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Higher Recursion Theory

know the basics of classical recursion theory. The book is divided into four parts: hyperarithmetic sets, metarecursion, -recursion, and E;

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Classical Recursion Theory, Volume II

Volume II of Classical Recursion Theory describes the universe from a local (bottom-upor synthetical) point of view, and covers the;

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Recursion Theory and Computational Complexity

S. Homer: Admissible recursion theory.- B.E. Jacobs: Computational complexity and recursion theory.- D. Normann: A survey of set recursion;

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Recursion Theory: Lecture Notes in Logic 1

recursion theory. The fundamental concept of recursion makes the idea of computability accessible to a mathematical analysis, thus forming one;

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Complexity, Logic, and Recursion Theory

Integrates two classical approaches to computability. Offers detailed coverage of recent research at the interface of logic, computability;

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Complexity, Logic, and Recursion Theory

Integrates two classical approaches to computability. Offers detailed coverage of recent research at the interface of logic, computability;

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Computational Prospects Of Infinity - Part Ii

Institute for Mathematical Sciences from 18 June to 15 August 2005. It consists of contributions from many of the leading experts in recursion;

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Recursion Theory

in the Lecture Notes in Logic series, Shoenfield gives a clear and focused introduction to recursion theory. The fundamental concept of recursion;

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E-recursion, Forcing And C*-algebras

for Infinity Logic Summer School. The major topics cover set-theoretic forcing, higher recursion theory, and applications of set theory to C;

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E-recursion, Forcing And C*-algebras

for Infinity Logic Summer School. The major topics cover set-theoretic forcing, higher recursion theory, and applications of set theory to C;

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General Recursion Theory

various parts of general recursion theory. The main core of the book gives an account of the general theory of computations. The author then moves;

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Computable, Constructive And Behavioural Economic Dynamics

behavior, some contributions emphasize also the importance of classical recursion theory and constructive mathematics for dynamical systems;

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Abstract Recursion and Intrinsic Complexity

. Part I provides an accessible introduction to abstract recursion theory and its connection with computability and complexity. This part;

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Recursion Theory

This monograph presents recursion theory from a generalized point of view centered on the computational aspects of definability. A major;

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Recursion Theory

of material considered for publication includes: research monographs, lectures on a new field or presentations of a new perspective on a classical;

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New Engineering Mathematics Volume - II

New Engineering Mathematics Volume II covers a few core topics in classical mathematics i.e. multiple integrals, vector calculus, analytic;

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Admissible Sets and Structures

source of interaction between model theory, recursion theory and set theory, and plays an important role in definability theory. In this volume;

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Computability

Intends to lay a common basis for the different branches of recursion theory. Leads from the very basic theory to modern concepts;

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Perspectives in Logic

science. Part I covers basic proof theory, computability and Goedel's theorems. Part II studies and classifies provable recursion in classical;

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Topological Recursion and its Influence in Analysis, Geometry, and Topology

around 2004 in random matrix theory and also in Mirzakhani's work on the volume of moduli spaces of hyperbolic surfaces. Topological recursion;

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Recursion across Domains

Recursion and self-embedding are at the heart of our ability to formulate our thoughts, articulate our imagination and share with other;

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Computational Prospects Of Infinity - Part I

of the leading experts in recursion theory (computability theory) and set theory. The survey paper of Rod Downey provides a comprehensive;

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Lectures in Logic and Set Theory

II, on formal (ZFC) set theory, incorporates a self-contained 'chapter 0' on proof techniques so that it is based on formal logic, in the;

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Cambridge Studies in Advanced Mathematics Lectures in Logic and Set Theory

II, on formal (ZFC) set theory, incorporates a self-contained 'chapter 0' on proof techniques so that it is based on formal logic, in the;

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Recursion

This volume focuses on recursion and reveals a host of new theoretical arguments, philosophical perspectives, formal representations and;

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Recursion: Complexity in Cognition

This volume focuses on recursion and reveals a host of new theoretical arguments, philosophical perspectives, formal representations and;

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Recursion-Theoretic Hierarchies

research: descriptive set theory and recursion theory. Both are concerned with notions of definability and with the classification of mathematical;

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