As my eye hops back and forth between the two rapidly changing numbers, it looks like they're always *different*... unless I focus on a point between them, so I can't clearly see either, but can roughly tell that they look the same.
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Ah...it's this. https://twitter.com/gabrielpeyre/status/1137585164886978562?s=21 … I think it's just saying linearly interpolate the "cumulative" density. I don't know if that's interesting in this case.
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Interesting.. reminds me of using fractional derivatives to interpolate between functions in an animation, though those aren’t area preserving in general
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That's sounds close to something I've played with: using fractional "functional" powers of functions to interpolate. Eg. f is "functional" square root of sin if f(f(x))=sin(x)
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that’s really neat .. it never occurred to me to use functional roots to interpolate, since (at least for me) they are difficult to solve analytically i first started playing with them when
@CmonMattTHINK nerd-sniped me with a puzzle a few months ago - 2 more replies
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