Initial segments of effectively finite orders (Q1274078)

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scientific article; zbMATH DE number 1238039
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Initial segments of effectively finite orders
scientific article; zbMATH DE number 1238039

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    Initial segments of effectively finite orders (English)
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    6 July 1999
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    The author constructs partial recursive functions \(f\) and \(g\) and a hypersimple set \(A\) such that \(f(A)\subseteq A\), \(g(A)\subseteq A\), and every natural number can be obtained from 0 by repeated applications of \(f\) and/or \(g\). The construction is a priority argument in classical style, using markers.
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    hypersimple set
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    hyperimmune set
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    partial recursive functions
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    priority argument
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