Mathematics Atlas
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Branches, theorems, concepts and the mathematicians who built them, each result traced to what it depends on and what depends on it in turn, down to the conjectures still waiting on a proof.
Every section of the atlas.
Open any entry and follow it outward through everything it touches: the theorems it depends on, the mathematicians who proved it and the concepts it makes possible. See what cites it in return.
Set two or more theorems, branches or concepts side by side and see where their proofs, their assumptions and their consequences actually overlap.
A cross section of the collection.
Salomon Bochner was a pure mathematician who was born in what is now Poland and moved to America to escape the Nazis. He worked on integral transforms
Any set of integers with positive upper density contains arbitrarily long arithmetic progressions. Proved by Endre Szemeredi, it generalizes the earli
Goodman's conjecture, in complex analysis, concerns the coefficients of multivalent functions. It was proposed in 1948 by the American mathematician A
A rectangular array of numbers or other entries, together with the rules of arithmetic that combine such arrays. James Joseph Sylvester coined the wor
A Delaunay triangulation divides the convex hull of a set of points into triangles so that no point in the set lies inside the circumcircle of any tri
Differential geometry is a mathematical discipline that studies the geometry of smooth shapes and smooth spaces, otherwise known as smooth manifolds.
A gap nobody has closed yet, rotated daily.
Number theory
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