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Buffon's Needle Trick is my fav way of approximating π (1) draw parallel lines separated by the needles length (2) throw a bunch of needles in the air (& run) (3) the fraction of needles that cross a line → 2/π as # of needles → ∞ (source:http://mathgifs.blogspot.com/2013/11/buffons-needle-and-his-noodles.html …)pic.twitter.com/nlzbguepum
Here's an explanation for Buffon's Needle Trick I wrote a while back, for those curious.pic.twitter.com/CVjvckVkvp
I thought it was w = l, not w > l
it's actually w ≥ l.. it doesn't matter the derivation is the same
One cool thing about Buffon's Needle is that you still get the same probability if you *bend* the needle, as long as you keep its arclength the same. For obvious reasons, this is known as Buffon's Noodle: https://en.wikipedia.org/wiki/Buffon%27s_noodle …
Not a football fan, but I want this shirt 
.https://twitter.com/panlepan/status/1023562675136225281?s=19 …
Best 
Buffon's needle.
https://en.m.wikipedia.org/wiki/Buffon%27s_needle … pic.twitter.com/BsSwpgCeHQThis is very nice
Gotta solve this from Griffith intro QM.
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