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Algebraic Computability and Enumeration Models - Recursion Theory and Descriptive Complexity (Paperback)
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Algebraic Computability and Enumeration Models - Recursion Theory and Descriptive Complexity (Paperback)
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This book, Algebraic Computability and Enumeration Models:
Recursion Theory and Descriptive Complexity, presents new
techniques with functorial models to address important areas on
pure mathematics and computability theory from the algebraic
viewpoint. The reader is first introduced to categories and
functorial models, with Kleene algebra examples for languages.
Functorial models for Peano arithmetic are described toward
important computational complexity areas on a Hilbert program,
leading to computability with initial models. Infinite language
categories are also introduced to explain descriptive complexity
with recursive computability with admissible sets and urelements.
Algebraic and categorical realizability is staged on several
levels, addressing new computability questions with omitting types
realizably. Further applications to computing with ultrafilters on
sets and Turing degree computability are examined. Functorial
models computability is presented with algebraic trees realizing
intuitionistic types of models. New homotopy techniques are applied
to Marin Lof types of computations with model categories.
Functorial computability, induction, and recursion are examined in
view of the above, presenting new computability techniques with
monad transformations and projective sets. This informative volume
will give readers a complete new feel for models, computability,
recursion sets, complexity, and realizability. This book pulls
together functorial thoughts, models, computability, sets,
recursion, arithmetic hierarchy, filters, with real tree computing
areas, presented in a very intuitive manner for university
teaching, with exercises for every chapter. The book will also
prove valuable for faculty in computer science and mathematics.
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