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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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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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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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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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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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The Recursive Book Of Recursion

Recursion, and recursive algorithms, have a reputation for being intimidating. But there's nothing magical about recursion. Its fearsome;

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Recursion via Pascal

This book is devoted to recursion in programming, the technique by which the solution to a problem is expressed partly in terms of the;

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Language and Recursion

of human speech that makes it truly human. But linguists continue to argue about what recursion actually is, leading to the central dilemma;

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Higher Recursion Theory

in the Perspectives in Logic series, is an almost self-contained introduction to higher recursion theory, in which the reader is only assumed to;

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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 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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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

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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Bio/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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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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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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Introduction to Recursive Programming

Recursion is one of the most fundamental concepts in computer science and a key programming technique that allows computations to be;

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Introduction to Recursive Programming

Recursion is one of the most fundamental concepts in computer science and a key programming technique that allows computations to be;

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Thinking Recursively with Java

to the difficult concept of recursion. This title uses a broad range of examples to illustrate the principles used in recursion and how to;

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Ordinal Definability And Recursion Theory

Recursion Theory is the third in a series of four books collecting the seminal papers from the original volumes together with extensive unpublished;

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The Foundations of Mathematics

beginning graduate-level course. There are three main chapters: Set Theory, Model Theory, and Recursion Theory. The Set Theory chapter describes the;

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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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Thinking Recursively

Recursively: A small text to solve large problems. Concentrating on the practical value of recursion. this text, the first of its kind, is essential;

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