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Titlebook: Constructivity in Computer Science; Summer Symposium, Sa J. Paul Myers,Michael J. O‘Donnell Conference proceedings 1992 Springer-Verlag Ber

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https://doi.org/10.1007/978-3-642-56569-4stemming from ideas of Heyting, Kleene, and Curry have been developed for extracting computations from constructive specifications. These include Realizability, and Theories based on the Curry-Howard isomorphism. Realizability — in its various typed and type-free formulations — brings out the algori
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Activity and Kinematics of M and L Dwarfsructive Type Theory, it is furthermore possible to define a semantics of the types in the type theory itself, and that this procedure results in new reasoning principles for type theory. Paradoxes are avoided by stratifying the definition in layers.
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Formation of the Optical Spectra of L Dwarfs as a translation of programs from an almost-functional language (with .) back to its functional core, and as a translation of a constructive logic for a functional language to a classical logic for an almost-functional language. We investigate the computational properties of the translation and of
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Die Elemente des Diagnosemodellsnamely references and assignments. The language shares with typed lambda calculus important properties such as the Church-Rosser property and strong normalization. In this paper, we describe the logical symmetries that underlie ILC by exhibiting a constructive logic for which ILC forms the language
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Die Elemente des Diagnosemodellsstructive use of compactness in combinatorics, often in the form of the use of König‘s lemma (which says that a finitely branching tree that is infinite has an infinite branch.) The method consists roughly of working with the corresponding point-free version of the topological argument, which can be
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