
Carl Friedrich Gauss
1777 – 1855 · aged 78
German mathematician and physicist (1777–1855)
- Born
- 30 Apr 1777 · Brunswick
- Died
- 23 Feb 1855 · Göttingen
Life timeline
Their life from birth to death. On the timeline, world events of the time are shown faintly.
- 30 Apr 1777BornBorn in Brunswick
- 1804AwardFellow of the Royal Society
- 1809AwardLalande Prize
- 1822AwardFellow of the American Academy of Arts and Sciences
- 1838AwardCopley Medal
- 1839AwardHonorary member of the Physics Association (Frankfurt am Main, Germany)
- 1842AwardPour le Mérite for Sciences and Arts order
- 1853AwardBavarian Maximilian Order for Science and Art
- 23 Feb 1855DiedDied in Göttingen
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Meanwhile in the world
Major world events during their lifetime (1777 – 1855).
- 1789 – 1799French Revolution
- 1812 – 1815War of 1812
- 1814 – 1815Congress of Vienna
- 1853 – 1856Crimean War
Biography
Johann Carl Friedrich Gauss (German: Gauß; 30 April 1777 – 23 February 1855) was a German polymath active as a mathematician, astronomer, geodesist, and physicist, who contributed to many fields in mathematics and science. His mathematical contributions spanned the branches of number theory, algebra, analysis, geometry, statistics, and probability. Gauss was director of the Göttingen Observatory in Germany and professor of astronomy from 1807 until his death in 1855.
From an early age, Gauss was known as a child prodigy in mathematics. While studying at the University of Göttingen, he propounded several mathematical theorems. As an independent scholar, he wrote the masterpieces Disquisitiones Arithmeticae and Theoria motus corporum coelestium. Gauss produced the second and third complete proofs of the fundamental theorem of algebra. He also introduced the triple bar symbol (≡) for congruence. In number theory, he made numerous contributions, such as the composition law, the law of quadratic reciprocity, and proved the triangular case of the Fermat polygonal number theorem. He also contributed to the theory of binary and ternary quadratic forms, and the theory of hypergeometric series. When Gauss was only 19 years old, he proved the construction of the heptadecagon, the first progress in regular polygon construction in over 2000 years. He also introduced the concept of Gaussian curvature and proved its key properties, especially with his Theorema Egregium. Gauss was the first to prove Gauss's inequality. Further, he was instrumental in the development of the arithmetic–geometric mean. He introduced the normal or Gaussian distribution in probability. Due to Gauss's extensive and fundamental contributions to science and mathematics, more than 100 mathematical and scientific concepts are named after him.
Text from the Wikipedia article Carl Friedrich Gauss, CC BY-SA 4.0
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