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It's Gauss, but drawn using Legendre symbols
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The Goose-Bonnet theorem says \[ \frac{1}{2\pi} \int_M K \, dA = \chi(M) \]
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I saw these dice at ISAC at UChicago; despite being super old (from Roman Egypt!) the dots on each face are displayed like today's dice, and the opposite sides sum to seven -- but the handedness of the dice isn't consistent!
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Riemann Rocks!
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🔥 Top post: <a,b> for open interval ≤a,b≥ for closed interval · 70 likes + reposts
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I saw these dice at ISAC at UChicago; despite being super old (from Roman Egypt!) the dots on each face are displayed like today's dice, and the opposite sides sum to seven -- but the handedness of the dice isn't consistent!
p(1d6 + 4d4 + 1d8 + 1d20 ≥ 37) = 2/15 inspired by xkcd.com/3015/
There must be tables of these somewhere?
p(2d4 + 2d8 + 1d12 + 1d20 ≥ 40) = 35113/245760 ≈ 1/7
Some DnD book explains methods to get 1/7th?
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We need more summer math programs! If you’ve ever thought about starting your own, check out …
I've thought a lot about "This place is not a place of honor; no highly esteemed deed is commemorated here; nothing valued is here."
But only today did I learn about the https://en.wikipedia.org/wiki/Ray_cat
Riemann Rocks!
The Goose-Bonnet theorem says \[ \frac{1}{2\pi} \int_M K \, dA = \chi(M) \]
It's Gauss, but drawn using Legendre symbols
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