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Janos Bolyai

János Bolyai (December 15, 1802-January 27, 1860) was a Hungarian mathematician.

Bolyai was born in Kolozsvar (today Cluj-Napoca in Romania), Transylvania, at that time part of the Austro-Hungarian Empire. When he was 13, he had mastered the calculus and other forms of analytical mechanics, his father Farkas Bolyai giving him instructions.

He studied at the Royal Engineering College in Vienna from 1818 to 1822. Between 1820 and 1823 he prepared a treatise on a complete system of non-Euclidean geometry. Bolyai's work was published in 1832 as an Appendix to an essay by his father.

Gauss, on reading the Appendix, wrote to a friend saying "I regard this young geometer Bolyai as a genius of the first order". In 1848 Bolyai discovered that Lobachevsky had published a similar piece of work in 1829.

In addition to his work in geometry, Bolyai developed a rigorous geometric concept of complex numbers as ordered pairs of real numbers. Although he never published more than the 24 pages of the Appendix, he left more than 20000 pages of manuscript of mathematical work when he died. These are now in the Bolyai-Teleki library in Targu-Mures, Romania.

He was an accomplished linguist speaking nine foreign languages including Chinese and Tibetan. In Cluj-Napoca a university is called after him, the Babes-Bolyai University.

Referenced By

1802 | 1802 in science | C. F. Gauss | Carl F. Gauss | Carl Frederich Gauss | Carl Friedrich Gauss | Carl Gauss | EucliD | General Relativity | General Theory of Relativity | Johann Carl Friedrich Gauss | Karl Friedrich Gauss | Karl Gauss | List of astronomical topics | List of astronomical topics (N-Z) | List of geometers | List of mathematical topics | List of mathematical topics (A-C) | List of mathematicians | List of mathematics topics | List of people by name: BO | List of people by name: Bo-Bp-Bq | List of people by name: Bp | List of people by name: Bq | Lobachevsky | Nikolai Ivanovich Lobachevsky | Non-Euclidean | Non-Euclidean geometry | Non-euclidean geometries | NonEuclidean geometry | Theory of general relativity

 

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