v-0.9.6 axes colors param

Author: nakednous

README.md

@@ -388,7 +388,7 @@ This section comprises a collection of handy functions designed to facilitate co
 
 This section includes a range of functions designed for visualizing various graphical elements in 3D space, such as axes, grids, bullseyes, and view frustums. These tools are essential for debugging, illustrating spatial relationships, and enhancing the visual comprehension of 3D scenes. Have a look at the [toon shading](https://nakednous.github.io/posts/toon/), [blur with focal point](https://nakednous.github.io/posts/blur/), [post-effects](https://nakednous.github.io/posts/post_effects/), and [visualizing perspective transformation to NDC](https://nakednous.github.io/posts/ndc/) examples.
 
-1. `axes([{ [size = 100], [bits = Tree.LABELS | Tree.X | Tree.Y | Tree.Z] }])`: Draws axes with given `size` in world units, and bitwise mask that may be composed of `Tree.X`, `Tree._X`, `Tree.Y`, `Tree._Y`, `Tree.Z`, `Tree._Z` and `Tree.LABELS` `bits`.
+1. `axes([{ [size = 100], [colors = ['Red', 'Lime', 'DodgerBlue']], [bits = Tree.LABELS | Tree.X | Tree.Y | Tree.Z] }])`: Draws axes with given `size` in world units, `colors`, and bitwise mask that may be composed of `Tree.X`, `Tree._X`, `Tree.Y`, `Tree._Y`, `Tree.Z`, `Tree._Z` and `Tree.LABELS` `bits`.
 2. `grid([{ [size = 100], [subdivisions = 10], [style = Tree.DOTS] }])`: Draws grid with given `size` in world units, `subdivisions` and `dotted` (`Tree.DOTS`) or solid (`Tree.SOLID`) lines.
 3. `cross([{ [mMatrix = this.mMatrix()], [x], [y], [size = 50], [eMatrix], [pMatrix], [vMatrix], [pvMatrix] }])`: Draws a cross at `x`, `y` screen coordinates with given `size` in pixels. Pass `mMatrix` to compute (`x`, `y`) as the screen space projection of the local space origin (defined by `mMatrix`).
 4. `bullsEye([{ [mMatrix = this.mMatrix()], [x], [y], [size = 50], [shape = Tree.CIRCLE], [eMatrix], [pMatrix], [vMatrix], [pvMatrix] }])`:  Draws a circled bullseye (use `Tree.SQUARE` to draw it as a square) at `x`, `y` screen coordinates with given `size` in pixels. Pass `mMatrix` to compute (`x`, `y`) as the screen space projection of the local space origin (defined by `mMatrix`).