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Proof Theory and Algebra in Logic

undergraduate or graduate level courses.The book is divided into two parts: Proof Theory in Part I and Algebra in Logic in Part II. Part I presents;

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Mathematical Logic and Model Theory

Mathematical Logic and Model Theory: A Brief Introduction offers a streamlined yet easy-to-read introduction to mathematical logic and;

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Introduction to Discrete Mathematics via Logic and Proof

Combinatorics Functions, relations, and ordered sets Boolean algebra and Boolean functions Graph theory Introduction to Discrete;

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Logic Colloquium 2005

papers on different aspects of connections between model theory and algebra; a survey of major advances in combinatorial set theory; a tutorial;

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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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Foundations of Software Science and Computation Structures

sections named: coherence spaces and higher-order computation; algebra and coalgebra; games and automata; automata, logic and formal languages;

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Logic Colloquium '01

present accessible expositions of research in two active areas of logic, geometric model theory and descriptive set theory of group actions. The;

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Elementary Linear Algebra with Applications

For introductory sophomore-level courses in Linear Algebra or Matrix Theory. This text presents the basic ideas of linear algebra in a;

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Elementary Linear Algebra with Applications

For introductory sophomore-level courses in Linear Algebra or Matrix Theory. This text presents the basic ideas of linear algebra in a;

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Advances in Modal Logic Volume 11

science and mathematics using techniques from relational structures, universal algebra, topology, and proof theory. These proceedings record the;

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Introduction to Boolean Algebras

, was carried out by Edward Huntington in 1904. Only with the work of Marshall Stone and Alfred Tarski in the 1930s, however, did Boolean algebra free;

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Joachim Lambek

distinguished algebraist (notably in ring theory). In the 1960s, he began to work in category theory, categorical algebra, logic, proof theory, and;

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Proof-Theoretical Coherence

This book in categorial proof theory formulates in terms of category theory a generalization close to linear algebra of the notions;

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Well-Quasi Orders in Computation, Logic, Language and Reasoning

This book bridges the gaps between logic, mathematics and computer science by delving into the theory of well-quasi orders, also known as;

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Well-Quasi Orders in Computation, Logic, Language and Reasoning

This book bridges the gaps between logic, mathematics and computer science by delving into the theory of well-quasi orders, also known as;

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Symbolic Logic

both the semantics and proof theory of the standard sentential (propositional) logic and predicate (first-order) logic. Other topics covered;

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Proof Theory

The lecture courses in this work are derived from the SERC 'Logic for IT' Summer School and Conference on Proof Theory held at Leeds;

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Ordinal Analysis with an Introduction to Proof Theory

and basic materials in proof theory of first-order or omega logic, presenting some new results and new proofs of known ones.Primarily intended;

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Ordinal Analysis with an Introduction to Proof Theory

and basic materials in proof theory of first-order or omega logic, presenting some new results and new proofs of known ones.Primarily intended;

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Fundamentals Of Mathematics

and set theory as well as the fundamental definitions of algebra to prepare readers for further study in the field of mathematics. The author;

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Advanced Topics In Bisimulation And Coinduction

concurrency, modal logic and automata theory. Typically, coinductive proofs demonstrate the equivalence of two objects by constructing a suitable;

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Proof Theory

proof. The second part, which considers second order and finite order systems, covers simple type theory and infinitary logic. The final;

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Advance Discrete Structure

This book covers sets, relations, functions, propositional logic, techniques of proof, lattice, algebraic structures, boolean algebra;

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An Introduction to Proof Theory

An Introduction to Proof Theory provides an accessible introduction to the theory of proofs, with details of proofs worked out and examples;

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An Introduction to Proof Theory

An Introduction to Proof Theory provides an accessible introduction to the theory of proofs, with details of proofs worked out and examples;

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Proof Theory

The lecture courses in this work are derived from the SERC 'Logic for IT' Summer School and Conference on Proof Theory held at Leeds;

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