omega+omega+1 is not Toronto#1801
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Correct me if I wrong but I think: Given some ordinal $X§, the cardinality of successor ordinal |
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@felixpernegger That seems like the right idea. So we can change this to a theorem: ordinal space + toronto => discrete. |
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@artemetra As you now have permissions, any future PRs should be done in a branch of the official repository. That will allow people to check the work more easily, by navigating to the Advanced tab of the pi-base web site and specifying the branch name. And every commit in such a branch triggers an automated build, which is very useful for catching some types of error. So for now I'll close this PR and you can do the above in a new branch. |
Another simple trait, resolves S34|P219.
It seems like there is no ordinal space that is Toronto and not discrete (Explore), but I don't really have a good clue on how to (dis)prove that. Maybe worth looking into later.