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La géométrie d'Euclide, qui a prévalu depuis l'antiquité, a longtemps semblé la seule possible. Au XIXe siècle néanmoins, Gauss, Riemann et d'autres mathématiciens découvrent que des géométries différentes sont possibles. Nouvelles et fascinantes, elles décrivent des espaces munis de courbures, avec de multiples dimensions. Jean Pierre Bourguignon raconte ici l'histoire de cette courbure, et de ses prolongements féconds dans la physique du XX siècle, et notamment dans les théories d'Einstein.
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