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- Q3514494 subject Q8792316.
- Q3514494 subject Q9003817.
- Q3514494 abstract "In mathematics, the Griess algebra is a commutative non-associative algebra on a real vector space of dimension 196884 that has the Monster group M as its automorphism group. It is named after mathematician R. L. Griess, who constructed it in 1980 and subsequently used it in 1982 to construct M. The Monster fixes (vectorwise) a 1-space in this algebra and acts absolutely irreducibly on the 196883-dimensional orthogonal complement of this 1-space.(The Monster preserves the standard inner product on the 196884-space.)Griess's construction was later simplified by Jacques Tits and John H. Conway. The Griess algebra is the same as the degree 2 piece of the monster vertex algebra, and the Griess product is one of the vertex algebra products.".
- Q3514494 wikiPageExternalLink BF01388521.
- Q3514494 wikiPageWikiLink Q1000660.
- Q3514494 wikiPageWikiLink Q125977.
- Q3514494 wikiPageWikiLink Q12916.
- Q3514494 wikiPageWikiLink Q165474.
- Q3514494 wikiPageWikiLink Q1780921.
- Q3514494 wikiPageWikiLink Q214159.
- Q3514494 wikiPageWikiLink Q2157373.
- Q3514494 wikiPageWikiLink Q268961.
- Q3514494 wikiPageWikiLink Q32229.
- Q3514494 wikiPageWikiLink Q392663.
- Q3514494 wikiPageWikiLink Q395.
- Q3514494 wikiPageWikiLink Q4440864.
- Q3514494 wikiPageWikiLink Q451331.
- Q3514494 wikiPageWikiLink Q6902858.
- Q3514494 wikiPageWikiLink Q782566.
- Q3514494 wikiPageWikiLink Q8792316.
- Q3514494 wikiPageWikiLink Q9003817.
- Q3514494 comment "In mathematics, the Griess algebra is a commutative non-associative algebra on a real vector space of dimension 196884 that has the Monster group M as its automorphism group. It is named after mathematician R. L. Griess, who constructed it in 1980 and subsequently used it in 1982 to construct M.".
- Q3514494 label "Griess algebra".