Titlebook: GWAI-89 13th German Workshop on Artificial Intelligence; Eringerfeld, 18.–22. Dieter Metzing Conference proceedings 1989 Springer-Verlag Be

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書目名稱GWAI-89 13th German Workshop on Artificial Intelligence年度引用學(xué)科排名




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書目名稱GWAI-89 13th German Workshop on Artificial Intelligence讀者反饋學(xué)科排名

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A New Deductive Approach to Planning. SLD-resolution, where the traditional unification algorithm has been replaced by an .-unification procedure. We examplify the properties of our method such as forward and backward reasoning, plan checking, and the integration of general theories. Finally, we present the calculus and show that it is sound and complete.

貧窮地活

Eqtheopogles A Completion Theorem Prover for PL1EQnfailing”) completion for pure equational reasoning. An overview of the system and its inference rules is given. EQTHEOPOGLES is shown to be complete even with interreduction and further improvements are discussed.

Extricate

A Resolution Calculus Extended by Equivalenceuivalence. Using equivalence is one way to transform an equality free representation of problems, for which resolution often performs very poorly, into a more suited equality-like notation that allows the use of the appropriate inference rules.

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魯莽

0343-3005 in der Bundesrepublik pr?sentiert wird. Es reicht von Vortr?gen über aktuelle Forschungsarbeiten bis zu speziellen Seminaren und dort von Grundlagenveranstaltungen (Formale und Kognitive Grundlagen von Wissensrepr?sentationen; Einführung in Maschinelles Lernen und in spezielle h?here problemorienti

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https://doi.org/10.1007/978-1-349-06364-2 for this calculus. First, we prove its soundness through a translation into a suitable situational calculus. Second, we interpret it in a particular modal semantics. Third, we propose how to extend the semantics of first-order logic for the expression of planning problems.

某人

Praxis, Agency, Contestation, Learning,. SLD-resolution, where the traditional unification algorithm has been replaced by an .-unification procedure. We examplify the properties of our method such as forward and backward reasoning, plan checking, and the integration of general theories. Finally, we present the calculus and show that it is sound and complete.

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