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Mathematics, Science, and Postclassical Theory

Mathematics, Science, and Postclassical Theory is a unique collection of essays dealing with the intersections between science and;

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Applied Mathematics

parts- applied analysis, approximation theory and applied probability. These categorizations are made complex due to the changes in mathematics;

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Discrete Mathematics and Graph Theory

This textbook can serve as a comprehensive manual of discrete mathematics and graph theory for non-Computer Science majors; as a reference;

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Mathematical Logic and Theoretical Computer Science

Mathematical Logic and Theoretical Computer Science covers various topics ranging from recursion theory to Zariski topoi. Leading;

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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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Possible Worlds Theory and Contemporary Narratology

contributions to narratology. Possible Worlds Theory and Contemporary Narratology updates the field of possible worlds theory and postclassical;

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Discrete Mathematics and Applications

, optimization, and game theory. Graduate students and researchers in optimization, mathematics, computer science, economics, and physics will find the;

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The Finite and Discrete Mathematics

An essential subject for students in mathematics, computer science, and engineering. Covers logic, set theory, vectors, graph theory;

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Beyond Classical Narration

narrative theory, two of the most important manifestations of postclassical narratology.;

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Digital And The Real World, The: Computational Foundations Of Mathematics, Science, Technology, And Philosophy

knowledge by constructive proofs, proof mining and program extraction. We start with the basics of computability theory, proof theory, and;

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Logic, Mathematics, and Computer Science

logic, proofs, sets, and number theory. It also serves as an excellent independent study reference and resource for instructors. Adapted from;

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Mathematics and Computation

An introduction to computational complexity theory, its connections and interactions with mathematics, and its central role in the natural;

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Discrete Mathematics and Applications

. Part two focuses on computations, combinatorics, graph theory, trees, and algorithms. Emphasizes proofs, which will appeal to a;

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Discrete Mathematics and Applications

. Part two focuses on computations, combinatorics, graph theory, trees, and algorithms. Emphasizes proofs, which will appeal to a subset of this;

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Mathematical Logic and Theoretical Computer Science

This book includes articles on denotational semanitcs, recursion theoretic aspects of computer science, model theory and algebra, automath;

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Essential Topics in Applied Mathematics

theory and applied probability. This book contains some path-breaking studies in the field of applied mathematics. It traces the progress of this;

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Finite Automata

recent applications in mathematics, particularly group theory and symbolic dynamics. The subject itself lies on the boundaries of mathematics and;

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Finite Automata

recent applications in mathematics, particularly group theory and symbolic dynamics. The subject itself lies on the boundaries of mathematics and;

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Combinatorics On Words

theory and probability. It has grown into an independent theory finding substantial applications in computer science automata theory and;

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Mathematics

of abstraction and logic. These studies are approached from the disciplines of arithmetic, algebra, geometry and analysis. Logic, set theory, uncertainty;

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Mathematics

in contemporary research in computer science, engineering, and other fields. The areas are: measure theory, high-dimensional geometry, Fourier analysis;

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Applied Mathematics in Tunisia

conference included spectral theory, operator theory, optimization, numerical analysis, ordinary and partial differential equations, dynamical;

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Principles of Applied Mathematics

reflect developments of the last twenty years, it shows how two areas of classical applied mathematics?spectral theory of operators and asymptotic;

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Mathematics Of Harmony

), theoretical physics (new hyperbolic models of Nature) and computer science (algorithmic measurement theory, number systems with irrational radices;

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Postclassical Narratology

the various ways in which new approaches overlap and interrelate to form new ways of understanding narrative texts. Postclassical;

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Cognitive Science and Mathematics Education

fundamental ideas in cognitive science, plus an overview of cognitive theory and its direct implications for mathematics education. A practical, no;

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Category Theory in Physics, Mathematics, and Philosophy

: mathematics, physics, and philosophy. Category theory is a new formal ontology that shifts the main focus from objects to processes. The book;

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