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- W2316507568 abstract "By a (generalized) Schreier extension we mean a group G decomposed into a subinvariant series G n ↣ G n-1 ↣ G n-2 … ↣ G 1 ↣ G 0 = G n is anti-invariant in G, i. e. the only subgroup of G which is normal in G n is the trivial one. ( “ ↣ ” denotes a group monomorphism, i. e. an injection homomorphism. ) As is well known, such groups G can be embedded into the repeated wreath product where F i ≅ G i / G i+1 (cf. [ 2 ], notation of M. Hall [ 1 ], p. 81)." @default.
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- W2316507568 date "1966-04-01" @default.
- W2316507568 modified "2023-09-30" @default.
- W2316507568 title "Note on Generalized Schreier Extensions of Groups" @default.
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- W2316507568 doi "https://doi.org/10.4153/cmb-1966-005-1" @default.
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