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Constructibility and Mathematical Existence

assertions but only assertions of the constructibility of certain sorts of things. It explores the philosophical implications of such an approach;

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Constructibility

book provides complete coverage of the theory itself, rather than the many and diverse applications of constructibility theory, although;

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Introduction to the Galois Correspondence

ancient Greeks were concerned with constructibility problems. For example, they tried to determine if it was possible, using straightedge and;

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Werke

of his time. The final chapter, on the criterion for the constructibility of a regular polygon, solved a problem that had been open since;

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Set Theory and the Continuum Problem

six chapters of Part Two address Mostowski-Shepherdson mappings, reflection principles, constructible sets and constructibility, and the;

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London Mathematical Society Lecture Note Series

-two conjecture in model theory, assuming Goedel's axiom of constructibility. The papers by Prikry and Shelah complete the volume by giving the;

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A Structural Account of Mathematics

even true. Chihara builds upon his previous work, in which he presented a new system of mathematics, the constructibility theory, which did;

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Intersection Homology & Perverse Sheaves

to the fore: a brief discussion of constructibility opens onto an in-depth exploration of perverse sheaves. Highlights from the following;

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Intersection Homology & Perverse Sheaves

to the fore: a brief discussion of constructibility opens onto an in-depth exploration of perverse sheaves. Highlights from the following;

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Set Theory

basic methods for the independence proofs are the notion of constructibility, introduced by Godel, and the method of forcing, introduced by;

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Modern Prestressed Concrete: Design Principles and Construction Methods

chapter, which is devoted to construction considerations, has important new material on constructibility and tolerances as related to prestressed;

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Elements of Abstract Algebra

discussion of the constructibility of regular polygons. Chapter IV (Galois Theory) gives a thorough treatment of this classical topic, including a;

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A Readable Introduction to Real Mathematics

algorithm * rational and irrational numbers * complex numbers * cardinality * Euclidean plane geometry * constructibility (including a proof that an;

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