Motives are objects developed by Grothendieck as a part of a generalized cohomology theory. His work was mainly motivated by ordinary cohomologies having similar properties. Except, 99% of the theory are just conjectures that are still open since decades. The most notorious of them is the motivic Riemann hypothesis for motivic L functions which are supposed to generalize L functions including Riemann zeta functions. Except to this day, absolutely nothing I known about those L functions.

Presenting, the Indiana radian!

2𝜋 Indiana radians make a circle, not to be confused with a normal radian, where 2𝜋 normal radians make a circle.

The image is a comparison between 1 Indiana radian (orange) and 1 normal radian (red).

Starting school soon, have a while to decide

But if you get a bit serious and try to group numbers to see if the sum would actually fit it goes like this:

1 + 13 + 169 + 2197 + ...

1 + (3+4+6) + (7+...+19) + (20+...+27+29+...+69) + ...

and numbers like 2, 5, 28, 149, ... don't get used as far as I checked

get it because φ and e are both positive numbers and that was definitely ℤ10tional

hopefully i didnt mess up something bc i know very little about calculus

Half the points were removed from this circle, so it is half a circle.

(also i do not know what flair to put so have the proofs flair)

One year ago today (https://www.reddit.com/r/mathmemes/s/rQK6sjxhME) I declared November 13th to be Integer Appreciation Day, and, lo and behold, that day has come around again.

Consider showing the set some love, perhaps by completing a few proofs highlighting them.