Pinned toot

I like π pie, although I'm not sure about $\pi^\pi$ pie

The despaquito

That's the only random thing I think of right now when reading about the pun

t h i n k

I wonder if some crazy mathematician ever thought of talking to a number as if it was a friend... (Because numbers are friends?)

"If life gives you lemons, that's really cool"
– Someone on Earth

The story of Fermat's Last Theorem is truly fascinating... Was just reading about it and I'm truly stunned

In the same logic, I just found that for two consecutive numbers $x$ and $y$, where $y = x - 1$, the sum of their squares is equal to $x^2 + y^2 = x \times 2y + 1$

E.g.: $31^2 + 30^2 = 31 \times \left( 2\times 30 \right) + 1 = 1861$

(Yes I know you can just substitute for $y = x - 1$, but again I was just randomly thinking of this)

PgSuper boosted

I can't seem to find the original photographer, but kudos for the timing

#Photography

and yes I know $x^2 - y^2 = (x+y)(x-y)$, but I just wanted to share what I randomly thought of between my philosophical thoughts

So, I just found some interesting property of squared numbers by myself (which probably has been found already, but i just thought of it) which is that you can know the difference between two squares of consecutive numbers without knowing their values

E.g. I want to know $41^2 - 40^2$. I don't know what their values are, but I can use this formula I just thought of: $2x - 1$ ($x$ is the higher number) so $2 * 41 - 1 = 81$ so $41^2 - 40^2 = 81$

really cool stuff

Let addition be an operation such that $a + b = 1000$. Therefore, $1 + 1 = 1000$

How to solve math *not* like a pro:

$\begin{split} \frac{1}{n}\sin x =\\ \mathrm{(cancel\ n\ with\ n)}\operatorname{six} =\\ 6 \end{split}$

I like π pie, although I'm not sure about $\pi^\pi$ pie

Hello world 😀

A Mastodon instance for maths people. The kind of people who make $\pi z^2 \times a$ jokes.

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