![Constructive Mathematics [electronic resource] : Proceedings of the New Mexico State University Conference Held at Las Cruces, New Mexico, August 11–15, 1980 /](/search/themes/bootstrap3/images/libros.png)
Constructive Mathematics [electronic resource] : Proceedings of the New Mexico State University Conference Held at Las Cruces, New Mexico, August 11–15, 1980 /
Seidenberg's condition P -- Field extensions -- Dedekind domains -- Effective mathematics — the computer algebra viewpoint -- On some open problems in constructive probability theory -- Consistency and independence results in intuitionistic set theory -- Errata -- Computability of ordinal recursion of type level two -- A constructive approach to classical mathematics -- Remarks on the notion of standard non-isomorphic natural number series -- Reflections on Bishop's philosophy of mathematics -- Formalizing constructive mathematics: Why and how? -- Independence of premisses and the free topos -- An intuitionistic infinitesimal calculus -- Liberal constructive set theory -- Locating metric complements in ?n -- A disjunctive decomposition theorem for classical theories -- Towards a constructive foundation for quantum mechanics -- About infinity, finiteness and finitization (in connection with the foundations of mathematics) -- A class of theorems with valid constructive counterparts -- Rational constructive analysis.
| Main Authors: | , |
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| Format: | Texto biblioteca |
| Language: | eng |
| Published: |
Berlin, Heidelberg : Springer Berlin Heidelberg : Imprint: Springer,
1981
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| Subjects: | Mathematics., Mathematical logic., Mathematical Logic and Foundations., |
| Online Access: | http://dx.doi.org/10.1007/BFb0090721 |
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| Summary: | Seidenberg's condition P -- Field extensions -- Dedekind domains -- Effective mathematics — the computer algebra viewpoint -- On some open problems in constructive probability theory -- Consistency and independence results in intuitionistic set theory -- Errata -- Computability of ordinal recursion of type level two -- A constructive approach to classical mathematics -- Remarks on the notion of standard non-isomorphic natural number series -- Reflections on Bishop's philosophy of mathematics -- Formalizing constructive mathematics: Why and how? -- Independence of premisses and the free topos -- An intuitionistic infinitesimal calculus -- Liberal constructive set theory -- Locating metric complements in ?n -- A disjunctive decomposition theorem for classical theories -- Towards a constructive foundation for quantum mechanics -- About infinity, finiteness and finitization (in connection with the foundations of mathematics) -- A class of theorems with valid constructive counterparts -- Rational constructive analysis. |
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