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Titlebook: Computability and Models; Perspectives East an S. Barry Cooper,Sergey S. Goncharov Book 2003 Kluwer Academic / Plenum Publishers, New York

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Scott S. Lenobel,Jason E. Payne,Joseph S. Yueteness of the theory of the class of all Rogers semilattices of any fixed level. Finally, no Rogers semilattice of any infinite family at arithmetical level . ≥ 2 is weakly distributive, whereas Rogers semilattices of finite families are always distributive.
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Stress Management: Individual Strategies,ata types. Along with the general theory of positive structures we consider also positive structures of special kind (the most interesting results are obtained for positive boolean algebras) and some appliations of positive structures to logic and computability theory.
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Scott S. Lenobel,Jason E. Payne,Joseph S. Yuwith this characterization we introduce the notion of a perfect topological structure. In particular, these structures are effectively categorical, i.e. they characterize their own computability theory. Important examples of perfect structures are provided by metric spaces and additional attention is paid to their effective subsets.
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