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- W1966109303 abstract "Usually we shall write simply t: C I + Y to denote the map r and speak of a complete /-homomorphism from G to 2’. We call T trivial if all subgroups of G have the same image under s; and we call T proper if r is not trivial and not injective. If (t) holds for all finite subsets .(/‘. then 7 is called a Irrtticr /2o111ot?1orpJli.o}?l (or I-i~~~~onlorpllisnz ). An /-homomorphism from G to the lattice /(G) of a group C? is called a projectiuit~~ if it is a bijection. Of course, a projectivity is always complete. A projectivity a: G --f G is said to be ilz~k~.~-prc.vercitl~ if. for K < H < G with 1 H : K1 finite." @default.
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- W1966109303 date "1991-04-01" @default.
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- W1966109303 title "Lattice homomorphisms of non-periodic groups" @default.
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- W1966109303 doi "https://doi.org/10.1016/0021-8693(91)90191-a" @default.
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