We show that taking d2;: With this kind of disjunctions as formulae structured theories come very close to preferred subtheories because the only dioeerence is the interpretation of partiality in the preference partial orders. In Section 6 we present a theorem-proving algorithm for a subclass of prioritized autoepistemic logic. In general, the equation can have none, one, or several solutions depending on the set?. The section builds on the work of Reiter [] the new ingredient being the use of priorities. Using priorities with more complex default rules is more diOEcult. Arrow showed the inexistence of methods for constructing global preference orders that fuloll properties 1,2,3 and 4 above from individual preference orders.
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Suppose S is inconsistent, i. We claim that the ordering OE; d1;: The correctness proof the procedure shows that there is at least one P -preferred stable expansion of?. E nE0 so that POE. We show that the procedure returns true.
The usefullness of full sets stems from the fact that stable expansions contain large amounts of redundant information that does not have to be represented explicitly.
L and by the transitivity of v? Doyle and Wellman suggest that in such cases property 4 should be rejected.
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Then the machine verioes that? X is a penguin?
Then there is a strict total order T? The disambiguation information to single out a subset of the extensions can be brought to these logics in several ways.
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Then ft1g is consistent. Autoepistemic logics describe the reasoning capabilities of ideally rational agents.
A decision procedure for DERpb Theorem 2. Therefore b or b0 is httkk if and only if for some? The NP-complete existence question is Turing reducible in polynomial time to testing whether all preferred stable expansions contain p. Similar sets of formulae describe other gates of the circuit. By induction hypothesis this set httkk non-empty. The exact meaning of the term?
For example, the and-gate in unit i with three inputs corresponds to the following formulae of the system description SD.
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If there is no least element, two stable htmk are not necessarily put to any order by lexicographic comparison. LOE; L g is?
The dioeerence in these deonitions show up only when used with partial orderings.
Preference relations are preorders that indicate the desirability of dioeerent alternatives, e. Republicans typically are not paciosts while quakers typically are.
Then the procedure call extendible P;?
All results about the connection between prioritized autoepistemic logic and Brewka's preferred subtheories are through the more general version of Brewka's system. Hence all stable expansions found later are? This however is impossible because tk was chosen to be the least element on which S and S0 dioeer.
Nixon in Figure 1 2. Because e 2 TinT iby deonition of T i must e 2 Si? It turns out that Arrow's results are not directly applicable in this setting. They 26. an ordering check in their TMS-based approach using which the computation of one preferred subtheory is straightforward.
This theorem says that a stable expansion is maximal if it can be defended against all other stable expansions by extending the ordering to a total one, and using the obvious lexicographic comparison.
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