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  1. Évariste Galois (25. října 1811, Bourg-la-Reine – 31. května 1832, Paříž) byl francouzský matematik. Formuloval Galoisovu teorii , jeden ze základních kamenů moderní algebry . Pomocí své teorie dokázal charakterizovat, kdy má obecný polynom tzv.

  2. Summary. Évariste Galois was a French mathematician who produced a method of determining when a general equation could be solved by radicals and is famous for his development of early group theory. He died very young after fighting a duel. View three larger pictures.

  3. A Wikimédia Commons tartalmaz Évariste Galois témájú médiaállományokat. Évariste Galois ( Bourg-la-Reine, 1811. október 25. – Párizs, 1832. május 31.) francia matematikus, a Galois-elmélet megalkotója.

  4. Évariste Galois. Évariste Galois ( 25 tháng 10 năm 1811 – 31 tháng 5 năm 1832) là một thiên tài toán học người Pháp đoản mệnh, nhưng các công trình toán học ông để lại là một đề tài rất quan trọng cho việc tìm nghiệm của các phương trình đa thức bậc cao hơn 4 thông qua việc ...

  5. Name: Évariste Galois Geboren: 1811 in Bourg-la-Reine (Frankreich) Gestorben: 1832 in Paris Lehr-/Forschungsgebiete: Algebra, Gruppentheorie, Galoistheorie Évariste Galois war ein französischer Mathematiker, der im ersten Drittel des 19. Jahrhunderts lebte. Er war Mitbegründer der Gruppentheorie und Begründer der nach ihm benannten Galoistheorie. Galois entwickelte seine Theorie ...

  6. 26. Jan. 2024 · Évariste Galois was born on October 25th, 1811, in Bourg-la-Reine, France. He was the first-born son of Nicolas Gabriel Galois and Adelaide Marie, with one older and one younger sister. Born as a middle child of the three Galois children, he was educated by their mother Adélaide-Marie when he was young.

  7. 15. Aug. 2023 · Galois died in a duel at the age of twenty. Yet, he gave us what we now call Galois theory. It decides all three ancient classical problems, squaring the circle, doubling the cube, and partitioning angles into three equal parts, all with a compass and ruler alone. Galois theory also tells us that there is no general formula to solve the integer ...