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- W2031176667 abstract "Following a suggestion of G. Higman we say that the group G is SQ-universal if every countable group is embeddable in some factor group of G . It is a well-known theorem of G. Higman, B. H. Neumann and Hanna Neumann that the free group of rank 2 is sq-universal in this sense. Several different proofs are now available (see, for example, [1] or [9]). It is my intention to prove the L Emma . If H is a subgroup of finite index in a group G, then G is SQ-universal if and only if H is SQ-universal ." @default.
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- W2031176667 title "The SQ-universality of some finitely presented groups" @default.
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