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Applying Belief Revision to Case-Based Reasoning

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Academic year: 2021

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Fig. 1: Illustration of a distance-based revision operator in propositional logic. The set of interpretations is mapped to a finite subset of the plan and the distance between  inter-pretations corresponds to a distance in the plan
Fig. 2: A counterexample of ( u 3). U = IR 2 , d is a L 1 distance on U , L is chosen so that A, B and ∅ are representable in this formalism, which is consistent with assumption (L1), since A and B are closed under d
Fig. 3: A counterexample of ( u 6). A = [0; 0] × [0; 0] = {(0, 0)} and B = [1; 4] × [1; 3] are two subsets of U representable in the language L of horizontal rectangles, though A u d B = C (where d is the Euclidian distance rounded up to integers) is not r
Fig. 4: Rule-based adaptation and revision-based adaptation on an example.
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