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In mathematics, the bimonster is a group that is the wreath product of the monster group M with Z2: The Bimonster is also a quotient of the Coxeter group corresponding to the Dynkin diagram Y555, a Y-shaped graph with 16 nodes: File:Dyn-nodes.pngFile:Dyn-3s.pngFile:Dyn-nodes.pngFile:Dyn-3s.pngFile:Dyn-nodes.pngFile:Dyn-3s.pngFile:Dyn-nodes.pngFile:Dyn-3s.pngFile:Dyn-branch1.pngFile:Dyn-node.pngFile:Dyn-3.pngFile:Dyn-node.pngFile:Dyn-3.pngFile:Dyn-node.pngFile:Dyn-3.pngFile:Dyn-node.pngFile:Dyn-3.pngFile:Dyn-node.pngFile:Dyn-3.pngFile:Dyn-node.png File:BimonsterGroup.svg

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  • Bimonster group
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  • In mathematics, the bimonster is a group that is the wreath product of the monster group M with Z2: The Bimonster is also a quotient of the Coxeter group corresponding to the Dynkin diagram Y555, a Y-shaped graph with 16 nodes: File:Dyn-nodes.pngFile:Dyn-3s.pngFile:Dyn-nodes.pngFile:Dyn-3s.pngFile:Dyn-nodes.pngFile:Dyn-3s.pngFile:Dyn-nodes.pngFile:Dyn-3s.pngFile:Dyn-branch1.pngFile:Dyn-node.pngFile:Dyn-3.pngFile:Dyn-node.pngFile:Dyn-3.pngFile:Dyn-node.pngFile:Dyn-3.pngFile:Dyn-node.pngFile:Dyn-3.pngFile:Dyn-node.pngFile:Dyn-3.pngFile:Dyn-node.png File:BimonsterGroup.svg
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  • In mathematics, the bimonster is a group that is the wreath product of the monster group M with Z2: The Bimonster is also a quotient of the Coxeter group corresponding to the Dynkin diagram Y555, a Y-shaped graph with 16 nodes: File:Dyn-nodes.pngFile:Dyn-3s.pngFile:Dyn-nodes.pngFile:Dyn-3s.pngFile:Dyn-nodes.pngFile:Dyn-3s.pngFile:Dyn-nodes.pngFile:Dyn-3s.pngFile:Dyn-branch1.pngFile:Dyn-node.pngFile:Dyn-3.pngFile:Dyn-node.pngFile:Dyn-3.pngFile:Dyn-node.pngFile:Dyn-3.pngFile:Dyn-node.pngFile:Dyn-3.pngFile:Dyn-node.pngFile:Dyn-3.pngFile:Dyn-node.png File:BimonsterGroup.svg John H. Conway conjectured that a presentation of the bimonster could be given by adding a certain extra relation to the presentation defined by the Y555 diagram; this was proved in 1990 by A. A. Ivanov and Simon P. Norton.
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  • Bimonster
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  • Bimonster
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