[olooney]

I like the 4-5-6 theorem:

    pi^4 + pi^5 = e^6

Well, to five decimal places, anyway. Some other good ones:

    e^pi - pi = 20

    sqrt(2) ln pi = phi

There are also famous "almost integers" such as this one discovered by Ramanujan:

    e^(pi sqrt(163))

Which is an integer to 12 decimal places.

Edit: I just remembered I have public JupyterLite notebooks for both of these:

https://notebooks.oranlooney.com/lab/index.html?path=fake_ma...

https://notebooks.oranlooney.com/lab/index.html?path=heegner...

[vitriol83]

the Ramanujan one has some relatively high powered mathematical explanation

https://en.wikipedia.org/wiki/Heegner_number

[exochrono]

Wikipedia also notes that “Ramanjuan’s constant” was actually discovered by Charles Hermite in 1859 and it was a 1975 April Fools article in Scientific American that attributed it to Ramanujan.

[olooney]

Stigler's Law of Eponymy strikes again!

https://en.wikipedia.org/wiki/Stigler%27s_law_of_eponymy

[Y_Y]

(e^pi - pi)/pi^4 ~= i^i

[dylan604]

> Which is an integer to 12 decimal places

this isn't something I was expecting to read today. I guess this works with weak types? /s

[sli]

That's why the time is Almost<T> instead of just T.