Johann Karl Friedrich Gauss

Karl Friedrich Gauss was born in 1777 and died in 1855. He was a German mathematician, physicist, and astronomer. Gauss was educated at the Caroline College, Brunswick, and the Univ. of Göttingen, his education and potpourrier(a) research being financed by the Duke of Brunswick. Following the death of the duke in 1806, Gauss became theater director (1807) of the astronomical observatory at Göttingen, a power he held until his death. He was considered the immenseest mathematician of his time and as the partake of Archimedes and Newton, Gauss showed his genius early and made many of his near-valuable discoveries onward he was twenty. Gauss was extremely careful and rigorous in each(prenominal) his work, insisting on a complete inference of any result before he would hold out it. As a consequence, he made many discoveries that were not assign to him and had to be remade by others later; for example, he anticipated Bolyai and Lobachevsky in non-Euclidean geometry, Jacobi i n the range periodicity of elliptic functions, Cauchy in the opening of functions of a decomposable variable, and Hamilton in quaternions. However, his published works were affluent to establish his repute as iodine of the greatest mathematicians of all time. Gauss early discovered the lawfulness of quadratic reciprocity and, on an individual al-Qaida of Legendre, the system of least(prenominal) squares. He showed that a regular polygonal shape of n sides can be constructed using just now clench and straight edge only if n is of the form 2p(2q+1)(2r+1)..., where 2q + 1, 2r + 1,...are prime(a) numbers. In 1801, following the discovery of the asteroid Ceres by Piazzi, Gauss calculated its orbit on the basis of very some accurate observations, and it was rediscovered the following year in the precise place he had predicted for it. He tested his method again successfully on the orbits of other asteroids discovered over the next fewer years and finally presented in hi s Theoria motus corporum celestium (1809) a ! complete devise of the calculation of the orbits of planets and comets from observational data. From 1821, Gauss was engaged by the governments of Hanover and Denmark in connexion with geodetic survey work. This led to his extensive investigations in the dead reckoning of space curves and surfaces and his important contributions to differential geometry as well up as to such practical results as his invention of the heliotrope, a distortion used to measure distances by means of reflected sunlight.

Gauss was as well fire in electric and magnetic phenomena and after astir(predicate) 1830 was regard in resea rch in collaboration with Wilhelm Weber. In 1833 he invented the electric telegraph. He also made studies of telluric magnetic attraction and electromagnetic theory. During the last years of his life sentence Gauss was concerned with topics at one time falling chthonic the general heading of topology, which had not soon enough been develop at that time, and he correctly predicted that this subject would generate of great importance in mathematics. Contributions:?At 24 years of age, he wrote a book called Disquisitines Arithmeticae, which is regarded today as one of the approximately influential books written in math. ?He also wrote the start-off modern book on number theory, and be the law of quadratic reciprocity. ?In 1801, Gauss discovered and developed the method of least squares fitting, 10 years before Legendre, unfortunately, he didnt publish it. ?Gauss proved that every number is the sum of at most one-third triangular numbers and developed the algebra of congrue nces. Famous ingeminate:Ask her to postponement a m! oment - I am close to done.bibliographyinfo.comwikipediaboigraphy.com If you desire to get a full essay, order it on our website: BestEssayCheap.com

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