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#mathematician #math #prodigy #jacob_barnett #numberphileКомментарии:
this is so epic dude
ОтветитьAmazing video!
ОтветитьMind blown
ОтветитьIf you enjoyed this, please consider liking the video to help make me eligible for the Veritasium contest! Thank you.
ОтветитьGO JACOB!!!!!
ОтветитьI've been making diagrams like this for some time, but I've never found a good way to differentiate the large primes, I don't like how they all end up looking the same
ОтветитьWhat are some use cases? They sort of look nice, like viruses.
ОтветитьIt would be great if you could assign LFO's with rate, upper and lower range, tempo sync, and different waveforms, for each px value, and if they can remain through number changes.
Ответитьamazing! thank you for the program!
Ответитьyou are amazing!! wonderful idea!! thank you so much!!
ОтветитьHey I can't get to your website there is a problem
Ответитьwhat is he doing now
Ответитьreminds me of touch points
Ответить💎💎💎⛰️🦀🦀🧮📐📏✖️➗🚩
ОтветитьI want my minute back.
ОтветитьThinking of numbers in 2 dimensions, fascinating. Now do this in 3 dimensions. How about 4D ?
ОтветитьAmazing
Ответитьso it's a way to visualise prime factorization I guess?
ОтветитьAwesome
ОтветитьRight, but where is he now? I can't find his name on anything.
ОтветитьWebsite doesn't seem to load?
ОтветитьImo the most efficient way to think about numbers is their decimal representation in normal or scientific notation
ОтветитьThis is ingenious.
Ответитьproblem is it's non abelian. each non prime will have (n! - a correction term for possible overlap) different representations which may look entirely different (where n is the amount of numbers in it's prime factorization). cool looking though
Ответитьthis is called geometry
ОтветитьOk. Nice. But multiplication is comutative so this 3 lines on each vertex of a triangle must be somehow isomorphic to two triangles connected by a line, etc.
ОтветитьInteresting how prime numbers are all polygons.
ОтветитьBasically prime number polygons and then you combine them to form composite numbers
ОтветитьWell, this is actually the definition of a side. It is not complicated or innovative at all. Triangle, three-line, three points, pentagon 5 lines 5 points, hexagon, etc., consider each point as a number and connect it with a line. 😐
ОтветитьIncredible.
ОтветитьDoes it have any advantages over the regular decimal number system?
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