The Ginger C(h)at LC Thread for Sundry Chatchitting

https://twitter.com/TranslatedCats/status/1568263915980869634?s=20&t=gcdYUsPn57jMrXxD_XKK9Q

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https://twitter.com/LiftForever67/status/1568746397691944960

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What a boss.

https://twitter.com/darrenlogan/status/1568570542050910208?s=46&t=G1urJfJm8moH57LXiVQpSg

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When Attenborough passes, he’s definitely a lock for non-terrible famous person thread.

Guy’s a legend.

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https://twitter.com/fermatslibrary/status/1569306591676997634?s=46&t=vrahgxlpPlwH9KpqM1BqQA

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I think we’re gonna need @ggoreo to run some experiments on this for us.

It seems counterintuitive to me.

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Math is weird. Pythagoras is the one that really blows my socks off. That 3-4-5 makes a right triangle seems so contrived that there’s no way it could be true. Let me double check…

Yup. Still true. Inconceivable.

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we luckboxed into trigonometry about 500 years earlier than it could have taken if 3-4-5 didn’t work

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I’m still surprised that there is an entire branch of math devoted to triangles. That’s one useful fucking shape.

The typos fuck with me but ok.

In probabilistic terms, this can be rephrased as : if you draw a point at random on a sphere, each of its coordinates are uniformly distributed. I feel like there should be a computation-free proof of this but I can’t think of one at the moment (on the other hand, this doesn’t work in other dimensions, so maybe there isn’t one).

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Just imagine a 2D circle or just a quarter of a circle and think of how you would find the perimeter of one of the slices. You’d chop it up into infinitesimals along the y axis and say the perimeter between two points is sqrt(dx^2+dy^2) then sum over all points from b to a.

But for a circle sqrt(dx^2+dy^2) is a constant by definition. So it all works out somehow.

Re: math…

It really bothers me that there’s no proof for Goldbach’s Conjecture…. Which states that every even number greater than 2 can be written as the sum of two prime numbers.

Like 8 is the sum of 5 and 3, both prime numbers. It’s been proven true for all even numbers up to 4 x 10^18. There IS a proof that exists that shows there’s an infinite number of prime numbers, so the numbers never get so high that we run out.

There’s a million dollar prize if you can write a proof!

Am I allowed to use the phrase ā€œI’ll let others elaborateā€ in that proof?

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All even numbers can be written as the sum of two odd numbers.
Prime numbers >2 are all odd.

It’s not a complete proof but I think it’s worth at least $1/2 mil.

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FYP

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https://twitter.com/BeckyDa68990211/status/1570537002562625537

https://twitter.com/Yoda4ever/status/1570498001399066625

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https://twitter.com/Alex_Verbeek/status/1570519267631861761?s=20&t=1IxGiPEQ8hBzGFbzS4pxsQ

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Holy shit! That is better.

https://twitter.com/PlanningShit/status/1570103035426119685?t=-Xf6-jg3fIeYCESuqnvUDQ&s=19

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