"Integrates two classical approaches to computability. Offers detailed coverage of recent research at the interface of logic, computability theory, nd theoretical computer science. Presents new, never-before-published results and provides informtion not easily accessible in the literature."
The series is devoted to the publication of high-level monographs on all areas of mathematical logic and its applications.
Michael Harrison, Introduction to Formal Language Theory. Addison-Wesley, Reading, Massachusetts, 1978. A comprehensive, up-to-date, readable treatise on formal languages. Karel Hrbacek and Thomas Jech, Introduction to Set Theory, ...
One of the major concerns of theoretical computer science is the classifi cation of problems in terms of how hard they are.
Presents a new framework for the complexity of algorithms, for all readers interested in the theory of computation.
Ω-Bibliography of Mathematical Logic: Recursion Theory
These proceedings contain research and survey papers from many subfields of recursion theory, with emphasis on degree theory, in particular the development of frameworks for current techniques in this field....
Soc. 368, 1321– 1359 (2016) Downey, R.: On presentations of algebraic structures. In: Sorbi, A. (ed.) Complexity, Logic, and Recursion Theory, pp. 157–205. Dekker, New York (1997) Downey, R.G.: Computability theory and linear orderings.
A. NIES [1997] A uniformity of degree structures, in: Complexity, Logic and Recursion Theory, A. Sorbi, ed., Lecture Notes in Pure and Applied Mathematics, Vol. 187, Marcel Dekker, New York, pp. 261– 267. [ta] Effectively dense Boolean ...
Another inference: Every shark eats a tadpole; all large white fish are sharks; some large white fish live in deep water; any tadpole eaten by a deep water fish is miserable; therefore, some tadpoles are miserable. Our vocabulary is {s, ...
Volume II of ITClassical Recursion Theory/IT describes the universe from a local (bottom-up or synthetical) point of view, and covers the whole spectrum, from the recursive to the arithmetical sets....