Mathematics Atlas

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Introduced By

Introduced by credits the mathematicians whose work actually created a concept. Wikipedia notes "the modern study of set theory was initiated by the German mathematicians Richard Dedekind and Georg Cantor in the 1870s," with Cantor "commonly considered the founder of set theory." This dimension traces a concept back to the person or people who first built it.

Introduced By

Alexander Grothendieck

Introduced By
1 entry

Alfred Clebsch

Introduced By
1 entry

André Weil

Introduced By
1 entry

Benoît Mandelbrot

Introduced By
1 entry

Bernard Bolzano

Introduced By
1 entry

Bhāskara II

Introduced By
1 entry

Carl Friedrich Gauss

Introduced By
1 entry

David Hilbert

Introduced By
2 entries

Donald Knuth

Introduced By
1 entry

Edmund Landau

Introduced By
1 entry

Emmy Noether

Introduced By
1 entry

Ernst Zermelo

Introduced By
1 entry

Euclid

Introduced By
2 entries

Évariste Galois

Introduced By
1 entry

Felix Hausdorff

Introduced By
1 entry

François Viète

Introduced By
1 entry

Georg Cantor

Introduced By
3 entries

George Boole

Introduced By
1 entry

Gerolamo Cardano

Introduced By
2 entries

Gottfried Wilhelm Leibniz

Introduced By
2 entries

Gottlob Frege

Introduced By
1 entry

Henri Lebesgue

Introduced By
1 entry

Henri Poincaré

Introduced By
2 entries

Isaac Newton

Introduced By
1 entry

Jacob Bernoulli

Introduced By
1 entry

John Napier

Introduced By
1 entry

Joseph Fourier

Introduced By
1 entry

Leonhard Euler

Introduced By
2 entries

Lewis Carroll

Introduced By
1 entry

Ludwig Boltzmann

Introduced By
1 entry

Max Dehn

Introduced By
1 entry

Niccolò Fontana Tartaglia

Introduced By
2 entries

Nicolaas Govert de Bruijn

Introduced By
1 entry

Peter Gustav Lejeune Dirichlet

Introduced By
1 entry

Poul Heegaard

Introduced By
1 entry

Rafael Bombelli

Introduced By
1 entry

René Fréchet

Introduced By
1 entry

Richard Dedekind

Introduced By
2 entries

Richard von Mises

Introduced By
1 entry

Samuel Eilenberg

Introduced By
1 entry

Saunders Mac Lane

Introduced By
1 entry

Seki Takakazu

Introduced By
1 entry

Stefan Banach

Introduced By
1 entry

Walther von Dyck

Introduced By
1 entry

William Rowan Hamilton

Introduced By
2 entries
Sources
Wikipedia: Axiom
Wikimedia FoundationContains: Axiom, lead paragraph, opening definition
Quote, Contains: Axiom, lead paragraph, opening definition
An axiom, postulate, or assumption, is a statement that is taken to be true, to serve as a premise or starting point for further reasoning and arguments.
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Wikipedia: Cantor's Diagonal Argument
Wikimedia FoundationContains: Cantor's Diagonal Argument, lead paragraph, opening definition
Quote, Contains: Cantor's Diagonal Argument, lead paragraph, opening definition
Cantor's diagonal argument (among various similar names) is a mathematical proof that there are infinite sets which cannot be put into one-to-one correspondence with the infinite set of natural numbers
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