Set theory.
Overview
Works: | 108 works in 27 publications in 27 languages |
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Titles
Proofs and fundamentals : = a first course in abstract mathematics /
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Learning to reason : = an introduction to logic, sets and relations /
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Mathematical problems and proofs = combinatorics, number theory, and geometry /
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Nonstandard models of arithmetic and set theory : = AMS Special Session Nonstandard Models of Arithmetic and Set Theory, January 15-16, 2003, Baltimore, Maryland /
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Mathematical Tools for Data Mining = Set Theory, Partial Orders, Combinatorics /
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A geometry of approximation = rough set theory: logic, algebra and topology of Conceptual Patterns /
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Foundations of logic and mathematics : = applications to computer science and cryptography /
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Collected works. = gesammelte Werke.. Volume I,; Band I,. Set theory, miscellanea; Mengenlehre, varia /
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Mathematical problems and proofs = combinatorics, number theory, and geometry /
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Fuzzy multi-criteria decision making = theory and applications with recent developments /
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Naming infinity : = a true story of religious mysticism and mathematical creativity /
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Mathematical tools for data mining = set theory, partial orders, combinatorics /
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Well-quasi orders in computation, logic, language and reasoning = a unifying concept of proof theory, automata theory, formal languages and descriptive set theory /
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Functional interpretations : = From the Dialectica Interpretation to Functional Interpretations of Analysis and Set Theory / /
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Foundations of finitely supported structures = a set theoretical viewpoint /
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Contributions to the founding of the theory of transfinite numbers /
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Elementary concepts of modern mathematics : = part II of introduction to mathematical logic.
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Mathematical problems and proofs : = combinatorics, number theory, and geometry /
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Infinity and the mind : = the science and philosophy of the infinite /
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Stability of stationary sets in control systems with discontinuous nonlinearities /
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Analytic quotients : = theory of liftings for quotients over analytic ideals on the integers /
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Godel's theorems and Zermelo's axioms = a firm foundation of mathematics /
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