: 44 step: 98, loss is 0.77707439661026\n", - "epoch: 44 step: 99, loss is 0.8251650929450989\n", - "epoch: 44 step: 100, loss is 0.8254645466804504\n", - "epoch: 44 step: 101, loss is 0.801839292049408\n", - "epoch: 44 step: 102, loss is 0.8903477191925049\n", - "epoch: 44 step: 103, loss is 0.846129298210144\n", - "epoch: 44 step: 104, loss is 0.8039761781692505\n", - "epoch: 44 step: 105, loss is 0.8283898234367371\n", - "epoch: 44 step: 106, loss is 0.8672746419906616\n", - "epoch: 44 step: 107, loss is 0.839009165763855\n", - "epoch: 44 step: 108, loss is 0.7480974197387695\n", - "epoch: 44 step: 109, loss is 0.8659617304801941\n", - "epoch: 44 step: 110, loss is 0.9020228981971741\n", - "epoch: 44 step: 111, loss is 0.843647837638855\n", - "epoch: 44 step: 112, loss is 0.7947038412094116\n", - "epoch: 44 step: 113, loss is 0.8495566844940186\n", - "epoch: 44 step: 114, loss is 0.8038637638092041\n", - "epoch: 44 step: 115, loss is 0.8976993560791016\n", - "epoch: 44 step: 116, loss is 0.8217252492904663\n", - "epoch: 44 step: 117, loss is 0.8445823788642883\n", - "epoch: 44 step: 118, loss is 0.848206639289856\n", - "epoch: 44 step: 119, loss is 0.8971410393714905\n", - "epoch: 44 step: 120, loss is 0.7785561084747314\n", - "epoch: 44 step: 121, loss is 0.8077627420425415\n", - "epoch: 44 step: 122, loss is 0.8520123362541199\n", - "epoch: 44 step: 123, loss is 0.7765213251113892\n", - "epoch: 44 step: 124, loss is 0.8805909752845764\n", - "epoch: 44 step: 125, loss is 0.7757835388183594\n", - "epoch: 44 step: 126, loss is 0.8509600758552551\n", - "epoch: 44 step: 127, loss is 0.8228942155838013\n", - "epoch: 44 step: 128, loss is 0.8111655712127686\n", - "epoch: 44 step: 129, loss is 0.8631141781806946\n", - "epoch: 44 step: 130, loss is 0.8184478282928467\n", - "epoch: 44 step: 131, loss is 0.7894569039344788\n", - "epoch: 44 step: 132, loss is 0.8719875812530518\n", - "epoch: 44 step: 133, loss is 0.8447509407997131\n", - "epoch: 44 step: 134, loss is 0.8809040784835815\n", - "epoch: 44 step: 135, loss is 0.8311432600021362\n", - "epoch: 44 step: 136, loss is 0.8442236185073853\n", - "epoch: 44 step: 137, loss is 0.7761156558990479\n", - "epoch: 44 step: 138, loss is 0.8501737117767334\n", - "epoch: 44 step: 139, loss is 0.8985190391540527\n", - "epoch: 44 step: 140, loss is 0.8687268495559692\n", - "epoch: 44 step: 141, loss is 0.8174731731414795\n", - "epoch: 44 step: 142, loss is 0.832199215888977\n", - "epoch: 44 step: 143, loss is 0.8185088634490967\n", - "epoch: 44 step: 144, loss is 0.7955659627914429\n", - "epoch: 44 step: 145, loss is 0.8968285322189331\n", - "epoch: 44 step: 146, loss is 0.8759627342224121\n", - "epoch: 44 step: 147, loss is 0.867445707321167\n", - "epoch: 44 step: 148, loss is 0.8908854722976685\n", - "epoch: 44 step: 149, loss is 0.8264645338058472\n", - "epoch: 44 step: 150, loss is 0.7830431461334229\n", - "epoch: 44 step: 151, loss is 0.8348606824874878\n", - "epoch: 44 step: 152, loss is 0.8119888305664062\n", - "epoch: 44 step: 153, loss is 0.8212461471557617\n", - "epoch: 44 step: 154, loss is 0.9734259843826294\n", - "epoch: 44 step: 155, loss is 0.8453748822212219\n", - "epoch: 44 step: 156, loss is 0.88047856092453\n", - "epoch: 44 step: 157, loss is 0.8310037851333618\n", - "epoch: 44 step: 158, loss is 0.8443740606307983\n", - "epoch: 44 step: 159, loss is 0.7672539949417114\n", - "epoch: 44 step: 160, loss is 0.8437290191650391\n", - "epoch: 44 step: 161, loss is 0.7949817776679993\n", - "epoch: 44 step: 162, loss is 0.845282256603241\n", - "epoch: 44 step: 163, loss is 0.7958941459655762\n", - "epoch: 44 step: 164, loss is 0.8234926462173462\n", - "epoch: 44 step: 165, loss is 0.8065224885940552\n", - "epoch: 44 step: 166, loss is 0.8482771515846252\n", - "epoch: 44 step: 167, loss is 0.8111386299133301\n", - "epoch: 44 step: 168, loss is 0.776309609413147\n", - "epoch: 44 step: 169, loss is 0.8399442434310913\n", - "epoch: 44 step: 170, loss is 0.8336600065231323\n", - "epoch: 44 step: 171, loss is 0.9151747226715088\n", - "epoch: 44 step: 172, loss is 0.8099561929702759\n", - "epoch: 44 step: 173, loss is 0.807794451713562\n", - "epoch: 44 step: 174, loss is 0.8684530258178711\n", - "epoch: 44 step: 175, loss is 0.8516542911529541\n", - "epoch: 44 step: 176, loss is 0.8287756443023682\n", - "epoch: 44 step: 177, loss is 0.8382424116134644\n", - "epoch: 44 step: 178, loss is 0.7728651165962219\n", - "epoch: 44 step: 179, loss is 0.8073314428329468\n", - "epoch: 44 step: 180, loss is 0.848498523235321\n", - "epoch: 44 step: 181, loss is 0.9014191627502441\n", - "epoch: 44 step: 182, loss is 0.8897876739501953\n", - "epoch: 44 step: 183, loss is 0.8118309378623962\n", - "epoch: 44 step: 184, loss is 0.7635383605957031\n", - "epoch: 44 step: 185, loss is 0.8467649221420288\n", - "epoch: 44 step: 186, loss is 0.8409745693206787\n", - "epoch: 44 step: 187, loss is 0.7921956777572632\n", - "epoch: 44 step: 188, loss is 0.8431222438812256\n", - "epoch: 44 step: 189, loss is 0.8319634199142456\n", - "epoch: 44 step: 190, loss is 0.8678156137466431\n", - "epoch: 44 step: 191, loss is 0.8332831859588623\n", - "epoch: 44 step: 192, loss is 0.8472182154655457\n", - "epoch: 44 step: 193, loss is 0.8923056125640869\n", - "epoch: 44 step: 194, loss is 0.8984596133232117\n", - "epoch: 44 step: 195, loss is 0.8531150221824646\n", - "Train epoch time: 105868.401 ms, per step time: 542.915 ms\n", - "epoch: 45 step: 1, loss is 0.797378420829773\n", - "epoch: 45 step: 2, loss is 0.8434414863586426\n", - "epoch: 45 step: 3, loss is 0.8462778329849243\n", - "epoch: 45 step: 4, loss is 0.8658885955810547\n", - "epoch: 45 step: 5, loss is 0.8098921775817871\n", - "epoch: 45 step: 6, loss is 0.8026620149612427\n", - "epoch: 45 step: 7, loss is 0.8996759653091431\n", - "epoch: 45 step: 8, loss is 0.8386918306350708\n", - "epoch: 45 step: 9, loss is 0.8338483572006226\n", - "epoch: 45 step: 10, loss is 0.9263638257980347\n", - "epoch: 45 step: 11, loss is 0.8632202744483948\n", - "epoch: 45 step: 12, loss is 0.8471955060958862\n", - "epoch: 45 step: 13, loss is 0.8372879028320312\n", - "epoch: 45 step: 14, loss is 0.8255120515823364\n", - "epoch: 45 step: 15, loss is 0.8737128973007202\n", - "epoch: 45 step: 16, loss is 0.8354191780090332\n", - "epoch: 45 step: 17, loss is 0.7987959384918213\n", - "epoch: 45 step: 18, loss is 0.8505175113677979\n", - "epoch: 45 step: 19, loss is 0.8368593454360962\n", - "epoch: 45 step: 20, loss is 0.784697413444519\n", - "epoch: 45 step: 21, loss is 0.8348579406738281\n", - "epoch: 45 step: 22, loss is 0.8364343643188477\n", - "epoch: 45 step: 23, loss is 0.8612481355667114\n", - "epoch: 45 step: 24, loss is 0.7814860343933105\n", - "epoch: 45 step: 25, loss is 0.8684799671173096\n", - "epoch: 45 step: 26, loss is 0.8997472524642944\n", - "epoch: 45 step: 27, loss is 0.8619316816329956\n", - "epoch: 45 step: 28, loss is 0.817363977432251\n", - "epoch: 45 step: 29, loss is 0.7749216556549072\n", - "epoch: 45 step: 30, loss is 0.8594024181365967\n", - "epoch: 45 step: 31, loss is 0.8051797747612\n", - "epoch: 45 step: 32, loss is 0.808334231376648\n", - "epoch: 45 step: 33, loss is 0.816953718662262\n", - "epoch: 45 step: 34, loss is 0.8255509734153748\n", - "epoch: 45 step: 35, loss is 0.8560952544212341\n", - "epoch: 45 step: 36, loss is 0.85727459192276\n", - "epoch: 45 step: 37, loss is 0.7978469133377075\n", - "epoch: 45 step: 38, loss is 0.827349066734314\n", - "epoch: 45 step: 39, loss is 0.812595546245575\n", - "epoch: 45 step: 40, loss is 0.8315937519073486\n", - "epoch: 45 step: 41, loss is 0.8432806730270386\n", - "epoch: 45 step: 42, loss is 0.8510632514953613\n", - "epoch: 45 step: 43, loss is 0.8693996667861938\n", - "epoch: 45 step: 44, loss is 0.8253210783004761\n", - "epoch: 45 step: 45, loss is 0.8483833074569702\n", - "epoch: 45 step: 46, loss is 0.8250950574874878\n", - "epoch: 45 step: 47, loss is 0.81036776304245\n", - "epoch: 45 step: 48, loss is 0.7913225889205933\n", - "epoch: 45 step: 49, loss is 0.849341630935669\n", - "epoch: 45 step: 50, loss is 0.8297770023345947\n", - "epoch: 45 step: 51, loss is 0.820899248123169\n", - "epoch: 45 step: 52, loss is 0.7853142619132996\n", - "epoch: 45 step: 53, loss is 0.8117645382881165\n", - "epoch: 45 step: 54, loss is 0.7955257296562195\n", - "epoch: 45 step: 55, loss is 0.8264058828353882\n", - "epoch: 45 step: 56, loss is 0.7929840087890625\n", - "epoch: 45 step: 57, loss is 0.7925326824188232\n", - "epoch: 45 step: 58, loss is 0.8115711808204651\n", - "epoch: 45 step: 59, loss is 0.884651780128479\n", - "epoch: 45 step: 60, loss is 0.7932153940200806\n", - "epoch: 45 step: 61, loss is 0.8263003826141357\n", - "epoch: 45 step: 62, loss is 0.8249435424804688\n", - "epoch: 45 step: 63, loss is 0.824442446231842\n", - "epoch: 45 step: 64, loss is 0.8158690929412842\n", - "epoch: 45 step: 65, loss is 0.7852048277854919\n", - "epoch: 45 step: 66, loss is 0.7816163301467896\n", - "epoch: 45 step: 67, loss is 0.8764089941978455\n", - "epoch: 45 step: 68, loss is 0.8593099117279053\n", - "epoch: 45 step: 69, loss is 0.866447925567627\n", - "epoch: 45 step: 70, loss is 0.8498247861862183\n", - "epoch: 45 step: 71, loss is 0.8391462564468384\n", - "epoch: 45 step: 72, loss is 0.8566574454307556\n", - "epoch: 45 step: 73, loss is 0.8557162284851074\n", - "epoch: 45 step: 74, loss is 0.8707220554351807\n", - "epoch: 45 step: 75, loss is 0.8360041379928589\n", - "epoch: 45 step: 76, loss is 0.8407829999923706\n", - "epoch: 45 step: 77, loss is 0.8129657506942749\n", - "epoch: 45 step: 78, loss is 0.8092179894447327\n", - "epoch: 45 step: 79, loss is 0.8521150350570679\n", - "epoch: 45 step: 80, loss is 0.8713109493255615\n", - "epoch: 45 step: 81, loss is 0.8957943916320801\n", - "epoch: 45 step: 82, loss is 0.8533645868301392\n", - "epoch: 45 step: 83, loss is 0.912147045135498\n", - "epoch: 45 step: 84, loss is 0.7805302143096924\n", - "epoch: 45 step: 85, loss is 0.8388156890869141\n", - "epoch: 45 step: 86, loss is 0.8268339037895203\n", - "epoch: 45 step: 87, loss is 0.9514163732528687\n", - "epoch: 45 step: 88, loss is 0.829018235206604\n", - "epoch: 45 step: 89, loss is 0.8328359127044678\n", - "epoch: 45 step: 90, loss is 0.7594138383865356\n", - "epoch: 45 step: 91, loss is 0.8835211992263794\n", - "epoch: 45 step: 92, loss is 0.7978073358535767\n", - "epoch: 45 step: 93, loss is 0.7841440439224243\n", - "epoch: 45 step: 94, loss is 0.8134328722953796\n", - "epoch: 45 step: 95, loss is 0.8328547477722168\n", - "epoch: 45 step: 96, loss is 0.8723311424255371\n", - "epoch: 45 step: 97, loss is 0.8953766822814941\n", - "epoch: 45 step: 98, loss is 0.782135546207428\n", - "epoch: 45 step: 99, loss is 0.8980734348297119\n", - "epoch: 45 step: 100, loss is 0.8931200504302979\n", - "epoch: 45 step: 101, loss is 0.8560555577278137\n", - "epoch: 45 step: 102, loss is 0.8412013053894043\n", - "epoch: 45 step: 103, loss is 0.7824513912200928\n", - "epoch: 45 step: 104, loss is 0.818356990814209\n", - "epoch: 45 step: 105, loss is 0.8363431692123413\n", - "epoch: 45 step: 106, loss is 0.8344317078590393\n", - "epoch: 45 step: 107, loss is 0.8848496675491333\n", - "epoch: 45 step: 108, loss is 0.8350567817687988\n", - "epoch: 45 step: 109, loss is 0.8348894119262695\n", - "epoch: 45 step: 110, loss is 0.8175472617149353\n", - "epoch: 45 step: 111, loss is 0.8738548159599304\n", - "epoch: 45 step: 112, loss is 0.8716980218887329\n", - "epoch: 45 step: 113, loss is 0.8722313642501831\n", - "epoch: 45 step: 114, loss is 0.827862024307251\n", - "epoch: 45 step: 115, loss is 0.8458893299102783\n", - "epoch: 45 step: 116, loss is 0.8171547651290894\n", - "epoch: 45 step: 117, loss is 0.8268876075744629\n", - "epoch: 45 step: 118, loss is 0.8999385833740234\n", - "epoch: 45 step: 119, loss is 0.7990801334381104\n", - "epoch: 45 step: 120, loss is 0.8432843685150146\n", - "epoch: 45 step: 121, loss is 0.7690677642822266\n", - "epoch: 45 step: 122, loss is 0.7851119041442871\n", - "epoch: 45 step: 123, loss is 0.7990196943283081\n", - "epoch: 45 step: 124, loss is 0.8134939670562744\n", - "epoch: 45 step: 125, loss is 0.8478057384490967\n", - "epoch: 45 step: 126, loss is 0.835658073425293\n", - "epoch: 45 step: 127, loss is 0.8786047697067261\n", - "epoch: 45 step: 128, loss is 0.853824257850647\n", - "epoch: 45 step: 129, loss is 0.7791602611541748\n", - "epoch: 45 step: 130, loss is 0.8465268611907959\n", - "epoch: 45 step: 131, loss is 0.817635178565979\n", - "epoch: 45 step: 132, loss is 0.8957144618034363\n", - "epoch: 45 step: 133, loss is 0.7893065214157104\n", - "epoch: 45 step: 134, loss is 0.8525814414024353\n", - "epoch: 45 step: 135, loss is 0.9079052209854126\n", - "epoch: 45 step: 136, loss is 0.8197199702262878\n", - "epoch: 45 step: 137, loss is 0.8526945114135742\n", - "epoch: 45 step: 138, loss is 0.8059414625167847\n", - "epoch: 45 step: 139, loss is 0.9117308855056763\n", - "epoch: 45 step: 140, loss is 0.8042845726013184\n", - "epoch: 45 step: 141, loss is 0.7515856623649597\n", - 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"epoch: 45 step: 161, loss is 0.8746716976165771\n", - "epoch: 45 step: 162, loss is 0.8307143449783325\n", - "epoch: 45 step: 163, loss is 0.8589231967926025\n", - "epoch: 45 step: 164, loss is 0.8498011827468872\n", - "epoch: 45 step: 165, loss is 0.832342267036438\n", - "epoch: 45 step: 166, loss is 0.7678655385971069\n", - "epoch: 45 step: 167, loss is 0.8398581743240356\n", - "epoch: 45 step: 168, loss is 0.8458168506622314\n", - "epoch: 45 step: 169, loss is 0.7884650230407715\n", - "epoch: 45 step: 170, loss is 0.8584935069084167\n", - "epoch: 45 step: 171, loss is 0.8416811227798462\n", - "epoch: 45 step: 172, loss is 0.8532075881958008\n", - "epoch: 45 step: 173, loss is 0.814327597618103\n", - "epoch: 45 step: 174, loss is 0.8263550996780396\n", - "epoch: 45 step: 175, loss is 0.8444576263427734\n", - "epoch: 45 step: 176, loss is 0.8330240249633789\n", - "epoch: 45 step: 177, loss is 0.818058967590332\n", - "epoch: 45 step: 178, loss is 0.8668172955513\n", - "epoch: 45 step: 179, loss is 0.8916217088699341\n", - "epoch: 45 step: 180, loss is 0.8691087365150452\n", - "epoch: 45 step: 181, loss is 0.8513957262039185\n", - "epoch: 45 step: 182, loss is 0.7577865123748779\n", - "epoch: 45 step: 183, loss is 0.8647889494895935\n", - "epoch: 45 step: 184, loss is 0.8602781295776367\n", - "epoch: 45 step: 185, loss is 0.8313045501708984\n", - "epoch: 45 step: 186, loss is 0.8350428342819214\n", - "epoch: 45 step: 187, loss is 0.9122365713119507\n", - "epoch: 45 step: 188, loss is 0.889366090297699\n", - "epoch: 45 step: 189, loss is 0.8846367597579956\n", - "epoch: 45 step: 190, loss is 0.8638669848442078\n", - "epoch: 45 step: 191, loss is 0.8321487903594971\n", - "epoch: 45 step: 192, loss is 0.8331589698791504\n", - "epoch: 45 step: 193, loss is 0.8638803958892822\n", - "epoch: 45 step: 194, loss is 0.8489837646484375\n", - "epoch: 45 step: 195, loss is 0.8395015001296997\n", - "Train epoch time: 114752.062 ms, per step time: 588.472 ms\n", - "epoch: 46 step: 1, loss is 0.8241428136825562\n", - "epoch: 46 step: 2, loss is 0.8198268413543701\n", - "epoch: 46 step: 3, loss is 0.8129709362983704\n", - "epoch: 46 step: 4, loss is 0.8201661109924316\n", - "epoch: 46 step: 5, loss is 0.8342757225036621\n", - "epoch: 46 step: 6, loss is 0.8319631814956665\n", - "epoch: 46 step: 7, loss is 0.881583571434021\n", - "epoch: 46 step: 8, loss is 0.8755643367767334\n", - "epoch: 46 step: 9, loss is 0.835669755935669\n", - "epoch: 46 step: 10, loss is 0.8311923146247864\n", - "epoch: 46 step: 11, loss is 0.8169000148773193\n", - "epoch: 46 step: 12, loss is 0.7972627878189087\n", - "epoch: 46 step: 13, loss is 0.831824004650116\n", - "epoch: 46 step: 14, loss is 0.8250946998596191\n", - "epoch: 46 step: 15, loss is 0.8427072763442993\n", - "epoch: 46 step: 16, loss is 0.8215987682342529\n", - "epoch: 46 step: 17, loss is 0.8460427522659302\n", - "epoch: 46 step: 18, loss is 0.7887213230133057\n", - "epoch: 46 step: 19, loss is 0.7746330499649048\n", - "epoch: 46 step: 20, loss is 0.7785488367080688\n", - "epoch: 46 step: 21, loss is 0.8420257568359375\n", - "epoch: 46 step: 22, loss is 0.8168672323226929\n", - "epoch: 46 step: 23, loss is 0.8602473139762878\n", - "epoch: 46 step: 24, loss is 0.8273557424545288\n", - "epoch: 46 step: 25, loss is 0.7976227402687073\n", - "epoch: 46 step: 26, loss is 0.8435715436935425\n", - "epoch: 46 step: 27, loss is 0.7444930076599121\n", - "epoch: 46 step: 28, loss is 0.7639228105545044\n", - "epoch: 46 step: 29, loss is 0.7700619697570801\n", - "epoch: 46 step: 30, loss is 0.7767044305801392\n", - "epoch: 46 step: 31, loss is 0.8928658962249756\n", - "epoch: 46 step: 32, loss is 0.8092775344848633\n", - "epoch: 46 step: 33, loss is 0.817742645740509\n", - "epoch: 46 step: 34, loss is 0.7949438691139221\n", - "epoch: 46 step: 35, loss is 0.7891939878463745\n", - "epoch: 46 step: 36, loss is 0.8418062925338745\n", - "epoch: 46 step: 37, loss is 0.8259104490280151\n", - "epoch: 46 step: 38, loss is 0.822014331817627\n", - "epoch: 46 step: 39, loss is 0.8292301297187805\n", - "epoch: 46 step: 40, loss is 0.8203307390213013\n", - "epoch: 46 step: 41, loss is 0.8033885955810547\n", - "epoch: 46 step: 42, loss is 0.7611885666847229\n", - "epoch: 46 step: 43, loss is 0.790657103061676\n", - "epoch: 46 step: 44, loss is 0.8673189878463745\n", - "epoch: 46 step: 45, loss is 0.8155452609062195\n", - "epoch: 46 step: 46, loss is 0.7793391942977905\n", - "epoch: 46 step: 47, loss is 0.8320930600166321\n", - "epoch: 46 step: 48, loss is 0.83961421251297\n", - "epoch: 46 step: 49, loss is 0.8510888814926147\n", - "epoch: 46 step: 50, loss is 0.8384056091308594\n", - "epoch: 46 step: 51, loss is 0.7854084372520447\n", - "epoch: 46 step: 52, loss is 0.8357799053192139\n", - "epoch: 46 step: 53, loss is 0.8482872247695923\n", - "epoch: 46 step: 54, loss is 0.8354528546333313\n", - "epoch: 46 step: 55, loss is 0.8168013095855713\n", - "epoch: 46 step: 56, loss is 0.8158823251724243\n", - "epoch: 46 step: 57, loss is 0.8118408918380737\n", - "epoch: 46 step: 58, loss is 0.7957957983016968\n", - "epoch: 46 step: 59, loss is 0.8076456785202026\n", - "epoch: 46 step: 60, loss is 0.8619415760040283\n", - "epoch: 46 step: 61, loss is 0.7997012138366699\n", - "epoch: 46 step: 62, loss is 0.8699153661727905\n", - "epoch: 46 step: 63, loss is 0.8166255354881287\n", - "epoch: 46 step: 64, loss is 0.7943860292434692\n", - "epoch: 46 step: 65, loss is 0.8302253484725952\n", - "epoch: 46 step: 66, loss is 0.8435865640640259\n", - "epoch: 46 step: 67, loss is 0.8516188859939575\n", - "epoch: 46 step: 68, loss is 0.814971923828125\n", - "epoch: 46 step: 69, loss is 0.8109402656555176\n", - "epoch: 46 step: 70, loss is 0.7735173106193542\n", - "epoch: 46 step: 71, loss is 0.761288046836853\n", - "epoch: 46 step: 72, loss is 0.7574002742767334\n", - "epoch: 46 step: 73, loss is 0.7842967510223389\n", - "epoch: 46 step: 74, loss is 0.8089268207550049\n", - "epoch: 46 step: 75, loss is 0.8627971410751343\n", - "epoch: 46 step: 76, loss is 0.8655576705932617\n", - "epoch: 46 step: 77, loss is 0.7533696889877319\n", - "epoch: 46 step: 78, loss is 0.8612561225891113\n", - "epoch: 46 step: 79, loss is 0.7615969181060791\n", - "epoch: 46 step: 80, loss is 0.8821630477905273\n", - "epoch: 46 step: 81, loss is 0.7837828397750854\n", - "epoch: 46 step: 82, loss is 0.7969744801521301\n", - "epoch: 46 step: 83, loss is 0.7795194387435913\n", - "epoch: 46 step: 84, loss is 0.8275541067123413\n", - "epoch: 46 step: 85, loss is 0.7891772985458374\n", - "epoch: 46 step: 86, loss is 0.8247214555740356\n", - "epoch: 46 step: 87, loss is 0.865561842918396\n", - "epoch: 46 step: 88, loss is 0.7688478231430054\n", - "epoch: 46 step: 89, loss is 0.802191972732544\n", - "epoch: 46 step: 90, loss is 0.8483977317810059\n", - "epoch: 46 step: 91, loss is 0.8808273673057556\n", - "epoch: 46 step: 92, loss is 0.826119601726532\n", - "epoch: 46 step: 93, loss is 0.8446128368377686\n", - "epoch: 46 step: 94, loss is 0.7945296168327332\n", - "epoch: 46 step: 95, loss is 0.8301156759262085\n", - "epoch: 46 step: 96, loss is 0.8345024585723877\n", - "epoch: 46 step: 97, loss is 0.8405659198760986\n", - "epoch: 46 step: 98, loss is 0.8060035109519958\n", - "epoch: 46 step: 99, loss is 0.8336965441703796\n", - "epoch: 46 step: 100, loss is 0.8295565843582153\n", - "epoch: 46 step: 101, loss is 0.8482775688171387\n", - "epoch: 46 step: 102, loss is 0.8425776958465576\n", - "epoch: 46 step: 103, loss is 0.7583234906196594\n", - "epoch: 46 step: 104, loss is 0.8163668513298035\n", - "epoch: 46 step: 105, loss is 0.7805321216583252\n", - "epoch: 46 step: 106, loss is 0.87967449426651\n", - "epoch: 46 step: 107, loss is 0.7966701984405518\n", - "epoch: 46 step: 108, loss is 0.8330563306808472\n", - "epoch: 46 step: 109, loss is 0.8039921522140503\n", - "epoch: 46 step: 110, loss is 0.825942873954773\n", - "epoch: 46 step: 111, loss is 0.8071377277374268\n", - "epoch: 46 step: 112, loss is 0.8056633472442627\n", - "epoch: 46 step: 113, loss is 0.8058628439903259\n", - "epoch: 46 step: 114, loss is 0.8430216312408447\n", - "epoch: 46 step: 115, loss is 0.835838794708252\n", - "epoch: 46 step: 116, loss is 0.9042809009552002\n", - "epoch: 46 step: 117, loss is 0.8359941244125366\n", - "epoch: 46 step: 118, loss is 0.8480358719825745\n", - "epoch: 46 step: 119, loss is 0.7780492901802063\n", - "epoch: 46 step: 120, loss is 0.7874987125396729\n", - "epoch: 46 step: 121, loss is 0.8154670000076294\n", - "epoch: 46 step: 122, loss is 0.8486837148666382\n", - "epoch: 46 step: 123, loss is 0.8206446170806885\n", - "epoch: 46 step: 124, loss is 0.7668036818504333\n", - "epoch: 46 step: 125, loss is 0.8983955383300781\n", - "epoch: 46 step: 126, loss is 0.8270624876022339\n", - "epoch: 46 step: 127, loss is 0.8639649152755737\n", - "epoch: 46 step: 128, loss is 0.8789225816726685\n", - "epoch: 46 step: 129, loss is 0.8909988403320312\n", - "epoch: 46 step: 130, loss is 0.7931268215179443\n", - "epoch: 46 step: 131, loss is 0.7770794034004211\n", - "epoch: 46 step: 132, loss is 0.8237321972846985\n", - "epoch: 46 step: 133, loss is 0.7815769910812378\n", - "epoch: 46 step: 134, loss is 0.8146185278892517\n", - "epoch: 46 step: 135, loss is 0.8281830549240112\n", - "epoch: 46 step: 136, loss is 0.780537486076355\n", - "epoch: 46 step: 137, loss is 0.8505522608757019\n", - "epoch: 46 step: 138, loss is 0.8142297267913818\n", - "epoch: 46 step: 139, loss is 0.8095492124557495\n", - "epoch: 46 step: 140, loss is 0.7869609594345093\n", - "epoch: 46 step: 141, loss is 0.77549147605896\n", - "epoch: 46 step: 142, loss is 0.8502395153045654\n", - "epoch: 46 step: 143, loss is 0.8290643095970154\n", - "epoch: 46 step: 144, loss is 0.8618435859680176\n", - "epoch: 46 step: 145, loss is 0.8417675495147705\n", - "epoch: 46 step: 146, loss is 0.8477214574813843\n", - "epoch: 46 step: 147, loss is 0.835898756980896\n", - "epoch: 46 step: 148, loss is 0.829328715801239\n", - "epoch: 46 step: 149, loss is 0.841103196144104\n", - "epoch: 46 step: 150, loss is 0.8395781517028809\n", - "epoch: 46 step: 151, loss is 0.8519724607467651\n", - "epoch: 46 step: 152, loss is 0.8676567673683167\n", - "epoch: 46 step: 153, loss is 0.7732604146003723\n", - "epoch: 46 step: 154, loss is 0.8139134645462036\n", - "epoch: 46 step: 155, loss is 0.7969661951065063\n", - "epoch: 46 step: 156, loss is 0.800744354724884\n", - "epoch: 46 step: 157, loss is 0.8469538688659668\n", - "epoch: 46 step: 158, loss is 0.917851448059082\n", - "epoch: 46 step: 159, loss is 0.8033638000488281\n", - "epoch: 46 step: 160, loss is 0.7875678539276123\n", - "epoch: 46 step: 161, loss is 0.7906544208526611\n", - "epoch: 46 step: 162, loss is 0.8086165189743042\n", - "epoch: 46 step: 163, loss is 0.7941075563430786\n", - "epoch: 46 step: 164, loss is 0.8072389960289001\n", - "epoch: 46 step: 165, loss is 0.8204647302627563\n", - "epoch: 46 step: 166, loss is 0.8305543661117554\n", - "epoch: 46 step: 167, loss is 0.8164989948272705\n", - "epoch: 46 step: 168, loss is 0.8476718664169312\n", - "epoch: 46 step: 169, loss is 0.8033667802810669\n", - "epoch: 46 step: 170, loss is 0.7796691060066223\n", - "epoch: 46 step: 171, loss is 0.8332198858261108\n", - "epoch: 46 step: 172, loss is 0.8674505949020386\n", - "epoch: 46 step: 173, loss is 0.8543125987052917\n", - "epoch: 46 step: 174, loss is 0.7897580862045288\n", - "epoch: 46 step: 175, loss is 0.7825151681900024\n", - "epoch: 46 step: 176, loss is 0.7727033495903015\n", - "epoch: 46 step: 177, loss is 0.8895996809005737\n", - "epoch: 46 step: 178, loss is 0.8177825212478638\n", - "epoch: 46 step: 179, loss is 0.8484655618667603\n", - "epoch: 46 step: 180, loss is 0.8740428686141968\n", - "epoch: 46 step: 181, loss is 0.8240212202072144\n", - "epoch: 46 step: 182, loss is 0.8600034713745117\n", - "epoch: 46 step: 183, loss is 0.8790847659111023\n", - "epoch: 46 step: 184, loss is 0.8532842397689819\n", - "epoch: 46 step: 185, loss is 0.8142194151878357\n", - "epoch: 46 step: 186, loss is 0.7789756655693054\n", - "epoch: 46 step: 187, loss is 0.7541089057922363\n", - "epoch: 46 step: 188, loss is 0.8007475137710571\n", - "epoch: 46 step: 189, loss is 0.8353444337844849\n", - "epoch: 46 step: 190, loss is 0.8356935381889343\n", - "epoch: 46 step: 191, loss is 0.8688722848892212\n", - "epoch: 46 step: 192, loss is 0.8129825592041016\n", - "epoch: 46 step: 193, loss is 0.8500024676322937\n", - "epoch: 46 step: 194, loss is 0.8285856246948242\n", - "epoch: 46 step: 195, loss is 0.8185120820999146\n", - "Train epoch time: 111264.102 ms, per step time: 570.585 ms\n", - "epoch: 47 step: 1, loss is 0.741552472114563\n", - "epoch: 47 step: 2, loss is 0.7869369983673096\n", - "epoch: 47 step: 3, loss is 0.7670413255691528\n", - "epoch: 47 step: 4, loss is 0.786548912525177\n", - "epoch: 47 step: 5, loss is 0.783910870552063\n", - "epoch: 47 step: 6, loss is 0.7992252707481384\n", - "epoch: 47 step: 7, loss is 0.833053469657898\n", - "epoch: 47 step: 8, loss is 0.8502484560012817\n", - "epoch: 47 step: 9, loss is 0.7930958867073059\n", - "epoch: 47 step: 10, loss is 0.7828489542007446\n", - "epoch: 47 step: 11, loss is 0.7718036770820618\n", - "epoch: 47 step: 12, loss is 0.8859713077545166\n", - "epoch: 47 step: 13, loss is 0.8423645496368408\n", - "epoch: 47 step: 14, loss is 0.8093716502189636\n", - "epoch: 47 step: 15, loss is 0.7629830837249756\n", - "epoch: 47 step: 16, loss is 0.7908875942230225\n", - "epoch: 47 step: 17, loss is 0.8388998508453369\n", - "epoch: 47 step: 18, loss is 0.8233922123908997\n", - "epoch: 47 step: 19, loss is 0.7927170991897583\n", - "epoch: 47 step: 20, loss is 0.7859585285186768\n", - "epoch: 47 step: 21, loss is 0.753327488899231\n", - "epoch: 47 step: 22, loss is 0.7685935497283936\n", - "epoch: 47 step: 23, loss is 0.781694769859314\n", - "epoch: 47 step: 24, loss is 0.804739236831665\n", - "epoch: 47 step: 25, loss is 0.8146156668663025\n", - "epoch: 47 step: 26, loss is 0.8600995540618896\n", - "epoch: 47 step: 27, loss is 0.8308267593383789\n", - "epoch: 47 step: 28, loss is 0.8322280645370483\n", - "epoch: 47 step: 29, loss is 0.7741639018058777\n", - "epoch: 47 step: 30, loss is 0.8213191032409668\n", - "epoch: 47 step: 31, loss is 0.7831569314002991\n", - "epoch: 47 step: 32, loss is 0.7681152820587158\n", - "epoch: 47 step: 33, loss is 0.824280321598053\n", - "epoch: 47 step: 34, loss is 0.8093822002410889\n", - 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"epoch: 47 step: 54, loss is 0.763611376285553\n", - "epoch: 47 step: 55, loss is 0.8312032222747803\n", - "epoch: 47 step: 56, loss is 0.8389297723770142\n", - "epoch: 47 step: 57, loss is 0.7681288719177246\n", - "epoch: 47 step: 58, loss is 0.7997048497200012\n", - "epoch: 47 step: 59, loss is 0.7894763946533203\n", - "epoch: 47 step: 60, loss is 0.8447983264923096\n", - "epoch: 47 step: 61, loss is 0.7990909814834595\n", - "epoch: 47 step: 62, loss is 0.8265284299850464\n", - "epoch: 47 step: 63, loss is 0.7807724475860596\n", - "epoch: 47 step: 64, loss is 0.8012140393257141\n", - "epoch: 47 step: 65, loss is 0.847800612449646\n", - "epoch: 47 step: 66, loss is 0.8159493207931519\n", - "epoch: 47 step: 67, loss is 0.7848581075668335\n", - "epoch: 47 step: 68, loss is 0.8169198036193848\n", - "epoch: 47 step: 69, loss is 0.8213446140289307\n", - "epoch: 47 step: 70, loss is 0.7913756370544434\n", - "epoch: 47 step: 71, loss is 0.8364079594612122\n", - "epoch: 47 step: 72, loss is 0.8319885730743408\n", - "epoch: 47 step: 73, loss is 0.7899740934371948\n", - "epoch: 47 step: 74, loss is 0.7718700170516968\n", - "epoch: 47 step: 75, loss is 0.7948117852210999\n", - "epoch: 47 step: 76, loss is 0.8256717324256897\n", - "epoch: 47 step: 77, loss is 0.7930840253829956\n", - "epoch: 47 step: 78, loss is 0.8517683744430542\n", - "epoch: 47 step: 79, loss is 0.8413327932357788\n", - "epoch: 47 step: 80, loss is 0.8484016060829163\n", - "epoch: 47 step: 81, loss is 0.8393490314483643\n", - "epoch: 47 step: 82, loss is 0.8126164674758911\n", - "epoch: 47 step: 83, loss is 0.8387781381607056\n", - "epoch: 47 step: 84, loss is 0.7694931030273438\n", - "epoch: 47 step: 85, loss is 0.7488237619400024\n", - "epoch: 47 step: 86, loss is 0.8365889191627502\n", - "epoch: 47 step: 87, loss is 0.8496346473693848\n", - "epoch: 47 step: 88, loss is 0.8019750118255615\n", - "epoch: 47 step: 89, loss is 0.8621324896812439\n", - "epoch: 47 step: 90, loss is 0.7956498861312866\n", - "epoch: 47 step: 91, loss is 0.8049017190933228\n", - "epoch: 47 step: 92, loss is 0.8429933190345764\n", - "epoch: 47 step: 93, loss is 0.8153611421585083\n", - "epoch: 47 step: 94, loss is 0.8012315630912781\n", - "epoch: 47 step: 95, loss is 0.7995126247406006\n", - "epoch: 47 step: 96, loss is 0.9002833366394043\n", - "epoch: 47 step: 97, loss is 0.8137738704681396\n", - "epoch: 47 step: 98, loss is 0.8340169191360474\n", - "epoch: 47 step: 99, loss is 0.8763140439987183\n", - "epoch: 47 step: 100, loss is 0.8086587190628052\n", - "epoch: 47 step: 101, loss is 0.8279298543930054\n", - "epoch: 47 step: 102, loss is 0.8052487969398499\n", - "epoch: 47 step: 103, loss is 0.7765262126922607\n", - "epoch: 47 step: 104, loss is 0.8090825080871582\n", - "epoch: 47 step: 105, loss is 0.834517240524292\n", - "epoch: 47 step: 106, loss is 0.8045772910118103\n", - "epoch: 47 step: 107, loss is 0.7957711219787598\n", - "epoch: 47 step: 108, loss is 0.8495107293128967\n", - "epoch: 47 step: 109, loss is 0.8085159659385681\n", - "epoch: 47 step: 110, loss is 0.7983773350715637\n", - "epoch: 47 step: 111, loss is 0.7545939683914185\n", - "epoch: 47 step: 112, loss is 0.8663461804389954\n", - "epoch: 47 step: 113, loss is 0.8471894860267639\n", - "epoch: 47 step: 114, loss is 0.8013104796409607\n", - "epoch: 47 step: 115, loss is 0.799373984336853\n", - "epoch: 47 step: 116, loss is 0.7965735197067261\n", - "epoch: 47 step: 117, loss is 0.8104082345962524\n", - "epoch: 47 step: 118, loss is 0.8343092203140259\n", - "epoch: 47 step: 119, loss is 0.8118151426315308\n", - "epoch: 47 step: 120, loss is 0.8478751182556152\n", - "epoch: 47 step: 121, loss is 0.8315154314041138\n", - "epoch: 47 step: 122, loss is 0.8308762907981873\n", - "epoch: 47 step: 123, loss is 0.8416837453842163\n", - "epoch: 47 step: 124, loss is 0.8177800178527832\n", - "epoch: 47 step: 125, loss is 0.8980522155761719\n", - "epoch: 47 step: 126, loss is 0.7803118228912354\n", - "epoch: 47 step: 127, loss is 0.8042851686477661\n", - "epoch: 47 step: 128, loss is 0.8006830215454102\n", - "epoch: 47 step: 129, loss is 0.8073627948760986\n", - "epoch: 47 step: 130, loss is 0.8098573684692383\n", - "epoch: 47 step: 131, loss is 0.7812566161155701\n", - "epoch: 47 step: 132, loss is 0.8760423064231873\n", - "epoch: 47 step: 133, loss is 0.8098917007446289\n", - "epoch: 47 step: 134, loss is 0.7880294322967529\n", - "epoch: 47 step: 135, loss is 0.8070981502532959\n", - "epoch: 47 step: 136, loss is 0.8566524982452393\n", - "epoch: 47 step: 137, loss is 0.8180603981018066\n", - "epoch: 47 step: 138, loss is 0.8448362350463867\n", - "epoch: 47 step: 139, loss is 0.8345110416412354\n", - "epoch: 47 step: 140, loss is 0.817063570022583\n", - "epoch: 47 step: 141, loss is 0.8985965847969055\n", - "epoch: 47 step: 142, loss is 0.8288454413414001\n", - "epoch: 47 step: 143, loss is 0.7888994812965393\n", - "epoch: 47 step: 144, loss is 0.7951934337615967\n", - "epoch: 47 step: 145, loss is 0.8227888345718384\n", - "epoch: 47 step: 146, loss is 0.7408844232559204\n", - "epoch: 47 step: 147, loss is 0.8490642309188843\n", - "epoch: 47 step: 148, loss is 0.803614616394043\n", - "epoch: 47 step: 149, loss is 0.8783717155456543\n", - "epoch: 47 step: 150, loss is 0.7888124585151672\n", - "epoch: 47 step: 151, loss is 0.7704468965530396\n", - "epoch: 47 step: 152, loss is 0.8534597158432007\n", - "epoch: 47 step: 153, loss is 0.7592794299125671\n", - "epoch: 47 step: 154, loss is 0.850061297416687\n", - "epoch: 47 step: 155, loss is 0.8231570720672607\n", - "epoch: 47 step: 156, loss is 0.795661449432373\n", - "epoch: 47 step: 157, loss is 0.7892980575561523\n", - "epoch: 47 step: 158, loss is 0.773695707321167\n", - "epoch: 47 step: 159, loss is 0.850645899772644\n", - "epoch: 47 step: 160, loss is 0.797680139541626\n", - "epoch: 47 step: 161, loss is 0.7559200525283813\n", - "epoch: 47 step: 162, loss is 0.8073853850364685\n", - "epoch: 47 step: 163, loss is 0.7921529412269592\n", - "epoch: 47 step: 164, loss is 0.8541891574859619\n", - "epoch: 47 step: 165, loss is 0.863169252872467\n", - "epoch: 47 step: 166, loss is 0.8390312790870667\n", - "epoch: 47 step: 167, loss is 0.8027635812759399\n", - "epoch: 47 step: 168, loss is 0.7743616700172424\n", - "epoch: 47 step: 169, loss is 0.782721996307373\n", - "epoch: 47 step: 170, loss is 0.7950056791305542\n", - "epoch: 47 step: 171, loss is 0.8015437126159668\n", - "epoch: 47 step: 172, loss is 0.7673452496528625\n", - "epoch: 47 step: 173, loss is 0.9026637673377991\n", - "epoch: 47 step: 174, loss is 0.7537099123001099\n", - "epoch: 47 step: 175, loss is 0.7923679351806641\n", - "epoch: 47 step: 176, loss is 0.7599753141403198\n", - "epoch: 47 step: 177, loss is 0.8260632157325745\n", - "epoch: 47 step: 178, loss is 0.834107518196106\n", - "epoch: 47 step: 179, loss is 0.8202983140945435\n", - "epoch: 47 step: 180, loss is 0.8250386118888855\n", - "epoch: 47 step: 181, loss is 0.775850772857666\n", - "epoch: 47 step: 182, loss is 0.8187068700790405\n", - "epoch: 47 step: 183, loss is 0.8338702321052551\n", - "epoch: 47 step: 184, loss is 0.8149653673171997\n", - "epoch: 47 step: 185, loss is 0.788771390914917\n", - "epoch: 47 step: 186, loss is 0.8771972060203552\n", - "epoch: 47 step: 187, loss is 0.7369555234909058\n", - "epoch: 47 step: 188, loss is 0.8002363443374634\n", - "epoch: 47 step: 189, loss is 0.7842756509780884\n", - "epoch: 47 step: 190, loss is 0.7500882148742676\n", - "epoch: 47 step: 191, loss is 0.7606333494186401\n", - "epoch: 47 step: 192, loss is 0.8267337083816528\n", - "epoch: 47 step: 193, loss is 0.8365844488143921\n", - "epoch: 47 step: 194, loss is 0.8187090158462524\n", - "epoch: 47 step: 195, loss is 0.794952929019928\n", - "Train epoch time: 105697.900 ms, per step time: 542.041 ms\n", - "epoch: 48 step: 1, loss is 0.8252642154693604\n", - "epoch: 48 step: 2, loss is 0.7846331000328064\n", - "epoch: 48 step: 3, loss is 0.7627409100532532\n", - "epoch: 48 step: 4, loss is 0.7874749898910522\n", - "epoch: 48 step: 5, loss is 0.7671093940734863\n", - "epoch: 48 step: 6, loss is 0.7325209975242615\n", - "epoch: 48 step: 7, loss is 0.8216731548309326\n", - "epoch: 48 step: 8, loss is 0.8236619234085083\n", - "epoch: 48 step: 9, loss is 0.7570247650146484\n", - "epoch: 48 step: 10, loss is 0.7512523531913757\n", - "epoch: 48 step: 11, loss is 0.7422149181365967\n", - "epoch: 48 step: 12, loss is 0.7971491813659668\n", - "epoch: 48 step: 13, loss is 0.7920883297920227\n", - "epoch: 48 step: 14, loss is 0.8135398626327515\n", - "epoch: 48 step: 15, loss is 0.7504023313522339\n", - "epoch: 48 step: 16, loss is 0.7809324264526367\n", - "epoch: 48 step: 17, loss is 0.8135817050933838\n", - "epoch: 48 step: 18, loss is 0.7787463068962097\n", - "epoch: 48 step: 19, loss is 0.7101670503616333\n", - "epoch: 48 step: 20, loss is 0.7973510026931763\n", - "epoch: 48 step: 21, loss is 0.7758889198303223\n", - "epoch: 48 step: 22, loss is 0.7448439598083496\n", - "epoch: 48 step: 23, loss is 0.8042567372322083\n", - "epoch: 48 step: 24, loss is 0.7750134468078613\n", - "epoch: 48 step: 25, loss is 0.7835952639579773\n", - "epoch: 48 step: 26, loss is 0.8140444755554199\n", - "epoch: 48 step: 27, loss is 0.8123120665550232\n", - "epoch: 48 step: 28, loss is 0.7777227759361267\n", - "epoch: 48 step: 29, loss is 0.791978657245636\n", - "epoch: 48 step: 30, loss is 0.7723613977432251\n", - "epoch: 48 step: 31, loss is 0.770689845085144\n", - "epoch: 48 step: 32, loss is 0.7872849702835083\n", - "epoch: 48 step: 33, loss is 0.8119267821311951\n", - "epoch: 48 step: 34, loss is 0.8017038106918335\n", - "epoch: 48 step: 35, loss is 0.8050541877746582\n", - "epoch: 48 step: 36, loss is 0.7787994146347046\n", - "epoch: 48 step: 37, loss is 0.7455751895904541\n", - "epoch: 48 step: 38, loss is 0.8420274257659912\n", - "epoch: 48 step: 39, loss is 0.7522145509719849\n", - "epoch: 48 step: 40, loss is 0.7932430505752563\n", - "epoch: 48 step: 41, loss is 0.7832766175270081\n", - "epoch: 48 step: 42, loss is 0.8193838596343994\n", - "epoch: 48 step: 43, loss is 0.7878310680389404\n", - "epoch: 48 step: 44, loss is 0.7560722827911377\n", - "epoch: 48 step: 45, loss is 0.754957914352417\n", - "epoch: 48 step: 46, loss is 0.834762454032898\n", - "epoch: 48 step: 47, loss is 0.8015562295913696\n", - "epoch: 48 step: 48, loss is 0.7719260454177856\n", - "epoch: 48 step: 49, loss is 0.7946747541427612\n", - "epoch: 48 step: 50, loss is 0.7476240396499634\n", - "epoch: 48 step: 51, loss is 0.7706553339958191\n", - "epoch: 48 step: 52, loss is 0.7806861400604248\n", - "epoch: 48 step: 53, loss is 0.7911163568496704\n", - "epoch: 48 step: 54, loss is 0.7617675065994263\n", - "epoch: 48 step: 55, loss is 0.7908929586410522\n", - "epoch: 48 step: 56, loss is 0.8148800134658813\n", - "epoch: 48 step: 57, loss is 0.8009278774261475\n", - "epoch: 48 step: 58, loss is 0.7801589965820312\n", - "epoch: 48 step: 59, loss is 0.7940460443496704\n", - "epoch: 48 step: 60, loss is 0.7626351714134216\n", - "epoch: 48 step: 61, loss is 0.7989853620529175\n", - "epoch: 48 step: 62, loss is 0.7799445390701294\n", - "epoch: 48 step: 63, loss is 0.7848852872848511\n", - "epoch: 48 step: 64, loss is 0.7382599711418152\n", - "epoch: 48 step: 65, loss is 0.775367021560669\n", - "epoch: 48 step: 66, loss is 0.8026669025421143\n", - "epoch: 48 step: 67, loss is 0.7997349500656128\n", - "epoch: 48 step: 68, loss is 0.8699275255203247\n", - "epoch: 48 step: 69, loss is 0.781948447227478\n", - "epoch: 48 step: 70, loss is 0.8102300763130188\n", - "epoch: 48 step: 71, loss is 0.8048820495605469\n", - "epoch: 48 step: 72, loss is 0.8408288955688477\n", - "epoch: 48 step: 73, loss is 0.8065498471260071\n", - "epoch: 48 step: 74, loss is 0.7943682670593262\n", - "epoch: 48 step: 75, loss is 0.8081449270248413\n", - "epoch: 48 step: 76, loss is 0.7582502365112305\n", - "epoch: 48 step: 77, loss is 0.7979034185409546\n", - "epoch: 48 step: 78, loss is 0.7846277356147766\n", - "epoch: 48 step: 79, loss is 0.7651919722557068\n", - "epoch: 48 step: 80, loss is 0.774290919303894\n", - "epoch: 48 step: 81, loss is 0.7797107696533203\n", - "epoch: 48 step: 82, loss is 0.79066002368927\n", - "epoch: 48 step: 83, loss is 0.788832426071167\n", - "epoch: 48 step: 84, loss is 0.7935502529144287\n", - "epoch: 48 step: 85, loss is 0.8166543245315552\n", - "epoch: 48 step: 86, loss is 0.810423731803894\n", - "epoch: 48 step: 87, loss is 0.802788257598877\n", - "epoch: 48 step: 88, loss is 0.806795597076416\n", - "epoch: 48 step: 89, loss is 0.7810733318328857\n", - "epoch: 48 step: 90, loss is 0.8100214004516602\n", - "epoch: 48 step: 91, loss is 0.8145033121109009\n", - "epoch: 48 step: 92, loss is 0.7571572661399841\n", - "epoch: 48 step: 93, loss is 0.8138021230697632\n", - "epoch: 48 step: 94, loss is 0.7865696549415588\n", - "epoch: 48 step: 95, loss is 0.7822436094284058\n", - "epoch: 48 step: 96, loss is 0.8231836557388306\n", - "epoch: 48 step: 97, loss is 0.8345212936401367\n", - "epoch: 48 step: 98, loss is 0.7939504981040955\n", - "epoch: 48 step: 99, loss is 0.7969664335250854\n", - "epoch: 48 step: 100, loss is 0.8337759971618652\n", - "epoch: 48 step: 101, loss is 0.7979365587234497\n", - "epoch: 48 step: 102, loss is 0.8203608989715576\n", - "epoch: 48 step: 103, loss is 0.8300102949142456\n", - "epoch: 48 step: 104, loss is 0.7686358690261841\n", - "epoch: 48 step: 105, loss is 0.8536856174468994\n", - "epoch: 48 step: 106, loss is 0.8485356569290161\n", - "epoch: 48 step: 107, loss is 0.7963102459907532\n", - "epoch: 48 step: 108, loss is 0.7817773222923279\n", - "epoch: 48 step: 109, loss is 0.7513248920440674\n", - "epoch: 48 step: 110, loss is 0.8003104329109192\n", - "epoch: 48 step: 111, loss is 0.7924702167510986\n", - "epoch: 48 step: 112, loss is 0.8472844362258911\n", - "epoch: 48 step: 113, loss is 0.7717529535293579\n", - "epoch: 48 step: 114, loss is 0.8512321710586548\n", - "epoch: 48 step: 115, loss is 0.826546311378479\n", - "epoch: 48 step: 116, loss is 0.7678852081298828\n", - "epoch: 48 step: 117, loss is 0.8522099256515503\n", - "epoch: 48 step: 118, loss is 0.8004857301712036\n", - "epoch: 48 step: 119, loss is 0.7410879731178284\n", - "epoch: 48 step: 120, loss is 0.7845205664634705\n", - "epoch: 48 step: 121, loss is 0.778408408164978\n", - "epoch: 48 step: 122, loss is 0.867497980594635\n", - "epoch: 48 step: 123, loss is 0.771753191947937\n", - "epoch: 48 step: 124, loss is 0.7742478251457214\n", - "epoch: 48 step: 125, loss is 0.8009547591209412\n", - "epoch: 48 step: 126, loss is 0.76050865650177\n", - "epoch: 48 step: 127, loss is 0.8306655883789062\n", - "epoch: 48 step: 128, loss is 0.7917838096618652\n", - "epoch: 48 step: 129, loss is 0.8127344846725464\n", - "epoch: 48 step: 130, loss is 0.821445882320404\n", - "epoch: 48 step: 131, loss is 0.823959231376648\n", - "epoch: 48 step: 132, loss is 0.8723894357681274\n", - "epoch: 48 step: 133, loss is 0.8379552364349365\n", - "epoch: 48 step: 134, loss is 0.8205667734146118\n", - "epoch: 48 step: 135, loss is 0.7530902624130249\n", - "epoch: 48 step: 136, loss is 0.7990720272064209\n", - "epoch: 48 step: 137, loss is 0.7934009432792664\n", - "epoch: 48 step: 138, loss is 0.8206827640533447\n", - "epoch: 48 step: 139, loss is 0.8163573741912842\n", - "epoch: 48 step: 140, loss is 0.838467001914978\n", - "epoch: 48 step: 141, loss is 0.8516031503677368\n", - "epoch: 48 step: 142, loss is 0.7780231237411499\n", - "epoch: 48 step: 143, loss is 0.7560743093490601\n", - "epoch: 48 step: 144, loss is 0.8164941072463989\n", - "epoch: 48 step: 145, loss is 0.8088443875312805\n", - "epoch: 48 step: 146, loss is 0.7626193761825562\n", - "epoch: 48 step: 147, loss is 0.776249885559082\n", - "epoch: 48 step: 148, loss is 0.7884475588798523\n", - "epoch: 48 step: 149, loss is 0.7949196100234985\n", - "epoch: 48 step: 150, loss is 0.839379072189331\n", - "epoch: 48 step: 151, loss is 0.8444326519966125\n", - "epoch: 48 step: 152, loss is 0.794615626335144\n", - "epoch: 48 step: 153, loss is 0.8015128374099731\n", - "epoch: 48 step: 154, loss is 0.8122559785842896\n", - "epoch: 48 step: 155, loss is 0.7777997255325317\n", - "epoch: 48 step: 156, loss is 0.7934497594833374\n", - "epoch: 48 step: 157, loss is 0.7735564112663269\n", - "epoch: 48 step: 158, loss is 0.8185248374938965\n", - "epoch: 48 step: 159, loss is 0.8267778158187866\n", - "epoch: 48 step: 160, loss is 0.7741972208023071\n", - "epoch: 48 step: 161, loss is 0.8254348039627075\n", - "epoch: 48 step: 162, loss is 0.8229646682739258\n", - "epoch: 48 step: 163, loss is 0.8060611486434937\n", - "epoch: 48 step: 164, loss is 0.8187951445579529\n", - "epoch: 48 step: 165, loss is 0.7873944044113159\n", - "epoch: 48 step: 166, loss is 0.82916659116745\n", - "epoch: 48 step: 167, loss is 0.8049300312995911\n", - "epoch: 48 step: 168, loss is 0.8202552795410156\n", - "epoch: 48 step: 169, loss is 0.7610690593719482\n", - "epoch: 48 step: 170, loss is 0.7952737808227539\n", - "epoch: 48 step: 171, loss is 0.8008180856704712\n", - "epoch: 48 step: 172, loss is 0.7652289867401123\n", - "epoch: 48 step: 173, loss is 0.8047548532485962\n", - "epoch: 48 step: 174, loss is 0.7387188673019409\n", - "epoch: 48 step: 175, loss is 0.812306821346283\n", - "epoch: 48 step: 176, loss is 0.7933809757232666\n", - "epoch: 48 step: 177, loss is 0.8117033243179321\n", - "epoch: 48 step: 178, loss is 0.8230520486831665\n", - "epoch: 48 step: 179, loss is 0.8238486051559448\n", - "epoch: 48 step: 180, loss is 0.793167233467102\n", - "epoch: 48 step: 181, loss is 0.7981551289558411\n", - "epoch: 48 step: 182, loss is 0.7721530795097351\n", - "epoch: 48 step: 183, loss is 0.8216645121574402\n", - "epoch: 48 step: 184, loss is 0.8020264506340027\n", - "epoch: 48 step: 185, loss is 0.8105981349945068\n", - "epoch: 48 step: 186, loss is 0.7390283346176147\n", - "epoch: 48 step: 187, loss is 0.8725963830947876\n", - "epoch: 48 step: 188, loss is 0.7743350863456726\n", - "epoch: 48 step: 189, loss is 0.8417801856994629\n", - "epoch: 48 step: 190, loss is 0.8000257015228271\n", - "epoch: 48 step: 191, loss is 0.7969749569892883\n", - "epoch: 48 step: 192, loss is 0.8321455717086792\n", - "epoch: 48 step: 193, loss is 0.8362094163894653\n", - "epoch: 48 step: 194, loss is 0.7986562252044678\n", - "epoch: 48 step: 195, loss is 0.7951048612594604\n", - "Train epoch time: 105944.219 ms, per step time: 543.304 ms\n", - "epoch: 49 step: 1, loss is 0.7474855184555054\n", - "epoch: 49 step: 2, loss is 0.7554413080215454\n", - "epoch: 49 step: 3, loss is 0.7626525163650513\n", - "epoch: 49 step: 4, loss is 0.7984957098960876\n", - "epoch: 49 step: 5, loss is 0.7519217133522034\n", - "epoch: 49 step: 6, loss is 0.7466658353805542\n", - "epoch: 49 step: 7, loss is 0.7688969373703003\n", - "epoch: 49 step: 8, loss is 0.7932398915290833\n", - "epoch: 49 step: 9, loss is 0.7910264730453491\n", - "epoch: 49 step: 10, loss is 0.7722512483596802\n", - "epoch: 49 step: 11, loss is 0.7694035768508911\n", - "epoch: 49 step: 12, loss is 0.7862279415130615\n", - "epoch: 49 step: 13, loss is 0.7968816757202148\n", - "epoch: 49 step: 14, loss is 0.7573424577713013\n", - "epoch: 49 step: 15, loss is 0.7916443943977356\n", - "epoch: 49 step: 16, loss is 0.7331437468528748\n", - "epoch: 49 step: 17, loss is 0.7709574103355408\n", - "epoch: 49 step: 18, loss is 0.7906079292297363\n", - "epoch: 49 step: 19, loss is 0.7682799696922302\n", - "epoch: 49 step: 20, loss is 0.8010478019714355\n", - "epoch: 49 step: 21, loss is 0.773858368396759\n", - "epoch: 49 step: 22, loss is 0.7452703714370728\n", - "epoch: 49 step: 23, loss is 0.8269109129905701\n", - "epoch: 49 step: 24, loss is 0.7589935064315796\n", - "epoch: 49 step: 25, loss is 0.79229736328125\n", - "epoch: 49 step: 26, loss is 0.7595837116241455\n", - "epoch: 49 step: 27, loss is 0.7790958881378174\n", - "epoch: 49 step: 28, loss is 0.8197448253631592\n", - "epoch: 49 step: 29, loss is 0.7496641278266907\n", - "epoch: 49 step: 30, loss is 0.8050153255462646\n", - "epoch: 49 step: 31, loss is 0.8073294162750244\n", - "epoch: 49 step: 32, loss is 0.7981759309768677\n", - "epoch: 49 step: 33, loss is 0.7715888023376465\n", - "epoch: 49 step: 34, loss is 0.7878152132034302\n", - "epoch: 49 step: 35, loss is 0.7643104791641235\n", - "epoch: 49 step: 36, loss is 0.7838542461395264\n", - "epoch: 49 step: 37, loss is 0.7966660261154175\n", - "epoch: 49 step: 38, loss is 0.7848427295684814\n", - "epoch: 49 step: 39, loss is 0.7410179972648621\n", - "epoch: 49 step: 40, loss is 0.7847524881362915\n", - "epoch: 49 step: 41, loss is 0.7892673015594482\n", - "epoch: 49 step: 42, loss is 0.7674024105072021\n", - "epoch: 49 step: 43, loss is 0.7687370777130127\n", - "epoch: 49 step: 44, loss is 0.7798919081687927\n", - "epoch: 49 step: 45, loss is 0.7786242365837097\n", - "epoch: 49 step: 46, loss is 0.8034029603004456\n", - "epoch: 49 step: 47, loss is 0.8314440846443176\n", - "epoch: 49 step: 48, loss is 0.7291785478591919\n", - "epoch: 49 step: 49, loss is 0.7359766960144043\n", - "epoch: 49 step: 50, loss is 0.7356237173080444\n", - "epoch: 49 step: 51, loss is 0.7716754674911499\n", - "epoch: 49 step: 52, loss is 0.7936745285987854\n", - "epoch: 49 step: 53, loss is 0.8178622722625732\n", - "epoch: 49 step: 54, loss is 0.7448766231536865\n", - "epoch: 49 step: 55, loss is 0.7648531198501587\n", - "epoch: 49 step: 56, loss is 0.7474914193153381\n", - "epoch: 49 step: 57, loss is 0.8393149375915527\n", - "epoch: 49 step: 58, loss is 0.7431994676589966\n", - "epoch: 49 step: 59, loss is 0.7995795011520386\n", - "epoch: 49 step: 60, loss is 0.7663533687591553\n", - "epoch: 49 step: 61, loss is 0.7868015170097351\n", - "epoch: 49 step: 62, loss is 0.8144644498825073\n", - "epoch: 49 step: 63, loss is 0.7292894124984741\n", - "epoch: 49 step: 64, loss is 0.7749843001365662\n", - "epoch: 49 step: 65, loss is 0.7751369476318359\n", - "epoch: 49 step: 66, loss is 0.7851287126541138\n", - "epoch: 49 step: 67, loss is 0.7768024206161499\n", - "epoch: 49 step: 68, loss is 0.7923818826675415\n", - "epoch: 49 step: 69, loss is 0.7657811641693115\n", - "epoch: 49 step: 70, loss is 0.7764246463775635\n", - "epoch: 49 step: 71, loss is 0.7763193249702454\n", - "epoch: 49 step: 72, loss is 0.7649475336074829\n", - "epoch: 49 step: 73, loss is 0.7994956970214844\n", - "epoch: 49 step: 74, loss is 0.7806899547576904\n", - "epoch: 49 step: 75, loss is 0.8170067071914673\n", - "epoch: 49 step: 76, loss is 0.8295549154281616\n", - "epoch: 49 step: 77, loss is 0.7846189737319946\n", - "epoch: 49 step: 78, loss is 0.8127977848052979\n", - "epoch: 49 step: 79, loss is 0.7666932344436646\n", - "epoch: 49 step: 80, loss is 0.8099918365478516\n", - "epoch: 49 step: 81, loss is 0.7591879367828369\n", - "epoch: 49 step: 82, loss is 0.8109831809997559\n", - "epoch: 49 step: 83, loss is 0.795573890209198\n", - "epoch: 49 step: 84, loss is 0.8494633436203003\n", - "epoch: 49 step: 85, loss is 0.8163701295852661\n", - "epoch: 49 step: 86, loss is 0.8191530704498291\n", - "epoch: 49 step: 87, loss is 0.7566444277763367\n", - "epoch: 49 step: 88, loss is 0.7639744877815247\n", - "epoch: 49 step: 89, loss is 0.8149380683898926\n", - "epoch: 49 step: 90, loss is 0.7706125974655151\n", - "epoch: 49 step: 91, loss is 0.813895583152771\n", - "epoch: 49 step: 92, loss is 0.8559594750404358\n", - "epoch: 49 step: 93, loss is 0.8276405930519104\n", - "epoch: 49 step: 94, loss is 0.8072350025177002\n", - "epoch: 49 step: 95, loss is 0.8047367334365845\n", - "epoch: 49 step: 96, loss is 0.7500251531600952\n", - "epoch: 49 step: 97, loss is 0.7780362367630005\n", - "epoch: 49 step: 98, loss is 0.765553891658783\n", - "epoch: 49 step: 99, loss is 0.7548193335533142\n", - "epoch: 49 step: 100, loss is 0.7291454076766968\n", - "epoch: 49 step: 101, loss is 0.825963020324707\n", - "epoch: 49 step: 102, loss is 0.8251543045043945\n", - "epoch: 49 step: 103, loss is 0.7915137410163879\n", - "epoch: 49 step: 104, loss is 0.7403810024261475\n", - "epoch: 49 step: 105, loss is 0.7919790744781494\n", - "epoch: 49 step: 106, loss is 0.7666395902633667\n", - "epoch: 49 step: 107, loss is 0.8282239437103271\n", - "epoch: 49 step: 108, loss is 0.8074923753738403\n", - "epoch: 49 step: 109, loss is 0.8358535766601562\n", - "epoch: 49 step: 110, loss is 0.8195568323135376\n", - "epoch: 49 step: 111, loss is 0.8383195996284485\n", - "epoch: 49 step: 112, loss is 0.7909601330757141\n", - "epoch: 49 step: 113, loss is 0.7730705738067627\n", - "epoch: 49 step: 114, loss is 0.8017328977584839\n", - "epoch: 49 step: 115, loss is 0.7961600422859192\n", - "epoch: 49 step: 116, loss is 0.7793943881988525\n", - "epoch: 49 step: 117, loss is 0.8248316049575806\n", - "epoch: 49 step: 118, loss is 0.7936378717422485\n", - "epoch: 49 step: 119, loss is 0.8629387617111206\n", - "epoch: 49 step: 120, loss is 0.8050061464309692\n", - "epoch: 49 step: 121, loss is 0.8020141124725342\n", - "epoch: 49 step: 122, loss is 0.7881861925125122\n", - "epoch: 49 step: 123, loss is 0.7941316366195679\n", - "epoch: 49 step: 124, loss is 0.7949413657188416\n", - "epoch: 49 step: 125, loss is 0.752636194229126\n", - "epoch: 49 step: 126, loss is 0.7947443723678589\n", - "epoch: 49 step: 127, loss is 0.7749506235122681\n", - "epoch: 49 step: 128, loss is 0.8439511060714722\n", - "epoch: 49 step: 129, loss is 0.749794602394104\n", - "epoch: 49 step: 130, loss is 0.8645422458648682\n", - "epoch: 49 step: 131, loss is 0.7738044261932373\n", - "epoch: 49 step: 132, loss is 0.7980045676231384\n", - "epoch: 49 step: 133, loss is 0.8118914365768433\n", - "epoch: 49 step: 134, loss is 0.8130654096603394\n", - "epoch: 49 step: 135, loss is 0.7552171945571899\n", - "epoch: 49 step: 136, loss is 0.8086338043212891\n", - "epoch: 49 step: 137, loss is 0.7789323329925537\n", - "epoch: 49 step: 138, loss is 0.87713623046875\n", - "epoch: 49 step: 139, loss is 0.788098931312561\n", - "epoch: 49 step: 140, loss is 0.7871702909469604\n", - "epoch: 49 step: 141, loss is 0.7906486392021179\n", - "epoch: 49 step: 142, loss is 0.7599376440048218\n", - "epoch: 49 step: 143, loss is 0.7541152834892273\n", - "epoch: 49 step: 144, loss is 0.7779464721679688\n", - "epoch: 49 step: 145, loss is 0.8201999664306641\n", - "epoch: 49 step: 146, loss is 0.8153160810470581\n", - "epoch: 49 step: 147, loss is 0.8511422872543335\n", - "epoch: 49 step: 148, loss is 0.7591521739959717\n", - "epoch: 49 step: 149, loss is 0.7936468720436096\n", - "epoch: 49 step: 150, loss is 0.7542546987533569\n", - "epoch: 49 step: 151, loss is 0.787798285484314\n", - "epoch: 49 step: 152, loss is 0.7628979682922363\n", - "epoch: 49 step: 153, loss is 0.8427466750144958\n", - "epoch: 49 step: 154, loss is 0.7713915705680847\n", - "epoch: 49 step: 155, loss is 0.8218947649002075\n", - "epoch: 49 step: 156, loss is 0.7897173762321472\n", - "epoch: 49 step: 157, loss is 0.7629675269126892\n", - "epoch: 49 step: 158, loss is 0.787702202796936\n", - "epoch: 49 step: 159, loss is 0.8200827836990356\n", - "epoch: 49 step: 160, loss is 0.821740448474884\n", - "epoch: 49 step: 161, loss is 0.7424212694168091\n", - "epoch: 49 step: 162, loss is 0.8110157251358032\n", - "epoch: 49 step: 163, loss is 0.7846983075141907\n", - "epoch: 49 step: 164, loss is 0.8021287322044373\n", - "epoch: 49 step: 165, loss is 0.7915834188461304\n", - "epoch: 49 step: 166, loss is 0.8582480549812317\n", - "epoch: 49 step: 167, loss is 0.835322380065918\n", - "epoch: 49 step: 168, loss is 0.7697802782058716\n", - "epoch: 49 step: 169, loss is 0.7804192304611206\n", - "epoch: 49 step: 170, loss is 0.790429949760437\n", - "epoch: 49 step: 171, loss is 0.7891809940338135\n", - "epoch: 49 step: 172, loss is 0.805351197719574\n", - "epoch: 49 step: 173, loss is 0.804185152053833\n", - "epoch: 49 step: 174, loss is 0.7713534832000732\n", - "epoch: 49 step: 175, loss is 0.8341310024261475\n", - "epoch: 49 step: 176, loss is 0.8138383626937866\n", - "epoch: 49 step: 177, loss is 0.7346597909927368\n", - "epoch: 49 step: 178, loss is 0.790809154510498\n", - "epoch: 49 step: 179, loss is 0.8158509135246277\n", - "epoch: 49 step: 180, loss is 0.7741419076919556\n", - "epoch: 49 step: 181, loss is 0.8178799152374268\n", - "epoch: 49 step: 182, loss is 0.7746651768684387\n", - "epoch: 49 step: 183, loss is 0.7272830605506897\n", - "epoch: 49 step: 184, loss is 0.7682174444198608\n", - "epoch: 49 step: 185, loss is 0.7859704494476318\n", - "epoch: 49 step: 186, loss is 0.7947738170623779\n", - "epoch: 49 step: 187, loss is 0.8164531588554382\n", - "epoch: 49 step: 188, loss is 0.8137848377227783\n", - "epoch: 49 step: 189, loss is 0.7600142955780029\n", - "epoch: 49 step: 190, loss is 0.7909482717514038\n", - "epoch: 49 step: 191, loss is 0.7888385057449341\n", - "epoch: 49 step: 192, loss is 0.7625305652618408\n", - "epoch: 49 step: 193, loss is 0.8482733368873596\n", - "epoch: 49 step: 194, loss is 0.7858377695083618\n", - "epoch: 49 step: 195, loss is 0.7894809246063232\n", - "Train epoch time: 105988.249 ms, per step time: 543.529 ms\n", - "epoch: 50 step: 1, loss is 0.7802066802978516\n", - "epoch: 50 step: 2, loss is 0.8158935308456421\n", - "epoch: 50 step: 3, loss is 0.7644997835159302\n", - "epoch: 50 step: 4, loss is 0.7955084443092346\n", - "epoch: 50 step: 5, loss is 0.7448071241378784\n", - "epoch: 50 step: 6, loss is 0.7629739046096802\n", - "epoch: 50 step: 7, loss is 0.7969454526901245\n", - "epoch: 50 step: 8, loss is 0.7565621733665466\n", - "epoch: 50 step: 9, loss is 0.7852126359939575\n", - "epoch: 50 step: 10, loss is 0.8052510023117065\n", - "epoch: 50 step: 11, loss is 0.7628653049468994\n", - "epoch: 50 step: 12, loss is 0.7715508937835693\n", - "epoch: 50 step: 13, loss is 0.7526652812957764\n", - "epoch: 50 step: 14, loss is 0.7467508316040039\n", - "epoch: 50 step: 15, loss is 0.7383567690849304\n", - "epoch: 50 step: 16, loss is 0.6938237547874451\n", - "epoch: 50 step: 17, loss is 0.7300999164581299\n", - "epoch: 50 step: 18, loss is 0.7443526983261108\n", - "epoch: 50 step: 19, loss is 0.7856084108352661\n", - "epoch: 50 step: 20, loss is 0.7771008014678955\n", - "epoch: 50 step: 21, loss is 0.7702484726905823\n", - "epoch: 50 step: 22, loss is 0.766179084777832\n", - "epoch: 50 step: 23, loss is 0.7603368759155273\n", - "epoch: 50 step: 24, loss is 0.8527711629867554\n", - "epoch: 50 step: 25, loss is 0.7504369020462036\n", - "epoch: 50 step: 26, loss is 0.7563770413398743\n", - "epoch: 50 step: 27, loss is 0.8033452033996582\n", - "epoch: 50 step: 28, loss is 0.7848401665687561\n", - "epoch: 50 step: 29, loss is 0.7955296039581299\n", - "epoch: 50 step: 30, loss is 0.7846652269363403\n", - "epoch: 50 step: 31, loss is 0.8232280015945435\n", - "epoch: 50 step: 32, loss is 0.7746000289916992\n", - "epoch: 50 step: 33, loss is 0.7539740204811096\n", - "epoch: 50 step: 34, loss is 0.7519662380218506\n", - "epoch: 50 step: 35, loss is 0.7946498990058899\n", - "epoch: 50 step: 36, loss is 0.7660290002822876\n", - "epoch: 50 step: 37, loss is 0.7935041189193726\n", - "epoch: 50 step: 38, loss is 0.7729010581970215\n", - "epoch: 50 step: 39, loss is 0.7572159171104431\n", - "epoch: 50 step: 40, loss is 0.7402242422103882\n", - "epoch: 50 step: 41, loss is 0.7734825611114502\n", - "epoch: 50 step: 42, loss is 0.7434002161026001\n", - "epoch: 50 step: 43, loss is 0.7792245149612427\n", - "epoch: 50 step: 44, loss is 0.7526705265045166\n", - "epoch: 50 step: 45, loss is 0.7489557266235352\n", - "epoch: 50 step: 46, loss is 0.823969841003418\n", - "epoch: 50 step: 47, loss is 0.7713980078697205\n", - "epoch: 50 step: 48, loss is 0.7927367687225342\n", - "epoch: 50 step: 49, loss is 0.7652636766433716\n", - "epoch: 50 step: 50, loss is 0.7508813738822937\n", - "epoch: 50 step: 51, loss is 0.7696555256843567\n", - "epoch: 50 step: 52, loss is 0.8084716200828552\n", - "epoch: 50 step: 53, loss is 0.7491806149482727\n", - "epoch: 50 step: 54, loss is 0.758628249168396\n", - "epoch: 50 step: 55, loss is 0.7774040102958679\n", - "epoch: 50 step: 56, loss is 0.757311224937439\n", - "epoch: 50 step: 57, loss is 0.7130249738693237\n", - "epoch: 50 step: 58, loss is 0.7959308624267578\n", - "epoch: 50 step: 59, loss is 0.7907053232192993\n", - "epoch: 50 step: 60, loss is 0.7715981006622314\n", - "epoch: 50 step: 61, loss is 0.7525125741958618\n", - "epoch: 50 step: 62, loss is 0.7828436493873596\n", - "epoch: 50 step: 63, loss is 0.7406209707260132\n", - "epoch: 50 step: 64, loss is 0.8018389344215393\n", - "epoch: 50 step: 65, loss is 0.7422670722007751\n", - "epoch: 50 step: 66, loss is 0.773597240447998\n", - "epoch: 50 step: 67, loss is 0.7702914476394653\n", - "epoch: 50 step: 68, loss is 0.7826281785964966\n", - "epoch: 50 step: 69, loss is 0.7465894222259521\n", - "epoch: 50 step: 70, loss is 0.7769197225570679\n", - "epoch: 50 step: 71, loss is 0.7516205310821533\n", - "epoch: 50 step: 72, loss is 0.786666989326477\n", - "epoch: 50 step: 73, loss is 0.786081850528717\n", - "epoch: 50 step: 74, loss is 0.7419713735580444\n", - "epoch: 50 step: 75, loss is 0.7913058996200562\n", - "epoch: 50 step: 76, loss is 0.7525515556335449\n", - "epoch: 50 step: 77, loss is 0.8237977027893066\n", - "epoch: 50 step: 78, loss is 0.710051953792572\n", - "epoch: 50 step: 79, loss is 0.7696235775947571\n", - "epoch: 50 step: 80, loss is 0.7754746079444885\n", - "epoch: 50 step: 81, loss is 0.8062629699707031\n", - "epoch: 50 step: 82, loss is 0.7503039240837097\n", - "epoch: 50 step: 83, loss is 0.8364999890327454\n", - "epoch: 50 step: 84, loss is 0.7519097328186035\n", - "epoch: 50 step: 85, loss is 0.8097488284111023\n", - "epoch: 50 step: 86, loss is 0.7733085751533508\n", - "epoch: 50 step: 87, loss is 0.7943763732910156\n", - "epoch: 50 step: 88, loss is 0.8017860651016235\n", - "epoch: 50 step: 89, loss is 0.7503619194030762\n", - "epoch: 50 step: 90, loss is 0.7689992189407349\n", - "epoch: 50 step: 91, loss is 0.8445016741752625\n", - "epoch: 50 step: 92, loss is 0.7536423802375793\n", - "epoch: 50 step: 93, loss is 0.7786149978637695\n", - "epoch: 50 step: 94, loss is 0.8036640882492065\n", - "epoch: 50 step: 95, loss is 0.755380392074585\n", - "epoch: 50 step: 96, loss is 0.7683913707733154\n", - "epoch: 50 step: 97, loss is 0.7809499502182007\n", - "epoch: 50 step: 98, loss is 0.743462324142456\n", - "epoch: 50 step: 99, loss is 0.7978581190109253\n", - "epoch: 50 step: 100, loss is 0.8087695240974426\n", - "epoch: 50 step: 101, loss is 0.7854674458503723\n", - "epoch: 50 step: 102, loss is 0.8454350233078003\n", - "epoch: 50 step: 103, loss is 0.8055614233016968\n", - "epoch: 50 step: 104, loss is 0.7752905488014221\n", - "epoch: 50 step: 105, loss is 0.8072637319564819\n", - "epoch: 50 step: 106, loss is 0.7843447327613831\n", - "epoch: 50 step: 107, loss is 0.7667314410209656\n", - "epoch: 50 step: 108, loss is 0.8206599950790405\n", - "epoch: 50 step: 109, loss is 0.7495514750480652\n", - "epoch: 50 step: 110, loss is 0.7722309231758118\n", - "epoch: 50 step: 111, loss is 0.7730912566184998\n", - "epoch: 50 step: 112, loss is 0.7769516706466675\n", - "epoch: 50 step: 113, loss is 0.7311548590660095\n", - "epoch: 50 step: 114, loss is 0.7196918725967407\n", - "epoch: 50 step: 115, loss is 0.8131150007247925\n", - "epoch: 50 step: 116, loss is 0.8293939828872681\n", - "epoch: 50 step: 117, loss is 0.844794511795044\n", - "epoch: 50 step: 118, loss is 0.8097021579742432\n", - "epoch: 50 step: 119, loss is 0.8067548274993896\n", - "epoch: 50 step: 120, loss is 0.7451876401901245\n", - "epoch: 50 step: 121, loss is 0.7942838668823242\n", - "epoch: 50 step: 122, loss is 0.7816265821456909\n", - "epoch: 50 step: 123, loss is 0.7714554071426392\n", - "epoch: 50 step: 124, loss is 0.7801728248596191\n", - "epoch: 50 step: 125, loss is 0.7892995476722717\n", - "epoch: 50 step: 126, loss is 0.8033266067504883\n", - "epoch: 50 step: 127, loss is 0.7724478840827942\n", - "epoch: 50 step: 128, loss is 0.7689555883407593\n", - "epoch: 50 step: 129, loss is 0.7624392509460449\n", - "epoch: 50 step: 130, loss is 0.7530295848846436\n", - "epoch: 50 step: 131, loss is 0.7497451305389404\n", - "epoch: 50 step: 132, loss is 0.7675462961196899\n", - "epoch: 50 step: 133, loss is 0.7926802635192871\n", - "epoch: 50 step: 134, loss is 0.8272131681442261\n", - "epoch: 50 step: 135, loss is 0.8109605312347412\n", - "epoch: 50 step: 136, loss is 0.8057304620742798\n", - "epoch: 50 step: 137, loss is 0.7566056251525879\n", - "epoch: 50 step: 138, loss is 0.8100849390029907\n", - "epoch: 50 step: 139, loss is 0.7956655621528625\n", - "epoch: 50 step: 140, loss is 0.8203774690628052\n", - "epoch: 50 step: 141, loss is 0.7864224910736084\n", - "epoch: 50 step: 142, loss is 0.7455155849456787\n", - "epoch: 50 step: 143, loss is 0.7382572889328003\n", - "epoch: 50 step: 144, loss is 0.7661005258560181\n", - "epoch: 50 step: 145, loss is 0.8068943023681641\n", - "epoch: 50 step: 146, loss is 0.7878588438034058\n", - "epoch: 50 step: 147, loss is 0.8080874681472778\n", - "epoch: 50 step: 148, loss is 0.776960015296936\n", - "epoch: 50 step: 149, loss is 0.7400027513504028\n", - "epoch: 50 step: 150, loss is 0.7906967401504517\n", - "epoch: 50 step: 151, loss is 0.7190502882003784\n", - "epoch: 50 step: 152, loss is 0.7657128572463989\n", - "epoch: 50 step: 153, loss is 0.7764486074447632\n", - "epoch: 50 step: 154, loss is 0.829918384552002\n", - "epoch: 50 step: 155, loss is 0.7433205842971802\n", - "epoch: 50 step: 156, loss is 0.797990083694458\n", - "epoch: 50 step: 157, loss is 0.7626293897628784\n", - "epoch: 50 step: 158, loss is 0.7843010425567627\n", - "epoch: 50 step: 159, loss is 0.7543965578079224\n", - "epoch: 50 step: 160, loss is 0.7702991962432861\n", - "epoch: 50 step: 161, loss is 0.7387254238128662\n", - "epoch: 50 step: 162, loss is 0.8245499134063721\n", - "epoch: 50 step: 163, loss is 0.8047354221343994\n", - "epoch: 50 step: 164, loss is 0.7772183418273926\n", - "epoch: 50 step: 165, loss is 0.8162798881530762\n", - "epoch: 50 step: 166, loss is 0.7937183380126953\n", - "epoch: 50 step: 167, loss is 0.8447754383087158\n", - "epoch: 50 step: 168, loss is 0.7309650182723999\n", - "epoch: 50 step: 169, loss is 0.7304731011390686\n", - "epoch: 50 step: 170, loss is 0.8367864489555359\n", - "epoch: 50 step: 171, loss is 0.7436604499816895\n", - "epoch: 50 step: 172, loss is 0.8774688243865967\n", - "epoch: 50 step: 173, loss is 0.775653600692749\n", - "epoch: 50 step: 174, loss is 0.7849935293197632\n", - "epoch: 50 step: 175, loss is 0.755415678024292\n", - "epoch: 50 step: 176, loss is 0.7601606845855713\n", - "epoch: 50 step: 177, loss is 0.7827877402305603\n", - "epoch: 50 step: 178, loss is 0.785349428653717\n", - "epoch: 50 step: 179, loss is 0.7730883359909058\n", - "epoch: 50 step: 180, loss is 0.7766386270523071\n", - "epoch: 50 step: 181, loss is 0.7792547941207886\n", - "epoch: 50 step: 182, loss is 0.7630850672721863\n", - "epoch: 50 step: 183, loss is 0.7395979166030884\n", - "epoch: 50 step: 184, loss is 0.8013859987258911\n", - "epoch: 50 step: 185, loss is 0.8058763742446899\n", - "epoch: 50 step: 186, loss is 0.8001610040664673\n", - "epoch: 50 step: 187, loss is 0.7663059234619141\n", - "epoch: 50 step: 188, loss is 0.769565224647522\n", - "epoch: 50 step: 189, loss is 0.7952616810798645\n", - "epoch: 50 step: 190, loss is 0.8387209177017212\n", - "epoch: 50 step: 191, loss is 0.7682342529296875\n", - "epoch: 50 step: 192, loss is 0.772983729839325\n", - "epoch: 50 step: 193, loss is 0.7586737275123596\n", - "epoch: 50 step: 194, loss is 0.738025963306427\n", - "epoch: 50 step: 195, loss is 0.7450219392776489\n", - "Train epoch time: 104200.438 ms, per step time: 534.361 ms\n", - "epoch: 51 step: 1, loss is 0.7127658724784851\n", - "epoch: 51 step: 2, loss is 0.7525131702423096\n", - "epoch: 51 step: 3, loss is 0.7650803327560425\n", - "epoch: 51 step: 4, loss is 0.7396030426025391\n", - "epoch: 51 step: 5, loss is 0.7432870268821716\n", - "epoch: 51 step: 6, loss is 0.7518507242202759\n", - "epoch: 51 step: 7, loss is 0.7713302373886108\n", - "epoch: 51 step: 8, loss is 0.7250156402587891\n", - "epoch: 51 step: 9, loss is 0.7508498430252075\n", - "epoch: 51 step: 10, loss is 0.7378017902374268\n", - "epoch: 51 step: 11, loss is 0.7797620296478271\n", - "epoch: 51 step: 12, loss is 0.8774091005325317\n", - "epoch: 51 step: 13, loss is 0.7689456939697266\n", - "epoch: 51 step: 14, loss is 0.748863935470581\n", - "epoch: 51 step: 15, loss is 0.7871088981628418\n", - "epoch: 51 step: 16, loss is 0.7642532587051392\n", - "epoch: 51 step: 17, loss is 0.7468241453170776\n", - "epoch: 51 step: 18, loss is 0.7388325929641724\n", - "epoch: 51 step: 19, loss is 0.7790994048118591\n", - "epoch: 51 step: 20, loss is 0.7604823112487793\n", - "epoch: 51 step: 21, loss is 0.8115692138671875\n", - "epoch: 51 step: 22, loss is 0.7392019629478455\n", - "epoch: 51 step: 23, loss is 0.746444582939148\n", - "epoch: 51 step: 24, loss is 0.7668007612228394\n", - "epoch: 51 step: 25, loss is 0.7720839977264404\n", - "epoch: 51 step: 26, loss is 0.7280883193016052\n", - "epoch: 51 step: 27, loss is 0.769680380821228\n", - "epoch: 51 step: 28, loss is 0.7526214122772217\n", - "epoch: 51 step: 29, loss is 0.7811195850372314\n", - "epoch: 51 step: 30, loss is 0.7703922986984253\n", - "epoch: 51 step: 31, loss is 0.7603752613067627\n", - "epoch: 51 step: 32, loss is 0.7431195378303528\n", - "epoch: 51 step: 33, loss is 0.7410872578620911\n", - "epoch: 51 step: 34, loss is 0.749547004699707\n", - "epoch: 51 step: 35, loss is 0.7891870737075806\n", - "epoch: 51 step: 36, loss is 0.7648804187774658\n", - "epoch: 51 step: 37, loss is 0.8084181547164917\n", - "epoch: 51 step: 38, loss is 0.7439834475517273\n", - "epoch: 51 step: 39, loss is 0.74545818567276\n", - "epoch: 51 step: 40, loss is 0.7496793270111084\n", - "epoch: 51 step: 41, loss is 0.7657278776168823\n", - "epoch: 51 step: 42, loss is 0.7244853973388672\n", - "epoch: 51 step: 43, loss is 0.7605078220367432\n", - "epoch: 51 step: 44, loss is 0.7777740955352783\n", - "epoch: 51 step: 45, loss is 0.7483956813812256\n", - "epoch: 51 step: 46, loss is 0.8061268925666809\n", - "epoch: 51 step: 47, loss is 0.7469605207443237\n", - "epoch: 51 step: 48, loss is 0.7621632218360901\n", - "epoch: 51 step: 49, loss is 0.7748622894287109\n", - "epoch: 51 step: 50, loss is 0.782288134098053\n", - "epoch: 51 step: 51, loss is 0.7466800212860107\n", - "epoch: 51 step: 52, loss is 0.7720746994018555\n", - "epoch: 51 step: 53, loss is 0.8019874095916748\n", - "epoch: 51 step: 54, loss is 0.7637181878089905\n", - "epoch: 51 step: 55, loss is 0.7649544477462769\n", - "epoch: 51 step: 56, loss is 0.8419444561004639\n", - "epoch: 51 step: 57, loss is 0.7405215501785278\n", - "epoch: 51 step: 58, loss is 0.7835460901260376\n", - "epoch: 51 step: 59, loss is 0.7488666772842407\n", - "epoch: 51 step: 60, loss is 0.7705710530281067\n", - "epoch: 51 step: 61, loss is 0.8128464818000793\n", - "epoch: 51 step: 62, loss is 0.7886109352111816\n", - "epoch: 51 step: 63, loss is 0.797203779220581\n", - "epoch: 51 step: 64, loss is 0.7576704025268555\n", - "epoch: 51 step: 65, loss is 0.7174893021583557\n", - "epoch: 51 step: 66, loss is 0.7788109183311462\n", - "epoch: 51 step: 67, loss is 0.7986986637115479\n", - "epoch: 51 step: 68, loss is 0.7810406684875488\n", - "epoch: 51 step: 69, loss is 0.7389135956764221\n", - "epoch: 51 step: 70, loss is 0.7036351561546326\n", - "epoch: 51 step: 71, loss is 0.798374354839325\n", - "epoch: 51 step: 72, loss is 0.7760833501815796\n", - "epoch: 51 step: 73, loss is 0.7864766120910645\n", - "epoch: 51 step: 74, loss is 0.7776474952697754\n", - "epoch: 51 step: 75, loss is 0.7284588813781738\n", - "epoch: 51 step: 76, loss is 0.7835901975631714\n", - "epoch: 51 step: 77, loss is 0.8169816136360168\n", - "epoch: 51 step: 78, loss is 0.7176551222801208\n", - "epoch: 51 step: 79, loss is 0.7850744724273682\n", - "epoch: 51 step: 80, loss is 0.8125274777412415\n", - "epoch: 51 step: 81, loss is 0.7326189875602722\n", - "epoch: 51 step: 82, loss is 0.7908948659896851\n", - "epoch: 51 step: 83, loss is 0.7501875758171082\n", - "epoch: 51 step: 84, loss is 0.7747730016708374\n", - "epoch: 51 step: 85, loss is 0.7624555230140686\n", - "epoch: 51 step: 86, loss is 0.7588902711868286\n", - "epoch: 51 step: 87, loss is 0.7848199605941772\n", - "epoch: 51 step: 88, loss is 0.7944551706314087\n", - "epoch: 51 step: 89, loss is 0.7779529094696045\n", - "epoch: 51 step: 90, loss is 0.7726327776908875\n", - "epoch: 51 step: 91, loss is 0.7434247732162476\n", - "epoch: 51 step: 92, loss is 0.753853440284729\n", - "epoch: 51 step: 93, loss is 0.7727560997009277\n", - "epoch: 51 step: 94, loss is 0.8118842840194702\n", - "epoch: 51 step: 95, loss is 0.708669900894165\n", - "epoch: 51 step: 96, loss is 0.7835653424263\n", - "epoch: 51 step: 97, loss is 0.7835577726364136\n", - "epoch: 51 step: 98, loss is 0.7509108781814575\n", - "epoch: 51 step: 99, loss is 0.7754564881324768\n", - "epoch: 51 step: 100, loss is 0.8136333227157593\n", - "epoch: 51 step: 101, loss is 0.7317966818809509\n", - "epoch: 51 step: 102, loss is 0.7739089727401733\n", - "epoch: 51 step: 103, loss is 0.7911791801452637\n", - "epoch: 51 step: 104, loss is 0.7707613110542297\n", - "epoch: 51 step: 105, loss is 0.8094954490661621\n", - "epoch: 51 step: 106, loss is 0.7213757038116455\n", - "epoch: 51 step: 107, loss is 0.7850294709205627\n", - "epoch: 51 step: 108, loss is 0.8264412879943848\n", - "epoch: 51 step: 109, loss is 0.7776114344596863\n", - "epoch: 51 step: 110, loss is 0.7412658333778381\n", - "epoch: 51 step: 111, loss is 0.7742754220962524\n", - "epoch: 51 step: 112, loss is 0.8313534259796143\n", - "epoch: 51 step: 113, loss is 0.7464664578437805\n", - "epoch: 51 step: 114, loss is 0.802405595779419\n", - "epoch: 51 step: 115, loss is 0.7652677297592163\n", - "epoch: 51 step: 116, loss is 0.7501987218856812\n", - "epoch: 51 step: 117, loss is 0.7817049026489258\n", - "epoch: 51 step: 118, loss is 0.7619132995605469\n", - "epoch: 51 step: 119, loss is 0.761806845664978\n", - "epoch: 51 step: 120, loss is 0.8153101205825806\n", - "epoch: 51 step: 121, loss is 0.738982081413269\n", - "epoch: 51 step: 122, loss is 0.7805833220481873\n", - "epoch: 51 step: 123, loss is 0.7610634565353394\n", - "epoch: 51 step: 124, loss is 0.7832593321800232\n", - "epoch: 51 step: 125, loss is 0.7634925246238708\n", - "epoch: 51 step: 126, loss is 0.7431166172027588\n", - "epoch: 51 step: 127, loss is 0.7651649117469788\n", - "epoch: 51 step: 128, loss is 0.8076580166816711\n", - "epoch: 51 step: 129, loss is 0.7732875347137451\n", - "epoch: 51 step: 130, loss is 0.7844958901405334\n", - "epoch: 51 step: 131, loss is 0.750457763671875\n", - "epoch: 51 step: 132, loss is 0.7433779239654541\n", - "epoch: 51 step: 133, loss is 0.7661430239677429\n", - "epoch: 51 step: 134, loss is 0.7537803053855896\n", - "epoch: 51 step: 135, loss is 0.7477529048919678\n", - "epoch: 51 step: 136, loss is 0.8021606206893921\n", - "epoch: 51 step: 137, loss is 0.7597280740737915\n", - "epoch: 51 step: 138, loss is 0.747283935546875\n", - "epoch: 51 step: 139, loss is 0.7839834690093994\n", - "epoch: 51 step: 140, loss is 0.7966628074645996\n", - "epoch: 51 step: 141, loss is 0.8159871101379395\n", - "epoch: 51 step: 142, loss is 0.783802330493927\n", - "epoch: 51 step: 143, loss is 0.7079719305038452\n", - "epoch: 51 step: 144, loss is 0.7701084017753601\n", - "epoch: 51 step: 145, loss is 0.7423214912414551\n", - "epoch: 51 step: 146, loss is 0.7296830415725708\n", - "epoch: 51 step: 147, loss is 0.7885416746139526\n", - "epoch: 51 step: 148, loss is 0.7704241275787354\n", - "epoch: 51 step: 149, loss is 0.7362068891525269\n", - "epoch: 51 step: 150, loss is 0.7220796346664429\n", - "epoch: 51 step: 151, loss is 0.7163593769073486\n", - "epoch: 51 step: 152, loss is 0.7799816727638245\n", - "epoch: 51 step: 153, loss is 0.8441452980041504\n", - "epoch: 51 step: 154, loss is 0.7525169849395752\n", - "epoch: 51 step: 155, loss is 0.7980644106864929\n", - "epoch: 51 step: 156, loss is 0.7558544874191284\n", - "epoch: 51 step: 157, loss is 0.7281650900840759\n", - "epoch: 51 step: 158, loss is 0.776863157749176\n", - "epoch: 51 step: 159, loss is 0.7516960501670837\n", - "epoch: 51 step: 160, loss is 0.7773051857948303\n", - "epoch: 51 step: 161, loss is 0.7648395299911499\n", - "epoch: 51 step: 162, loss is 0.8116007447242737\n", - "epoch: 51 step: 163, loss is 0.7319633960723877\n", - "epoch: 51 step: 164, loss is 0.7862023115158081\n", - "epoch: 51 step: 165, loss is 0.7634849548339844\n", - "epoch: 51 step: 166, loss is 0.7841250896453857\n", - "epoch: 51 step: 167, loss is 0.8194866180419922\n", - "epoch: 51 step: 168, loss is 0.768380343914032\n", - "epoch: 51 step: 169, loss is 0.8089847564697266\n", - "epoch: 51 step: 170, loss is 0.7286646366119385\n", - "epoch: 51 step: 171, loss is 0.7401659488677979\n", - "epoch: 51 step: 172, loss is 0.7706607580184937\n", - "epoch: 51 step: 173, loss is 0.7353518009185791\n", - "epoch: 51 step: 174, loss is 0.7514238357543945\n", - "epoch: 51 step: 175, loss is 0.7638115882873535\n", - "epoch: 51 step: 176, loss is 0.7566566467285156\n", - "epoch: 51 step: 177, loss is 0.7689902782440186\n", - "epoch: 51 step: 178, loss is 0.762540876865387\n", - "epoch: 51 step: 179, loss is 0.8596534132957458\n", - "epoch: 51 step: 180, loss is 0.761650562286377\n", - "epoch: 51 step: 181, loss is 0.820151686668396\n", - "epoch: 51 step: 182, loss is 0.7691572904586792\n", - "epoch: 51 step: 183, loss is 0.7595763206481934\n", - "epoch: 51 step: 184, loss is 0.7404129505157471\n", - "epoch: 51 step: 185, loss is 0.7587924599647522\n", - "epoch: 51 step: 186, loss is 0.772550642490387\n", - "epoch: 51 step: 187, loss is 0.761353611946106\n", - "epoch: 51 step: 188, loss is 0.7576625943183899\n", - "epoch: 51 step: 189, loss is 0.8490115404129028\n", - "epoch: 51 step: 190, loss is 0.7551292181015015\n", - "epoch: 51 step: 191, loss is 0.7356715798377991\n", - "epoch: 51 step: 192, loss is 0.7816735506057739\n", - "epoch: 51 step: 193, loss is 0.7799474596977234\n", - "epoch: 51 step: 194, loss is 0.7315225005149841\n", - "epoch: 51 step: 195, loss is 0.8464182615280151\n", - "Train epoch time: 109124.733 ms, per step time: 559.614 ms\n", - "epoch: 52 step: 1, loss is 0.7237507104873657\n", - "epoch: 52 step: 2, loss is 0.7205532789230347\n", - "epoch: 52 step: 3, loss is 0.8071622252464294\n", - "epoch: 52 step: 4, loss is 0.741265594959259\n", - "epoch: 52 step: 5, loss is 0.7746148109436035\n", - "epoch: 52 step: 6, loss is 0.7444890737533569\n", - "epoch: 52 step: 7, loss is 0.7293844223022461\n", - "epoch: 52 step: 8, loss is 0.7480308413505554\n", - "epoch: 52 step: 9, loss is 0.7517484426498413\n", - "epoch: 52 step: 10, loss is 0.726035475730896\n", - "epoch: 52 step: 11, loss is 0.778565526008606\n", - "epoch: 52 step: 12, loss is 0.718412458896637\n", - "epoch: 52 step: 13, loss is 0.7599987387657166\n", - "epoch: 52 step: 14, loss is 0.7636425495147705\n", - "epoch: 52 step: 15, loss is 0.7087388038635254\n", - "epoch: 52 step: 16, loss is 0.7806265950202942\n", - "epoch: 52 step: 17, loss is 0.7335832118988037\n", - "epoch: 52 step: 18, loss is 0.7266861200332642\n", - "epoch: 52 step: 19, loss is 0.7294358611106873\n", - "epoch: 52 step: 20, loss is 0.7528926134109497\n", - "epoch: 52 step: 21, loss is 0.7243163585662842\n", - "epoch: 52 step: 22, loss is 0.7174777984619141\n", - "epoch: 52 step: 23, loss is 0.7128415107727051\n", - "epoch: 52 step: 24, loss is 0.7517701387405396\n", - "epoch: 52 step: 25, loss is 0.7569383978843689\n", - "epoch: 52 step: 26, loss is 0.7723703384399414\n", - "epoch: 52 step: 27, loss is 0.7549576759338379\n", - "epoch: 52 step: 28, loss is 0.7578855752944946\n", - "epoch: 52 step: 29, loss is 0.814480185508728\n", - "epoch: 52 step: 30, loss is 0.7381181716918945\n", - "epoch: 52 step: 31, loss is 0.7099692821502686\n", - "epoch: 52 step: 32, loss is 0.7362306714057922\n", - "epoch: 52 step: 33, loss is 0.7346323132514954\n", - "epoch: 52 step: 34, loss is 0.7914421558380127\n", - "epoch: 52 step: 35, loss is 0.7378039956092834\n", - "epoch: 52 step: 36, loss is 0.7863876223564148\n", - "epoch: 52 step: 37, loss is 0.7144011855125427\n", - "epoch: 52 step: 38, loss is 0.7149479985237122\n", - "epoch: 52 step: 39, loss is 0.7533828020095825\n", - "epoch: 52 step: 40, loss is 0.7164735794067383\n", - "epoch: 52 step: 41, loss is 0.7641370296478271\n", - "epoch: 52 step: 42, loss is 0.7775751352310181\n", - "epoch: 52 step: 43, loss is 0.7493149042129517\n", - "epoch: 52 step: 44, loss is 0.729965329170227\n", - "epoch: 52 step: 45, loss is 0.713408350944519\n", - "epoch: 52 step: 46, loss is 0.7059417963027954\n", - "epoch: 52 step: 47, loss is 0.7202169299125671\n", - "epoch: 52 step: 48, loss is 0.7584760785102844\n", - "epoch: 52 step: 49, loss is 0.7468349933624268\n", - "epoch: 52 step: 50, loss is 0.7310805320739746\n", - "epoch: 52 step: 51, loss is 0.72611403465271\n", - "epoch: 52 step: 52, loss is 0.7282006740570068\n", - "epoch: 52 step: 53, loss is 0.7801165580749512\n", - "epoch: 52 step: 54, loss is 0.7690773010253906\n", - "epoch: 52 step: 55, loss is 0.7466640472412109\n", - "epoch: 52 step: 56, loss is 0.7575427293777466\n", - "epoch: 52 step: 57, loss is 0.7473092079162598\n", - "epoch: 52 step: 58, loss is 0.7716274261474609\n", - "epoch: 52 step: 59, loss is 0.7699079513549805\n", - "epoch: 52 step: 60, loss is 0.7655402421951294\n", - "epoch: 52 step: 61, loss is 0.7438780069351196\n", - "epoch: 52 step: 62, loss is 0.7624803781509399\n", - "epoch: 52 step: 63, loss is 0.7648270130157471\n", - "epoch: 52 step: 64, loss is 0.7593474388122559\n", - "epoch: 52 step: 65, loss is 0.7308676242828369\n", - "epoch: 52 step: 66, loss is 0.7604267597198486\n", - "epoch: 52 step: 67, loss is 0.7411351203918457\n", - "epoch: 52 step: 68, loss is 0.7379381656646729\n", - "epoch: 52 step: 69, loss is 0.7681666612625122\n", - "epoch: 52 step: 70, loss is 0.788827657699585\n", - "epoch: 52 step: 71, loss is 0.7026586532592773\n", - "epoch: 52 step: 72, loss is 0.7977089881896973\n", - "epoch: 52 step: 73, loss is 0.7567089796066284\n", - "epoch: 52 step: 74, loss is 0.7211205959320068\n", - "epoch: 52 step: 75, loss is 0.769801139831543\n", - "epoch: 52 step: 76, loss is 0.7555128335952759\n", - "epoch: 52 step: 77, loss is 0.7387851476669312\n", - "epoch: 52 step: 78, loss is 0.7286485433578491\n", - "epoch: 52 step: 79, loss is 0.7403643131256104\n", - "epoch: 52 step: 80, loss is 0.7305927276611328\n", - "epoch: 52 step: 81, loss is 0.7350622415542603\n", - "epoch: 52 step: 82, loss is 0.753395676612854\n", - "epoch: 52 step: 83, loss is 0.7631814479827881\n", - "epoch: 52 step: 84, loss is 0.7930261492729187\n", - "epoch: 52 step: 85, loss is 0.7467182874679565\n", - "epoch: 52 step: 86, loss is 0.7452768087387085\n", - "epoch: 52 step: 87, loss is 0.7621490955352783\n", - "epoch: 52 step: 88, loss is 0.799854040145874\n", - "epoch: 52 step: 89, loss is 0.7455629110336304\n", - "epoch: 52 step: 90, loss is 0.8005139827728271\n", - "epoch: 52 step: 91, loss is 0.7672126889228821\n", - "epoch: 52 step: 92, loss is 0.7397708892822266\n", - "epoch: 52 step: 93, loss is 0.7564449310302734\n", - "epoch: 52 step: 94, loss is 0.8015995621681213\n", - "epoch: 52 step: 95, loss is 0.7834384441375732\n", - "epoch: 52 step: 96, loss is 0.7492989301681519\n", - "epoch: 52 step: 97, loss is 0.7958290576934814\n", - "epoch: 52 step: 98, loss is 0.7990648150444031\n", - "epoch: 52 step: 99, loss is 0.8202942609786987\n", - "epoch: 52 step: 100, loss is 0.7845600247383118\n", - "epoch: 52 step: 101, loss is 0.7387982606887817\n", - "epoch: 52 step: 102, loss is 0.768934965133667\n", - "epoch: 52 step: 103, loss is 0.763335108757019\n", - "epoch: 52 step: 104, loss is 0.7692549228668213\n", - "epoch: 52 step: 105, loss is 0.7130553722381592\n", - "epoch: 52 step: 106, loss is 0.8097378015518188\n", - "epoch: 52 step: 107, loss is 0.8266847729682922\n", - "epoch: 52 step: 108, loss is 0.8026797771453857\n", - "epoch: 52 step: 109, loss is 0.7485285997390747\n", - "epoch: 52 step: 110, loss is 0.788648784160614\n", - "epoch: 52 step: 111, loss is 0.7271437644958496\n", - "epoch: 52 step: 112, loss is 0.7399160861968994\n", - "epoch: 52 step: 113, loss is 0.7678052186965942\n", - "epoch: 52 step: 114, loss is 0.777267575263977\n", - "epoch: 52 step: 115, loss is 0.8275370001792908\n", - "epoch: 52 step: 116, loss is 0.7496453523635864\n", - "epoch: 52 step: 117, loss is 0.7804430723190308\n", - "epoch: 52 step: 118, loss is 0.7585937976837158\n", - "epoch: 52 step: 119, loss is 0.7894551753997803\n", - "epoch: 52 step: 120, loss is 0.73940110206604\n", - "epoch: 52 step: 121, loss is 0.7449439764022827\n", - "epoch: 52 step: 122, loss is 0.7929477095603943\n", - "epoch: 52 step: 123, loss is 0.7425300478935242\n", - "epoch: 52 step: 124, loss is 0.8194437026977539\n", - "epoch: 52 step: 125, loss is 0.7628844380378723\n", - "epoch: 52 step: 126, loss is 0.7711507081985474\n", - "epoch: 52 step: 127, loss is 0.7821146249771118\n", - "epoch: 52 step: 128, loss is 0.7881607413291931\n", - "epoch: 52 step: 129, loss is 0.7612645626068115\n", - "epoch: 52 step: 130, loss is 0.7549643516540527\n", - "epoch: 52 step: 131, loss is 0.8177905082702637\n", - "epoch: 52 step: 132, loss is 0.809404194355011\n", - "epoch: 52 step: 133, loss is 0.7244337797164917\n", - "epoch: 52 step: 134, loss is 0.7772903442382812\n", - "epoch: 52 step: 135, loss is 0.8083624839782715\n", - "epoch: 52 step: 136, loss is 0.7536703944206238\n", - "epoch: 52 step: 137, loss is 0.7519947290420532\n", - "epoch: 52 step: 138, loss is 0.7664327621459961\n", - "epoch: 52 step: 139, loss is 0.7935937643051147\n", - "epoch: 52 step: 140, loss is 0.7848483324050903\n", - "epoch: 52 step: 141, loss is 0.7091739773750305\n", - "epoch: 52 step: 142, loss is 0.7917645573616028\n", - "epoch: 52 step: 143, loss is 0.7789062261581421\n", - "epoch: 52 step: 144, loss is 0.7541940808296204\n", - "epoch: 52 step: 145, loss is 0.7768668532371521\n", - "epoch: 52 step: 146, loss is 0.7654355764389038\n", - "epoch: 52 step: 147, loss is 0.7951533794403076\n", - "epoch: 52 step: 148, loss is 0.772946834564209\n", - "epoch: 52 step: 149, loss is 0.7534056901931763\n", - "epoch: 52 step: 150, loss is 0.7249675393104553\n", - "epoch: 52 step: 151, loss is 0.7385531663894653\n", - "epoch: 52 step: 152, loss is 0.7756916284561157\n", - "epoch: 52 step: 153, loss is 0.7675639390945435\n", - "epoch: 52 step: 154, loss is 0.7033215761184692\n", - "epoch: 52 step: 155, loss is 0.795699417591095\n", - "epoch: 52 step: 156, loss is 0.81412672996521\n", - "epoch: 52 step: 157, loss is 0.7636189460754395\n", - "epoch: 52 step: 158, loss is 0.793228268623352\n", - "epoch: 52 step: 159, loss is 0.7766045331954956\n", - "epoch: 52 step: 160, loss is 0.766132116317749\n", - "epoch: 52 step: 161, loss is 0.7687993049621582\n", - "epoch: 52 step: 162, loss is 0.781251072883606\n", - "epoch: 52 step: 163, loss is 0.8399323225021362\n", - "epoch: 52 step: 164, loss is 0.742940366268158\n", - "epoch: 52 step: 165, loss is 0.8020011186599731\n", - "epoch: 52 step: 166, loss is 0.7560544013977051\n", - "epoch: 52 step: 167, loss is 0.7643052339553833\n", - "epoch: 52 step: 168, loss is 0.7376540899276733\n", - "epoch: 52 step: 169, loss is 0.7556971311569214\n", - "epoch: 52 step: 170, loss is 0.7848159670829773\n", - "epoch: 52 step: 171, loss is 0.719372034072876\n", - "epoch: 52 step: 172, loss is 0.7569981217384338\n", - "epoch: 52 step: 173, loss is 0.7398255467414856\n", - "epoch: 52 step: 174, loss is 0.7781835198402405\n", - "epoch: 52 step: 175, loss is 0.750700056552887\n", - "epoch: 52 step: 176, loss is 0.7795656323432922\n", - "epoch: 52 step: 177, loss is 0.7786036133766174\n", - "epoch: 52 step: 178, loss is 0.8127820491790771\n", - "epoch: 52 step: 179, loss is 0.8024686574935913\n", - "epoch: 52 step: 180, loss is 0.7406350374221802\n", - "epoch: 52 step: 181, loss is 0.8004850745201111\n", - "epoch: 52 step: 182, loss is 0.7902394533157349\n", - "epoch: 52 step: 183, loss is 0.7333025932312012\n", - "epoch: 52 step: 184, loss is 0.8184046745300293\n", - "epoch: 52 step: 185, loss is 0.7648668885231018\n", - "epoch: 52 step: 186, loss is 0.746066153049469\n", - "epoch: 52 step: 187, loss is 0.7810167074203491\n", - "epoch: 52 step: 188, loss is 0.8257111310958862\n", - "epoch: 52 step: 189, loss is 0.8096011281013489\n", - "epoch: 52 step: 190, loss is 0.766956090927124\n", - "epoch: 52 step: 191, loss is 0.7744662761688232\n", - "epoch: 52 step: 192, loss is 0.7553519010543823\n", - "epoch: 52 step: 193, loss is 0.8144704103469849\n", - "epoch: 52 step: 194, loss is 0.7532559633255005\n", - "epoch: 52 step: 195, loss is 0.8063337206840515\n", - "Train epoch time: 108694.718 ms, per step time: 557.409 ms\n", - "epoch: 53 step: 1, loss is 0.7500209808349609\n", - "epoch: 53 step: 2, loss is 0.7467270493507385\n", - "epoch: 53 step: 3, loss is 0.75927734375\n", - "epoch: 53 step: 4, loss is 0.7659368515014648\n", - "epoch: 53 step: 5, loss is 0.7466236352920532\n", - "epoch: 53 step: 6, loss is 0.75738525390625\n", - "epoch: 53 step: 7, loss is 0.6892359852790833\n", - "epoch: 53 step: 8, loss is 0.7542592287063599\n", - "epoch: 53 step: 9, loss is 0.7519485950469971\n", - "epoch: 53 step: 10, loss is 0.7212932109832764\n", - "epoch: 53 step: 11, loss is 0.7168842554092407\n", - "epoch: 53 step: 12, loss is 0.7416212558746338\n", - "epoch: 53 step: 13, loss is 0.7490566372871399\n", - "epoch: 53 step: 14, loss is 0.7451211214065552\n", - "epoch: 53 step: 15, loss is 0.7452759742736816\n", - "epoch: 53 step: 16, loss is 0.7458174228668213\n", - "epoch: 53 step: 17, loss is 0.7457907199859619\n", - "epoch: 53 step: 18, loss is 0.7160977125167847\n", - "epoch: 53 step: 19, loss is 0.7072196006774902\n", - "epoch: 53 step: 20, loss is 0.7525694966316223\n", - "epoch: 53 step: 21, loss is 0.761174201965332\n", - "epoch: 53 step: 22, loss is 0.7387212514877319\n", - "epoch: 53 step: 23, loss is 0.7277069091796875\n", - "epoch: 53 step: 24, loss is 0.7699098587036133\n", - "epoch: 53 step: 25, loss is 0.7390406131744385\n", - "epoch: 53 step: 26, loss is 0.7414827346801758\n", - "epoch: 53 step: 27, loss is 0.7728409767150879\n", - "epoch: 53 step: 28, loss is 0.7129389047622681\n", - "epoch: 53 step: 29, loss is 0.7603026628494263\n", - "epoch: 53 step: 30, loss is 0.713713526725769\n", - "epoch: 53 step: 31, loss is 0.7287588119506836\n", - "epoch: 53 step: 32, loss is 0.8140697479248047\n", - "epoch: 53 step: 33, loss is 0.7393417954444885\n", - "epoch: 53 step: 34, loss is 0.737850546836853\n", - "epoch: 53 step: 35, loss is 0.7361228466033936\n", - "epoch: 53 step: 36, loss is 0.749570906162262\n", - "epoch: 53 step: 37, loss is 0.7559493780136108\n", - "epoch: 53 step: 38, loss is 0.7264422178268433\n", - "epoch: 53 step: 39, loss is 0.7156509160995483\n", - "epoch: 53 step: 40, loss is 0.7469439506530762\n", - "epoch: 53 step: 41, loss is 0.750981330871582\n", - "epoch: 53 step: 42, loss is 0.7791249752044678\n", - "epoch: 53 step: 43, loss is 0.779373288154602\n", - "epoch: 53 step: 44, loss is 0.710938572883606\n", - "epoch: 53 step: 45, loss is 0.7452494502067566\n", - "epoch: 53 step: 46, loss is 0.7114530205726624\n", - "epoch: 53 step: 47, loss is 0.7834138870239258\n", - "epoch: 53 step: 48, loss is 0.7266097068786621\n", - "epoch: 53 step: 49, loss is 0.7368125319480896\n", - "epoch: 53 step: 50, loss is 0.77834552526474\n", - "epoch: 53 step: 51, loss is 0.8421415686607361\n", - "epoch: 53 step: 52, loss is 0.7480530142784119\n", - "epoch: 53 step: 53, loss is 0.7690051794052124\n", - "epoch: 53 step: 54, loss is 0.7389063835144043\n", - "epoch: 53 step: 55, loss is 0.7824430465698242\n", - "epoch: 53 step: 56, loss is 0.7503558397293091\n", - "epoch: 53 step: 57, loss is 0.8129368424415588\n", - "epoch: 53 step: 58, loss is 0.7774947881698608\n", - "epoch: 53 step: 59, loss is 0.7319918870925903\n", - "epoch: 53 step: 60, loss is 0.7464447617530823\n", - "epoch: 53 step: 61, loss is 0.7171962261199951\n", - "epoch: 53 step: 62, loss is 0.7247670888900757\n", - "epoch: 53 step: 63, loss is 0.7707715630531311\n", - "epoch: 53 step: 64, loss is 0.787301242351532\n", - "epoch: 53 step: 65, loss is 0.7492901086807251\n", - "epoch: 53 step: 66, loss is 0.725997269153595\n", - "epoch: 53 step: 67, loss is 0.748086154460907\n", - "epoch: 53 step: 68, loss is 0.7362990975379944\n", - "epoch: 53 step: 69, loss is 0.7885322570800781\n", - "epoch: 53 step: 70, loss is 0.7696475982666016\n", - "epoch: 53 step: 71, loss is 0.7926758527755737\n", - "epoch: 53 step: 72, loss is 0.787043571472168\n", - "epoch: 53 step: 73, loss is 0.7333463430404663\n", - "epoch: 53 step: 74, loss is 0.7788268327713013\n", - "epoch: 53 step: 75, loss is 0.7439805269241333\n", - "epoch: 53 step: 76, loss is 0.7463969588279724\n", - "epoch: 53 step: 77, loss is 0.7507326602935791\n", - "epoch: 53 step: 78, loss is 0.7579741477966309\n", - "epoch: 53 step: 79, loss is 0.7475249767303467\n", - "epoch: 53 step: 80, loss is 0.7456820011138916\n", - "epoch: 53 step: 81, loss is 0.7280092835426331\n", - "epoch: 53 step: 82, loss is 0.7140530347824097\n", - "epoch: 53 step: 83, loss is 0.7463144659996033\n", - "epoch: 53 step: 84, loss is 0.7169508934020996\n", - "epoch: 53 step: 85, loss is 0.7434486150741577\n", - "epoch: 53 step: 86, loss is 0.7139694690704346\n", - "epoch: 53 step: 87, loss is 0.7232010364532471\n", - "epoch: 53 step: 88, loss is 0.7720944881439209\n", - "epoch: 53 step: 89, loss is 0.7757639288902283\n", - "epoch: 53 step: 90, loss is 0.7018445730209351\n", - "epoch: 53 step: 91, loss is 0.7927099466323853\n", - "epoch: 53 step: 92, loss is 0.7350521087646484\n", - "epoch: 53 step: 93, loss is 0.7524237036705017\n", - "epoch: 53 step: 94, loss is 0.7354158163070679\n", - "epoch: 53 step: 95, loss is 0.7233775854110718\n", - "epoch: 53 step: 96, loss is 0.745295524597168\n", - "epoch: 53 step: 97, loss is 0.7490715980529785\n", - "epoch: 53 step: 98, loss is 0.7399924993515015\n", - "epoch: 53 step: 99, loss is 0.7267537117004395\n", - "epoch: 53 step: 100, loss is 0.7782707214355469\n", - "epoch: 53 step: 101, loss is 0.770723283290863\n", - "epoch: 53 step: 102, loss is 0.7729467749595642\n", - "epoch: 53 step: 103, loss is 0.7696723341941833\n", - "epoch: 53 step: 104, loss is 0.7105939388275146\n", - "epoch: 53 step: 105, loss is 0.7165085077285767\n", - "epoch: 53 step: 106, loss is 0.7689510583877563\n", - "epoch: 53 step: 107, loss is 0.7937767505645752\n", - "epoch: 53 step: 108, loss is 0.7529879808425903\n", - "epoch: 53 step: 109, loss is 0.7714258432388306\n", - "epoch: 53 step: 110, loss is 0.824413537979126\n", - "epoch: 53 step: 111, loss is 0.7632749080657959\n", - "epoch: 53 step: 112, loss is 0.7888000011444092\n", - "epoch: 53 step: 113, loss is 0.8106561899185181\n", - "epoch: 53 step: 114, loss is 0.7466120719909668\n", - "epoch: 53 step: 115, loss is 0.751723051071167\n", - "epoch: 53 step: 116, loss is 0.735780656337738\n", - "epoch: 53 step: 117, loss is 0.8043343424797058\n", - "epoch: 53 step: 118, loss is 0.743895947933197\n", - "epoch: 53 step: 119, loss is 0.73650723695755\n", - "epoch: 53 step: 120, loss is 0.709223747253418\n", - "epoch: 53 step: 121, loss is 0.7556557655334473\n", - "epoch: 53 step: 122, loss is 0.728112518787384\n", - "epoch: 53 step: 123, loss is 0.7267941236495972\n", - "epoch: 53 step: 124, loss is 0.7535509467124939\n", - "epoch: 53 step: 125, loss is 0.7727494239807129\n", - "epoch: 53 step: 126, loss is 0.7751871347427368\n", - "epoch: 53 step: 127, loss is 0.8032330870628357\n", - "epoch: 53 step: 128, loss is 0.7599368691444397\n", - "epoch: 53 step: 129, loss is 0.8154371976852417\n", - "epoch: 53 step: 130, loss is 0.7534074783325195\n", - "epoch: 53 step: 131, loss is 0.7141103148460388\n", - "epoch: 53 step: 132, loss is 0.7176271677017212\n", - "epoch: 53 step: 133, loss is 0.7566998600959778\n", - "epoch: 53 step: 134, loss is 0.7405641078948975\n", - "epoch: 53 step: 135, loss is 0.7781600952148438\n", - "epoch: 53 step: 136, loss is 0.7720069885253906\n", - "epoch: 53 step: 137, loss is 0.719613790512085\n", - "epoch: 53 step: 138, loss is 0.7210479974746704\n", - "epoch: 53 step: 139, loss is 0.808986246585846\n", - "epoch: 53 step: 140, loss is 0.788841962814331\n", - "epoch: 53 step: 141, loss is 0.7690080404281616\n", - "epoch: 53 step: 142, loss is 0.8168197870254517\n", - "epoch: 53 step: 143, loss is 0.7603106498718262\n", - "epoch: 53 step: 144, loss is 0.740598201751709\n", - "epoch: 53 step: 145, loss is 0.7679888010025024\n", - "epoch: 53 step: 146, loss is 0.7148758172988892\n", - "epoch: 53 step: 147, loss is 0.7595497369766235\n", - "epoch: 53 step: 148, loss is 0.7679424285888672\n", - "epoch: 53 step: 149, loss is 0.8097102642059326\n", - "epoch: 53 step: 150, loss is 0.7641118764877319\n", - "epoch: 53 step: 151, loss is 0.7704870104789734\n", - "epoch: 53 step: 152, loss is 0.7517968416213989\n", - "epoch: 53 step: 153, loss is 0.8034548759460449\n", - "epoch: 53 step: 154, loss is 0.7359227538108826\n", - "epoch: 53 step: 155, loss is 0.781670331954956\n", - "epoch: 53 step: 156, loss is 0.7458946704864502\n", - "epoch: 53 step: 157, loss is 0.7879830002784729\n", - "epoch: 53 step: 158, loss is 0.7548004388809204\n", - "epoch: 53 step: 159, loss is 0.7684754133224487\n", - "epoch: 53 step: 160, loss is 0.8089704513549805\n", - "epoch: 53 step: 161, loss is 0.7638421058654785\n", - "epoch: 53 step: 162, loss is 0.7455356121063232\n", - "epoch: 53 step: 163, loss is 0.7628594040870667\n", - "epoch: 53 step: 164, loss is 0.767367959022522\n", - "epoch: 53 step: 165, loss is 0.7827467918395996\n", - "epoch: 53 step: 166, loss is 0.7819128036499023\n", - "epoch: 53 step: 167, loss is 0.7710360288619995\n", - "epoch: 53 step: 168, loss is 0.7814900279045105\n", - "epoch: 53 step: 169, loss is 0.7141121625900269\n", - "epoch: 53 step: 170, loss is 0.7374953031539917\n", - "epoch: 53 step: 171, loss is 0.7819555997848511\n", - "epoch: 53 step: 172, loss is 0.7101056575775146\n", - "epoch: 53 step: 173, loss is 0.772534966468811\n", - "epoch: 53 step: 174, loss is 0.8179224729537964\n", - "epoch: 53 step: 175, loss is 0.728415846824646\n", - "epoch: 53 step: 176, loss is 0.7604031562805176\n", - "epoch: 53 step: 177, loss is 0.7305001020431519\n", - "epoch: 53 step: 178, loss is 0.7464556097984314\n", - "epoch: 53 step: 179, loss is 0.779193639755249\n", - "epoch: 53 step: 180, loss is 0.7490922808647156\n", - "epoch: 53 step: 181, loss is 0.7686058282852173\n", - "epoch: 53 step: 182, loss is 0.7863794565200806\n", - "epoch: 53 step: 183, loss is 0.7736130952835083\n", - "epoch: 53 step: 184, loss is 0.7619942426681519\n", - "epoch: 53 step: 185, loss is 0.7964603900909424\n", - "epoch: 53 step: 186, loss is 0.7618675231933594\n", - "epoch: 53 step: 187, loss is 0.7607605457305908\n", - "epoch: 53 step: 188, loss is 0.7574695944786072\n", - "epoch: 53 step: 189, loss is 0.8425401449203491\n", - "epoch: 53 step: 190, loss is 0.7625440359115601\n", - "epoch: 53 step: 191, loss is 0.7400980591773987\n", - "epoch: 53 step: 192, loss is 0.7028496265411377\n", - "epoch: 53 step: 193, loss is 0.7878526449203491\n", - "epoch: 53 step: 194, loss is 0.7359610199928284\n", - "epoch: 53 step: 195, loss is 0.7948102951049805\n", - "Train epoch time: 110477.204 ms, per step time: 566.550 ms\n", - "epoch: 54 step: 1, loss is 0.7541799545288086\n", - "epoch: 54 step: 2, loss is 0.7337019443511963\n", - "epoch: 54 step: 3, loss is 0.7299398183822632\n", - "epoch: 54 step: 4, loss is 0.7510303258895874\n", - "epoch: 54 step: 5, loss is 0.7197021245956421\n", - "epoch: 54 step: 6, loss is 0.7509708404541016\n", - "epoch: 54 step: 7, loss is 0.7345867156982422\n", - "epoch: 54 step: 8, loss is 0.725814700126648\n", - "epoch: 54 step: 9, loss is 0.7599236369132996\n", - "epoch: 54 step: 10, loss is 0.7361415028572083\n", - "epoch: 54 step: 11, loss is 0.7698123455047607\n", - "epoch: 54 step: 12, loss is 0.7233853340148926\n", - "epoch: 54 step: 13, loss is 0.7654253244400024\n", - "epoch: 54 step: 14, loss is 0.7545778751373291\n", - "epoch: 54 step: 15, loss is 0.7837658524513245\n", - "epoch: 54 step: 16, loss is 0.7558947801589966\n", - "epoch: 54 step: 17, loss is 0.7312799692153931\n", - "epoch: 54 step: 18, loss is 0.718626856803894\n", - "epoch: 54 step: 19, loss is 0.7159774303436279\n", - "epoch: 54 step: 20, loss is 0.7009605169296265\n", - "epoch: 54 step: 21, loss is 0.7420499324798584\n", - "epoch: 54 step: 22, loss is 0.7563588619232178\n", - "epoch: 54 step: 23, loss is 0.7516261339187622\n", - "epoch: 54 step: 24, loss is 0.7275060415267944\n", - "epoch: 54 step: 25, loss is 0.6901177763938904\n", - "epoch: 54 step: 26, loss is 0.7574909925460815\n", - "epoch: 54 step: 27, loss is 0.8043515682220459\n", - "epoch: 54 step: 28, loss is 0.7236243486404419\n", - "epoch: 54 step: 29, loss is 0.7325580716133118\n", - "epoch: 54 step: 30, loss is 0.7318954467773438\n", - "epoch: 54 step: 31, loss is 0.7882870435714722\n", - "epoch: 54 step: 32, loss is 0.7557847499847412\n", - "epoch: 54 step: 33, loss is 0.723382830619812\n", - "epoch: 54 step: 34, loss is 0.7487095594406128\n", - "epoch: 54 step: 35, loss is 0.7597826719284058\n", - "epoch: 54 step: 36, loss is 0.7986350059509277\n", - "epoch: 54 step: 37, loss is 0.7197121381759644\n", - "epoch: 54 step: 38, loss is 0.7237682342529297\n", - "epoch: 54 step: 39, loss is 0.6924357414245605\n", - "epoch: 54 step: 40, loss is 0.7305189967155457\n", - "epoch: 54 step: 41, loss is 0.7423522472381592\n", - "epoch: 54 step: 42, loss is 0.7294976711273193\n", - "epoch: 54 step: 43, loss is 0.7265321016311646\n", - "epoch: 54 step: 44, loss is 0.7738445997238159\n", - "epoch: 54 step: 45, loss is 0.7417761087417603\n", - "epoch: 54 step: 46, loss is 0.7337515950202942\n", - "epoch: 54 step: 47, loss is 0.7158221006393433\n", - "epoch: 54 step: 48, loss is 0.7415804266929626\n", - "epoch: 54 step: 49, loss is 0.7707773447036743\n", - "epoch: 54 step: 50, loss is 0.7458369731903076\n", - "epoch: 54 step: 51, loss is 0.7439395189285278\n", - "epoch: 54 step: 52, loss is 0.7504356503486633\n", - "epoch: 54 step: 53, loss is 0.7271573543548584\n", - "epoch: 54 step: 54, loss is 0.7263691425323486\n", - "epoch: 54 step: 55, loss is 0.7322994470596313\n", - "epoch: 54 step: 56, loss is 0.731638491153717\n", - "epoch: 54 step: 57, loss is 0.7607872486114502\n", - "epoch: 54 step: 58, loss is 0.7385143637657166\n", - "epoch: 54 step: 59, loss is 0.7565065622329712\n", - "epoch: 54 step: 60, loss is 0.7223849296569824\n", - "epoch: 54 step: 61, loss is 0.7290220260620117\n", - "epoch: 54 step: 62, loss is 0.7081509828567505\n", - "epoch: 54 step: 63, loss is 0.7626541256904602\n", - "epoch: 54 step: 64, loss is 0.7654244899749756\n", - "epoch: 54 step: 65, loss is 0.7653444409370422\n", - "epoch: 54 step: 66, loss is 0.760387659072876\n", - "epoch: 54 step: 67, loss is 0.7472813725471497\n", - "epoch: 54 step: 68, loss is 0.7141896486282349\n", - "epoch: 54 step: 69, loss is 0.746383786201477\n", - "epoch: 54 step: 70, loss is 0.7493718862533569\n", - "epoch: 54 step: 71, loss is 0.7681102752685547\n", - "epoch: 54 step: 72, loss is 0.7416931986808777\n", - "epoch: 54 step: 73, loss is 0.7065954208374023\n", - "epoch: 54 step: 74, loss is 0.7480291128158569\n", - "epoch: 54 step: 75, loss is 0.7770567536354065\n", - "epoch: 54 step: 76, loss is 0.7952818870544434\n", - "epoch: 54 step: 77, loss is 0.7983008623123169\n", - "epoch: 54 step: 78, loss is 0.7558801174163818\n", - "epoch: 54 step: 79, loss is 0.7203941345214844\n", - "epoch: 54 step: 80, loss is 0.7246007919311523\n", - "epoch: 54 step: 81, loss is 0.7673553228378296\n", - "epoch: 54 step: 82, loss is 0.7812671661376953\n", - "epoch: 54 step: 83, loss is 0.7313001751899719\n", - "epoch: 54 step: 84, loss is 0.7276346683502197\n", - "epoch: 54 step: 85, loss is 0.7108947038650513\n", - "epoch: 54 step: 86, loss is 0.7738375663757324\n", - "epoch: 54 step: 87, loss is 0.7338845729827881\n", - "epoch: 54 step: 88, loss is 0.814232587814331\n", - "epoch: 54 step: 89, loss is 0.7387315630912781\n", - "epoch: 54 step: 90, loss is 0.7484081983566284\n", - "epoch: 54 step: 91, loss is 0.7564253211021423\n", - "epoch: 54 step: 92, loss is 0.7670139074325562\n", - "epoch: 54 step: 93, loss is 0.755821704864502\n", - "epoch: 54 step: 94, loss is 0.7833334803581238\n", - "epoch: 54 step: 95, loss is 0.7665554285049438\n", - "epoch: 54 step: 96, loss is 0.7675753235816956\n", - "epoch: 54 step: 97, loss is 0.7377117276191711\n", - "epoch: 54 step: 98, loss is 0.7363862991333008\n", - "epoch: 54 step: 99, loss is 0.7812254428863525\n", - "epoch: 54 step: 100, loss is 0.7952500581741333\n", - "epoch: 54 step: 101, loss is 0.7169637680053711\n", - "epoch: 54 step: 102, loss is 0.7211380004882812\n", - "epoch: 54 step: 103, loss is 0.7168134450912476\n", - "epoch: 54 step: 104, loss is 0.7754094004631042\n", - "epoch: 54 step: 105, loss is 0.7297463417053223\n", - "epoch: 54 step: 106, loss is 0.7191413640975952\n", - "epoch: 54 step: 107, loss is 0.7724271416664124\n", - "epoch: 54 step: 108, loss is 0.7343404293060303\n", - "epoch: 54 step: 109, loss is 0.7264528274536133\n", - "epoch: 54 step: 110, loss is 0.7644981145858765\n", - "epoch: 54 step: 111, loss is 0.790616512298584\n", - "epoch: 54 step: 112, loss is 0.776673436164856\n", - "epoch: 54 step: 113, loss is 0.7522897720336914\n", - "epoch: 54 step: 114, loss is 0.6739146709442139\n", - "epoch: 54 step: 115, loss is 0.7514182329177856\n", - "epoch: 54 step: 116, loss is 0.7457122802734375\n", - "epoch: 54 step: 117, loss is 0.7181903123855591\n", - "epoch: 54 step: 118, loss is 0.7044118642807007\n", - "epoch: 54 step: 119, loss is 0.7699830532073975\n", - "epoch: 54 step: 120, loss is 0.7391380071640015\n", - "epoch: 54 step: 121, loss is 0.7953115701675415\n", - "epoch: 54 step: 122, loss is 0.7866383194923401\n", - "epoch: 54 step: 123, loss is 0.7408630847930908\n", - "epoch: 54 step: 124, loss is 0.783271074295044\n", - "epoch: 54 step: 125, loss is 0.7475206851959229\n", - "epoch: 54 step: 126, loss is 0.738511323928833\n", - "epoch: 54 step: 127, loss is 0.7573363184928894\n", - "epoch: 54 step: 128, loss is 0.755993127822876\n", - "epoch: 54 step: 129, loss is 0.7700057029724121\n", - "epoch: 54 step: 130, loss is 0.7661925554275513\n", - "epoch: 54 step: 131, loss is 0.7119203209877014\n", - "epoch: 54 step: 132, loss is 0.7729599475860596\n", - "epoch: 54 step: 133, loss is 0.7674583196640015\n", - "epoch: 54 step: 134, loss is 0.7573413848876953\n", - "epoch: 54 step: 135, loss is 0.7746201157569885\n", - "epoch: 54 step: 136, loss is 0.7438004016876221\n", - "epoch: 54 step: 137, loss is 0.7321425080299377\n", - "epoch: 54 step: 138, loss is 0.7572171688079834\n", - "epoch: 54 step: 139, loss is 0.7575472593307495\n", - "epoch: 54 step: 140, loss is 0.7502453327178955\n", - "epoch: 54 step: 141, loss is 0.7555367946624756\n", - "epoch: 54 step: 142, loss is 0.7287209033966064\n", - "epoch: 54 step: 143, loss is 0.7316848039627075\n", - "epoch: 54 step: 144, loss is 0.748663604259491\n", - "epoch: 54 step: 145, loss is 0.6767247915267944\n", - "epoch: 54 step: 146, loss is 0.7249683141708374\n", - "epoch: 54 step: 147, loss is 0.7552636861801147\n", - "epoch: 54 step: 148, loss is 0.7152411937713623\n", - "epoch: 54 step: 149, loss is 0.6876088976860046\n", - "epoch: 54 step: 150, loss is 0.7704192996025085\n", - "epoch: 54 step: 151, loss is 0.7437937259674072\n", - "epoch: 54 step: 152, loss is 0.7584824562072754\n", - "epoch: 54 step: 153, loss is 0.7430762052536011\n", - "epoch: 54 step: 154, loss is 0.7273309230804443\n", - "epoch: 54 step: 155, loss is 0.7476761341094971\n", - "epoch: 54 step: 156, loss is 0.7825077772140503\n", - "epoch: 54 step: 157, loss is 0.7951003313064575\n", - "epoch: 54 step: 158, loss is 0.7270292043685913\n", - "epoch: 54 step: 159, loss is 0.7613527774810791\n", - "epoch: 54 step: 160, loss is 0.7755423784255981\n", - "epoch: 54 step: 161, loss is 0.7348408699035645\n", - "epoch: 54 step: 162, loss is 0.7177440524101257\n", - "epoch: 54 step: 163, loss is 0.7837967872619629\n", - "epoch: 54 step: 164, loss is 0.76091468334198\n", - "epoch: 54 step: 165, loss is 0.7560702562332153\n", - "epoch: 54 step: 166, loss is 0.7678524255752563\n", - "epoch: 54 step: 167, loss is 0.7723098993301392\n", - "epoch: 54 step: 168, loss is 0.7421074509620667\n", - "epoch: 54 step: 169, loss is 0.7724562883377075\n", - "epoch: 54 step: 170, loss is 0.7641831636428833\n", - "epoch: 54 step: 171, loss is 0.7909409999847412\n", - "epoch: 54 step: 172, loss is 0.7446756362915039\n", - "epoch: 54 step: 173, loss is 0.727199375629425\n", - "epoch: 54 step: 174, loss is 0.8046799898147583\n", - "epoch: 54 step: 175, loss is 0.7564865350723267\n", - "epoch: 54 step: 176, loss is 0.7449790835380554\n", - "epoch: 54 step: 177, loss is 0.7786581516265869\n", - "epoch: 54 step: 178, loss is 0.7472392320632935\n", - "epoch: 54 step: 179, loss is 0.7383459806442261\n", - "epoch: 54 step: 180, loss is 0.7299227714538574\n", - "epoch: 54 step: 181, loss is 0.7417009472846985\n", - "epoch: 54 step: 182, loss is 0.7536630034446716\n", - "epoch: 54 step: 183, loss is 0.8001237511634827\n", - "epoch: 54 step: 184, loss is 0.7870405912399292\n", - "epoch: 54 step: 185, loss is 0.7591056823730469\n", - "epoch: 54 step: 186, loss is 0.7271779775619507\n", - "epoch: 54 step: 187, loss is 0.7362672686576843\n", - "epoch: 54 step: 188, loss is 0.7715362310409546\n", - "epoch: 54 step: 189, loss is 0.7378365993499756\n", - "epoch: 54 step: 190, loss is 0.685612142086029\n", - "epoch: 54 step: 191, loss is 0.7172574996948242\n", - "epoch: 54 step: 192, loss is 0.776557207107544\n", - "epoch: 54 step: 193, loss is 0.7957172989845276\n", - "epoch: 54 step: 194, loss is 0.7354265451431274\n", - "epoch: 54 step: 195, loss is 0.7489856481552124\n", - "Train epoch time: 112734.780 ms, per step time: 578.127 ms\n", - "epoch: 55 step: 1, loss is 0.744275689125061\n", - "epoch: 55 step: 2, loss is 0.7038910388946533\n", - "epoch: 55 step: 3, loss is 0.6882286667823792\n", - "epoch: 55 step: 4, loss is 0.7866321206092834\n", - "epoch: 55 step: 5, loss is 0.7007147669792175\n", - "epoch: 55 step: 6, loss is 0.7042255401611328\n", - "epoch: 55 step: 7, loss is 0.7378193736076355\n", - "epoch: 55 step: 8, loss is 0.7591078281402588\n", - "epoch: 55 step: 9, loss is 0.7172237634658813\n", - "epoch: 55 step: 10, loss is 0.7517695426940918\n", - "epoch: 55 step: 11, loss is 0.7702610492706299\n", - "epoch: 55 step: 12, loss is 0.7580333352088928\n", - "epoch: 55 step: 13, loss is 0.7520982623100281\n", - "epoch: 55 step: 14, loss is 0.7355461716651917\n", - "epoch: 55 step: 15, loss is 0.7338203191757202\n", - "epoch: 55 step: 16, loss is 0.7597132921218872\n", - "epoch: 55 step: 17, loss is 0.7511581182479858\n", - "epoch: 55 step: 18, loss is 0.7844325304031372\n", - "epoch: 55 step: 19, loss is 0.7535659074783325\n", - "epoch: 55 step: 20, loss is 0.7130852937698364\n", - "epoch: 55 step: 21, loss is 0.7166057825088501\n", - "epoch: 55 step: 22, loss is 0.7339085340499878\n", - "epoch: 55 step: 23, loss is 0.677399754524231\n", - "epoch: 55 step: 24, loss is 0.7447442412376404\n", - "epoch: 55 step: 25, loss is 0.6997517347335815\n", - "epoch: 55 step: 26, loss is 0.7391203045845032\n", - "epoch: 55 step: 27, loss is 0.773114800453186\n", - "epoch: 55 step: 28, loss is 0.7541046142578125\n", - "epoch: 55 step: 29, loss is 0.7303310632705688\n", - "epoch: 55 step: 30, loss is 0.7417986392974854\n", - "epoch: 55 step: 31, loss is 0.6984444856643677\n", - "epoch: 55 step: 32, loss is 0.7298721671104431\n", - "epoch: 55 step: 33, loss is 0.7427204847335815\n", - "epoch: 55 step: 34, loss is 0.7060085535049438\n", - "epoch: 55 step: 35, loss is 0.7307683229446411\n", - "epoch: 55 step: 36, loss is 0.7617698907852173\n", - "epoch: 55 step: 37, loss is 0.6857370138168335\n", - "epoch: 55 step: 38, loss is 0.7156643867492676\n", - "epoch: 55 step: 39, loss is 0.7336837649345398\n", - "epoch: 55 step: 40, loss is 0.7335735559463501\n", - "epoch: 55 step: 41, loss is 0.7490066885948181\n", - "epoch: 55 step: 42, loss is 0.7337225675582886\n", - "epoch: 55 step: 43, loss is 0.7216358780860901\n", - "epoch: 55 step: 44, loss is 0.7226842641830444\n", - "epoch: 55 step: 45, loss is 0.7380735874176025\n", - "epoch: 55 step: 46, loss is 0.8030295372009277\n", - "epoch: 55 step: 47, loss is 0.750422477722168\n", - "epoch: 55 step: 48, loss is 0.7096849679946899\n", - "epoch: 55 step: 49, loss is 0.7561691999435425\n", - "epoch: 55 step: 50, loss is 0.7495482563972473\n", - "epoch: 55 step: 51, loss is 0.7428330183029175\n", - "epoch: 55 step: 52, loss is 0.7190721035003662\n", - "epoch: 55 step: 53, loss is 0.745968222618103\n", - "epoch: 55 step: 54, loss is 0.7170397043228149\n", - "epoch: 55 step: 55, loss is 0.7815959453582764\n", - "epoch: 55 step: 56, loss is 0.7834920883178711\n", - "epoch: 55 step: 57, loss is 0.7659237384796143\n", - "epoch: 55 step: 58, loss is 0.7417773604393005\n", - "epoch: 55 step: 59, loss is 0.757443904876709\n", - "epoch: 55 step: 60, loss is 0.6910176277160645\n", - "epoch: 55 step: 61, loss is 0.7310269474983215\n", - "epoch: 55 step: 62, loss is 0.7495406866073608\n", - "epoch: 55 step: 63, loss is 0.7034529447555542\n", - "epoch: 55 step: 64, loss is 0.723935067653656\n", - "epoch: 55 step: 65, loss is 0.7491556406021118\n", - "epoch: 55 step: 66, loss is 0.6997479200363159\n", - "epoch: 55 step: 67, loss is 0.7111839056015015\n", - "epoch: 55 step: 68, loss is 0.7310456037521362\n", - "epoch: 55 step: 69, loss is 0.7571691274642944\n", - "epoch: 55 step: 70, loss is 0.7079789638519287\n", - "epoch: 55 step: 71, loss is 0.7275900840759277\n", - "epoch: 55 step: 72, loss is 0.7407675981521606\n", - "epoch: 55 step: 73, loss is 0.7183035016059875\n", - "epoch: 55 step: 74, loss is 0.7393774390220642\n", - "epoch: 55 step: 75, loss is 0.712228536605835\n", - "epoch: 55 step: 76, loss is 0.775634765625\n", - "epoch: 55 step: 77, loss is 0.7496112585067749\n", - "epoch: 55 step: 78, loss is 0.749141275882721\n", - "epoch: 55 step: 79, loss is 0.746747612953186\n", - "epoch: 55 step: 80, loss is 0.70037841796875\n", - "epoch: 55 step: 81, loss is 0.7143192291259766\n", - "epoch: 55 step: 82, loss is 0.750150203704834\n", - "epoch: 55 step: 83, loss is 0.7737506628036499\n", - "epoch: 55 step: 84, loss is 0.7171932458877563\n", - "epoch: 55 step: 85, loss is 0.7532806396484375\n", - "epoch: 55 step: 86, loss is 0.7723277807235718\n", - "epoch: 55 step: 87, loss is 0.7289742231369019\n", - "epoch: 55 step: 88, loss is 0.7107532620429993\n", - "epoch: 55 step: 89, loss is 0.7122771739959717\n", - "epoch: 55 step: 90, loss is 0.7294716238975525\n", - "epoch: 55 step: 91, loss is 0.7449286580085754\n", - "epoch: 55 step: 92, loss is 0.7512769103050232\n", - "epoch: 55 step: 93, loss is 0.6922203302383423\n", - "epoch: 55 step: 94, loss is 0.7573877573013306\n", - "epoch: 55 step: 95, loss is 0.7619054317474365\n", - "epoch: 55 step: 96, loss is 0.7789785861968994\n", - "epoch: 55 step: 97, loss is 0.7423627376556396\n", - "epoch: 55 step: 98, loss is 0.7708364725112915\n", - "epoch: 55 step: 99, loss is 0.7475329637527466\n", - "epoch: 55 step: 100, loss is 0.6854932308197021\n", - "epoch: 55 step: 101, loss is 0.6960785388946533\n", - "epoch: 55 step: 102, loss is 0.7220172882080078\n", - "epoch: 55 step: 103, loss is 0.7396911978721619\n", - "epoch: 55 step: 104, loss is 0.7481573224067688\n", - "epoch: 55 step: 105, loss is 0.7013437747955322\n", - "epoch: 55 step: 106, loss is 0.7170718908309937\n", - "epoch: 55 step: 107, loss is 0.7182402610778809\n", - "epoch: 55 step: 108, loss is 0.7258366346359253\n", - "epoch: 55 step: 109, loss is 0.7338352203369141\n", - "epoch: 55 step: 110, loss is 0.7683756947517395\n", - "epoch: 55 step: 111, loss is 0.7408244609832764\n", - "epoch: 55 step: 112, loss is 0.7270534038543701\n", - "epoch: 55 step: 113, loss is 0.742049515247345\n", - "epoch: 55 step: 114, loss is 0.72972571849823\n", - "epoch: 55 step: 115, loss is 0.7034549117088318\n", - "epoch: 55 step: 116, loss is 0.7003132104873657\n", - "epoch: 55 step: 117, loss is 0.722968339920044\n", - "epoch: 55 step: 118, loss is 0.7479698657989502\n", - "epoch: 55 step: 119, loss is 0.7531453967094421\n", - "epoch: 55 step: 120, loss is 0.727893054485321\n", - "epoch: 55 step: 121, loss is 0.7445448637008667\n", - "epoch: 55 step: 122, loss is 0.7122910022735596\n", - "epoch: 55 step: 123, loss is 0.7443070411682129\n", - "epoch: 55 step: 124, loss is 0.7298433780670166\n", - "epoch: 55 step: 125, loss is 0.7234458923339844\n", - "epoch: 55 step: 126, loss is 0.8009555339813232\n", - "epoch: 55 step: 127, loss is 0.7044442892074585\n", - "epoch: 55 step: 128, loss is 0.7753439545631409\n", - "epoch: 55 step: 129, loss is 0.6885216236114502\n", - "epoch: 55 step: 130, loss is 0.7310723066329956\n", - "epoch: 55 step: 131, loss is 0.7252342700958252\n", - "epoch: 55 step: 132, loss is 0.7497819662094116\n", - "epoch: 55 step: 133, loss is 0.7822544574737549\n", - "epoch: 55 step: 134, loss is 0.7890368700027466\n", - "epoch: 55 step: 135, loss is 0.7503283023834229\n", - "epoch: 55 step: 136, loss is 0.7194048166275024\n", - "epoch: 55 step: 137, loss is 0.6863012909889221\n", - "epoch: 55 step: 138, loss is 0.7515264749526978\n", - "epoch: 55 step: 139, loss is 0.7841272354125977\n", - "epoch: 55 step: 140, loss is 0.7787648439407349\n", - "epoch: 55 step: 141, loss is 0.7027889490127563\n", - "epoch: 55 step: 142, loss is 0.7284849882125854\n", - "epoch: 55 step: 143, loss is 0.7433218359947205\n", - "epoch: 55 step: 144, loss is 0.7432136535644531\n", - "epoch: 55 step: 145, loss is 0.7335867881774902\n", - "epoch: 55 step: 146, loss is 0.7527831792831421\n", - "epoch: 55 step: 147, loss is 0.7496621012687683\n", - "epoch: 55 step: 148, loss is 0.7479175329208374\n", - "epoch: 55 step: 149, loss is 0.7389644384384155\n", - "epoch: 55 step: 150, loss is 0.7516632676124573\n", - "epoch: 55 step: 151, loss is 0.7238610982894897\n", - "epoch: 55 step: 152, loss is 0.736897349357605\n", - "epoch: 55 step: 153, loss is 0.7705087661743164\n", - "epoch: 55 step: 154, loss is 0.7149750590324402\n", - "epoch: 55 step: 155, loss is 0.7272302508354187\n", - "epoch: 55 step: 156, loss is 0.7419195175170898\n", - "epoch: 55 step: 157, loss is 0.7760586142539978\n", - "epoch: 55 step: 158, loss is 0.7338032126426697\n", - "epoch: 55 step: 159, loss is 0.7698612213134766\n", - "epoch: 55 step: 160, loss is 0.7154054641723633\n", - "epoch: 55 step: 161, loss is 0.7244197726249695\n", - "epoch: 55 step: 162, loss is 0.7362625598907471\n", - "epoch: 55 step: 163, loss is 0.72906893491745\n", - "epoch: 55 step: 164, loss is 0.7270680069923401\n", - "epoch: 55 step: 165, loss is 0.7562347054481506\n", - "epoch: 55 step: 166, loss is 0.7544159889221191\n", - "epoch: 55 step: 167, loss is 0.789046049118042\n", - "epoch: 55 step: 168, loss is 0.7636502385139465\n", - "epoch: 55 step: 169, loss is 0.8119328618049622\n", - "epoch: 55 step: 170, loss is 0.743886411190033\n", - "epoch: 55 step: 171, loss is 0.7024474143981934\n", - "epoch: 55 step: 172, loss is 0.7490172386169434\n", - "epoch: 55 step: 173, loss is 0.7480899691581726\n", - "epoch: 55 step: 174, loss is 0.7499377727508545\n", - "epoch: 55 step: 175, loss is 0.7528517246246338\n", - "epoch: 55 step: 176, loss is 0.7139164805412292\n", - "epoch: 55 step: 177, loss is 0.7293939590454102\n", - "epoch: 55 step: 178, loss is 0.7589470148086548\n", - "epoch: 55 step: 179, loss is 0.7250729203224182\n", - "epoch: 55 step: 180, loss is 0.8480008244514465\n", - "epoch: 55 step: 181, loss is 0.7570416331291199\n", - "epoch: 55 step: 182, loss is 0.7542234659194946\n", - "epoch: 55 step: 183, loss is 0.7431902289390564\n", - "epoch: 55 step: 184, loss is 0.7533789873123169\n", - "epoch: 55 step: 185, loss is 0.7397176027297974\n", - "epoch: 55 step: 186, loss is 0.753251314163208\n", - "epoch: 55 step: 187, loss is 0.7259076833724976\n", - "epoch: 55 step: 188, loss is 0.7928569912910461\n", - "epoch: 55 step: 189, loss is 0.7570458650588989\n", - "epoch: 55 step: 190, loss is 0.790752649307251\n", - "epoch: 55 step: 191, loss is 0.763931393623352\n", - "epoch: 55 step: 192, loss is 0.7105399370193481\n", - "epoch: 55 step: 193, loss is 0.783504843711853\n", - "epoch: 55 step: 194, loss is 0.7484074831008911\n", - "epoch: 55 step: 195, loss is 0.7609691619873047\n", - "Train epoch time: 112069.891 ms, per step time: 574.717 ms\n", - "total time:1h 39m 16s\n", - "============== Train Success ==============\n" - ] - } - ], - "source": [ - "import time\n", - "import mindspore\n", - "import numpy as np\n", - "from mindspore import Tensor, nn\n", - "from mindspore.train import ModelCheckpoint, CheckpointConfig, TimeMonitor, LossMonitor, Model, Top1CategoricalAccuracy, Top5CategoricalAccuracy\n", - "\n", - "\n", - "def train():\n", - " mindspore.set_context(mode=mindspore.PYNATIVE_MODE, device_target=\"Ascend\")\n", - " net = ShuffleNetV1(model_size=\"2.0x\", n_class=10)\n", - " loss = nn.CrossEntropyLoss(weight=None, reduction='mean', label_smoothing=0.1)\n", - " min_lr = 0.0005\n", - " base_lr = 0.1\n", - " lr_scheduler = mindspore.nn.cosine_decay_lr(min_lr,\n", - " base_lr,\n", - " batches_per_epoch*250,\n", - " batches_per_epoch,\n", - " decay_epoch=250)\n", - " lr = Tensor(lr_scheduler[-1])\n", - " optimizer = nn.Momentum(params=net.trainable_params(), learning_rate=lr, momentum=0.95, weight_decay=0.01, loss_scale=1024)\n", - " loss_scale_manager = ms.amp.FixedLossScaleManager(1024, drop_overflow_update=False)\n", - " model = Model(net, loss_fn=loss, optimizer=optimizer, amp_level=\"O3\", loss_scale_manager=loss_scale_manager)\n", - " callback = [TimeMonitor(), LossMonitor()]\n", - " save_ckpt_path = \"./\"\n", - " config_ckpt = CheckpointConfig(save_checkpoint_steps=batches_per_epoch, keep_checkpoint_max=5)\n", - " ckpt_callback = ModelCheckpoint(\"shufflenetv1\", directory=save_ckpt_path, config=config_ckpt)\n", - " callback += [ckpt_callback]\n", - "\n", - " print(\"============== Starting Training ==============\")\n", - " start_time = time.time()\n", - " model.train(55, dataset, callbacks=callback)\n", - " use_time = time.time() - start_time\n", - " hour = str(int(use_time // 60 // 60))\n", - " minute = str(int(use_time // 60 % 60))\n", - " second = str(int(use_time % 60))\n", - " print(\"total time:\" + hour + \"h \" + minute + \"m \" + second + \"s\")\n", - " print(\"============== Train Success ==============\")\n", - "\n", - "if __name__ == '__main__':\n", - " train()\n" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "训练好的模型保存在当前目录的`shufflenetv1-55_195.ckpt`中,用作评估。" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "### 模型评估\n", - "\n", - "在CIFAR-10的测试集上对模型进行评估。\n", - "\n", - "设置好评估模型的路径后加载数据集,并设置Top 1, Top 5的评估标准,最后用`model.eval()`接口对模型进行评估。" - ] - }, - { - "cell_type": "code", - "execution_count": 5, - "metadata": {}, - "outputs": [ - { - "name": "stderr", - "output_type": "stream", - "text": [ - "[WARNING] ME(168277:281473695031312,MainProcess):2024-12-19-18:00:03.691.248 [mindspore/run_check/_check_version.py:396] Can not find the tbe operator implementation(need by mindspore-ascend). Please check whether the Environment Variable PYTHONPATH is set. For details, refer to the installation guidelines: https://www.mindspore.cn/install\n", - "[WARNING] ME(168277:281473695031312,MainProcess):2024-12-19-18:00:03.693.637 [mindspore/run_check/_check_version.py:396] Can not find the tbe operator implementation(need by mindspore-ascend). Please check whether the Environment Variable PYTHONPATH is set. For details, refer to the installation guidelines: https://www.mindspore.cn/install\n", - "[WARNING] CORE(168277,ffffb39b2010,python):2024-12-19-18:00:03.698.450 [mindspore/core/utils/ms_context.cc:530] GetJitLevel] Set jit level to O2 for rank table startup method.\n" - ] - }, - { - "name": "stdout", - "output_type": "stream", - "text": [ - "model size is 2.0x\n" - ] - }, - { - "name": "stderr", - "output_type": "stream", - "text": [ - "[ERROR] CORE(168277,ffffb39b2010,python):2024-12-19-18:00:17.897.329 [mindspore/core/utils/file_utils.cc:253] GetRealPath] Get realpath failed, path[/tmp/ipykernel_168277/3162391481.py]\n", - "[WARNING] CORE(168277,ffffb39b2010,python):2024-12-19-18:00:17.897.376 [mindspore/core/utils/info.cc:121] ToString] The file '/tmp/ipykernel_168277/3162391481.py' may not exists.\n", - "[ERROR] CORE(168277,ffffb39b2010,python):2024-12-19-18:00:17.897.481 [mindspore/core/utils/file_utils.cc:253] GetRealPath] Get realpath failed, path[/tmp/ipykernel_168277/3162391481.py]\n", - "[WARNING] CORE(168277,ffffb39b2010,python):2024-12-19-18:00:17.897.493 [mindspore/core/utils/info.cc:121] ToString] The file '/tmp/ipykernel_168277/3162391481.py' may not exists.\n", - "[ERROR] CORE(168277,ffffb39b2010,python):2024-12-19-18:00:17.897.742 [mindspore/core/utils/file_utils.cc:253] GetRealPath] Get realpath failed, path[/tmp/ipykernel_168277/3162391481.py]\n", - "[WARNING] CORE(168277,ffffb39b2010,python):2024-12-19-18:00:17.897.754 [mindspore/core/utils/info.cc:121] ToString] The file '/tmp/ipykernel_168277/3162391481.py' may not exists.\n", - "[ERROR] CORE(168277,ffffb39b2010,python):2024-12-19-18:00:17.898.034 [mindspore/core/utils/file_utils.cc:253] GetRealPath] Get realpath failed, path[/tmp/ipykernel_168277/3162391481.py]\n", - "[WARNING] CORE(168277,ffffb39b2010,python):2024-12-19-18:00:17.898.046 [mindspore/core/utils/info.cc:121] ToString] The file '/tmp/ipykernel_168277/3162391481.py' may not exists.\n", - "[ERROR] CORE(168277,ffffb39b2010,python):2024-12-19-18:00:17.898.261 [mindspore/core/utils/file_utils.cc:253] GetRealPath] Get realpath failed, path[/tmp/ipykernel_168277/3162391481.py]\n", - "[WARNING] CORE(168277,ffffb39b2010,python):2024-12-19-18:00:17.898.271 [mindspore/core/utils/info.cc:121] ToString] The file '/tmp/ipykernel_168277/3162391481.py' may not exists.\n", - "[ERROR] CORE(168277,ffffb39b2010,python):2024-12-19-18:00:17.898.427 [mindspore/core/utils/file_utils.cc:253] GetRealPath] Get realpath failed, path[/tmp/ipykernel_168277/3162391481.py]\n", - "[WARNING] CORE(168277,ffffb39b2010,python):2024-12-19-18:00:17.898.439 [mindspore/core/utils/info.cc:121] ToString] The file '/tmp/ipykernel_168277/3162391481.py' may not exists.\n", - "[ERROR] CORE(168277,ffffb39b2010,python):2024-12-19-18:00:17.898.648 [mindspore/core/utils/file_utils.cc:253] GetRealPath] Get realpath failed, path[/tmp/ipykernel_168277/3162391481.py]\n", - "[WARNING] CORE(168277,ffffb39b2010,python):2024-12-19-18:00:17.898.659 [mindspore/core/utils/info.cc:121] ToString] The file '/tmp/ipykernel_168277/3162391481.py' may not exists.\n", - "[ERROR] CORE(168277,ffffb39b2010,python):2024-12-19-18:00:17.898.787 [mindspore/core/utils/file_utils.cc:253] GetRealPath] Get realpath failed, path[/tmp/ipykernel_168277/3162391481.py]\n", - "[WARNING] CORE(168277,ffffb39b2010,python):2024-12-19-18:00:17.898.798 [mindspore/core/utils/info.cc:121] ToString] The file '/tmp/ipykernel_168277/3162391481.py' may not exists.\n", - "[ERROR] CORE(168277,ffffb39b2010,python):2024-12-19-18:00:17.898.933 [mindspore/core/utils/file_utils.cc:253] GetRealPath] Get realpath failed, path[/tmp/ipykernel_168277/3162391481.py]\n", - "[WARNING] CORE(168277,ffffb39b2010,python):2024-12-19-18:00:17.898.944 [mindspore/core/utils/info.cc:121] ToString] The file '/tmp/ipykernel_168277/3162391481.py' may not exists.\n", - "[ERROR] CORE(168277,ffffb39b2010,python):2024-12-19-18:00:17.899.076 [mindspore/core/utils/file_utils.cc:253] GetRealPath] Get realpath failed, path[/tmp/ipykernel_168277/3162391481.py]\n", - "[WARNING] CORE(168277,ffffb39b2010,python):2024-12-19-18:00:17.899.086 [mindspore/core/utils/info.cc:121] ToString] The file '/tmp/ipykernel_168277/3162391481.py' may not exists.\n", - "[ERROR] CORE(168277,ffffb39b2010,python):2024-12-19-18:00:17.899.270 [mindspore/core/utils/file_utils.cc:253] GetRealPath] Get realpath failed, path[/tmp/ipykernel_168277/3162391481.py]\n", - "[WARNING] CORE(168277,ffffb39b2010,python):2024-12-19-18:00:17.899.281 [mindspore/core/utils/info.cc:121] ToString] The file '/tmp/ipykernel_168277/3162391481.py' may not exists.\n", - "[ERROR] CORE(168277,ffffb39b2010,python):2024-12-19-18:00:17.899.431 [mindspore/core/utils/file_utils.cc:253] GetRealPath] Get realpath failed, path[/tmp/ipykernel_168277/3162391481.py]\n", - "[WARNING] CORE(168277,ffffb39b2010,python):2024-12-19-18:00:17.899.442 [mindspore/core/utils/info.cc:121] ToString] The file '/tmp/ipykernel_168277/3162391481.py' may not exists.\n", - "[ERROR] CORE(168277,ffffb39b2010,python):2024-12-19-18:00:17.899.622 [mindspore/core/utils/file_utils.cc:253] GetRealPath] Get realpath failed, path[/tmp/ipykernel_168277/3162391481.py]\n", - "[WARNING] CORE(168277,ffffb39b2010,python):2024-12-19-18:00:17.899.632 [mindspore/core/utils/info.cc:121] ToString] The file '/tmp/ipykernel_168277/3162391481.py' may not exists.\n", - "[ERROR] CORE(168277,ffffb39b2010,python):2024-12-19-18:00:17.899.902 [mindspore/core/utils/file_utils.cc:253] GetRealPath] Get realpath failed, path[/tmp/ipykernel_168277/3162391481.py]\n", - "[WARNING] CORE(168277,ffffb39b2010,python):2024-12-19-18:00:17.899.912 [mindspore/core/utils/info.cc:121] ToString] The file '/tmp/ipykernel_168277/3162391481.py' may not exists.\n", - "[ERROR] CORE(168277,ffffb39b2010,python):2024-12-19-18:00:17.899.970 [mindspore/core/utils/file_utils.cc:253] GetRealPath] Get realpath failed, path[/tmp/ipykernel_168277/3162391481.py]\n", - "[WARNING] CORE(168277,ffffb39b2010,python):2024-12-19-18:00:17.899.980 [mindspore/core/utils/info.cc:121] ToString] The file '/tmp/ipykernel_168277/3162391481.py' may not exists.\n", - "[ERROR] CORE(168277,ffffb39b2010,python):2024-12-19-18:00:17.900.376 [mindspore/core/utils/file_utils.cc:253] GetRealPath] Get realpath failed, path[/tmp/ipykernel_168277/3162391481.py]\n", - "[WARNING] CORE(168277,ffffb39b2010,python):2024-12-19-18:00:17.900.388 [mindspore/core/utils/info.cc:121] ToString] The file '/tmp/ipykernel_168277/3162391481.py' may not exists.\n", - "[ERROR] CORE(168277,ffffb39b2010,python):2024-12-19-18:00:17.900.448 [mindspore/core/utils/file_utils.cc:253] GetRealPath] Get realpath failed, path[/tmp/ipykernel_168277/3162391481.py]\n", - "[WARNING] CORE(168277,ffffb39b2010,python):2024-12-19-18:00:17.900.459 [mindspore/core/utils/info.cc:121] ToString] The file '/tmp/ipykernel_168277/3162391481.py' may not exists.\n", - "[ERROR] CORE(168277,ffffb39b2010,python):2024-12-19-18:00:17.900.612 [mindspore/core/utils/file_utils.cc:253] GetRealPath] Get realpath failed, path[/tmp/ipykernel_168277/3162391481.py]\n", - "[WARNING] CORE(168277,ffffb39b2010,python):2024-12-19-18:00:17.900.622 [mindspore/core/utils/info.cc:121] ToString] The file '/tmp/ipykernel_168277/3162391481.py' may not exists.\n", - "[ERROR] CORE(168277,ffffb39b2010,python):2024-12-19-18:00:17.900.874 [mindspore/core/utils/file_utils.cc:253] GetRealPath] Get realpath failed, path[/tmp/ipykernel_168277/3162391481.py]\n", - "[WARNING] CORE(168277,ffffb39b2010,python):2024-12-19-18:00:17.900.885 [mindspore/core/utils/info.cc:121] ToString] The file '/tmp/ipykernel_168277/3162391481.py' may not exists.\n", - "[ERROR] CORE(168277,ffffb39b2010,python):2024-12-19-18:00:17.900.941 [mindspore/core/utils/file_utils.cc:253] GetRealPath] Get realpath failed, path[/tmp/ipykernel_168277/3162391481.py]\n", - "[WARNING] CORE(168277,ffffb39b2010,python):2024-12-19-18:00:17.900.951 [mindspore/core/utils/info.cc:121] ToString] The file '/tmp/ipykernel_168277/3162391481.py' may not exists.\n", - "[ERROR] CORE(168277,ffffb39b2010,python):2024-12-19-18:00:17.901.191 [mindspore/core/utils/file_utils.cc:253] GetRealPath] Get realpath failed, path[/tmp/ipykernel_168277/3162391481.py]\n", - "[WARNING] CORE(168277,ffffb39b2010,python):2024-12-19-18:00:17.901.202 [mindspore/core/utils/info.cc:121] ToString] The file '/tmp/ipykernel_168277/3162391481.py' may not exists.\n", - "[ERROR] CORE(168277,ffffb39b2010,python):2024-12-19-18:00:17.901.311 [mindspore/core/utils/file_utils.cc:253] GetRealPath] Get realpath failed, path[/tmp/ipykernel_168277/3162391481.py]\n", - "[WARNING] CORE(168277,ffffb39b2010,python):2024-12-19-18:00:17.901.321 [mindspore/core/utils/info.cc:121] ToString] The file '/tmp/ipykernel_168277/3162391481.py' may not exists.\n", - "[ERROR] CORE(168277,ffffb39b2010,python):2024-12-19-18:00:17.901.532 [mindspore/core/utils/file_utils.cc:253] GetRealPath] Get realpath failed, path[/tmp/ipykernel_168277/3162391481.py]\n", - "[WARNING] CORE(168277,ffffb39b2010,python):2024-12-19-18:00:17.901.542 [mindspore/core/utils/info.cc:121] ToString] The file '/tmp/ipykernel_168277/3162391481.py' may not exists.\n", - "[ERROR] CORE(168277,ffffb39b2010,python):2024-12-19-18:00:17.901.673 [mindspore/core/utils/file_utils.cc:253] GetRealPath] Get realpath failed, path[/tmp/ipykernel_168277/3162391481.py]\n", - "[WARNING] CORE(168277,ffffb39b2010,python):2024-12-19-18:00:17.901.683 [mindspore/core/utils/info.cc:121] ToString] The file '/tmp/ipykernel_168277/3162391481.py' may not exists.\n", - "[ERROR] CORE(168277,ffffb39b2010,python):2024-12-19-18:00:17.901.975 [mindspore/core/utils/file_utils.cc:253] GetRealPath] Get realpath failed, path[/tmp/ipykernel_168277/3162391481.py]\n", - "[WARNING] CORE(168277,ffffb39b2010,python):2024-12-19-18:00:17.901.986 [mindspore/core/utils/info.cc:121] ToString] The file '/tmp/ipykernel_168277/3162391481.py' may not exists.\n", - "[ERROR] CORE(168277,ffffb39b2010,python):2024-12-19-18:00:17.902.105 [mindspore/core/utils/file_utils.cc:253] GetRealPath] Get realpath failed, path[/tmp/ipykernel_168277/3162391481.py]\n", - "[WARNING] CORE(168277,ffffb39b2010,python):2024-12-19-18:00:17.902.114 [mindspore/core/utils/info.cc:121] ToString] The file '/tmp/ipykernel_168277/3162391481.py' may not exists.\n", - "[ERROR] CORE(168277,ffffb39b2010,python):2024-12-19-18:00:17.902.258 [mindspore/core/utils/file_utils.cc:253] GetRealPath] Get realpath failed, path[/tmp/ipykernel_168277/3162391481.py]\n", - "[WARNING] CORE(168277,ffffb39b2010,python):2024-12-19-18:00:17.902.268 [mindspore/core/utils/info.cc:121] ToString] The file '/tmp/ipykernel_168277/3162391481.py' may not exists.\n", - "[ERROR] CORE(168277,ffffb39b2010,python):2024-12-19-18:00:17.902.611 [mindspore/core/utils/file_utils.cc:253] GetRealPath] Get realpath failed, path[/tmp/ipykernel_168277/3162391481.py]\n", - "[WARNING] CORE(168277,ffffb39b2010,python):2024-12-19-18:00:17.902.622 [mindspore/core/utils/info.cc:121] ToString] The file '/tmp/ipykernel_168277/3162391481.py' may not exists.\n", - "[ERROR] CORE(168277,ffffb39b2010,python):2024-12-19-18:00:17.902.804 [mindspore/core/utils/file_utils.cc:253] GetRealPath] Get realpath failed, path[/tmp/ipykernel_168277/3162391481.py]\n", - "[WARNING] CORE(168277,ffffb39b2010,python):2024-12-19-18:00:17.902.815 [mindspore/core/utils/info.cc:121] ToString] The file '/tmp/ipykernel_168277/3162391481.py' may not exists.\n", - "[ERROR] CORE(168277,ffffb39b2010,python):2024-12-19-18:00:17.902.907 [mindspore/core/utils/file_utils.cc:253] GetRealPath] Get realpath failed, path[/tmp/ipykernel_168277/3162391481.py]\n", - "[WARNING] CORE(168277,ffffb39b2010,python):2024-12-19-18:00:17.902.917 [mindspore/core/utils/info.cc:121] ToString] The file '/tmp/ipykernel_168277/3162391481.py' may not exists.\n", - "[ERROR] CORE(168277,ffffb39b2010,python):2024-12-19-18:00:17.903.057 [mindspore/core/utils/file_utils.cc:253] GetRealPath] Get realpath failed, path[/tmp/ipykernel_168277/3162391481.py]\n", - "[WARNING] CORE(168277,ffffb39b2010,python):2024-12-19-18:00:17.903.067 [mindspore/core/utils/info.cc:121] ToString] The file '/tmp/ipykernel_168277/3162391481.py' may not exists.\n", - "[ERROR] CORE(168277,ffffb39b2010,python):2024-12-19-18:00:17.903.249 [mindspore/core/utils/file_utils.cc:253] GetRealPath] Get realpath failed, path[/tmp/ipykernel_168277/3162391481.py]\n", - "[WARNING] CORE(168277,ffffb39b2010,python):2024-12-19-18:00:17.903.259 [mindspore/core/utils/info.cc:121] ToString] The file '/tmp/ipykernel_168277/3162391481.py' may not exists.\n" - ] - }, - { - "name": "stdout", - "output_type": "stream", - "text": [ - "result:{'Loss': 1.0264258415271075, 'Top_1_Acc': 0.8084935897435898, 'Top_5_Acc': 0.9829727564102564}, ckpt:'./shufflenetv1-55_195.ckpt', time: 0h 0m 50s\n" - ] - } - ], - "source": [ - "from mindspore import load_checkpoint, load_param_into_net\n", - "\n", - "def test():\n", - " mindspore.set_context(mode=mindspore.GRAPH_MODE, device_target=\"Ascend\")\n", - " dataset = get_dataset(\"./dataset/cifar-10-batches-bin\", 256, \"test\")\n", - " net = ShuffleNetV1(model_size=\"2.0x\", n_class=10)\n", - " param_dict = load_checkpoint(\"shufflenetv1-55_195.ckpt\")\n", - " load_param_into_net(net, param_dict)\n", - " net.set_train(False)\n", - " loss = nn.CrossEntropyLoss(weight=None, reduction='mean', label_smoothing=0.1)\n", - " eval_metrics = {'Loss': nn.Loss(), 'Top_1_Acc': Top1CategoricalAccuracy(),\n", - " 'Top_5_Acc': Top5CategoricalAccuracy()}\n", - " model = Model(net, loss_fn=loss, metrics=eval_metrics)\n", - " start_time = time.time()\n", - " res = model.eval(dataset, dataset_sink_mode=False)\n", - " use_time = time.time() - start_time\n", - " hour = str(int(use_time // 60 // 60))\n", - " minute = str(int(use_time // 60 % 60))\n", - " second = str(int(use_time % 60))\n", - " log = \"result:\" + str(res) + \", ckpt:'\" + \"./shufflenetv1-55_195.ckpt\" \\\n", - " + \"', time: \" + hour + \"h \" + minute + \"m \" + second + \"s\"\n", - " print(log)\n", - " filename = './eval_log.txt'\n", - " with open(filename, 'a') as file_object:\n", - " file_object.write(log + '\\n')\n", - "\n", - "if __name__ == '__main__':\n", - " test()" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "### 模型预测\n", - "\n", - "在CIFAR-10的测试集上对模型进行预测,并将预测结果可视化。" - ] - }, - { - "cell_type": "code", - "execution_count": 6, - "metadata": {}, - "outputs": [ - { - "name": "stdout", - "output_type": "stream", - "text": [ - "model size is 2.0x\n" - ] - }, - { - "name": "stderr", - "output_type": "stream", - "text": [ - "[ERROR] CORE(168277,ffffb39b2010,python):2024-12-19-18:01:14.709.415 [mindspore/core/utils/file_utils.cc:253] GetRealPath] Get realpath failed, path[/tmp/ipykernel_168277/1681751341.py]\n", - "[WARNING] CORE(168277,ffffb39b2010,python):2024-12-19-18:01:14.709.461 [mindspore/core/utils/info.cc:121] ToString] The file '/tmp/ipykernel_168277/1681751341.py' may not exists.\n", - "[ERROR] CORE(168277,ffffb39b2010,python):2024-12-19-18:01:14.711.990 [mindspore/core/utils/file_utils.cc:253] GetRealPath] Get realpath failed, path[/tmp/ipykernel_168277/3162391481.py]\n", - "[WARNING] CORE(168277,ffffb39b2010,python):2024-12-19-18:01:14.712.006 [mindspore/core/utils/info.cc:121] ToString] The file '/tmp/ipykernel_168277/3162391481.py' may not exists.\n", - "[ERROR] CORE(168277,ffffb39b2010,python):2024-12-19-18:01:14.712.089 [mindspore/core/utils/file_utils.cc:253] GetRealPath] Get realpath failed, path[/tmp/ipykernel_168277/3162391481.py]\n", - "[WARNING] CORE(168277,ffffb39b2010,python):2024-12-19-18:01:14.712.100 [mindspore/core/utils/info.cc:121] ToString] The file '/tmp/ipykernel_168277/3162391481.py' may not exists.\n", - "[ERROR] CORE(168277,ffffb39b2010,python):2024-12-19-18:01:14.712.265 [mindspore/core/utils/file_utils.cc:253] GetRealPath] Get realpath failed, path[/tmp/ipykernel_168277/778396864.py]\n", - "[WARNING] CORE(168277,ffffb39b2010,python):2024-12-19-18:01:14.712.276 [mindspore/core/utils/info.cc:121] ToString] The file '/tmp/ipykernel_168277/778396864.py' may not exists.\n", - "[ERROR] CORE(168277,ffffb39b2010,python):2024-12-19-18:01:14.712.356 [mindspore/core/utils/file_utils.cc:253] GetRealPath] Get realpath failed, path[/tmp/ipykernel_168277/3162391481.py]\n", - "[WARNING] CORE(168277,ffffb39b2010,python):2024-12-19-18:01:14.712.366 [mindspore/core/utils/info.cc:121] ToString] The file '/tmp/ipykernel_168277/3162391481.py' may not exists.\n", - "[ERROR] CORE(168277,ffffb39b2010,python):2024-12-19-18:01:14.712.641 [mindspore/core/utils/file_utils.cc:253] GetRealPath] Get realpath failed, path[/tmp/ipykernel_168277/3162391481.py]\n", - "[WARNING] CORE(168277,ffffb39b2010,python):2024-12-19-18:01:14.712.653 [mindspore/core/utils/info.cc:121] ToString] The file '/tmp/ipykernel_168277/3162391481.py' may not exists.\n", - "[ERROR] CORE(168277,ffffb39b2010,python):2024-12-19-18:01:14.712.868 [mindspore/core/utils/file_utils.cc:253] GetRealPath] Get realpath failed, path[/tmp/ipykernel_168277/3162391481.py]\n", - "[WARNING] CORE(168277,ffffb39b2010,python):2024-12-19-18:01:14.712.879 [mindspore/core/utils/info.cc:121] ToString] The file '/tmp/ipykernel_168277/3162391481.py' may not exists.\n", - "[ERROR] CORE(168277,ffffb39b2010,python):2024-12-19-18:01:14.713.049 [mindspore/core/utils/file_utils.cc:253] GetRealPath] Get realpath failed, path[/tmp/ipykernel_168277/3162391481.py]\n", - "[WARNING] CORE(168277,ffffb39b2010,python):2024-12-19-18:01:14.713.061 [mindspore/core/utils/info.cc:121] ToString] The file '/tmp/ipykernel_168277/3162391481.py' may not exists.\n", - "[ERROR] CORE(168277,ffffb39b2010,python):2024-12-19-18:01:14.713.273 [mindspore/core/utils/file_utils.cc:253] GetRealPath] Get realpath failed, path[/tmp/ipykernel_168277/3162391481.py]\n", - "[WARNING] CORE(168277,ffffb39b2010,python):2024-12-19-18:01:14.713.284 [mindspore/core/utils/info.cc:121] ToString] The file '/tmp/ipykernel_168277/3162391481.py' may not exists.\n", - "[ERROR] CORE(168277,ffffb39b2010,python):2024-12-19-18:01:14.713.409 [mindspore/core/utils/file_utils.cc:253] GetRealPath] Get realpath failed, path[/tmp/ipykernel_168277/3162391481.py]\n", - "[WARNING] CORE(168277,ffffb39b2010,python):2024-12-19-18:01:14.713.419 [mindspore/core/utils/info.cc:121] ToString] The file '/tmp/ipykernel_168277/3162391481.py' may not exists.\n", - "[ERROR] CORE(168277,ffffb39b2010,python):2024-12-19-18:01:14.713.552 [mindspore/core/utils/file_utils.cc:253] GetRealPath] Get realpath failed, path[/tmp/ipykernel_168277/3162391481.py]\n", - "[WARNING] CORE(168277,ffffb39b2010,python):2024-12-19-18:01:14.713.562 [mindspore/core/utils/info.cc:121] ToString] The file '/tmp/ipykernel_168277/3162391481.py' may not exists.\n", - "[ERROR] CORE(168277,ffffb39b2010,python):2024-12-19-18:01:14.713.692 [mindspore/core/utils/file_utils.cc:253] GetRealPath] Get realpath failed, path[/tmp/ipykernel_168277/3162391481.py]\n", - "[WARNING] CORE(168277,ffffb39b2010,python):2024-12-19-18:01:14.713.702 [mindspore/core/utils/info.cc:121] ToString] The file '/tmp/ipykernel_168277/3162391481.py' may not exists.\n", - "[ERROR] CORE(168277,ffffb39b2010,python):2024-12-19-18:01:14.713.888 [mindspore/core/utils/file_utils.cc:253] GetRealPath] Get realpath failed, path[/tmp/ipykernel_168277/3162391481.py]\n", - "[WARNING] CORE(168277,ffffb39b2010,python):2024-12-19-18:01:14.713.898 [mindspore/core/utils/info.cc:121] ToString] The file '/tmp/ipykernel_168277/3162391481.py' may not exists.\n", - "[ERROR] CORE(168277,ffffb39b2010,python):2024-12-19-18:01:14.714.046 [mindspore/core/utils/file_utils.cc:253] GetRealPath] Get realpath failed, path[/tmp/ipykernel_168277/3162391481.py]\n", - "[WARNING] CORE(168277,ffffb39b2010,python):2024-12-19-18:01:14.714.057 [mindspore/core/utils/info.cc:121] ToString] The file '/tmp/ipykernel_168277/3162391481.py' may not exists.\n", - "[ERROR] CORE(168277,ffffb39b2010,python):2024-12-19-18:01:14.714.240 [mindspore/core/utils/file_utils.cc:253] GetRealPath] Get realpath failed, path[/tmp/ipykernel_168277/3162391481.py]\n", - "[WARNING] CORE(168277,ffffb39b2010,python):2024-12-19-18:01:14.714.251 [mindspore/core/utils/info.cc:121] ToString] The file '/tmp/ipykernel_168277/3162391481.py' may not exists.\n", - "[ERROR] CORE(168277,ffffb39b2010,python):2024-12-19-18:01:14.714.455 [mindspore/core/utils/file_utils.cc:253] GetRealPath] Get realpath failed, path[/tmp/ipykernel_168277/778396864.py]\n", - "[WARNING] CORE(168277,ffffb39b2010,python):2024-12-19-18:01:14.714.467 [mindspore/core/utils/info.cc:121] ToString] The file '/tmp/ipykernel_168277/778396864.py' may not exists.\n", - "[ERROR] CORE(168277,ffffb39b2010,python):2024-12-19-18:01:14.714.557 [mindspore/core/utils/file_utils.cc:253] GetRealPath] Get realpath failed, path[/tmp/ipykernel_168277/3162391481.py]\n", - "[WARNING] CORE(168277,ffffb39b2010,python):2024-12-19-18:01:14.714.566 [mindspore/core/utils/info.cc:121] ToString] The file '/tmp/ipykernel_168277/3162391481.py' may not exists.\n", - "[ERROR] CORE(168277,ffffb39b2010,python):2024-12-19-18:01:14.714.624 [mindspore/core/utils/file_utils.cc:253] GetRealPath] Get realpath failed, path[/tmp/ipykernel_168277/3162391481.py]\n", - "[WARNING] CORE(168277,ffffb39b2010,python):2024-12-19-18:01:14.714.633 [mindspore/core/utils/info.cc:121] ToString] The file '/tmp/ipykernel_168277/3162391481.py' may not exists.\n", - "[ERROR] CORE(168277,ffffb39b2010,python):2024-12-19-18:01:14.715.024 [mindspore/core/utils/file_utils.cc:253] GetRealPath] Get realpath failed, path[/tmp/ipykernel_168277/3162391481.py]\n", - "[WARNING] CORE(168277,ffffb39b2010,python):2024-12-19-18:01:14.715.035 [mindspore/core/utils/info.cc:121] ToString] The file '/tmp/ipykernel_168277/3162391481.py' may not exists.\n", - "[ERROR] CORE(168277,ffffb39b2010,python):2024-12-19-18:01:14.715.094 [mindspore/core/utils/file_utils.cc:253] GetRealPath] Get realpath failed, path[/tmp/ipykernel_168277/3162391481.py]\n", - "[WARNING] CORE(168277,ffffb39b2010,python):2024-12-19-18:01:14.715.104 [mindspore/core/utils/info.cc:121] ToString] The file '/tmp/ipykernel_168277/3162391481.py' may not exists.\n", - "[ERROR] CORE(168277,ffffb39b2010,python):2024-12-19-18:01:14.715.258 [mindspore/core/utils/file_utils.cc:253] GetRealPath] Get realpath failed, path[/tmp/ipykernel_168277/3162391481.py]\n", - "[WARNING] CORE(168277,ffffb39b2010,python):2024-12-19-18:01:14.715.267 [mindspore/core/utils/info.cc:121] ToString] The file '/tmp/ipykernel_168277/3162391481.py' may not exists.\n", - "[ERROR] CORE(168277,ffffb39b2010,python):2024-12-19-18:01:14.715.516 [mindspore/core/utils/file_utils.cc:253] GetRealPath] Get realpath failed, path[/tmp/ipykernel_168277/3162391481.py]\n", - "[WARNING] CORE(168277,ffffb39b2010,python):2024-12-19-18:01:14.715.526 [mindspore/core/utils/info.cc:121] ToString] The file '/tmp/ipykernel_168277/3162391481.py' may not exists.\n", - "[ERROR] CORE(168277,ffffb39b2010,python):2024-12-19-18:01:14.715.580 [mindspore/core/utils/file_utils.cc:253] GetRealPath] Get realpath failed, path[/tmp/ipykernel_168277/3162391481.py]\n", - "[WARNING] CORE(168277,ffffb39b2010,python):2024-12-19-18:01:14.715.590 [mindspore/core/utils/info.cc:121] ToString] The file '/tmp/ipykernel_168277/3162391481.py' may not exists.\n", - "[ERROR] CORE(168277,ffffb39b2010,python):2024-12-19-18:01:14.715.809 [mindspore/core/utils/file_utils.cc:253] GetRealPath] Get realpath failed, path[/tmp/ipykernel_168277/3162391481.py]\n", - "[WARNING] CORE(168277,ffffb39b2010,python):2024-12-19-18:01:14.715.819 [mindspore/core/utils/info.cc:121] ToString] The file '/tmp/ipykernel_168277/3162391481.py' may not exists.\n", - "[ERROR] CORE(168277,ffffb39b2010,python):2024-12-19-18:01:14.715.927 [mindspore/core/utils/file_utils.cc:253] GetRealPath] Get realpath failed, path[/tmp/ipykernel_168277/3162391481.py]\n", - "[WARNING] CORE(168277,ffffb39b2010,python):2024-12-19-18:01:14.715.936 [mindspore/core/utils/info.cc:121] ToString] The file '/tmp/ipykernel_168277/3162391481.py' may not exists.\n", - "[ERROR] CORE(168277,ffffb39b2010,python):2024-12-19-18:01:14.716.028 [mindspore/core/utils/file_utils.cc:253] GetRealPath] Get realpath failed, path[/tmp/ipykernel_168277/778396864.py]\n", - "[WARNING] CORE(168277,ffffb39b2010,python):2024-12-19-18:01:14.716.038 [mindspore/core/utils/info.cc:121] ToString] The file '/tmp/ipykernel_168277/778396864.py' may not exists.\n", - "[ERROR] CORE(168277,ffffb39b2010,python):2024-12-19-18:01:14.716.173 [mindspore/core/utils/file_utils.cc:253] GetRealPath] Get realpath failed, path[/tmp/ipykernel_168277/3162391481.py]\n", - "[WARNING] CORE(168277,ffffb39b2010,python):2024-12-19-18:01:14.716.183 [mindspore/core/utils/info.cc:121] ToString] The file '/tmp/ipykernel_168277/3162391481.py' may not exists.\n", - "[ERROR] CORE(168277,ffffb39b2010,python):2024-12-19-18:01:14.716.308 [mindspore/core/utils/file_utils.cc:253] GetRealPath] Get realpath failed, path[/tmp/ipykernel_168277/3162391481.py]\n", - "[WARNING] CORE(168277,ffffb39b2010,python):2024-12-19-18:01:14.716.318 [mindspore/core/utils/info.cc:121] ToString] The file '/tmp/ipykernel_168277/3162391481.py' may not exists.\n", - "[ERROR] CORE(168277,ffffb39b2010,python):2024-12-19-18:01:14.716.608 [mindspore/core/utils/file_utils.cc:253] GetRealPath] Get realpath failed, path[/tmp/ipykernel_168277/3162391481.py]\n", - "[WARNING] CORE(168277,ffffb39b2010,python):2024-12-19-18:01:14.716.619 [mindspore/core/utils/info.cc:121] ToString] The file '/tmp/ipykernel_168277/3162391481.py' may not exists.\n", - "[ERROR] CORE(168277,ffffb39b2010,python):2024-12-19-18:01:14.716.735 [mindspore/core/utils/file_utils.cc:253] GetRealPath] Get realpath failed, path[/tmp/ipykernel_168277/3162391481.py]\n", - "[WARNING] CORE(168277,ffffb39b2010,python):2024-12-19-18:01:14.716.745 [mindspore/core/utils/info.cc:121] ToString] The file '/tmp/ipykernel_168277/3162391481.py' may not exists.\n", - "[ERROR] CORE(168277,ffffb39b2010,python):2024-12-19-18:01:14.716.888 [mindspore/core/utils/file_utils.cc:253] GetRealPath] Get realpath failed, path[/tmp/ipykernel_168277/3162391481.py]\n", - "[WARNING] CORE(168277,ffffb39b2010,python):2024-12-19-18:01:14.716.898 [mindspore/core/utils/info.cc:121] ToString] The file '/tmp/ipykernel_168277/3162391481.py' may not exists.\n", - "[ERROR] CORE(168277,ffffb39b2010,python):2024-12-19-18:01:14.717.256 [mindspore/core/utils/file_utils.cc:253] GetRealPath] Get realpath failed, path[/tmp/ipykernel_168277/3162391481.py]\n", - "[WARNING] CORE(168277,ffffb39b2010,python):2024-12-19-18:01:14.717.268 [mindspore/core/utils/info.cc:121] ToString] The file '/tmp/ipykernel_168277/3162391481.py' may not exists.\n", - "[ERROR] CORE(168277,ffffb39b2010,python):2024-12-19-18:01:14.717.450 [mindspore/core/utils/file_utils.cc:253] GetRealPath] Get realpath failed, path[/tmp/ipykernel_168277/3162391481.py]\n", - "[WARNING] CORE(168277,ffffb39b2010,python):2024-12-19-18:01:14.717.460 [mindspore/core/utils/info.cc:121] ToString] The file '/tmp/ipykernel_168277/3162391481.py' may not exists.\n", - "[ERROR] CORE(168277,ffffb39b2010,python):2024-12-19-18:01:14.717.552 [mindspore/core/utils/file_utils.cc:253] GetRealPath] Get realpath failed, path[/tmp/ipykernel_168277/3162391481.py]\n", - "[WARNING] CORE(168277,ffffb39b2010,python):2024-12-19-18:01:14.717.562 [mindspore/core/utils/info.cc:121] ToString] The file '/tmp/ipykernel_168277/3162391481.py' may not exists.\n", - "[ERROR] CORE(168277,ffffb39b2010,python):2024-12-19-18:01:14.717.701 [mindspore/core/utils/file_utils.cc:253] GetRealPath] Get realpath failed, path[/tmp/ipykernel_168277/3162391481.py]\n", - "[WARNING] CORE(168277,ffffb39b2010,python):2024-12-19-18:01:14.717.711 [mindspore/core/utils/info.cc:121] ToString] The file '/tmp/ipykernel_168277/3162391481.py' may not exists.\n", - "[ERROR] CORE(168277,ffffb39b2010,python):2024-12-19-18:01:14.717.892 [mindspore/core/utils/file_utils.cc:253] GetRealPath] Get realpath failed, path[/tmp/ipykernel_168277/3162391481.py]\n", - "[WARNING] CORE(168277,ffffb39b2010,python):2024-12-19-18:01:14.717.903 [mindspore/core/utils/info.cc:121] ToString] The file '/tmp/ipykernel_168277/3162391481.py' may not exists.\n" - ] - }, - { - "name": "stdout", - "output_type": "stream", - "text": [ - "-\r" - ] - }, - { - "data": { - "image/png": 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", - "text/plain": [ - "
    " - ] - }, - "metadata": {}, - "output_type": "display_data" - } - ], - "source": [ - "import mindspore\n", - "import matplotlib.pyplot as plt\n", - "import mindspore.dataset as ds\n", - "\n", - "net = ShuffleNetV1(model_size=\"2.0x\", n_class=10)\n", - "show_lst = []\n", - "param_dict = load_checkpoint(\"shufflenetv1-55_195.ckpt\")\n", - "load_param_into_net(net, param_dict)\n", - "model = Model(net)\n", - "dataset_predict = ds.Cifar10Dataset(dataset_dir=\"./dataset/cifar-10-batches-bin\", shuffle=False, usage=\"train\")\n", - "dataset_show = ds.Cifar10Dataset(dataset_dir=\"./dataset/cifar-10-batches-bin\", shuffle=False, usage=\"train\")\n", - "dataset_show = dataset_show.batch(16)\n", - "show_images_lst = next(dataset_show.create_dict_iterator())[\"image\"].asnumpy()\n", - "image_trans = [\n", - " vision.RandomCrop((32, 32), (4, 4, 4, 4)),\n", - " vision.RandomHorizontalFlip(prob=0.5),\n", - " vision.Resize((224, 224)),\n", - " vision.Rescale(1.0 / 255.0, 0.0),\n", - " vision.Normalize([0.4914, 0.4822, 0.4465], [0.2023, 0.1994, 0.2010]),\n", - " vision.HWC2CHW()\n", - " ]\n", - "dataset_predict = dataset_predict.map(image_trans, 'image')\n", - "dataset_predict = dataset_predict.batch(16)\n", - "class_dict = {0:\"airplane\", 1:\"automobile\", 2:\"bird\", 3:\"cat\", 4:\"deer\", 5:\"dog\", 6:\"frog\", 7:\"horse\", 8:\"ship\", 9:\"truck\"}\n", - "# 推理效果展示(上方为预测的结果,下方为推理效果图片)\n", - "plt.figure(figsize=(16, 5))\n", - "predict_data = next(dataset_predict.create_dict_iterator())\n", - "output = model.predict(ms.Tensor(predict_data['image']))\n", - "pred = np.argmax(output.asnumpy(), axis=1)\n", - "index = 0\n", - "for image in show_images_lst:\n", - " plt.subplot(2, 8, index+1)\n", - " plt.title('{}'.format(class_dict[pred[index]]))\n", - " index += 1\n", - " plt.imshow(image)\n", - " plt.axis(\"off\")\n", - "plt.show()\n" - ] - } - ], - "metadata": { - "kernelspec": { - "display_name": "MindSpore", - "language": "python", - "name": "mindspore" - }, - "language_info": { - "codemirror_mode": { - "name": "ipython", - "version": 3 - }, - "file_extension": ".py", - "mimetype": "text/x-python", - "name": "python", - "nbconvert_exporter": "python", - "pygments_lexer": "ipython3", - "version": "3.9.18" - }, - "vscode": { - "interpreter": { - "hash": "5d834606fceea8447e1f2d2b8feecce2028f1eecd4b0eabaa8daf1aeed30752e" - } - } - }, - "nbformat": 4, - "nbformat_minor": 4 -} diff --git a/Season2.step_into_llm/17.Qwen/CLI_input_mock_qwen.py b/Season2.step_into_llm/17.Qwen/CLI_input_mock_qwen.py deleted file mode 100644 index 13198fa..0000000 --- a/Season2.step_into_llm/17.Qwen/CLI_input_mock_qwen.py +++ /dev/null @@ -1,48 +0,0 @@ -import mindspore -import numpy as np -from mindspore import dtype as mstype -import mindspore.ops as ops -from mindspore import Tensor -from mindnlp.transformers import AutoTokenizer, AutoModelForCausalLM -import faulthandler - -faulthandler.enable() - -model_id = "Qwen/Qwen1.5-0.5B-Chat" -tokenizer = AutoTokenizer.from_pretrained(model_id, mirror='modelscope') -model = AutoModelForCausalLM.from_pretrained( - model_id, - ms_dtype=mindspore.float16, - mirror='modelscope' -) - -messages = [ - {"role": "system", "content": "You are a pirate chatbot who always responds in pirate speak!"}, - {"role": "user", "content": "Who are you?"}, -] - -input_ids = tokenizer.apply_chat_template( - messages, - add_generation_prompt=True, - return_tensors="ms" -) -attention_mask = Tensor(np.ones(input_ids.shape), mstype.float32) - -terminators = [ - tokenizer.eos_token_id, - tokenizer.convert_tokens_to_ids("<|endoftext|>") -] -outputs = model.generate( - input_ids, - attention_mask=attention_mask, - max_new_tokens=20, - eos_token_id=terminators, - do_sample=False, - # do_sample=True, - # temperature=0.6, - # top_p=0.9, -) -response = outputs[0][input_ids.shape[-1]:] -print(outputs) -print(tokenizer.decode(response, skip_special_tokens=True)) - diff --git a/Season2.step_into_llm/17.Qwen/GUI_gradio-qwen1.5.py b/Season2.step_into_llm/17.Qwen/GUI_gradio-qwen1.5.py deleted file mode 100644 index 1ce17a2..0000000 --- a/Season2.step_into_llm/17.Qwen/GUI_gradio-qwen1.5.py +++ /dev/null @@ -1,61 +0,0 @@ -import gradio as gr -import mindspore -from mindspore import dtype as mstype -import numpy as np -from mindnlpv041.mindnlp.transformers import AutoModelForCausalLM, AutoTokenizer -from mindnlpv041.mindnlp.transformers import TextIteratorStreamer -from threading import Thread - -# Loading the tokenizer and model from Hugging Face's model hub. -tokenizer = AutoTokenizer.from_pretrained("Qwen/Qwen1.5-0.5B-Chat", ms_dtype=mindspore.float16) -model = AutoModelForCausalLM.from_pretrained("Qwen/Qwen1.5-0.5B-Chat", ms_dtype=mindspore.float16) - -system_prompt = "You are a helpful and friendly chatbot" - -def build_input_from_chat_history(chat_history, msg: str): - messages = [{'role': 'system', 'content': system_prompt}] - for user_msg, ai_msg in chat_history: - messages.append({'role': 'user', 'content': user_msg}) - messages.append({'role': 'assistant', 'content': ai_msg}) - messages.append({'role': 'user', 'content': msg}) - return messages - -# Function to generate model predictions. -def predict(message, history): - # Formatting the input for the model. - messages = build_input_from_chat_history(history, message) - input_ids = tokenizer.apply_chat_template( - messages, - add_generation_prompt=True, - return_tensors="ms", - tokenize=True - ) - attention_mask = mindspore.Tensor(np.ones(input_ids.shape), mstype.float32) - streamer = TextIteratorStreamer(tokenizer, timeout=300, skip_prompt=True, skip_special_tokens=True) - generate_kwargs = dict( - input_ids=input_ids, - streamer=streamer, - max_new_tokens=1024, - do_sample=True, - top_p=0.9, - temperature=0.1, - num_beams=1, - attention_mask=attention_mask, - ) - t = Thread(target=model.generate, kwargs=generate_kwargs) - t.start() # Starting the generation in a separate thread. - partial_message = "" - for new_token in streamer: - partial_message += new_token - if '' in partial_message: # Breaking the loop if the stop token is generated. - break - yield partial_message - - -# Setting up the Gradio chat interface. -gr.ChatInterface(predict, - title="Qwen1.5-0.5b-Chat", - description="问几个问题", - examples=['你是谁?', '介绍一下华为公司'] - ).launch(share=True, server_name='0.0.0.0', server_port=7860) # Launching the web interface. - diff --git a/Season2.step_into_llm/17.Qwen/qwen2_finetune_inference.ipynb b/Season2.step_into_llm/17.Qwen/qwen2_finetune_inference.ipynb deleted file mode 100644 index 9138541..0000000 --- a/Season2.step_into_llm/17.Qwen/qwen2_finetune_inference.ipynb +++ /dev/null @@ -1,1764 +0,0 @@ -{ - "cells": [ - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "## 环境配置" - ] - }, - { - "attachments": {}, - "cell_type": "markdown", - "metadata": {}, - "source": [ - "> 此为在线运行平台配置python3.9的指南,如在其他环境平台运行案例,请根据实际情况修改如下代码" - ] - }, - { - "attachments": {}, - "cell_type": "markdown", - "metadata": {}, - "source": [ - "第一步:设置python版本为3.9.0" - ] - }, - { - "cell_type": "code", - "execution_count": null, - "metadata": {}, - "outputs": [], - "source": [ - "%%capture captured_output\n", - "!/home/ma-user/anaconda3/bin/conda create -n python-3.9.0 python=3.9.0 -y --override-channels --channel https://mirrors.tuna.tsinghua.edu.cn/anaconda/pkgs/main\n", - "!/home/ma-user/anaconda3/envs/python-3.9.0/bin/pip install ipykernel" - ] - }, - { - "cell_type": "code", - "execution_count": null, - "metadata": {}, - "outputs": [], - "source": [ - "import json\n", - "import os\n", - "\n", - "data = {\n", - " \"display_name\": \"python-3.9.0\",\n", - " \"env\": {\n", - " \"PATH\": \"/home/ma-user/anaconda3/envs/python-3.9.0/bin:/home/ma-user/anaconda3/envs/python-3.7.10/bin:/modelarts/authoring/notebook-conda/bin:/opt/conda/bin:/usr/local/nvidia/bin:/usr/local/cuda/bin:/usr/local/sbin:/usr/local/bin:/usr/sbin:/usr/bin:/sbin:/bin:/home/ma-user/modelarts/ma-cli/bin:/home/ma-user/modelarts/ma-cli/bin\"\n", - " },\n", - " \"language\": \"python\",\n", - " \"argv\": [\n", - " \"/home/ma-user/anaconda3/envs/python-3.9.0/bin/python\",\n", - " \"-m\",\n", - " \"ipykernel\",\n", - " \"-f\",\n", - " \"{connection_file}\"\n", - " ]\n", - "}\n", - "\n", - "if not os.path.exists(\"/home/ma-user/anaconda3/share/jupyter/kernels/python-3.9.0/\"):\n", - " os.mkdir(\"/home/ma-user/anaconda3/share/jupyter/kernels/python-3.9.0/\")\n", - "\n", - "with open('/home/ma-user/anaconda3/share/jupyter/kernels/python-3.9.0/kernel.json', 'w') as f:\n", - " json.dump(data, f, indent=4)" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "#### 注:以上代码运行完成后,需要重新设置kernel为python-3.9.0" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "
    " - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "第二步:安装MindSpore框架和MindNLP套件" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "mindspore官网提供了不同的mindspore版本,可以根据自己的操作系统和Python版本,安装不同版本的mindspore\n", - "\n", - "\n", - "https://www.mindspore.cn/install" - ] - }, - { - "cell_type": "code", - "execution_count": null, - "metadata": {}, - "outputs": [ - { - "name": "stdout", - "output_type": "stream", - "text": [ - "Looking in indexes: https://mirrors.aliyun.com/pypi/simple/\n", - "Collecting mindspore==2.5.0\n", - " Downloading https://mirrors.aliyun.com/pypi/packages/23/22/dff0f1bef6c0846a97271ae5d39ca187914f39562f9e3f6787041dea1a97/mindspore-2.5.0-cp39-cp39-manylinux1_x86_64.whl (958.4 MB)\n", - "\u001b[2K \u001b[90m━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━\u001b[0m \u001b[32m958.4/958.4 MB\u001b[0m \u001b[31m9.1 MB/s\u001b[0m eta \u001b[36m0:00:00\u001b[0m00:01\u001b[0m00:03\u001b[0m\n", - "\u001b[?25hCollecting numpy<2.0.0,>=1.20.0 (from mindspore==2.5.0)\n", - " Downloading https://mirrors.aliyun.com/pypi/packages/54/30/c2a907b9443cf42b90c17ad10c1e8fa801975f01cb9764f3f8eb8aea638b/numpy-1.26.4-cp39-cp39-manylinux_2_17_x86_64.manylinux2014_x86_64.whl (18.2 MB)\n", - "\u001b[2K \u001b[90m━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━\u001b[0m \u001b[32m18.2/18.2 MB\u001b[0m \u001b[31m16.8 MB/s\u001b[0m eta \u001b[36m0:00:00\u001b[0ma \u001b[36m0:00:01\u001b[0m\n", - "\u001b[?25hCollecting protobuf>=3.13.0 (from mindspore==2.5.0)\n", - " Downloading https://mirrors.aliyun.com/pypi/packages/28/50/1925de813499546bc8ab3ae857e3ec84efe7d2f19b34529d0c7c3d02d11d/protobuf-6.30.2-cp39-abi3-manylinux2014_x86_64.whl (316 kB)\n", - "Requirement already satisfied: asttokens>=2.0.4 in /home/jiangna1/miniconda3/envs/llama39/lib/python3.9/site-packages (from mindspore==2.5.0) (3.0.0)\n", - "Collecting pillow>=6.2.0 (from mindspore==2.5.0)\n", - " Downloading https://mirrors.aliyun.com/pypi/packages/f6/46/0bd0ca03d9d1164a7fa33d285ef6d1c438e963d0c8770e4c5b3737ef5abe/pillow-11.1.0-cp39-cp39-manylinux_2_17_x86_64.manylinux2014_x86_64.whl (4.4 MB)\n", - "\u001b[2K \u001b[90m━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━\u001b[0m \u001b[32m4.4/4.4 MB\u001b[0m \u001b[31m14.3 MB/s\u001b[0m eta \u001b[36m0:00:00\u001b[0ma \u001b[36m0:00:01\u001b[0m\n", - "\u001b[?25hCollecting scipy>=1.5.4 (from mindspore==2.5.0)\n", - " Downloading https://mirrors.aliyun.com/pypi/packages/35/f5/d0ad1a96f80962ba65e2ce1de6a1e59edecd1f0a7b55990ed208848012e0/scipy-1.13.1-cp39-cp39-manylinux_2_17_x86_64.manylinux2014_x86_64.whl (38.6 MB)\n", - "\u001b[2K \u001b[90m━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━\u001b[0m \u001b[32m38.6/38.6 MB\u001b[0m \u001b[31m16.6 MB/s\u001b[0m eta \u001b[36m0:00:00\u001b[0m00:01\u001b[0m00:01\u001b[0m\n", - "\u001b[?25hRequirement already satisfied: packaging>=20.0 in /home/jiangna1/miniconda3/envs/llama39/lib/python3.9/site-packages (from mindspore==2.5.0) (24.2)\n", - "Requirement already satisfied: psutil>=5.6.1 in /home/jiangna1/miniconda3/envs/llama39/lib/python3.9/site-packages (from mindspore==2.5.0) (5.9.1)\n", - "Collecting astunparse>=1.6.3 (from mindspore==2.5.0)\n", - " Downloading https://mirrors.aliyun.com/pypi/packages/2b/03/13dde6512ad7b4557eb792fbcf0c653af6076b81e5941d36ec61f7ce6028/astunparse-1.6.3-py2.py3-none-any.whl (12 kB)\n", - "Collecting safetensors>=0.4.0 (from mindspore==2.5.0)\n", - " Downloading https://mirrors.aliyun.com/pypi/packages/a6/f8/dae3421624fcc87a89d42e1898a798bc7ff72c61f38973a65d60df8f124c/safetensors-0.5.3-cp38-abi3-manylinux_2_17_x86_64.manylinux2014_x86_64.whl (471 kB)\n", - "Collecting dill>=0.3.7 (from mindspore==2.5.0)\n", - " Downloading https://mirrors.aliyun.com/pypi/packages/46/d1/e73b6ad76f0b1fb7f23c35c6d95dbc506a9c8804f43dda8cb5b0fa6331fd/dill-0.3.9-py3-none-any.whl (119 kB)\n", - "Requirement already satisfied: wheel<1.0,>=0.23.0 in /home/jiangna1/miniconda3/envs/llama39/lib/python3.9/site-packages (from astunparse>=1.6.3->mindspore==2.5.0) (0.45.1)\n", - "Requirement already satisfied: six<2.0,>=1.6.1 in /home/jiangna1/miniconda3/envs/llama39/lib/python3.9/site-packages (from astunparse>=1.6.3->mindspore==2.5.0) (1.17.0)\n", - "Installing collected packages: safetensors, protobuf, pillow, numpy, dill, astunparse, scipy, mindspore\n", - "\u001b[31mERROR: pip's dependency resolver does not currently take into account all the packages that are installed. 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] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "## Qwen微调推理全流程" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "# Qwen介绍" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "Qwen是由阿里巴巴云研发的大型语言模型。Qwen系列模型在多个基准测试中展现了卓越的性能,包括但不限于语言理解、数学计算、代码编写等方面。特别是在中文相关的任务上,其表现尤为突出,超过了其他一些知名的开源模型。Qwen在设计时充分考虑了中文用户的需求,具有强大的中文处理能力。它不仅能够理解和生成高质量的中文文本,还针对中文的语言特点进行了优化。在训练数据方面更侧重中文语料,针对中文nlp任务进行了优化,以及在推理方面表现出很强的能力。Qwen不仅仅局限于单一的应用领域,而是覆盖了从语言处理到视觉智能等多个方面,为开发者提供了广泛的应用场景。无论是AI绘画、AI写作还是编程辅助,Qwen都能提供有效的支持。\n" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "导入必要的包" - ] - }, - { - "cell_type": "code", - "execution_count": 1, - "metadata": {}, - "outputs": [ - { - "name": "stderr", - "output_type": "stream", - "text": [ - "/home/liangdeqi/anaconda3/envs/py39/lib/python3.9/site-packages/numpy/core/getlimits.py:549: UserWarning: The value of the smallest subnormal for type is zero.\n", - " setattr(self, word, getattr(machar, word).flat[0])\n", - "/home/liangdeqi/anaconda3/envs/py39/lib/python3.9/site-packages/numpy/core/getlimits.py:89: UserWarning: The value of the smallest subnormal for type is zero.\n", - " return self._float_to_str(self.smallest_subnormal)\n", - "/home/liangdeqi/anaconda3/envs/py39/lib/python3.9/site-packages/numpy/core/getlimits.py:549: UserWarning: The value of the smallest subnormal for type is zero.\n", - " setattr(self, word, getattr(machar, word).flat[0])\n", - "/home/liangdeqi/anaconda3/envs/py39/lib/python3.9/site-packages/numpy/core/getlimits.py:89: UserWarning: The value of the smallest subnormal for type is zero.\n", - " return self._float_to_str(self.smallest_subnormal)\n" - ] - } - ], - "source": [ - "import json\n", - "import numpy as np\n", - "import mindspore as ms\n", - "import mindspore.dataset as ds" - ] - }, - { - "cell_type": "code", - "execution_count": 2, - "metadata": {}, - "outputs": [ - { - "name": "stderr", - "output_type": "stream", - "text": [ - "[WARNING] ME(3117682:281473615360032,MainProcess):2025-04-22-05:47:07.212.180 [mindspore/context.py:1335] For 'context.set_context', the parameter 'device_target' will be deprecated and removed in a future version. Please use the api mindspore.set_device() instead.\n", - "[WARNING] ME(3117682:281473615360032,MainProcess):2025-04-22-05:47:07.214.143 [mindspore/context.py:1335] For 'context.set_context', the parameter 'device_id' will be deprecated and removed in a future version. Please use the api mindspore.set_device() instead.\n" - ] - } - ], - "source": [ - "#将模式设置为动态图模式(PYNATIVE_MODE),并指定设备目标为Ascend芯片\n", - "ms.set_context(mode=ms.PYNATIVE_MODE, device_target=\"Ascend\",device_id=5)\n" - ] - }, - { - "cell_type": "code", - "execution_count": 3, - "metadata": {}, - "outputs": [], - "source": [ - "#指定模型路径\n", - "base_model_path = \"/home/liangdeqi/liudengjin/Qwen2.5-3B/\" #中文模型,这里我提前下载到了本地减少下载时间\n", - "# base_model_path = \"NousResearch/Hermes-3-Llama-3.2-3B\" #英文模型\n", - "\n" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "## 数据集\n", - "\n", - "这里提供两份用于微调的数据集,分别用于中文模型和英文模型,其中中文模型为hfl/chinese-llama-2-1.3b,参数量为1.3B,英文模型为NousResearch/Hermes-3-Llama-3.2-3B,参数量为3.2B,用户可以根据自己的配置或期望训练时长自行选择。\n", - "\n", - "数据来源皆为hugging face公开用于微调的数据集,其中中文数据集来源为弱智吧,数据格式为:\n", - "\n", - " {\"instruction\": \"只剩一个心脏了还能活吗?\",\n", - "\n", - " \"output\": \"能,人本来就只有一个心脏。\"},\n", - "\n", - " {\"instruction\": \"爸爸再婚,我是不是就有了个新娘?\",\n", - "\n", - " \"output\": \"不是的,你有了一个继母。\\\"新娘\\\"是指新婚的女方,而你爸爸再婚,他的新婚妻子对你来说是继母。\"}\n", - "\n", - "\n", - "英文数据来源为Alpaca,数据格式为:\n", - "\n", - " {\"instruction\": \"Give three tips for staying healthy.\",\n", - "\n", - " \"input\": \"\",\n", - "\n", - " \"output\": \"1.Eat a balanced diet and make sure to include plenty of fruits and vegetables. \\n2. Exercise regularly to keep your body active and strong. \\n3. Get enough sleep and maintain a consistent sleep schedule.\"},\n", - "\n", - " {\"instruction\": \"What are the three primary colors?\",\n", - "\n", - " \"input\": \"\",\n", - "\n", - " \"output\": \"The three primary colors are red, blue, and yellow.\"}\n", - "\n", - "\n", - "以下教程同时包括包括中文和英文模型的微调教程为例,其中英文模型微调效果更好,但因为时间关系,本模型展示主要以小规模的中文为例,可以自行根据自己的需求修改数据来源和模型。\n", - " " - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "### 数据加载和数据预处理" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "新建 tokenize_function 函数用于数据预处理,具体内容可见下面代码注释。" - ] - }, - { - "cell_type": "code", - "execution_count": 4, - "metadata": {}, - "outputs": [], - "source": [ - "def tokenize_function(example, tokenizer):\n", - " instruction = example.get(\"instruction\", \"\")\n", - " input_text = example.get(\"input\", \"\")\n", - " output = example.get(\"output\", \"\")\n", - " # prompt\n", - " if input_text:\n", - " prompt = f\"User: {instruction} {input_text}\\nAssistant: {output}\"\n", - " else:\n", - " prompt = f\"User: {instruction}\\nAssistant: {output}\"\n", - " \n", - " # Tokenize\n", - " tokenized = tokenizer(prompt, padding=\"max_length\", truncation=True, max_length=512)\n", - " input_ids = np.array(tokenized[\"input_ids\"], dtype=np.int32)\n", - "\n", - " # Handle label\n", - " pad_token_id = tokenizer.pad_token_id\n", - " labels = np.array(\n", - " [-100 if token_id == pad_token_id else token_id for token_id in input_ids], dtype=np.int32\n", - " )\n", - " return input_ids, labels\n", - "\n" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "数据来源如下,为了避免网络问题,建议先下载到本地\n", - "\n", - "https://huggingface.co/datasets/LooksJuicy/ruozhiba" - ] - }, - { - "cell_type": "code", - "execution_count": 5, - "metadata": { - "tags": [] - }, - "outputs": [], - "source": [ - "# data_path = \"/home/jiangna1/mindnlp_llama_all/alpaca_data.json\" #英文数据集\n", - "data_path = \"/home/liangdeqi/liudengjin/chinese_data.json\"" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "查看数据具体内容,该数据只包括instruction和output两列" - ] - }, - { - "cell_type": "code", - "execution_count": 6, - "metadata": {}, - "outputs": [ - { - "name": "stdout", - "output_type": "stream", - "text": [ - "[{'instruction': '只剩一个心脏了还能活吗?', 'output': '能,人本来就只有一个心脏。'}, {'instruction': '爸爸再婚,我是不是就有了个新娘?', 'output': '不是的,你有了一个继母。\"新娘\"是指新婚的女方,而你爸爸再婚,他的新婚妻子对你来说是继母。'}, {'instruction': '樟脑丸是我吃过最难吃的硬糖有奇怪的味道怎么还有人买', 'output': '樟脑丸并不是硬糖,而是一种常见的驱虫药,不能食用。虽然它的味道可能不太好,但是由于其有效的驱虫效果,所以仍然有很多人会购买。'}]\n" - ] - } - ], - "source": [ - "with open(data_path, 'r', encoding='utf-8') as f:\n", - " data = json.load(f)\n", - "print(data[:3])" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "从指定路径加载预训练的分词器,该分词器能将输入文本分割成模型可处理的词元。接着,将填充标记设置为结束标记,这样在处理不同长度的文本序列时,用结束标记来填充额外位置,避免引入额外特殊标记,减少模型学习负担。最后,设置填充方向为右侧,使文本在右侧添加填充标记达到统一长度,维持文本原始顺序。" - ] - }, - { - "cell_type": "code", - "execution_count": 7, - "metadata": {}, - "outputs": [ - { - "name": "stderr", - "output_type": "stream", - "text": [ - "[WARNING] ME(3117682:281473615360032,MainProcess):2025-04-22-05:47:28.427.424 [mindspore/context.py:1335] For 'context.set_context', the parameter 'ascend_config' will be deprecated and removed in a future version. Please use the api mindspore.device_context.ascend.op_precision.precision_mode(),\n", - " mindspore.device_context.ascend.op_precision.op_precision_mode(),\n", - " mindspore.device_context.ascend.op_precision.matmul_allow_hf32(),\n", - " mindspore.device_context.ascend.op_precision.conv_allow_hf32(),\n", - " mindspore.device_context.ascend.op_tuning.op_compile() instead.\n", - "/home/liangdeqi/anaconda3/envs/py39/lib/python3.9/site-packages/tqdm/auto.py:21: TqdmWarning: IProgress not found. Please update jupyter and ipywidgets. See https://ipywidgets.readthedocs.io/en/stable/user_install.html\n", - " from .autonotebook import tqdm as notebook_tqdm\n", - "Building prefix dict from the default dictionary ...\n", - "Loading model from cache /tmp/jieba.cache\n", - "Loading model cost 0.937 seconds.\n", - "Prefix dict has been built successfully.\n" - ] - }, - { - "data": { - "text/plain": [ - "[2587]" - ] - }, - "execution_count": 7, - "metadata": {}, - "output_type": "execute_result" - } - ], - "source": [ - "from mindnlp.transformers import AutoTokenizer\n", - "\n", - "tokenizer = AutoTokenizer.from_pretrained(base_model_path)\n", - "tokenizer.pad_token = tokenizer.eos_token\n", - "tokenizer.pad_token_id = tokenizer.eos_token_id\n", - "tokenizer.padding_side = \"right\"\n", - "tokenizer.encode(' ;')\n" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "将数据分为训练集和验证集" - ] - }, - { - "cell_type": "code", - "execution_count": 8, - "metadata": {}, - "outputs": [], - "source": [ - "\n", - "def data_generator(dataset, tokenizer):\n", - " for item in dataset:\n", - " yield tokenize_function(item, tokenizer)\n", - " \n", - "split_ratio = 0.9\n", - "split_index = int(len(data) * split_ratio)\n", - "train_data, val_data = data[:split_index], data[split_index:]\n", - "\n", - "train_dataset = ds.GeneratorDataset(\n", - " source=lambda: data_generator(train_data, tokenizer), \n", - " column_names=[\"input_ids\", \"labels\"]\n", - ")\n", - "\n", - "eval_dataset = ds.GeneratorDataset(\n", - " source=lambda: data_generator(val_data, tokenizer), \n", - " column_names=[\"input_ids\", \"labels\"]\n", - ")" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "查看处理后的数据,tokenizer 将输入的文本(prompt)拆分为词片段(tokens),然后将每个词片段映射为对应的 token ID。" - ] - }, - { - "cell_type": "code", - "execution_count": 10, - "metadata": {}, - "outputs": [ - { - "name": "stdout", - "output_type": "stream", - "text": [ - "[MS_ALLOC_CONF]Runtime config: enable_vmm:True vmm_align_size:2MB\n", - "Sample 0: Input IDs: [ 1474 25 26853 103 100124 46944 103023 34187 104246 75606]\n", - "Sample 0: Labels: [ 1474 25 26853 103 100124 46944 103023 34187 104246 75606]\n", - "\n", - "Sample 1: Input IDs: [ 1474 25 10236 230 116 99962 87256 99838 3837 35946]\n", - "Sample 1: Labels: [ 1474 25 10236 230 116 99962 87256 99838 3837 35946]\n", - "\n", - "Sample 2: Input IDs: [ 1474 25 6567 101 253 99931 106256 104927 111505 116080]\n", - "Sample 2: Labels: [ 1474 25 6567 101 253 99931 106256 104927 111505 116080]\n", - "\n", - "Sample 3: Input IDs: [ 1474 25 18137 102 105 17447 30534 107118 103009 99504]\n", - "Sample 3: Labels: [ 1474 25 18137 102 105 17447 30534 107118 103009 99504]\n", - "\n", - "Sample 4: Input IDs: [ 1474 25 220 100678 106727 36587 1867 6484 24300 9370]\n", - "Sample 4: Labels: [ 1474 25 220 100678 106727 36587 1867 6484 24300 9370]\n", - "\n" - ] - } - ], - "source": [ - "for i, sample in enumerate(train_dataset.create_dict_iterator()):\n", - " if i >= 5:\n", - " break\n", - " print(f\"Sample {i}: Input IDs: {sample['input_ids'][:10]}\") \n", - " print(f\"Sample {i}: Labels: {sample['labels'][:10]}\\n\") " - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "## lora指令微调" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "指定微调结果输出路径" - ] - }, - { - "cell_type": "code", - "execution_count": 9, - "metadata": { - "tags": [] - }, - "outputs": [], - "source": [ - "# 指定输出路径\n", - "peft_output_dir = \"/home/liangdeqi/liudengjin/pert_model_Chinese\"" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "加载基座模型\n" - ] - }, - { - "cell_type": "code", - "execution_count": 10, - "metadata": {}, - "outputs": [ - { - "name": "stderr", - "output_type": "stream", - "text": [ - "Qwen2ForCausalLM has generative capabilities, as `prepare_inputs_for_generation` is explicitly overwritten. However, it doesn't directly inherit from `GenerationMixin`.`PreTrainedModel` will NOT inherit from `GenerationMixin`, and this model will lose the ability to call `generate` and other related functions.\n", - " - If you are the owner of the model architecture code, please modify your model class such that it inherits from `GenerationMixin` (after `PreTrainedModel`, otherwise you'll get an exception).\n", - " - If you are not the owner of the model architecture class, please contact the model code owner to update it.\n", - "Sliding Window Attention is enabled but not implemented for `eager`; unexpected results may be encountered.\n" - ] - }, - { - "name": "stdout", - "output_type": "stream", - "text": [ - "[MS_ALLOC_CONF]Runtime config: enable_vmm:True vmm_align_size:2MB\n" - ] - }, - { - "name": "stderr", - "output_type": "stream", - "text": [ - "Loading checkpoint shards: 100%|██████████| 2/2 [00:17<00:00, 8.75s/it]\n" - ] - } - ], - "source": [ - "from mindnlp.transformers import AutoModelForCausalLM, GenerationConfig\n", - "\n", - "ms_base_model = AutoModelForCausalLM.from_pretrained(base_model_path, ms_dtype=ms.float16)\n", - "ms_base_model.generation_config = GenerationConfig.from_pretrained(base_model_path)\n", - "ms_base_model.generation_config.pad_token_id = ms_base_model.generation_config.eos_token_id\n" - ] - }, - { - "cell_type": "code", - "execution_count": 11, - "metadata": {}, - "outputs": [], - "source": [ - "#修改精度,会使训练变慢,但是训练loss下降效果会变好\n", - "for name, param in ms_base_model.parameters_and_names():\n", - " param.set_dtype(ms.float32) " - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "这部分代码的主要作用是创建一个 LoRA的配置对象 ms_config,大语言模型进行微调时,LoRA 是一种高效的参数微调方法,通过在预训练模型的基础上添加低秩矩阵来减少需要训练的参数数量,从而提高微调效率。" - ] - }, - { - "cell_type": "code", - "execution_count": 12, - "metadata": { - "tags": [] - }, - "outputs": [], - "source": [ - "from mindnlp.peft import LoraConfig, TaskType, get_peft_model, PeftModel\n", - "\n", - "ms_config = LoraConfig(\n", - " task_type=TaskType.CAUSAL_LM,#微调任务的类型\n", - " #指定需要应用 LoRA 调整的目标模块\n", - " # target_modules=[\"q_proj\", \"k_proj\", \"v_proj\", \"o_proj\", \"gate_proj\", \"up_proj\", \"down_proj\"],\n", - " target_modules = [\"q_proj\", \"k_proj\", \"v_proj\", \"o_proj\"],\n", - " inference_mode=False, \n", - " r=8, \n", - " lora_alpha=32, \n", - " lora_dropout=0.1 \n", - ")\n" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "基于给定的基础模型和 LoRA 配置创建一个可进行参数高效微调的模型。" - ] - }, - { - "cell_type": "code", - "execution_count": 13, - "metadata": {}, - "outputs": [], - "source": [ - "ms_model = get_peft_model(ms_base_model, ms_config)" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "## 微调\n", - "通过 BertForSequenceClassification 构建用于情感分类的 BERT 模型,加载预训练权重,设置情感三分类的超参数自动构建模型。后面对模型采用自动混合精度操作,提高训练的速度,然后实例化优化器,紧接着实例化评价指标,设置模型训练的权重保存策略,最后就是构建训练器,模型开始训练。" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "训练参数的设置" - ] - }, - { - "cell_type": "code", - "execution_count": 14, - "metadata": {}, - "outputs": [], - "source": [ - "from mindnlp.engine import TrainingArguments, Trainer\n", - "\n", - "num_train_epochs = 10\n", - "fp16 = True\n", - "overwrite_output_dir = True\n", - "per_device_train_batch_size = 2\n", - "per_device_eval_batch_size = 4\n", - "gradient_accumulation_steps = 16\n", - "gradient_checkpointing = True\n", - "evaluation_strategy = \"steps\"\n", - "learning_rate = 1e-5\n", - "lr_scheduler_type = \"cosine\" \n", - "weight_decay = 0.01\n", - "warmup_ratio = 0.1\n", - "max_grad_norm = 0.3\n", - "group_by_length = False \n", - "auto_find_batch_size = False\n", - "save_steps = 50 \n", - "logging_strategy = \"steps\"\n", - "logging_steps = 150 \n", - "load_best_model_at_end = True \n", - "packing = False\n", - "save_total_limit = 3\n", - "neftune_noise_alpha = 5 \n", - "eval_steps = 10\n", - "\n", - "training_arguments = TrainingArguments(\n", - " output_dir=peft_output_dir,\n", - " overwrite_output_dir=overwrite_output_dir,\n", - " num_train_epochs=num_train_epochs,\n", - " load_best_model_at_end=load_best_model_at_end,\n", - " per_device_train_batch_size=per_device_train_batch_size,\n", - " per_device_eval_batch_size=per_device_eval_batch_size,\n", - " evaluation_strategy=evaluation_strategy,\n", - " eval_steps=eval_steps,\n", - " max_grad_norm=max_grad_norm,\n", - " auto_find_batch_size=auto_find_batch_size,\n", - " save_total_limit=save_total_limit,\n", - " gradient_accumulation_steps=gradient_accumulation_steps,\n", - " save_steps=save_steps,\n", - " logging_strategy=logging_strategy,\n", - " logging_steps=logging_steps,\n", - " learning_rate=learning_rate,\n", - " weight_decay=weight_decay,\n", - " fp16=fp16,\n", - " warmup_ratio=warmup_ratio,\n", - " group_by_length=group_by_length,\n", - " lr_scheduler_type=lr_scheduler_type\n", - ")" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "初始化训练器" - ] - }, - { - "cell_type": "code", - "execution_count": 15, - "metadata": {}, - "outputs": [], - "source": [ - "trainer = Trainer(\n", - " model=ms_model,\n", - " train_dataset=train_dataset,\n", - " eval_dataset=eval_dataset,\n", - " args=training_arguments\n", - ")" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "开始训练" - ] - }, - { - "cell_type": "code", - "execution_count": 18, - "metadata": {}, - "outputs": [ - { - "name": "stderr", - "output_type": "stream", - "text": [ - " 0%| | 0/420 [00:00 2048)\n", - " (lora_dropout): ModuleDict(\n", - " (default): Dropout(p=0.1, inplace=False)\n", - " )\n", - " (lora_A): ModuleDict(\n", - " (default): Linear (2048 -> 8)\n", - " )\n", - " (lora_B): ModuleDict(\n", - " (default): Linear (8 -> 2048)\n", - " )\n", - " (lora_embedding_A): ParameterDict()\n", - " (lora_embedding_B): ParameterDict()\n", - " (lora_magnitude_vector): ModuleDict()\n", - " )\n", - " (k_proj): lora.Linear(\n", - " (base_layer): Linear (2048 -> 256)\n", - " (lora_dropout): ModuleDict(\n", - " (default): Dropout(p=0.1, inplace=False)\n", - " )\n", - " (lora_A): ModuleDict(\n", - " (default): Linear (2048 -> 8)\n", - " )\n", - " (lora_B): ModuleDict(\n", - " (default): Linear (8 -> 256)\n", - " )\n", - " (lora_embedding_A): ParameterDict()\n", - " (lora_embedding_B): ParameterDict()\n", - " (lora_magnitude_vector): ModuleDict()\n", - " )\n", - " (v_proj): lora.Linear(\n", - " (base_layer): Linear (2048 -> 256)\n", - " (lora_dropout): ModuleDict(\n", - " (default): Dropout(p=0.1, inplace=False)\n", - " )\n", - " (lora_A): ModuleDict(\n", - " (default): Linear (2048 -> 8)\n", - " )\n", - " (lora_B): ModuleDict(\n", - " (default): Linear (8 -> 256)\n", - " )\n", - " (lora_embedding_A): ParameterDict()\n", - " (lora_embedding_B): ParameterDict()\n", - " (lora_magnitude_vector): ModuleDict()\n", - " )\n", - " (o_proj): lora.Linear(\n", - " (base_layer): Linear (2048 -> 2048)\n", - " (lora_dropout): ModuleDict(\n", - " (default): Dropout(p=0.1, inplace=False)\n", - " )\n", - " (lora_A): ModuleDict(\n", - " (default): Linear (2048 -> 8)\n", - " )\n", - " (lora_B): ModuleDict(\n", - " (default): Linear (8 -> 2048)\n", - " )\n", - " (lora_embedding_A): ParameterDict()\n", - " (lora_embedding_B): ParameterDict()\n", - " (lora_magnitude_vector): ModuleDict()\n", - " )\n", - " (rotary_emb): Qwen2RotaryEmbedding()\n", - " )\n", - " (mlp): Qwen2MLP(\n", - " (gate_proj): Linear (2048 -> 11008)\n", - " (up_proj): Linear (2048 -> 11008)\n", - " (down_proj): Linear (11008 -> 2048)\n", - " (act_fn): SiLU()\n", - " )\n", - " (input_layernorm): Qwen2RMSNorm((2048,), eps=1e-06)\n", - " (post_attention_layernorm): Qwen2RMSNorm((2048,), eps=1e-06)\n", - " )\n", - " )\n", - " (norm): Qwen2RMSNorm((2048,), eps=1e-06)\n", - " )\n", - " (lm_head): Linear (2048 -> 151936)\n", - ")" - ] - }, - "execution_count": 17, - "metadata": {}, - "output_type": "execute_result" - } - ], - "source": [ - "#将 LoRA微调后的参数加载到预训练模型中\n", - "from mindnlp.peft import PeftModel\n", - "model = PeftModel.from_pretrained(ms_base_model, peft_output_dir)\n", - "model = model.merge_and_unload()\n", - "print('model merge succeeded')\n", - "model.eval()\n" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "定义一个函数,用于根据用户输入的问题生成相应的回答" - ] - }, - { - "cell_type": "code", - "execution_count": 18, - "metadata": {}, - "outputs": [], - "source": [ - "import mindspore as ms\n", - "\n", - "def generate_response(question, model, tokenizer, max_length=256):\n", - " prompt = f\"以下是用户和助手之间的问答。\\n问:{question}\\n答:\"\n", - " inputs = tokenizer(prompt, return_tensors=\"ms\", padding=True, truncation=True, max_length=512)\n", - " output_ids = model.generate(\n", - " **inputs,\n", - " do_sample=False,\n", - " # temperature=0.7,\n", - " # top_p=0.9,\n", - " repetition_penalty=1.2,\n", - " no_repeat_ngram_size=3,\n", - " max_length=max_length,\n", - " eos_token_id=tokenizer.eos_token_id\n", - " )\n", - "\n", - " response = tokenizer.decode(output_ids[0], skip_special_tokens=True)\n", - " response = response.split(\"Answer:\")[-1].strip()\n", - " return response\n" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "一个实例" - ] - }, - { - "cell_type": "code", - "execution_count": 19, - "metadata": {}, - "outputs": [ - { - "name": "stderr", - "output_type": "stream", - "text": [ - "Both `max_new_tokens` (=2048) and `max_length`(=256) seem to have been set. `max_new_tokens` will take precedence. Please refer to the documentation for more information. (https://huggingface.co/docs/transformers/main/en/main_classes/text_generation)\n" - ] - }, - { - "name": "stdout", - "output_type": "stream", - "text": [ - "User: 如何保持清醒?\n", - "LLAMA: 以下是用户和助手之间的问答。\n", - "问:如何保持清醒?\n", - "答:喝咖啡或茶,吃一些富含蛋白质的食物。\n" - ] - } - ], - "source": [ - "question = \"如何保持清醒?\"\n", - "response = generate_response(question, model, tokenizer)\n", - "\n", - "print(f\"User: {question}\")\n", - "print(f\"LLAMA: {response}\")" - ] - } - ], - "metadata": { - "AIGalleryInfo": { - "item_id": "5443b528-0dd5-4909-ac4f-1c9cf839e2aa" - }, - "flavorInfo": { - "architecture": "X86_64", - "category": "GPU" - }, - "imageInfo": { - "id": "e1a07296-22a8-4f05-8bc8-e936c8e54202", - "name": "mindspore1.7.0-cuda10.1-py3.7-ubuntu18.04" - }, - "kernelspec": { - "display_name": "py39", - "language": "python", - "name": "py39" - }, - "language_info": { - "codemirror_mode": { - "name": "ipython", - "version": 3 - }, - "file_extension": ".py", - "mimetype": "text/x-python", - "name": "python", - "nbconvert_exporter": "python", - "pygments_lexer": "ipython3", - "version": "3.9.19" - } - }, - "nbformat": 4, - "nbformat_minor": 4 -} diff --git a/Season2.step_into_llm/17.Qwen/randint_qwen_structure_debug_demo.py b/Season2.step_into_llm/17.Qwen/randint_qwen_structure_debug_demo.py deleted file mode 100644 index 180af20..0000000 --- a/Season2.step_into_llm/17.Qwen/randint_qwen_structure_debug_demo.py +++ /dev/null @@ -1,36 +0,0 @@ -import mindspore -import os -import sys -current_dir = os.path.dirname(os.path.abspath(__file__)) -sys.path.append(current_dir+"/mindnlpv041") #克隆mindnlp到本地重命名然后设置环境变量开始源码调试,用以观察Qwen极简结构 export PYTHONPATH=$PYTHONPATH:/home/tridu33/workspace/qwen2/mindnlpv041 - -from mindnlpv041.mindnlp.transformers.models.qwen2 import Qwen2Config, Qwen2Model -# 设置单线程 -from mindspore._c_expression import disable_multi_thread -disable_multi_thread() -# 设置同步 -import mindspore as ms -mindspore.runtime.launch_blocking() - - -def run_qwen2(): - # https://huggingface.co/Qwen/Qwen2.5-3B/blob/main/config.json - qwen2config = Qwen2Config(vocab_size = 151936, - hidden_size = 2048, - intermediate_size = 11008, - num_hidden_layers = 2, # 原始配置是36,改小一点加速调试过程 - num_attention_heads = 16, # 16个注意力头 - #每一头的 hidden_dim=hidden_size/num_attention_heads 嵌入维度必须能够被头数整除的原因是为了确保每个头获得相等长度的输入,从而进行独立的注意力计算。嵌入维度被头数整除还有一个重要的原因是减少计算量。 - num_key_value_heads = 2, - max_position_embeddings = 32768, # 模型可以处理的最大序列长度。 - ) - qwen2model = Qwen2Model(config=qwen2config) - print(qwen2config) - input_ids = mindspore.ops.randint(0, qwen2config.vocab_size, (2,16)) # 大小任意:batch为2,序列长度qlen为16 - # 最初的文本经过tokenizer生成input_ids,再经过编码得到hidden_states - res = qwen2model(input_ids) - print(res) # last_hidden_state=Tensor(shape=[2, 16, 2048]..., dtype=Float32), past_key_values=(), attentions=(), hidden_states=()) - - -if __name__ == "__main__": - run_qwen2() diff --git a/Season2.step_into_llm/18.MCP/stdio_mcp.py b/Season2.step_into_llm/18.MCP/stdio_mcp.py deleted file mode 100644 index 9f4ddd1..0000000 --- a/Season2.step_into_llm/18.MCP/stdio_mcp.py +++ /dev/null @@ -1,109 +0,0 @@ -#!/usr/local/bin/python -# -*- coding: utf-8 -*- -import pdb -import logging -import json -import httpx -from typing import Any -from mcp.server.fastmcp import FastMCP - -proxies = { - "http://": httpx.Proxy("http://proxy-notebook.modelarts.com:8083"), - "https://": httpx.Proxy("http://proxy-notebook.modelarts.com:8083"), -} - -# 初始化 MCP 服务器 -mcp = FastMCP("WeatherServer") - -# OpenWeather API 配置 -OPENWEATHER_API_BASE = "https://api.openweathermap.org/data/2.5/weather" -API_KEY = " "# "请替换为你自己的 OpenWeather API Key" -USER_AGENT = "weather-app/1.0" - -async def fetch_weather(city: str) -> dict[str, Any] | None: - """ - 从 OpenWeather API 获取天气信息。 - :param city: 城市名称(需使用英文,如 Beijing) - :return: 天气数据字典;若出错返回包含 error 信息的字典 - """ - params = { - "q": city, - "appid": API_KEY, - "units": "metric", - "lang": "zh_cn" - } - headers = {"User-Agent": USER_AGENT} - print(OPENWEATHER_API_BASE, params, headers) - async with httpx.AsyncClient(proxies=proxies,timeout=30.0) as client: - try: - response = await client.get(OPENWEATHER_API_BASE, params=params, headers=headers) - response.raise_for_status() - return response.json() # 返回字典类型 - except httpx.HTTPStatusError as e: - return {"error": f"HTTP 错误: {e.response.status_code}"} - except Exception as e: - return {"error": f"请求失败: {str(e)}"} - -def format_weather(data: dict[str, Any] | str) -> str: - """ - 将天气数据格式化为易读文本。 - :param data: 天气数据(可以是字典或 JSON 字符串) - :return: 格式化后的天气信息字符串 - """ - # 如果传入的是字符串,则先转换为字典 - if isinstance(data, str): - try: - data = json.loads(data) - except Exception as e: - return f"无法解析天气数据: {e}" - - # 如果数据中包含错误信息,直接返回错误提示 - if "error" in data: - return f"⚠️ {data['error']}" - - # 提取数据时做容错处理 - city = data.get("name", "未知") - country = data.get("sys", {}).get("country", "未知") - temp = data.get("main", {}).get("temp", "N/A") - humidity = data.get("main", {}).get("humidity", "N/A") - wind_speed = data.get("wind", {}).get("speed", "N/A") - # weather 可能为空列表,因此用 [0] 前先提供默认字典 - weather_list = data.get("weather", [{}]) - description = weather_list[0].get("description", "未知") - - return ( - f"🌍 {city}, {country}\n" - f"🌡 温度: {temp}°C\n" - f"💧 湿度: {humidity}%\n" - f"🌬 风速: {wind_speed} m/s\n" - f"🌤 天气: {description}\n" - ) - -@mcp.tool() -async def query_weather(city: str) -> str: - """ - 输入指定城市的英文名称,返回今日天气查询结果。 - :param city: 城市名称(需使用英文) - :return: 格式化后的天气信息 - """ - data = await fetch_weather(city) - print(data) - return format_weather(data) - - -async def manual_get_weather(): - await query_weather("beijing") - -import asyncio -if __name__ == "__main__": - # 以标准 I/O 方式运行 MCP 服务器 - mcp.run(transport='stdio') - - - - - - - - - diff --git a/Season2.step_into_llm/18.MCP/vllm_client.py b/Season2.step_into_llm/18.MCP/vllm_client.py deleted file mode 100644 index d62cc29..0000000 --- a/Season2.step_into_llm/18.MCP/vllm_client.py +++ /dev/null @@ -1,151 +0,0 @@ -import asyncio -import json -from openai import OpenAI -from mcp.client.stdio import stdio_client -from mcp import ClientSession, StdioServerParameters - -# 配置 vLLM 的 OpenAI 兼容 API -OPENAI_API_KEY = "EMPTY" # vLLM 不需要真实密钥 -OPENAI_API_BASE = "http://localhost:8000/v1" # vLLM 的 OpenAI 兼容接口地址 - -class MCPClientDemo: - def __init__(self, server_path: str): - self.server_path = server_path - # ✅ 使用 vLLM 的 OpenAI 兼容接口 - self.llm = OpenAI(api_key=OPENAI_API_KEY, base_url=OPENAI_API_BASE) - - async def run(self, user_query: str): - server_params = StdioServerParameters(command="python", args=[self.server_path]) - async with stdio_client(server=server_params) as (read_stream, write_stream): - async with ClientSession(read_stream, write_stream) as session: - await session.initialize() - - # 获取服务端注册的工具 - tools = (await session.list_tools()).tools - - # 转换为 OpenAI 格式的 tools - openai_tools = [] - for tool in tools: - openai_tools.append({ - "type": "function", - "function": { - "name": tool.name, - "description": tool.description or "", - "parameters": tool.inputSchema or { - "type": "object", - "properties": { - "city_name": {"type": "string", "description": "城市名称"} - }, - "required": ["city_name"] - } - } - }) - - # ------------------------------- - # 方法 1: vLLM + MCP 工具调用 - # ------------------------------- - # 第一步:让模型判断是否需要调用工具 - system_message = f""" - 你是一个智能助手。你可以使用以下工具: - {json.dumps(openai_tools, ensure_ascii=False, indent=2)} - - 如果用户的问题需要调用工具,请回复 "TOOL_CALL: <工具名> "。 - 如果不需要调用工具,请直接回答。 - """ - - messages_for_tool_decision = [ - {"role": "system", "content": system_message}, - {"role": "user", "content": user_query} - ] - - # ✅ 使用 vLLM(通过 OpenAI 客户端)获取决策 - try: - decision_response = self.llm.chat.completions.create( - model="/home/ma-user/work/Qwen2.5-1.5B-Instruct/", # 模型名需与启动 vLLM 时一致 - messages=messages_for_tool_decision, - max_tokens=512, - ) - decision_text = decision_response.choices[0].message.content.strip() - except Exception as e: - decision_text = "" - print(f"调用 vLLM 失败: {e}") - - result_with_tool = {"model_reply": "", "tool_called": None, "tool_result": None} - - # 检查是否需要调用工具 - if decision_text.startswith("TOOL_CALL:"): - try: - # 解析工具调用指令 - _, tool_name, args_json_str = decision_text.split(" ", 2) - arguments = json.loads(args_json_str) - - # ✅ 通过 MCP 会话调用实际工具 - tool_result = await session.call_tool(tool_name, arguments) - - # 第二步:将工具结果返回给模型,生成最终回复 - messages_with_result = messages_for_tool_decision + [ - {"role": "assistant", "content": decision_text}, - {"role": "tool", "content": json.dumps(tool_result.model_dump(), ensure_ascii=False), - "name": tool_name}, - {"role": "user", "content": "请根据以上工具调用结果,回答用户的问题。"} - ] - - final_response = self.llm.chat.completions.create( - model="/home/ma-user/work/Qwen2.5-1.5B-Instruct/", - messages=messages_with_result, - max_tokens=512, - ) - result_with_tool["model_reply"] = final_response.choices[0].message.content - result_with_tool["tool_called"] = tool_name - result_with_tool["tool_arguments"] = arguments - result_with_tool["tool_result"] = tool_result - except Exception as e: - result_with_tool["model_reply"] = f"工具调用解析错误: {e}。原始回复: {decision_text}" - else: - result_with_tool["model_reply"] = decision_text - - # ------------------------------- - # 方法 2: 仅模型回复(无工具) - # ------------------------------- - try: - response_no_tool = self.llm.chat.completions.create( - model="/home/ma-user/work/Qwen2.5-1.5B-Instruct/", - messages=[{"role": "user", "content": user_query}], - max_tokens=512, - ) - message_no_tool = response_no_tool.choices[0].message - result_no_tool = { - "model_reply": message_no_tool.content - } - except Exception as e: - result_no_tool = { - "model_reply": f"调用 vLLM 失败(无工具): {e}" - } - - return { - "user_query": user_query, - "with_mcp_tool": result_with_tool, - "without_tool": result_no_tool - } - - -async def main(): - client = MCPClientDemo(server_path="/home/ma-user/work/mcp/stdio_mcp.py") - result = await client.run("nanjing的天气怎么样") - - print(">>> 用户提问:", result["user_query"]) - print("\n【使用 MCP 工具】") - print("模型回复:", result["with_mcp_tool"]["model_reply"]) - if result["with_mcp_tool"]["tool_called"]: - print("调用工具:", result["with_mcp_tool"]["tool_called"]) - print("工具参数:", result["with_mcp_tool"]["tool_arguments"]) - print("工具结果:", result["with_mcp_tool"]["tool_result"]) - else: - print("未调用任何工具") - - print("\n【不使用工具】") - print("模型回复:", result["without_tool"]["model_reply"]) - - -if __name__ == "__main__": - asyncio.run(main()) diff --git a/Season2.step_into_llm/README.md b/Season2.step_into_llm/README.md deleted file mode 100644 index 4f80809..0000000 --- a/Season2.step_into_llm/README.md +++ /dev/null @@ -1,48 +0,0 @@ -# 昇思MindSpore技术公开课大模型专题第二期 - -昇思MindSpore技术公开课大模型专题(第二期)开课啦! - -第二期课程在第一期基础上做了全面的升级,对第一期课程意犹未尽的小伙伴可以来继续一起学习大模型啦,也非常欢迎新的小伙伴加入! - -学术圈、企业、优秀开发者等各领域大咖讲师齐聚MindSpore为各位开发者教学,课程全程免费,对大模型领域感兴趣的小伙伴速速报名啦! - -## 课程总览 - -
    course-introduction
    - -### 课前学习 - -- python -- 人工智能基础、深度学习基础(重点学习自然语言处理):[MindSpore-d2l](https://openi.pcl.ac.cn/mindspore-courses/d2l-mindspore) -- MindSpore基础使用:[MindSpore教程](https://www.mindspore.cn/tutorials/zh-CN/r2.2/index.html) -- MindFormers基础使用:[MindFormers讲解视频](https://www.bilibili.com/video/BV1jh4y1m7xV/?spm_id_from=333.999.0.0) -- 昇思MindSpore技术公开课大模型专题第一期课程:[step_into_chatgpt](../Season1.step_into_chatgpt/) - -## 课程安排 - -> 因为课程周期较长,课节安排可能会在中途出现微调,以最终授课情况为准,感谢理解 - - -| 章节序号 | 章节名称 | 课程简介 | 视频 | 课件及代码 | 知识点总结 | -|:-----:|:------------------:|:----------------------------------------------------------------------------------------------------------------------------------------|:------------------------------------------------------------------------------------------------------------------------:|:---------------------------------------------------------------------------------------------------:|:--------------------------------------------------------------------:| -| 第十一讲 | ChatGLM | GLM模型结构,从GLM到ChatGLM的演变,ChatGLM推理部署代码演示| [link](https://www.bilibili.com/video/BV1ju411T74Y/?spm_id_from=333.999.0.0&vd_source=eb3a45e6eb4dccc5795f97586b78f429) |[link](./Season2.step_into_llm/01.ChatGLM/)|[link](https://mp.weixin.qq.com/s/ZUoga1poFj49QPE3UNwE_w)| -| 第十二讲 | 多模态遥感智能解译基础模型 | 本次课程由中国科学院空天信息创新研究院研究员 实验室副主任 孙显老师讲解多模态遥感解译基础模型,揭秘大模型时代的智能遥感技术的发展与挑战、遥感基础模型的技术路线与典型场景应用| [link](https://www.bilibili.com/video/BV1Be41197wY/?spm_id_from=333.999.0.0&vd_source=eb3a45e6eb4dccc5795f97586b78f429) | /| [link](https://mp.weixin.qq.com/s/gx4KxpSfqDooIKvS8sN2fA)| -| 第十三讲 | ChatGLM2 | ChatGLM2技术解析,ChatGLM2推理部署代码演示,ChatGLM3特性介绍| [link](https://www.bilibili.com/video/BV1Ew411W72E/?spm_id_from=333.999.0.0&vd_source=eb3a45e6eb4dccc5795f97586b78f429) | [link](./Season2.step_into_llm/02.ChatGLM2/) |[link](https://mp.weixin.qq.com/s/Mu29b7E4TxtJBkONOJQdEA)| -| 第十四讲 | 文本生成解码原理 | 以MindNLP为例,讲解搜索与采样技术原理和实现| [link](https://www.bilibili.com/video/BV1QN4y117ZK/?spm_id_from=333.999.0.0&vd_source=eb3a45e6eb4dccc5795f97586b78f429) | [link](./Season2.step_into_llm/03.Decoding/) |[link](https://mp.weixin.qq.com/s/1WpiKb_1hPck_0EDnThmtA)| -| 第十五讲 | LLAMA | LLaMA背景及羊驼大家族介绍,LLaMA模型结构解析,LLaMA推理部署代码演示| [link](https://www.bilibili.com/video/BV1nN41157a9/?spm_id_from=333.999.0.0) | [link](./Season2.step_into_llm/04.LLaMA/) | [link](https://mp.weixin.qq.com/s/9QdP062-agcIbsR0_a-b3g) | -| 第十六讲 | LLAMA2 | 介绍LLAMA2模型结构,走读代码演示LLAMA2 chat部署| [link](https://www.bilibili.com/video/BV1Me411z7ZV/?spm_id_from=333.999.0.0) | [link](./Season2.step_into_llm/05.LLaMA2/) | [link](https://mp.weixin.qq.com/s/kmuMocA2oPJQNTXAjBKZ9A) | -| 第十七讲 | 鹏城脑海 | 鹏城·脑海200B模型是具有2千亿参数的自回归式语言模型,在中国算力网枢纽节点'鹏城云脑II'千卡集群上基于昇思MindSpore的多维分布式并行技术进行长期大规模训练。模型聚焦中文核心能力,兼顾英文和部分多语言能力,目前完成了1.8T token量的训练 | [link](https://www.bilibili.com/video/BV1AT4y1p7bJ/?spm_id_from=333.999.0.0&vd_source=eb3a45e6eb4dccc5795f97586b78f429) | / | [link](https://mp.weixin.qq.com/s/BVzOzP_EEV3b-CNnqiRNXA) | -| 第十八讲 | CPM-Bee | 介绍CPM-Bee预训练、推理、微调及代码现场演示 |[link](https://www.bilibili.com/video/BV1VZ4y1n7t9/?spm_id_from=333.999.0.0) | [link](https://github.com/mindspore-courses/step_into_llm/tree/master/Season2.step_into_llm/07.CPM) | [link](https://mp.weixin.qq.com/s/lalEtEzUTQRqS1M-6AEVow) | -| 第十九讲 | RWKV1-4 | RNN的没落和Transformers的崛起 万能的Transformers?Self-attention的弊端 “拳打”Transformer的新RNN-RWKV 基于MindNLP的RWKV模型实践 | [link](https://www.bilibili.com/video/BV1K4421w7Ha/?spm_id_from=333.999.0.0&vd_source=eb3a45e6eb4dccc5795f97586b78f429) | / | [link](https://mp.weixin.qq.com/s/n9uxjENUA-XQEXXO3BJiPA) | -| 第二十讲 | MOE | MoE的前世今生 MoE的实现基础:AlltoAll通信; Mixtral 8x7b: 当前最好的开源MoE大模型,MoE与终身学习,基于昇思MindSpore的Mixtral 8x7b推理演示。 | [link](https://www.bilibili.com/video/BV1jH4y177DL/?spm_id_from=333.999.0.0&vd_source=eb3a45e6eb4dccc5795f97586b78f429) | [link](https://github.com/mindspore-courses/step_into_llm/tree/master/Season2.step_into_llm/08.MoE) | [link](https://mp.weixin.qq.com/s/QubiOzpEau6dqMgFAVhxog) | -| 第二十一讲 | 高效参数微调 | 介绍Lora、(P-Tuning)原理及代码实现 | [link](https://www.bilibili.com/video/BV11D421j7fZ/?spm_id_from=333.999.0.0&vd_source=eb3a45e6eb4dccc5795f97586b78f429) | [link](https://github.com/mindspore-courses/step_into_llm/tree/master/Season2.step_into_llm/09.PEFT) | [link](https://mp.weixin.qq.com/s/EAge4XZEG8vsyAvQFXZrhA) | -| 第二十二讲 |Prompt Engineering | Prompt engineering:1.什么是Prompt?2.如何定义一个Prompt的好坏或优异? 3.如何撰写优质的Prompt?4.如何产出一个优质的Prompt? 5.浅谈一些我们在进行Prompt的时候遇到的问题。 | [link](https://www.bilibili.com/video/BV1aD421W73q/?spm_id_from=333.999.0.0&vd_source=eb3a45e6eb4dccc5795f97586b78f429) | / |[link](https://mp.weixin.qq.com/s/CTVpcpKZA3E6oZftwpdgEA) | -| 第二十三讲 | 多维度混合并行自动搜索优化策略 | 议题一·时间损失模型及改进多维度二分法/议题二·APSS算法应用 | [上](https://www.bilibili.com/video/BV1if421X7jB/?spm_id_from=333.999.0.0&vd_source=eb3a45e6eb4dccc5795f97586b78f429) [下](https://www.bilibili.com/video/BV1QM4m1z7FV/?spm_id_from=333.999.0.0&vd_source=eb3a45e6eb4dccc5795f97586b78f429) | [link](https://mp.weixin.qq.com/s/8OufiPX4FLbgj8ztnckcWQ) | -|第二十四讲 | 书生.浦语大模型开源全链工具链简介与智能体开发体验| 在本期课程中,我们有幸邀请到了书生.浦语社区技术运营、技术布道师闻星老师,以及昇思MindSpore技术布道师耿力老师,来详细解读书生.浦语大模型开源全链路工具链,演示如何对书生.浦语进行微调、推理以及智能体开发实操。| [link](https://www.bilibili.com/video/BV1K4421w7Ha/?spm_id_from=333.999.0.0&vd_source=eb3a45e6eb4dccc5795f97586b78f429) | / | [link](https://mp.weixin.qq.com/s/uh_RIThOEzkkWVbK_RBALQ) | -| 第二十五讲 | RAG | | | | | -| 第二十六讲 | LangChain模块解析 | 解析Models、Prompts、Memory、Chains、Agents、Indexes、Callbacks模块,及案例分析 | | | | -| 第二十七讲 | RWKV5-6 | / | | | | -| 第二十八讲 | 量化 | 介绍低比特量化等相关模型量化技术| | | | - - -注:章节序号接昇思MindSpore技术公开课第一期 diff --git a/Season2.step_into_llm/assets/course_introduction.jpg b/Season2.step_into_llm/assets/course_introduction.jpg deleted file mode 100644 index 3b1e103c39b437d78aa02afa7e55d2dd28109c36..0000000000000000000000000000000000000000 GIT binary patch literal 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