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Évariste Galois (October 25, 1811 – May 31, 1832) was a French mathematician, who, while still in his teens, developed the well-known Galois theory. Galois theory is capable to determine whether a polynomial with rational coefficient can be solved by radicals and give a clear insight about what kind of length ratio can be constructed by compass and straightedge, thereby solving the long-standing problems of solving a polynomial by radicals. His life is considered to be one of the most romantic in all of mathematics because of the contributions he has made in such a short span of life.
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- ... un auteur ne nuit jamais tant à ses lecteurs que quand il dissimule une difficulté.
- ... an author never does more damage to his readers than when he hides a difficulty.
- in the preface of Deux mémoires d'Analyse pure, October 8, 1831, edited by Jules Tannery (1908). Manuscrits de Évariste Galois. Gauthier-Villars. p. 27.
- Il parait après cela qu'il n'y a aucun fruit à tirer de la solution que nous proposons.
- It seems there is no fruit to be drawn from the solution we offer.
- Ne pleure pas, Alfred ! J'ai besoin de tout mon courage pour mourir à vingt ans !
- Don't cry, Alfred! I need all my courage to die at twenty.
- Quoted in: Léopold Infeld (1978) Whom the gods love: the story of Évariste Galois. p. 299.
- [This] science is the work of the human mind, which is destined rather to study than to know, to seek the truth rather than to find it.
- Of mathematics — as quoted in Mathematics: The Loss of Certainty (1980) by Morris Kline, p. 99.
Quotes about Galois
- Langlands and Grothendieck are both (at least) Giants by any measure, and both were consciously successors of Galois.
- Michael Harris (18 January 2015). Mathematics without Apologies: Portrait of a Problematic Vocation. Princeton University Press. p. 24. ISBN 978-1-4008-5202-4.
- Since my mathematical youth, I have been under the spell of the classical theory of Galois. This charm has forced me to return to it again and again.
- Mario Livio (19 September 2005). The Equation that Couldn't Be Solved: How Mathematical Genius Discovered the Language of Symmetry. Simon and Schuster. p. 90. ISBN 978-0-7432-7462-3.