group presentation
81Z-group — In mathematics, especially in the area of algebra known as group theory, the term Z group refers to a number of distinct types of groups: * in the study of finite groups, a Z group is a finite groups whose Sylow subgroups are all cyclic. * in the …
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83Rank of a group — For the dimension of the Cartan subgroup, see Rank of a Lie group In the mathematical subject of group theory, the rank of a group G , denoted rank( G ), can refer to the smallest cardinality of a generating set for G , that is:… …
84Montreal Group — The Montreal Group was a circle of Canadian modernist writers formed in the mid 1920s at McGill University in Montreal, Quebec, which included Leon Edel, John Glassco, A.M. Klein, Leo Kennedy, F.R. Scott, and A.J.M. Smith. Most of the group s… …
85Network Crack Program Hacker (NCPH) Group — Formation 1994 (1994) Type hacker group Location Sichuan Province, China Membership 4 core members, aprox. 10 members ( …
86Special linear group — In mathematics, the special linear group of degree n over a field F is the set of n times; n matrices with determinant 1, with the group operations of ordinary matrix multiplication and matrix inversion.This is the normal subgroup of the general… …
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88Higman–Sims group — In the mathematical field of group theory, the Higman–Sims group HS (named after Donald G. Higman and Charles C. Sims) is a finite group of order : 29 · 32 · 53 · 7 · 11: = 44352000.: ≈ 4 · 107.It is a simple group , meaning it does not have any… …
89Artin group — In mathematics, an Artin group (or generalized braid group) is a group with a presentation of the form:Biglangle x 1,x 2,ldots,x n Big| langle x 1, x 2 angle^{m {1,2=langle x 2, x 1 angle^{m {2,1, ldots , langle x {n 1}, x n angle^{m {n… …
90Prüfer group — In mathematics, specifically group theory, the Prüfer p group or the p quasicyclic group or p infin; group, Z( p infin;), for a prime number p is the unique torsion group in which every element has p p th roots.*The Prüfer p group may be… …
