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This is a timeline of pure and applied mathematics history.It is divided here into three stages, corresponding to stages in the development of mathematical notation: a "rhetorical" stage in which calculations are described purely by words, a "syncopated" stage in which quantities and common algebraic operations are beginning to be represented by symbolic abbreviations, and finally a "symbolic ...
Helladic chronology; Cycladic (c. 3100–1000 BC) Minoan ... 1593 - François Viète discovers the first infinite product in the history of mathematics, 17th century
Timeline of computational mathematics; Timeline of calculus and mathematical analysis; Timeline of category theory and related mathematics; Chronology of ancient Greek mathematicians; Timeline of class field theory; Timeline of classical mechanics
Jean-Robert Argand publishes proof of the Fundamental theorem of algebra and the Argand diagram, 1824: Niels Henrik Abel proves that the general quintic equation is insoluble by radicals. [24] 1832: Galois theory is developed by Évariste Galois in his work on abstract algebra. [24] 1843: William Rowan Hamilton discovers quaternions. 1853
There are several types of timeline articles. Historical timelines show the significant historical events and developments for a specific topic, over the course of centuries or millennia. Graphical timelines provide a visual representation for the timespan of multiple events that have a particular duration, over the course of centuries or ...
The following dates are approximations. 700 BC: Pythagoras's theorem is discovered by Baudhayana in the Hindu Shulba Sutras in Upanishadic India. [18] However, Indian mathematics, especially North Indian mathematics, generally did not have a tradition of communicating proofs, and it is not fully certain that Baudhayana or Apastamba knew of a proof.
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In a topos mathematics can be done. In a higher topos not only mathematics can be done but also "n-geometry", which is higher homotopy theory. The topos hypothesis is that the (n+1)-category nCat is a Grothendieck (n+1)-topos. Higher topos theory can also be used in a purely algebro-geometric way to solve various moduli problems in this setting.