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Évariste Galois (/ ɡ æ l ˈ w ɑː /; French: [evaʁist ɡalwa]; 25 October 1811 – 31 May 1832) was a French mathematician and political activist. While still in his teens, he was able to determine a necessary and sufficient condition for a polynomial to be solvable by radicals , thereby solving a problem that had been open for 350 years.
Évariste Galois was a French mathematician famous for his contributions to the part of higher algebra now known as group theory. His theory provided a solution to the long-standing question of determining when an algebraic equation can be solved by radicals (a solution containing square roots, cube.
31 May 1832. Paris, France. 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. Biography.
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 xây dựng lý thuyết nhóm trừu tượng mà ngày nay được gọi là lý thuyết nhóm Galois, một nhá...
May 31, 2016 · Évariste Galois (25 October 1811 – 31 May 1832) was revolutionary in two fields, politics and mathematics, and from a very young age; perhaps too young to enjoy a long life. He died tragically at age 20, though not over politics or mathematics, but for a reason that forged the legend of a romantic genius.
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Galois, Évariste (1811-1832) French mathematician who developed new techniques to study the solubility of equations which are now called group theory. Simultaneously with Abel, he showed that the general quintic equation and polynomial equations of higher degree are not soluble in terms of a finite number of rational operations and root ...
In mathematics, Galois theory, originally introduced by Évariste Galois, provides a connection between field theory and group theory. This connection, the fundamental theorem of Galois theory, allows reducing certain problems in field theory to group theory, which makes them simpler and easier to understand.
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