combinatorics

Isn't a big controversy, but the idiocy surrounding O^0 (which is usefully different in combinatorics vs in analysis) is mind-boggling.

He specializes in number theory, harmonic analysis, combinatorics, and making people like me feel stupid.

In school it was explained through combinatorics, where the factorial among others tells, in how many ways you can order your set.

> but then decided against it because the math is a bit too abstract and unapplicable Combinatorics isn't really abstract as far as math goes.

Most people think that card counting is a super complicated exercise in combinatorics where the player is recalculating basic strategy in real time and able to prove that certain plays are the best.

Sadly my combinatorics and number theory is not up to the task.

I took my first class with under 10 people, a combinatorics class, with an outstanding teacher.

My combinatorics are a bit rusty, but wouldn't your odds of being in the 2.7% increase significantly each time you use the tor network?

But conceptually the primary use case in combinatorics is for permutations, i.e.

I fond the sneak peeks of number theory, algebra, probability, combinatorics and graph theory I've had so far to be quite enjoyable.

I think that these three things form the foundation for most variants on recursion, sorting, traversal, combinatorics, and so forth.

Pairing wine is a game of combinatorics.

The "Analytic Combinatorics"[1] book by Flajolet and Sedgewick is also relevant here.

I've been reading the book "Code" where they start getting into the combinatorics side of things, but still relatively new to it.

As soon as I saw the grids, my mind was screaming "pigeonhole principle!" But that might just be because I have a combinatorics exam in 6 hours.

>In other semirings where subtraction and reciprocals make sense we can define a* as (1 - a)^-1 Suddenly the "generating functions" from my combinatorics course make so much more sense.

>Combinatorics isn't really abstract as far as math goes.