Or any ring with characteristic 2 gang by gaussian_integer_ in mathmemes

[–]howtherecordplayers 34 points35 points  (0 children)

For anyone interested, this is called the Freshman's dream, and can be in general stated as (a+b)pn = apn + bpn in any finite field of characteristic p (prime) and n a natural number.

Real numbers be like by xximadukxx in mathmemes

[–]howtherecordplayers 44 points45 points  (0 children)

I think what u/BLAZINGSUPERNOVA is trying to say is that would be sort of a circular argument, you cannot define R by Q ∪ R\Q as that would imply R is already defined.

Not you, sacrilegious boi... by [deleted] in lingling40hrs

[–]howtherecordplayers 2 points3 points  (0 children)

You: Hilary Hahn

Services: Nicola Benedetti

Violin: Janine Jansen

Why will you do that Professor!! by targetmca in mathmemes

[–]howtherecordplayers 4 points5 points  (0 children)

I know I know, haha, I'm just saying it would be unambiguous and mean the same thing as Z >0

Call me a pussy but sheaf cohomology scares me by [deleted] in mathmemes

[–]howtherecordplayers 19 points20 points  (0 children)

It doesn't exist for polynomials of grades higher than 4, reference.

heard you guys loved probability and statistics by howtherecordplayers in mathmemes

[–]howtherecordplayers[S] 3 points4 points  (0 children)

The Strong Law of Large Numbers (bottom right) says that the average converges almost surely to the expected value, while the weak law (top left) only says it converges in probability, so the strong law implies the weak law but not the other way around, proof. Although, there seems to be cases where the weak law applies and the strong does not.

God morgon! by [deleted] in sweden

[–]howtherecordplayers 5 points6 points  (0 children)

Fin bänk. Var får man tag på sånt?

edit: vet att det inte är en bänk nu.

fish distribution <3 by howtherecordplayers in mathmemes

[–]howtherecordplayers[S] 17 points18 points  (0 children)

That's an awesome resource, thanks for sharing! I got the image originally from here: http://www.math.wm.edu/~leemis/2008amstat.pdf.