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Ways of Proof Theory

of the world who have been acting as teachers, students and collaborators of Wolfram Pohlers and who have been shaping the field of proof theory;

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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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Natural Deduction

, extended its analytic proofs to systems of natural deduction. Prawitz's theories form the basis of intuitionistic type theory, and his inversion;

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Handbook of Proof Theory

This volume contains articles covering a broad spectrum of proof theory, with an emphasis on its mathematical aspects. The articles should;

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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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Structural Proof Theory

Structural proof theory is a branch of logic that studies the general structure and properties of logical and mathematical proofs. This;

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Ordinal Analysis with an Introduction to Proof Theory

This book provides readers with a guide to both ordinal analysis, and to proof theory. It mainly focuses on ordinal analysis, a research;

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Ordinal Analysis with an Introduction to Proof Theory

This book provides readers with a guide to both ordinal analysis, and to proof theory. It mainly focuses on ordinal analysis, a research;

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Advances in Proof Theoretic Semantics

Heyting's and Gentzen's approaches to meaning, knowability paradoxes, proof-theoretic foundations of set theory, Dummett's justification of logical;

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Structural Proof Theory

Structural proof theory is a branch of logic that studies the general structure and properties of logical and mathematical proofs. This;

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Logical Foundations Of Proof Complexity

classes are both a two-sorted predicate calculus theory, with induction restricted to concepts in the class, and a propositional proof system. The;

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Logical Foundations of Proof Complexity

classes are both a two-sorted predicate calculus theory, with induction restricted to concepts in the class, and a propositional proof system. The;

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Proof Theory

Focusing on Gentzen-type proof theory, this volume presents a detailed overview of creative works by author Gaisi Takeuti and other;

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A Transition to Proof

cover logic and set theory Includes chapters on cardinality and introductory topology;

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A Transition to Proof

cover logic and set theory Includes chapters on cardinality and introductory topology;

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Dag Prawitz on Proofs and Meaning

contributions to structural proof theory, or general proof theory, as he calls it, and inference-based meaning theories have been extremely influential;

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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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Hilbert's Programs and Beyond

mathematical logic and proof theory. They then analyze techniques and results of classical proof theory as well as their dramatic expansion in modern;

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Notes on the Brown-Douglas-Fillmore Theorem

Suitable for both postgraduate students and researchers in the field of operator theory, this book is an excellent resource providing the;

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Multivalent Functions

in several other ways, with theorems of Baernstein and Pommerenke on univalent functions of restricted growth, and an account of the theory of mean p;

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Multivalent Functions

in several other ways, with theorems of Baernstein and Pommerenke on univalent functions of restricted growth, and an account of the theory of mean p;

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Modular Forms And Galois Cohomology

This book provides a comprehensive account of a key (and perhaps the most important) theory upon which the Taylor-Wiles proof of Fermat's;

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Cambridge Studies in Advanced Mathematics

This book provides a comprehensive account of a key (and perhaps the most important) theory upon which the Taylor-Wiles proof of Fermat's;

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Proof and the Art of Mathematics

theory, combinatorics, graph theory, the theory of games, geometry, infinity, order theory, and real analysis. The goal is to show students and;

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Foundations of Differentiable Manifolds and Lie Groups

theory and Lie Groups. Coverage includes differentiable manifolds, tensors and differentiable forms, Lie groups and homogenous spaces, and;

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Proof Analysis

This book continues from where the authors' previous book, Structural Proof Theory, ended. It presents an extension of the methods;

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