Titlebook: Automata, Languages and Programming; 2nd Colloquium, Univ Jacques Loeckx Conference proceedings 1974 Springer Berlin Heidelberg 1974 Automa

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充足

https://doi.org/10.1007/3-211-29992-0t theory for lattices, is given. Furthermore it is shown that a dynamic programming problem can be formulated in a suitable regular algebra and the system can be solved using Gaussian elimination..A dynamic programming problem can be posed independently of the particular values of functions and cons

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collateral

Amylase

Vitalenergie (Qi) und Blut (Xue),h specific aspects of automatic computing, like program structure, semantics, computational complexity. On the other side,more recently, there has been a growing need for relating results concerning the various aspects of automatic computing in order to enrich the different approaches and in order t

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https://doi.org/10.1007/3-211-29992-0e also defined, which are less restrictive than the first. These properties are used to decide:.The transformations of algorithms our methods yield are particularly significant in that they depend only on the semantics of the original algorithm, i.e., the input-output relations..To perform the paral

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Vitalenergie (Qi) und Blut (Xue),nship to pattern-matching problems is discussed..In particular, the solvability of such an equation is decided in the cases: . For this purpose, a polynomial representation and subsequently a tree representation of normal forms are introduced.