Artin–Zorn theorem
In mathematics, the Artin–Zorn theorem, named after Emil Artin and Max Zorn, states that any finite alternative division ring is necessarily a finite field. It was first published by Zorn, but in his publication Zorn credited it to Artin. The Artin–Zorn theorem is a generalization of the Wedderburn theorem, which states that finite associative division rings are fields. As a geometric consequence, every finite Moufang plane is the classical projective plane over a finite field.
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Artin–Zorn theorem
In mathematics, the Artin–Zorn theorem, named after Emil Artin and Max Zorn, states that any finite alternative division ring is necessarily a finite field. It was first published by Zorn, but in his publication Zorn credited it to Artin. The Artin–Zorn theorem is a generalization of the Wedderburn theorem, which states that finite associative division rings are fields. As a geometric consequence, every finite Moufang plane is the classical projective plane over a finite field.
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In de abstracte algebra, meer ...... ge associatieve delingsringen.
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In mathematics, the Artin–Zorn ...... ive plane over a finite field.
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Wikipage page ID
14,818,089
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709,773,804
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In de abstracte algebra, meer ...... ge associatieve delingsringen.
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In mathematics, the Artin–Zorn ...... ive plane over a finite field.
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Artin–Zorn theorem
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Stelling van Artin-Zorn
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