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, functions and relations, partially ordered sets, induction, enumerability, and diagonalization) and illustrates the usefulness of mathematical ideas;
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Computing is an exact science and the systematic study of any aspect necessarily involves the use of mathematical models. Moreover, the;
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in theoretical computer science and its mathematical foundations are addressed, from algorithms and data structures, to complexity, automata, semantics;
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more complex topics in discrete mathematics. Some of these topics include: Mathematical and structural induction Set theory;
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This volume constitutes the refereed proceedings of the 36th International Symposium on Mathematical Foundations of Computer Science, MFCS;
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(constructive) mathematics. It is based on a philosophical, historical and mathematical analysis of the relation between the concepts of 'natural number;
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(constructive) mathematics. It is based on a philosophical, historical and mathematical analysis of the relation between the concepts of 'natural number;
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This two volume set LNCS 9234 and 9235 constitutes the refereed conference proceedings of the 40th International Symposium on Mathematical;
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reliability and dependability, algebra, sequences and series, and mathematical induction. Topics and features: includes numerous pedagogical;
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to computer science students' education. In this text, students will learn the concept and programming applications of recursive thinking;
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mathematical structures like groups, Boolean algebras and elementary calculus including mathematical induction will discover a wealth of useful;
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mathematical structures like groups, Boolean algebras and elementary calculus including mathematical induction will discover a wealth of useful;
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-founded sets, and induction and recursion on well-founded relations. The publication examines constructible sets, forcing, and iterated forcing;
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The LNCS journal Transactions on Rough Sets is devoted to the entire spectrum of rough sets related issues, from logical and mathematical;
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Handbook of Mathematical Induction: Theory and Applications shows how to find and write proofs via mathematical induction. This;
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Handbook of Mathematical Induction: Theory and Applications shows how to find and write proofs via mathematical induction. This;
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Induction is a pervasive tool in computer science and mathematics for defining objects and reasoning on them. Coinduction is the dual;
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domain analysis. After a brief introduction to the elementary mathematical structures, such as sets, propositional logic, relations, and;
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of excessive formalism, that a given algorithm does what it is supposed to do. The two key ideas of the proof of correctness, induction and invariance;
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the mathematical objects built with them, such as relations and functions, as well as recursion and induction; introduces core topics;
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This volume is devoted to the main areas of mathematical logic and applications to computer science. There are articles on weakly o-minimal;
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Intended for sophomore-level introductory courses in both mathematics and computer science, this text focuses on the central topics;
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Mathematical Foundation For Computer Science , a textbook covers mathematical logic, Normal Forms, Graphs, Trees and Relations. The;
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introduction to the foundations of logic, mathematics, and computers science, developing the theory that demonstrates construction of all mathematics;
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This book constitutes the proceedings of the 16th International Conference on Relational and Algebraic Methods in Computer Science, RAMiCS;
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computer science. The contributions in this book, by leaders in the field, provide a picture of current ideas and methods in the ongoing;
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