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- W1566941736 abstract "Let ε stand for the set of nonnegative integers ( numbers ), V for the class of all subcollections of ε ( sets ), Λ for the set of isols, and for the set of mappings from a subset of ε into ε ( functions ). I f is a function we write δf and ρf for its domain and range respectively. The relation of inclusion is denoted by ⊂ and that of proper inclusion by ⊊. The sets α and β are recursively equivalent [written: α ≃ β ], if δf = α and ρf = β for some function f with a one-to-one partial recursive extension f . We denote the recursive equivalence type of α , { σ ∈ V ∣ ≃ α }, by Req( α ). Also R stands for Req( ε ), while Λ R denotes the collection of all regressive isols. The reader is assumed to be familiar with the contents of [1] and [6]." @default.
- W1566941736 created "2016-06-24" @default.
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- W1566941736 date "1971-03-01" @default.
- W1566941736 modified "2023-10-08" @default.
- W1566941736 title "ω-homomorphisms and ω-groups" @default.
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- W1566941736 doi "https://doi.org/10.2307/2271515" @default.
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