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Titlebook: Relationships Between Perception and Action; Current Approaches Odmar Neumann,Wolfgang Prinz Book 1990 Springer-Verlag Berlin Heidelberg 19

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H. Cruse,J. Dean,H. Heuer,R. A. Schmidt, regular trees etc. And we obtain a number of new examples, e.g. (realtime deterministic resp. non-deterministic) context-free languages, constructively .-algebraic formal power-series (and any other instance of the generalized powerset construction by Silva, Bonchi, Bonsangue, and Rutten) and the
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J. Deanne application of the principle is the tabulation of continuous functions: Ghani, Hancock and Pattinson defined a type of wellfounded trees that represent continuous functions on streams. Bar recursion allows us to prove that every . continuous function can be tabulated to such a tree, where by stab
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D. W. Massaro, regular trees etc. And we obtain a number of new examples, e.g. (realtime deterministic resp. non-deterministic) context-free languages, constructively .-algebraic formal power-series (and any other instance of the generalized powerset construction by Silva, Bonchi, Bonsangue, and Rutten) and the
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W. Prinzne application of the principle is the tabulation of continuous functions: Ghani, Hancock and Pattinson defined a type of wellfounded trees that represent continuous functions on streams. Bar recursion allows us to prove that every . continuous function can be tabulated to such a tree, where by stab
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A. H. C. van der Heijden, regular trees etc. And we obtain a number of new examples, e.g. (realtime deterministic resp. non-deterministic) context-free languages, constructively .-algebraic formal power-series (and any other instance of the generalized powerset construction by Silva, Bonchi, Bonsangue, and Rutten) and the
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O. Neumannlve the long-standing problem of deriving principled and practically useful structural induction rules for bushes and other . nested types. Overall, deep induction opens the way to making induction principles appropriate to richly structured data types available in programming languages and proof as
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D. G. MacKaylso show how the capabilities of the proposed algorithm can be exploited in reactive synthesis, suggesting a new expressive fragment of LTL that can be handled symbolically. Our fragment combines a safety specification and a liveness part. The safety part is unrestricted and the liveness part allows
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C.-A Hauert,P.-G. Zanone,P. Mounoudivacy requirements. We then analyze the complexity of the problem more carefully, isolating the two aspects that do not exist in traditional synthesis, namely the need to hide the value of the secrets and the need to choose the set .. We do this by studying settings in which traditional synthesis ca
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P. Bierin of stochastic parity games to parity games. We further give a direct . to solve fair parity/parity games. On a conceptual level, we illustrate the translation between the gadget-based reduction and the direct symbolic algorithm which uncovers the underlying similarities of solution algorithms for
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