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Putting Rigid Bodies to Rest

https://twitter.com/keenanisalive/status/1925225500659658999
128•pvg•8mo ago
https://xcancel.com/keenanisalive/status/1925225500659658999

Comments

pvg•8mo ago
Paper https://hbaktash.github.io/files/rolling_dragons_paper.pdf and more related stuff on the page of one of the authors https://hbaktash.github.io/
spencerflem•8mo ago
I love this !!

Only kinda related but I love having the opportunity to share this website, cataloging every possible fair die: http://www.aleakybos.ch/Shapes.htm

(ie: not the sort of die in the post, they must have identical faces. this thread gave me a new appreciation for the non equal faced dice tho)

iwontberude•8mo ago
I don’t think it gets much better than this. How exceedingly clever.
90s_dev•8mo ago
Does this mean 2d physics simulators are about to get N times faster? Because that'd be cool if N is big enough.
almostgotcaught•8mo ago
> our key observation is that we can identify dynamically stable configurations of a rigid body, and calculate their associated probabilities

> this model is purely geometric, and does not directly account for momentum

answer: no

Cieric•8mo ago
I don't have enough time to read the paper in full right now. But I'm curious if using this they could possibly find the solution to the 3 sided coin problem. I haven't heard anything about it since I watched the matt parker video about it.

https://youtu.be/-qqPKKOU-yY

Or I guess if anyone else knows the answer, that would also satisfy my curiosity.

Scaevolus•8mo ago
They should be able to simulate it! Here's another answer: https://news.ycombinator.com/item?id=33776796
hnuser123456•8mo ago
Looks like that post author forgot to loop back to the original question once they found a model that fit their own simulations.

Just visually going off the chart, the answer is a "coin" has a 1/3 chance of landing on its edge when its height is 1.7x its radius, or 0.85x its diameter. (the blog author used half-height and the paper he found uses full height)

djmips•8mo ago
I tried to apply the Pass the Pigs probabilities to the game scenario

Points / Name / Probabilities

15 / Leaning Jowler / 3.8%

60 / Double Leaning Jowler / 0.14%

05 / Razorback / 20.9%

20 / Double Razorback / 4.37%

05 / Trotter / 10.2%

20 / Double Trotter / 1.04%

10 / Snouter / 5.4%

40 / Double Snouter / 0.29%

(Dot Side 27.2% Non Dot Side 32.5%)

01 / Sider / 18.0%

loose all points for turn and end turn / Pigout / 17.7%

loose all points in game and end turn / Oinker / ??

eliminated from game / Piggy Back / ??

Reference https://www.youtube.com/watch?v=cxmQqXTvlaA

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