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Enumerative combinatorics, graph theory, order theory, posets, matroids, designs and other discrete structures. It also includes algebraic, analytic and probabilistic combinatorics.

31 votes

What to do when your research runs into a computationally challenging problem?

When faced with a computationally intractable problem, here's one way of making progress: give up! Here's why giving up might turn out to be a good idea. Sometimes I feel "if I could just compute a f …
Kevin Buzzard's user avatar
22 votes
1 answer
749 views

Low-level proof of identity related to Weierstrass P-function

A theorem which can be extracted from Theorem V.1.1 of Silverman's "advanced topics in the theory of elliptic curves" is the following. Here $\mathbb{Q}(u)$ denotes rational functions in a variable $u …
Kevin Buzzard's user avatar
9 votes
Accepted

Equality of the sum of powers

An even harder problem than $t>2$ and $n=m$ is the Prouhet–Tarry–Escott problem. Now I leave it to you and google to find lots of examples ;-) http://en.wikipedia.org/wiki/Prouhet-Tarry-Escott_proble …
Kevin Buzzard's user avatar
9 votes

Neutral tic tac toe

For what it's worth, here are a summary of the answers so far for the Misere game: 1x1: P2 win (poisoned chalice) 2x2: P1 win (P1 makes an arbitrary move) 3x3: P1 win (P1 plays in the centre, and h …
3 votes
Accepted

A question on linear recurrence

I don't know what "dominating" means so perhaps this isn't a counterexample, but how about $-p(x)=x^5 - x^4 - x^3 - x^2 + x + 1=(x^2-x-1)(x^3-1)$ (which has a unique real root greater than 1), with $a …
Kevin Buzzard's user avatar