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A Hierarchy of Turing Degrees A Transfinite Hierarchy of Lowness Notions in the Computably Enumerable Degrees, Unifying Classes, and Natural

Hierarchy of Turing Degrees, Rod Downey and Noam Greenberg introduce a new hierarchy that allows them to classify the combinatorics of constructions;

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Minimal Weak Truth Table Degrees and Computably Enumerable Turing Degrees

Two of the central concepts for the study of degree structures in computability theory are computably enumerable degrees and minimal;

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Hierarchy of Turing Degrees

Hierarchy of Turing Degrees, Rod Downey and Noam Greenberg introduce a new hierarchy that allows them to classify the combinatorics of constructions;

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The Foundations of Computability Theory

classical computability theory, with chapters on the quest for formalization, the Turing Machine, and early successes such as defining incomputable;

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The Foundations of Computability Theory

classical computability theory, with chapters on the quest for formalization, the Turing Machine, and early successes such as defining incomputable;

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Turing Computability

, from the definition of Turing machines up to finite injury priority arguments. Key topics include relative computability, and computably;

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Computability and Complexity

research, or expository and survey results in Turing degrees, computably enumerable sets, computable algebra, computable model theory, algorithmic;

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Degrees of Mixture, Degrees of Freedom

Race mixture, or mestizaje, has played a critical role in the history, culture, and politics of Latin America. In Degrees of Mixture;

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Computability Theory

Computability theory originated with the seminal work of Goedel, Church, Turing, Kleene and Post in the 1930s. This theory includes a wide;

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Computability

computations and various classes of computable functionals, the Arithmetical hierarchy, Turing reducibility and Turing degrees and the priority method;

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Recursion Theory

well as some recent results on the structure theory of Turing and hyperdegrees. It also features a chapter on the applications of these;

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Recursively Enumerable Sets and Degrees

clarity and conciseness. The book is highly recommended to everyone interested in logic. It also provides a useful background to computer;

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Classical Recursion Theory, Volume II

Complexity Theory and of Inductive Inference, it contributes a uniform picture of the most basic complexityclasses, ranging from small time and;

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Forcing, Iterated Ultrapowers, And Turing Degrees

model theory and Turing degrees, offering a wide overview of ideas and techniques introduced in contemporary research in the field;

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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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Notes on Set Theory

gives a solid introduction to pure set theory through transfinite recursion and the construction of the cumulative hierarchy of sets, and also;

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Evolutionary Theory

approach to evolution provides a unifying perspective on the natural world and offers an operational framework for scientists seeking to understand;

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Automata and Languages

can generate a correspondence between a hierarchy of machines and a corresponding hierarchy of grammars and languages. Professor Howie;

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Philosophy and Logic of Predication

contributions discuss the approaches proposed by Aristotle and Frege, as well as the division of classes into a hierarchy of orders. They reanalyze the;

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The Philosophy of Set Theory

, enabled him to derive theorems that established a mathematical reality for a hierarchy of infinities. Cantor's innovation was opposed, and ignored;

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Israel's Death Hierarchy

mobilized from privileged classes, more than civilians and other soldiers. However, with the mounting of casualty sensitivity, the state gradually;

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Epistemic Explanations

Epistemic Explanations develops an improved virtue epistemology and uses it to explain several epistemic phenomena. Part I lays out a telic;

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Reinventing Hierarchy and Bureaucracy

of hierarchy (vertical organisation of tasks) and bureaucracy (rule-bound execution of tasks). The result is a colourful kaleidoscope of thought;

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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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Measuring Power of Algorithms, Programs & Automata

of relations between these classes. In such a way, the constructive approach gave birth to the theory of Turing machines, theory of partial recursive;

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The Composite Nambu-Goldstone Higgs

is currently being probed directly by the LHC experimental program. Among the possible solutions to the Hierarchy Problem, the scenario of a composite;

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