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Sitting here angrily remembering the time I guessed that the distance between two randomly chosen points in a cube might be 1/√2, looked it up, and learned that it’s (1/105) × (4 + 17√2 - 6√3 + 21×ln(1 + √2) + 42×ln(2 + √3) - 7π) ≈ 0.661 and this was only worked out in 1978.

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@vruba oh, the AVERAGE distance! https://mathworld.wolfram.com/CubeLinePicking.html

I was like… you could probably find a pair your distance apart too if it's really that important to you 😅

@natevw They rolled out a replacement for Euclidean distance and it’s about 0.661. Makes a lot of things easier.

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This is a hometown instance run by Sam and Ingrid, for some friends.