Girard Desargues (1591 to 1661) was a French mathematician and engineer from Lyon, regarded as a founder of projective geometry. Born into a wealthy family of lawyers and officials, he spent much of his working life in Paris as part of the circle around Marin Mersenne, which included Descartes and the Pascals. His work centred on conic sections and perspective, and he invented a non-Greek way of doing geometry that treated points at infinity as ordinary points. His famous perspective theorem, that when two triangles are in perspective the meets of corresponding sides are collinear, was first published in 1648 in a work on perspective by Abraham Bosse. He also proposed practical devices such as a Seine water-raising machine and a stone-cutting method, and his writing was often obscure, so his ideas were long neglected.
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Source Girard Desargues (MacTutor)
Principal Result
Source Girard Desargues (MacTutor)
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Source Desargues' Theorem (Wikipedia)
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Source Girard Desargues (MacTutor)SummaryQuote, Summary
Girard Desargues was a French mathematician who was a founder of projective geometry.
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1. Girard Desargues (MacTutor)
Biography, birth date
Taton discovered a horoscope of Desargues giving his birth at 6: 30 on 21 February 1591.
Biography, geometry
He invented a new, non-Greek way of doing geometry
Summary
Girard Desargues was a French mathematician who was a founder of projective geometry.
Principal Result: Desargues' Theorem, Biography, perspective theorem
Desargues' famous 'perspective theorem' - that when two triangles are in perspective the meets of corresponding sides are collinear - was first published in 1648, in a work on perspective by Abraham Bosse.
View the Source2. Girard Desargues (Wikipedia)
Desargues' Theorem (Wikipedia)
Wikimedia FoundationProofs Credited: Desargues' Theorem, Lead sentenceQuote, Proofs Credited: Desargues' Theorem, Lead sentence
In projective geometry, Desargues's theorem, named after Girard Desargues, states: Two triangles are in perspective axially if and only if they are in perspective centrally.
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