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In mathematics, a Conway algebra, introduced by Paweł Traczyk and Józef H. Przytycki and named after John Horton Conway, is an algebraic structure with two binary operations | and * and an infinite number of constants a1, a2,..., satisfying certain identities. Conway algebras can be used to construct invariants of links that are skein invariant.

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  • In mathematics, a Conway algebra, introduced by Paweł Traczyk and Józef H. Przytycki and named after John Horton Conway, is an algebraic structure with two binary operations | and * and an infinite number of constants a1, a2,..., satisfying certain identities. Conway algebras can be used to construct invariants of links that are skein invariant. (en)
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  • 1071 (xsd:nonNegativeInteger)
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  • 905337076 (xsd:integer)
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dbp:first
  • Paweł (en)
  • Józef H. (en)
dbp:issn
  • 289 (xsd:integer)
dbp:issue
  • 2 (xsd:integer)
dbp:journal
  • Kobe Journal of Mathematics (en)
dbp:last
dbp:mr
  • 945888 (xsd:integer)
dbp:pages
  • 115 (xsd:integer)
dbp:title
  • Invariants of links of Conway type (en)
dbp:volume
  • 4 (xsd:integer)
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dbp:year
  • 1988 (xsd:integer)
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rdfs:comment
  • In mathematics, a Conway algebra, introduced by Paweł Traczyk and Józef H. Przytycki and named after John Horton Conway, is an algebraic structure with two binary operations | and * and an infinite number of constants a1, a2,..., satisfying certain identities. Conway algebras can be used to construct invariants of links that are skein invariant. (en)
rdfs:label
  • Conway algebra (en)
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