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History and philosophy of mathematics, biographies of mathematicians, mathematics education, recreational mathematics, communication of mathematics.

11 votes

What are examples of (collections of) papers which "close" a field?

Alfred Tarski essentially 'closed' the ancient field of Euclidean geometry. Specifically, he provided a simple first-order axiomatisation of Euclidean geometry (where a model is a set of points endowe …
7 votes

When were triples called monads for the first time?

P. T. Johnstone (who wrote several books on Topos Theory) gave a Category Theory lecture in which he said this was originally called 'the standard construction', then 'triples', and finally 'monads' - …
Adam P. Goucher's user avatar
4 votes
Accepted

What was the first elementary proof that $\pi(x)=o(x)$?

Leonhard Euler knew that the infinite product: $$ \prod_{p \textrm{ prime}} \left(1 - \frac{1}{p} \right)^{-1} = \sum_{n=1}^{\infty} \frac{1}{n} $$ is divergent (and used this to prove the infinitud …
Adam P. Goucher's user avatar
25 votes
Accepted

A conjecture in which both "if" and "only if" are near misses

False claim: A Hausdorff topological space is compact if and only if it is sequentially compact. It's believable if your intuition of Hausdorff spaces comes entirely from metric spaces (where the cla …
Adam P. Goucher's user avatar
14 votes

Do mathematical objects disappear?

From A. A. Ivanov (The Monster Group and Majorana Involutions): [$\dots$] John Conway suggested calling the extensions of $^2E_6(2)$ the Baby Monster, the double extension the Middle Monster, and …
16 votes

Extremely messy proofs

Hindman's theorem states that if we finitely colour the naturals, there exists an infinite set $S$ such that the sum of every finite non-empty subset of $S$ has the same colour. Hindman's original com …