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In ring theory, a Peirce decomposition /ˈpɜːrs/ is a decomposition of an algebra as a sum of eigenspaces of commuting idempotent elements. The Peirce decomposition for associative algebras was introduced by Benjamin Peirce . A similar but more complicated Peirce decomposition for Jordan algebras was introduced by .

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  • In ring theory, a Peirce decomposition /ˈpɜːrs/ is a decomposition of an algebra as a sum of eigenspaces of commuting idempotent elements. The Peirce decomposition for associative algebras was introduced by Benjamin Peirce . A similar but more complicated Peirce decomposition for Jordan algebras was introduced by . (en)
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  • 1086359557 (xsd:integer)
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  • Benjamin Peirce (en)
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  • Benjamin (en)
  • L.A. (en)
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  • P/p071970 (en)
  • p/p071970 (en)
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  • Peirce (en)
  • Skornyakov (en)
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  • proposition 41, page 13 (en)
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  • Peirce decomposition (en)
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  • 1870 (xsd:integer)
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  • In ring theory, a Peirce decomposition /ˈpɜːrs/ is a decomposition of an algebra as a sum of eigenspaces of commuting idempotent elements. The Peirce decomposition for associative algebras was introduced by Benjamin Peirce . A similar but more complicated Peirce decomposition for Jordan algebras was introduced by . (en)
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  • Peirce decomposition (en)
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