Ludwig Schläfli (1814 to 1895) was a Swiss mathematician whose work lay in geometry, arithmetic and function theory. Born in Grasswil, he studied theology at Bern, graduated in 1836, and spent ten years as a school teacher in Thun while studying advanced mathematics in his spare time. In 1843 he met Jakob Steiner at Bern and the two corresponded until 1856. He became a Privatdozent at the University of Bern in 1848, an extraordinary professor in 1853 and an ordinary professor of mathematics in 1868. Between 1850 and 1852 he wrote his masterpiece, Theorie der vielfachen Kontinuität, a geometry of n dimensions in which he introduced polytopes and the notation now called the Schläfli symbol, used to classify regular polyhedra and their higher dimensional analogues. He received the Steiner Prize of the Berlin Academy in 1870 for his discovery of the 27 lines and the 36 double six on the general cubic surface.
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Source Schläfli symbol (Wikipedia)
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Source Ludwig Schläfli (MacTutor)
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Source Schläfli symbol (Wikipedia)
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Source Ludwig Schläfli (MacTutor)
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Source Ludwig Schläfli (Wikipedia)Lead, nationalityQuote, Lead, nationality
was a Swiss mathematician, specialising in geometry
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1. Ludwig Schläfli (MacTutor)
Biography, childhood
Ludwig's father wanted him to become a tradesman and follow in his footsteps but it was clear when Ludwig was at the primary school in Burgdorf that he had great talent for mathematics but was not at all skilled with his hands.
In Branch: Geometry, Summary, fields of work
Ludwig Schläfli 's work was in geometry, arithmetic and function theory.
Principal Result: Schläfli symbol, Summary, Schläfli symbols
He is best known for the so-called Schläfli symbols which are used to classify polyhedra.
View the Source2. Ludwig Schläfli (Wikipedia)
Schläfli symbol (Wikipedia)
Namesake Of: Schläfli symbol, Lead, naming
The Schläfli symbol is named after the 19th-century Swiss mathematician Ludwig Schläfli
Attributed Works: Schläfli symbol, History and variations
Schläfli's work was almost unknown in his lifetime, and his notation for describing polytopes was rediscovered independently by several others.
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