Get Artificial Intelligence and Symbolic Computation: PDF

By Luc De Raedt (auth.), Jacques Calmet, Jan Plaza (eds.)

ISBN-10: 3540649603

ISBN-13: 9783540649601

This booklet constitutes the refereed complaints of the overseas convention on synthetic Intelligence and Symbolic Computation, AISC'98, held in Plattsburgh, manhattan, in September 1998.
The 24 revised complete papers offered have been conscientiously chosen for inclusion within the e-book. The papers handle a variety of elements of symbolic computation and formal reasoning equivalent to inductive good judgment programming, context reasoning, computing device algebra, facts idea and theorem proving, time period rewriting, algebraic manipulation, formal verification, constraint fixing, and data discovery.

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Additional resources for Artificial Intelligence and Symbolic Computation: International Conference AISC’98 Plattsburg, New York, USA, September 16–18, 1998 Proceedings

Sample text

Then, assuming arithmetic behaves in the expected way, the essential feature of the assignment statement in question is captured by the following, in which we use as shorthand for c := c + 1. = x + 1/(c))(r (8) W h a t this expresses is: it is true of the current value of c that, after c := c + 1 is executed, the value of c will be that plus 1. If we assume, about arithmetic, only that incrementing a number gives us a result unequal to the number, then it is easily shown to be a logical consequence of (8) that = x)/(c)/(c) (9) This should be compared with (7).

R. Agrawal, H. Mannila, R. Srikant, H. I. Verkamo. Fast discovery of association rules. In U. Fayyad, G. Piatetsky-Shapiro, P. Smyth, and R. Uthurusamy, editors, Advances in Knowledge Discovery and Data Mining, pages 307-328. The MIT Press, 1996. 3. I. Bratko. Prolog Programming for Artificial Intelligence. Addison-Wesley, 1990. 2nd Edition. 4. I. Bratko and S. Muggleton. Applications of inductive logic programming. Communications of the ACM, 38(11):65-70, 1995. 5. P. Clark and R. Boswell. Rule induction with CN2: Some recent improvements.

5) The argument is a syntactic object, a formula. 6) The argument is an abstract object, a proposition or something like a proposition. 5): first, if it is formulated naively it leads to paradox, and second, despite the apparent naturalness of this approach, I believe that it doesn't do justice to the nature of the ist relation. It is natural to use a first-order theory of syntax to formulate the quotational theory. 6 Expressions are treated as first-order individuals, the language has constants referring to the syntactic primitives of its own language and is able to express the concatenation function over expressions.

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Artificial Intelligence and Symbolic Computation: International Conference AISC’98 Plattsburg, New York, USA, September 16–18, 1998 Proceedings by Luc De Raedt (auth.), Jacques Calmet, Jan Plaza (eds.)

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