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I have been wondering what this is called for weeks.

That’s not how I interpret this text. This is saying that the evidence of G-d’s wonders can be seen in every circle, because a circle’s ratios forever match the proportional circumference that could be measurable by Judah ha-Nasi, relevant in this case not only through his compilation of the mishna but - and this is where divine wonder comes in - for having had three hands.  

Have you ever wanted to end a proof not with an unfilled square or “Q.E.D.,” but rather with “#get rekt”?

Sometimes we write “QEmfD” for “Q E motherfucking D”.

you’re forgetting sl! Cant program without Steam Locomotive

(this post has an error, it’s 463 in base 10. My subscript got taken out by Tumblr :( )

If this doesn’t satisfy you, then (sqrt 2)^(log_2(9)) is a concrete example where irrational^irrational = rational.

Almost all irrational numbers can *only* achieve rational powers using irrational exponents

I’m gonna come clean here and admit that when I said “from the spec”, I actually mean “from Stack Overflow answers citing the spec”, because I’ve never actually read the C++ spec in my life.

Hottest take: ℕ ≝ ℤ^+ ∖ {2} ∪ {0}

Fuck the number 2

Primes are so much better in this set

THEY’RE. ALL ODD.

Well now you have even numbers that are not composite.

The numbers of the form n+n (not 2n, that string is meaningless) dont necessarily generate a prime ideal, but they also might not be factorable. For instance, 6 is not composite as you cannot factor it (3 times what?) However 24 = 6*4, but 24 can be factored to 8*3, neither of which have 6 has a factor. You lose the "every number is either prime or composite" when you poke holes in the integers like this.

Hottest take: ℕ ≝ ℤ^+ ∖ {2} ∪ {0}

Fuck the number 2

Primes are so much better in this set

THEY’RE. ALL ODD.

Well now you have even numbers that are not composite.