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The Foundations of Mathematics in the Theory of Sets

This 2001 book presents a unified approach to the foundations of mathematics in the theory of sets, covering both conventional and finitary;

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The Foundations of Mathematics in the Theory of Sets

This 2001 book presents a unified approach to the foundations of mathematics in the theory of sets, covering both conventional and finitary;

Vergelijkbare producten zoals The Foundations of Mathematics in the Theory of Sets

A Modern Introduction to Fuzzy Mathematics

graph theory, and fuzzy topologies. The authors take the reader through the development of the field of fuzzy mathematics, starting with the;

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Set Theory An Introduction To Independence Proofs

Studies in Logic and the Foundations of Mathematics, Volume 102: Set Theory: An Introduction to Independence Proofs offers an introduction;

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Mathematics of Fuzzy Sets

Mathematics of Fuzzy Sets: Logic, Topology and Measure Theory is a major attempt to provide much-needed coherence for the mathematics;

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Mathematics of Fuzzy Sets

Mathematics of Fuzzy Sets: Logic, Topology and Measure Theory is a major attempt to provide much-needed coherence for the mathematics;

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Discrete Mathematics

(the mathematics of counting); probability (the mathematics of chance) and graph theory (the mathematics of connections in networks). Worked;

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Reflections on the Foundations of Mathematics

This edited work presents contemporary mathematical practice in the foundational mathematical theories, in particular set theory and the;

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Reflections on the Foundations of Mathematics

This edited work presents contemporary mathematical practice in the foundational mathematical theories, in particular set theory and the;

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Mathematical Foundations of Infinite-Dimensional Statistical Models

In nonparametric and high-dimensional statistical models, the classical Gauss-Fisher-Le Cam theory of the optimality of maximum likelihood;

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Mathematical Foundations of Computer Science: Sets, Relations, and Induction

languages, formal languages, theory of computation, and program verification. The material is treated in a straightforward, systematic, and rigorous;

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Theory Of Named Sets

Set theory has become one of the most respected fields in mathematics due to the situation in which sets are used to build all mathematical;

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Practical Foundations of Mathematics

type theory and the machine representation of mathematics. Each idea is illustrated by wide-ranging examples, and followed critically along its;

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Logic, Mathematics, and Computer Science

introduction to the foundations of logic, mathematics, and computers science, developing the theory that demonstrates construction of all mathematics;

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Cambridge Computer Science Texts

of computer science and extends into the areas of language theory, abstract machine theory and computer geometry. Computer Mathematics will be;

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Foundations and Fundamental Concepts of Mathematics

This third edition of a popular, well-received text offers undergraduates an opportunity to obtain an overview of the historical roots and;

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Constructivism in Mathematics, Vol 2

separable metric spaces, and located sets. The text then examines proof theory of intuitionistic logic, theory of types and constructive set theory;

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Numbers, Sets and Axioms

their limitations are pointed out. Formal set theory has its place in the book but Dr Hamilton recognises that this is a part of mathematics and;

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Continuous Lattices and Domains

numerous aspects of topology. The theory so developed not only has applications to computer science but also within mathematics to such areas as;

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The Elements of Cantor Sets: With Applications

readers for further study and building a deeper understanding of analysis, topology, set theory, number theory, and algebra. The Elements;

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The Foundations of Mathematics

beginning graduate-level course. There are three main chapters: Set Theory, Model Theory, and Recursion Theory. The Set Theory chapter describes the;

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Theory of Functions of a Real Variable

theory of functions of a real variable. Intended for advanced undergraduates and graduate students of mathematics, the treatment offers a clear;

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Axiomatic Set Theory

most impressive answers has been the axiomatic development of set theory. The question raised is: "Exactly what assumptions, beyond those;

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Notes on Set Theory

The axiomatic theory of sets is a vibrant part of pure mathematics, with its own basic notions, fundamental results, and deep open problems;

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Introduction to the Foundations of Mathematics

method, set theory, infinite sets, the linear continuum and the real number system, and groups. Additional topics include the Frege-Russell;

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Foundations of the Theory of Probability

of the Theory of Probability" by Andrey Nikolaevich Kolmogorov is historically important in the history of mathematics. It is the foundation;

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The Principles of Mathematics Revisited

This book, written by one of philosophy's pre-eminent logicians, argues that many of the basic assumptions common to logic, philosophy;

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