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Titlebook: Generators and Relations for Discrete Groups; H. S. M. Coxeter,W. O. J. Moser Book 19723rd edition Springer-Verlag Berlin Heidelberg 1972

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Modular and Linear Fractional Groups,n this chapter we begin by describing the .-dimen-sional unimodular group ?., which is the group of automorphisms of the Abelian group ?.. or ?..,. For the special case when . = 2, we find the abstract definition .(7,29): . (1935b, p. 367) proved that when . > 3, ?. is the factor group obtained by a
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Regular Maps,regular dodecahedron {5, 3} to obtain the star-polyhedron {./., 5} (. 1963a, pp. 49, 95–105) which is essentially a map of twelve pentagons on a surface of genus 4. The modern work on this subject received its impetus from two different sources: automorphic functions and the four-colour problem. Fro
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rated group that the reader might propose. But we soon realized that more or less arbitrary restrietions are necessary, because interesting groups are so numerous. For permutation groups of degree 8 or less (i.e., .subgroups of 2: ), the reader cannot do better than consult the 8 tables of ]OSEPHINE
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Mark Baimbridge,Philip B. Whymandral group, respectively. Observing that the standard treatises use the term . group in two distinct senses, we exhibit both kinds among the groups of order less than 32, whose simplest known abstract definitions are collected in Table 1.
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Crisis in the French Labour Movement definition for a given finite group. In § 2.4 we use it to find whether a given subgroup of an abstract group is normal. Finally, in § 2.5 we see how it helps in determining properties of new abstract groups.
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https://doi.org/10.1057/9780230297708nguish the edges associated with different generators (see . 1911, pp. 423–427 and the frontispiece). Instead, for the sake of easier printing, we use lines drawn in various styles: ordinary, broken, dotted, etc. After suitably embedding the graph into a surface, we obtain a map from which a set of defining relations for the group may be read off.
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Austerity and Extending the Racial State,prove that the generators may always be represented by real affine reflections, thus preparing the ground for a complete enumeration of the finite groups. Then we shall describe some of their remarkable properties.
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