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Mathematical Foundations of Computer Science 1974: 3rd Symposium at Jadwisin near Warsaw, June 17 - 22, 1974 (Lecture Notes in Computer Science) by Jiří Bečvář (auth.), A. Blikle (eds.) is a nonfiction available to read on EtoBox.

What is Mathematical Foundations of Computer Science 1974: 3rd Symposium at Jadwisin near Warsaw, June 17 - 22, 1974 (Lecture Notes in Computer Science) about?

Sequential functions and generalized Moore and Mealy automata....Pages 1-8 Mathematical methods of the theory of stochastic automata....Pages 9-22 On the quasi-controllability of automata....Pages 23-25 Models for analysis of races in sequential networks....Pages 26-32 Factorizations, congruences, and the decomposition of automata and systems....Pages 33-45 On the periodic sum and extensions of finite automata....Pages 46-52 Finite branching automata: automata theory motivated by problem solving....Pages 53-61 On configurations in cellular automata....Pages 62-68 Finite automata acceptation of infinite sequences....Pages 69-72 R-fuzzy automata with a time-variant structure....Pages 73-76 Functions computable in the limit by probabilistic machines....Pages 77-87 Some properties of limit recursive functions....Pages 88-90 On some approximation problems of continuous computation....Pages 91-106 Set-theoretic properties of programs in stored program computers....Pages 107-113 Classification of programs of a SPC....Pages 114-125 The algebraic approach to the theory of computing systems....Pages 126-142 Continuous simple Z-machines, Z-computable functions and sets of functions of n real

Who reads Mathematical Foundations of Computer Science 1974: 3rd Symposium at Jadwisin near Warsaw, June 17 - 22, 1974 (Lecture Notes in Computer Science)?

It is typically read by self-directed learners exploring a subject in depth.

Common subject areas: history, science, philosophy, social sciences.

Author
Jiří Bečvář (auth.), A. Blikle (eds.)
Publisher
Springer-Verlag Berlin Heidelberg
Published
1975
Language
EN
ISBN
9783540071624
Category
nonfiction
Subjects
Mathematics, Computer Science, Stem

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