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David Hilbert k

K. Born January 23 1862 Died February 14 1943 Born in Germany. After graduating from the gymnasium he attended the university of Königsberg

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Page 1: K. Born January 23 1862 Died February 14 1943 Born in Germany. After graduating from the gymnasium he attended the university of Königsberg

David Hilbert

k

Page 2: K. Born January 23 1862 Died February 14 1943 Born in Germany. After graduating from the gymnasium he attended the university of Königsberg

Bio of David Hilbert

Born January 23 1862Died February 14 1943

Born in Germany.After graduating from the gymnasium he attended the university of Königsberg.

Page 3: K. Born January 23 1862 Died February 14 1943 Born in Germany. After graduating from the gymnasium he attended the university of Königsberg

From…??

He was not actually from Germany. Yes he lived there most of his life but he was born in Königsberg, Prussia. Which is now Kaliningrad, Russia.

Page 4: K. Born January 23 1862 Died February 14 1943 Born in Germany. After graduating from the gymnasium he attended the university of Königsberg

Schooling…!:)

He attended gymnasium in his home town. (Königsberg).

Later after graduating from the gymnasium he attend college in Königsberg.

( university Königsberg). There he went on to study under

Lindemann for his doctorate which he received in 1885 for a thesis entitled Über invariant Eigenschaften specieller binärer Formen, insbesondere der Kugelfunctionen

Page 5: K. Born January 23 1862 Died February 14 1943 Born in Germany. After graduating from the gymnasium he attended the university of Königsberg

After …?

Hilbert's first work was on invariant theory and, in 1888, he proved his famous Basis Theorem. Twenty years earlier Gordon had proved the finite basis theorem for binary forms using a highly computational approach. Attempts to generalize Gordon's work to systems with more than two variables failed since the computational difficulties were too great. Hilbert himself tried at first to follow Gordon's approach but soon realized that a new line of attack was necessary. He discovered a completely new approach which proved the finite basis theorem for any number of variables but in an entirely abstract way. Although he proved that a finite basis existed his methods did not construct such a basis

Not to shortly after he passed away.