You still taking to go orders?
Cool lemme get uhhh (a)&(b) combo?
yeah imma need like, 1/2 uhh... that derivative, uhh 3-piece of that Cantor 3-adic McFractalFood meal
and a side of mint bbq pepsi abstraction

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You still taking to go orders?
Cool lemme get uhhh (a)&(b) combo?
yeah imma need like, 1/2 uhh... that derivative, uhh 3-piece of that Cantor 3-adic McFractalFood meal
and a side of mint bbq pepsi abstraction

Anya is live and ready to show you everything. Watch her strip, dance, and perform exclusive shows just for you. Interact in real-time and make your fantasies come true.
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The p-adics form an infinite collection of number systems based on prime numbers. They’re at the heart of modern number theory.
Proof-assistant software handles an abstract concept at the cutting edge of research, revealing a bigger role for software in mathematics.
Fractions and whole numbers break down into repeated × and ÷ by prime numbers. 2's exponent in this prime decomposition, is the number’s 2-adic valuation.
Paul VanKoughnett
Bruhat-Tits Trees.
Stop snickering. Mathematics is serious.
jk/also,
Mathematics is beautiful. <3

Anya is live and ready to show you everything. Watch her strip, dance, and perform exclusive shows just for you. Interact in real-time and make your fantasies come true.
Free to watch • No registration required • HD streaming
Tonight for bedtime watching, I watched in bemused disbelief as two vocaloids gave a very gentle, child-like introduction to p-adic number systems.
https://youtu.be/HlA5NV-Md_w?si=8HF-8aGtvwohClKB
I learned about p-adic numbers recently.
Imagine if you will, a base 3 number (meaning the number has ones, threes, nines, … places instead of ones, tens, hundreds…) that’s all 2s but extending to the left of the decimal point.
x = …2222222222222
Adding 1 to this — making sure to carry if the sum in any place value gives three or more (because it’s in base 3 not base 10) — gives…
x + 1 = y
… 1 1 1 1 1 1 1 1
… 2 2 2 2 2 2 2 2 2
+ 1
———————————————————————
… 0 0 0 0 0 0 0 0 0
y = 0
… zero. Just zero.
So we have a massive number, basically infinity, that when one is added to it, becomes zero. This means that that number is actually -1 (since if x+1= 0, subtracting 1 from both sides gives x = -1)
I feel like this has something to do with telescoping sums, but it may take me awhile to put that intuition into more formal language.
The 3-adic integers, with selected corresponding characters on their Pontryagin dual group