Arthur Cayley
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He postulated what is now known as the Cayley–Hamilton theorem—that every square matrix is a root of its own characteristic polynomial, and verified it for matrices of order 2 and 3. He was the first to define the concept of an abstract group, a set with a binary operation satisfying certain laws, as opposed to Évariste Galois' concept of permutation groups. In group theory, Cayley tables, Cayley graphs, and Cayley's theorem are named in his honour, as well as Cayley's formula in combinatorics. Provided by Wikipedia
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Published: 1890
Superior document: The collected mathematical papers of Arthur Cayley 3 (1890)
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Published: 1896
Superior document: The collected mathematical papers of Arthur Cayley 11 (1896)
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Published: 1893
Superior document: The collected mathematical papers of Arthur Cayley 6 (1893)
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Published: 1895
Superior document: The collected mathematical papers of Arthur Cayley 8 (1895)
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Published: 1894
Superior document: The collected mathematical papers of Arthur Cayley 7 (1894)
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Published: 1891
Superior document: The collected mathematical papers of Arthur Cayley 4 (1891)
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Published: 1896
Superior document: The collected mathematical papers of Arthur Cayley 9 (1896)
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Published: 1889
Superior document: The collected mathematical papers of Arthur Cayley 2 (1889)
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Published: 1898
Superior document: The collected mathematical papers of Arthur Cayley
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Published: 1896
Superior document: The collected mathematical papers of Arthur Cayley 10 (1896)
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Published: 1889
Superior document: The collected mathematical papers of Arthur Cayley 1 (1889)
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Published: 1897
Superior document: The collected mathematical papers of Arthur Cayley 12 (1897)
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Published: 1897
Superior document: The collected mathematical papers of Arthur Cayley 13 (1897)
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Published: 1892
Superior document: The collected mathematical papers of Arthur Cayley 5 (1892)