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- Conway_algebra abstract "In mathematics, a Conway algebra, introduced by Paweł Traczyk and Józef H. Przytycki (1988) 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.".
- Conway_algebra wikiPageID "34977753".
- Conway_algebra wikiPageRevisionID "532069943".
- Conway_algebra first "Józef H.".
- Conway_algebra first "Paweł".
- Conway_algebra hasPhotoCollection Conway_algebra.
- Conway_algebra issn "289".
- Conway_algebra issue "2".
- Conway_algebra journal "Kobe Journal of Mathematics".
- Conway_algebra last "Przytycki".
- Conway_algebra last "Traczyk".
- Conway_algebra mr "945888".
- Conway_algebra pages "115".
- Conway_algebra title "Invariants of links of Conway type".
- Conway_algebra volume "4".
- Conway_algebra year "1988".
- Conway_algebra subject Category:Knot_theory.
- Conway_algebra comment "In mathematics, a Conway algebra, introduced by Paweł Traczyk and Józef H. Przytycki (1988) 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.".
- Conway_algebra label "Conway algebra".
- Conway_algebra sameAs m.0j6222f.
- Conway_algebra sameAs Q5166737.
- Conway_algebra sameAs Q5166737.
- Conway_algebra wasDerivedFrom Conway_algebra?oldid=532069943.
- Conway_algebra isPrimaryTopicOf Conway_algebra.