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Find link is a tool written by Edward Betts .
searching for PSL(2,7) 6 found (23 total)
alternate case: pSL(2,7)
Binary Golay code
(1,987 words)
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the projective special linear group PSL (2,7 ) x S3 of a trio subgroup of M24 is useful for generating a basis. PSL (2,7 ) permutes the octads internally, in
Mathieu group M24
(2,929 words)
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(the symmetries of a tessellation of the genus three surface), which is PSL (2,7 ), which can be augmented by an additional permutation. This permutation
Small cubicuboctahedron
(695 words)
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group of this surface is isomorphic to the projective special linear group PSL (2,7 ), equivalently GL(3,2) (the order 168 group of all orientation-preserving
ADE classification
(2,628 words)
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A_{5}} have connections with the projective special linear groups PSL(2,5), PSL (2,7 ), and PSL(2,11) (orders 60, 168, and 660), which is deemed a "McKay correspondence"
Conway group
(2,270 words)
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which commutes with a simple subgroup of order 168. A direct product PSL (2,7 ) × S3 in M24 permutes the octads of a trio and permutes 14 dodecad diagonal
Dessin d'enfant
(4,123 words)
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following earlier constructions of a 7-fold cover with monodromy PSL (2,7 ){\displaystyle PSL (2,7 )} connected to the Klein quartic. These were all related to