Difference between revisions of "Nikolai I. Lobachevsky"
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He developed [[non-Euclidean geometry]] independently of his rival the Hungarian mathematician Janos Bolyai, who developed the same concept at the same time. Non-Euclidean geometry is a system of geometry that rejects traditional Euclidean geometry's fifth postulate that parallel lines can never intersect. He also invented a method for finding the approximations of the roots of algebraic equations. | He developed [[non-Euclidean geometry]] independently of his rival the Hungarian mathematician Janos Bolyai, who developed the same concept at the same time. Non-Euclidean geometry is a system of geometry that rejects traditional Euclidean geometry's fifth postulate that parallel lines can never intersect. He also invented a method for finding the approximations of the roots of algebraic equations. | ||
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[[Category: Mathematicians|Lobachevsky, Nikolai I]] | [[Category: Mathematicians|Lobachevsky, Nikolai I]] | ||
Revision as of 21:03, April 14, 2007
Nikolai I. Lobachevsky (1792-1856) was a Russian mathematician.
He developed non-Euclidean geometry independently of his rival the Hungarian mathematician Janos Bolyai, who developed the same concept at the same time. Non-Euclidean geometry is a system of geometry that rejects traditional Euclidean geometry's fifth postulate that parallel lines can never intersect. He also invented a method for finding the approximations of the roots of algebraic equations.