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Minimal Weak Truth Table Degrees and Computably Enumerable Turing Degrees

Turing degrees and obtain three main results. First, there are sets with minimal weak truth table degree which bound noncomputable computably;

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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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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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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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Recursively Enumerable Sets and Degrees

definitions, results and proofs are always clearly motivated and explained before the formal presentation; the proofs are described with remarkable;

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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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Recursion Theory

theme is the study of the structures of degrees arising from two key notions of reducibility, the Turing degrees and the hyperdegrees, using;

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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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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

programs. Advanced chapters cover the Ackerman function, Tarski's theorem on the non-representability of truth, Goedel's incompleteness and;

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Fuzzy Logic and Mathematics

truth values between true and false are allowed, which are interpreted as degrees of truth. This opens a new way of thinking-thinking in terms;

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Six Degrees

Inconvenient Truth or Ross Gelbspan's Boiling Point will turn to next. Written by the acclaimed author of High Tide, this highly relevant and;

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360 Degrees of Success: Money, Relationships, Energy, Time

360 Degrees of Success gives you the tools and the formulas to create your 360 degrees of personal, professional and business success. You;

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Degrees of Knowledge

Maritain argues that there are different 'kinds' and 'orders' of knowledge and, within them, different 'degrees' determined by the nature;

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Degree Spectra of Relations on a Cone

)$ computable in a large degree d. He introduces the partial order of degree spectra on a cone and begin the study of these objects. Using a result;

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Gravitational Theories Beyond General Relativity

gravitation and high energy physics still remain open. The purpose of this thesis is to explore quantum gravity and its phenomenological consequences;

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The Book of Matriculations and Degrees

of Cambridge from 1901 to 1912. Tables of abbreviations of proper names and of the letters used to designate the various degrees conferred are included;

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Women Medical Doctors in the United States Before the Civil War

from schools of medicine in the United States before the Civil War. The volume includes an introductory essay examining the social and;

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Ninety Degrees North

The author of Barrow's Boys and Killing Degrees details the incredible journey to the North Pole by a group of intrepid explorers who;

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