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Titlebook: Artificial Intelligence and Symbolic Mathematical Computation; International Confer Jacques Calmet,John A. Campbell,Jochen Pfalzgraf Confer

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發(fā)表于 2025-3-21 18:30:46 | 只看該作者 |倒序?yàn)g覽 |閱讀模式
期刊全稱(chēng)Artificial Intelligence and Symbolic Mathematical Computation
期刊簡(jiǎn)稱(chēng)International Confer
影響因子2023Jacques Calmet,John A. Campbell,Jochen Pfalzgraf
視頻videohttp://file.papertrans.cn/163/162333/162333.mp4
學(xué)科分類(lèi)Lecture Notes in Computer Science
圖書(shū)封面Titlebook: Artificial Intelligence and Symbolic Mathematical Computation; International Confer Jacques Calmet,John A. Campbell,Jochen Pfalzgraf Confer
影響因子This book constitutes the refereed proceedings of the Third International Conference on Artificial Intelligence and Symbolic Mathematical Computation, AISMC-3, held in Steyr, Austria, in September 1996..The 19 revised full papers presented in the book were carefully selected by the program committee; also included are four invited survey and state-of-the-art contributions by Scott, Dillmann and Friedrich, Cohn, and Wang. Among the topics addressed are theorem proving, rewriting systems, symbolic computation, spatial reasoning, computational geometry, and automated deduction.
Pindex Conference proceedings 1996
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Compromised updates in labelled databases,the inference rules, part of the control mechanism for the compromised approach. This mechanism helps the update operations to perform the reconciliation of conflicting inputs. The update operations invoke a specific revision method, which applies some compromising criteria for achieving the revised
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Programming by demonstration: A machine learning approach to support skill acquision for robots,tion representation. This task is not yet well understood nor solved in general. Second, if a generalization is required, induction algorithms must be applied to the sensor data trace, to find the most general user-intended robot function from only few examples. In this paper mainly the second probl
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Solving geometrical constraint systems using CLP based on linear constraint solver, cooperation with a linear constraint solver. We define a representation for the real numbers, i.e. constructible numbers, occuring in Euclidean geometry. This representation preserves correctness and completeness of above algorithms. A survey over 512 theorems of Euclidean geometry shows that from
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