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Titlebook: Kölner Papyri; P. Köln,Bärbel Kramer,Cornelia Römer,Dieter Hagedo Book 1982 Springer Fachmedien Wiesbaden 1982 Christentum.Gebet.Glaube.Go

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P. Köln by graph transformation. This means that, for instance, this technique can be used for defining bisimilarity congruences for process calculi whose operational semantics can be defined by graph transformation. Moreover, given a set of graph transformation rules, the technique can be used for checkin
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P. Kölny) has a canonical model .. which is initial in the category of all its .-models; secondly, the L-satisfaction of a goal G in .. is equivalent to the .-derivability of . from ., and finally, there exists an effective (computable) proof-subcalculus of the .-calculus which works out for derivation of
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P. Köln rules for channel names. In this paper we study various representatives of these calculi based upon both their relative expressiveness and the decidability of .. We regard any two calculi as being . iff for every process in each calculus, there exists a . process in the other..By providing . preser
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P. Kölneric programs to probe the structure of their instances by the following equational principle:if two generic programs, viewed as terms of type..,are equal at any given instance ., then they are equal at all instances.They proved that this rule is admissible in a certain extension of System F,but fin
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P. Kölntorage. This eliminates or lessens program errors that arise from attempts to access disposed memory, and generally leads to simpler programs. One might therefore expect that reasoning about programs in garbage collected languages would be much easier than in languages where the programmer has more
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P. Kölnl extensionality, the latter being a limited form of univalence that equates logically equivalent propositions. The appeal of this model construction is that it can be constructed in a small, intensional, type theoretic metatheory, therefore giving a method to boostrap extensionality. The setoid mod
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P. Kölnning conditions, while .-regular, arise naturally when considering fair simulation between parity automata, secure equilibria for parity conditions, and determinization of Rabin automata. We show that these games retain the computational complexity of Rabin and Streett conditions; i.e., they are NP-
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