A Future for Knowledge Acquisition: 8th European Knowledge by Luc Steels, Guus Schreiber, Walter Van de Velde

By Luc Steels, Guus Schreiber, Walter Van de Velde

This quantity contains a range of the most important papers provided on the 8th eu wisdom Acquisition Workshop (EKAW '94), held in Hoegaarden, Belgium in September 1994.
The booklet demonstrates that paintings within the mainstream of information acquisition ends up in important functional effects and places the data acquisition company in a broader theoretical and technological context. The 21 revised complete papers are conscientiously chosen key contributions; they tackle wisdom modelling frameworks, the id of standard parts, method facets, and architectures and functions. the quantity opens with a considerable preface through the quantity editors surveying the contents.

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Additional info for A Future for Knowledge Acquisition: 8th European Knowledge Acquisition Workshop, EKAW '94 Hoegaarden, Belgium, September 26–29, 1994 Proceedings

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If G happens to be a valid formula in the current theory then the antecedent true should be derived-thus ordinary theorem proving is a special case of deriving antecedents. For example. consider the following formulas. 3 A {x" . . 3) is a formula P whose free variables are a subset of {x1, x;} such that • Vx 1 • • • Vx; [P ::} Vx;+i is valid . P is a weakest {x1, Vx1 • • • • • • , Vx; [ P ¢:> Vx;+i · · • · • , Vx"G] x;}-antecedent if · · · Vx" G ] - i s valid. For example, consider formula (3.

Recall that we have a second transformation rule (u + I ) · v = u · v + v for the multiplication function. Applying this rule to goal 2 yields 1 1 1 . i = Yi ·} + j + z and 0 5 z and z < ; Yi + I z where y1 is a new variable. Here, the unifying substitution is 8 = [ y +- y1 + I ; u +- y1 ; v +- }]; applying this substitution to the output entry y produced the new output y 1 + 1 in the div program. The transformation rule u = l' + w = u - v =w A Deductive Approach to Program Synthesis applied to goal 1 1 yields i -j 1 12.

I-j. Therefore, we add as a new assertion the induction if (U1, U2)

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