Reverse parallel deductive reasoning method based on paradox separation formula in first-order logic
A reasoning method and a separate technology, applied in the field of reverse parallel deductive reasoning, can solve the problems that the clause set S is unsatisfiable, restricts the ability and efficiency of automatic reasoning, and cannot reflect the cooperative logical relationship of multiple clauses, so as to reduce the search space and reduce the Blindness, the effect of increasing convenience
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[0034] Embodiment 1 sets the clause set S={C in the first-order logic 1 ,C 2 ,C 3 ,C 4 ,C 5 ,C 6 ,C 7}, C 1 =~P 1 (x 11 )∨P 2 (x 1 ), C 2 =~P 1 (x 21 )∨P 3 (x 21 ), C 3 =~P 3 (x 31 )∨P 4 (x 31 )∨P 5 (x 31 ), C 4 =~P 4 (x 41 )∨P 3 (f(x 41 )), C 5 =P 1 (x 51 ), C 6 =~P 5 (x 61 ), C 7 =~P 3 (f(x 71 )); where P 1 ,P 2 ,P 3 ,P 4 ,P 5 is the predicate symbol, x 11 ,x 21 ,...,x 71 is the argument symbol, and f is the function symbol. The following reverse parallel multivariate dynamic automatic deductive reasoning process based on internal clauses of contradictory body can be realized.
[0035] Step 1, construct the following contradiction body, and obtain the contradiction body separation formula R 1 =P 3 (f(a))∨~P 3 (a); where i2=3,4,6;
[0036]
[0037] Step two, because Go to step 3;
[0038] Step 3, according to S and R 1 Construct 2 new clause sets S∪{P 3 (f(a))} and S∪{~P 3 (a)}, record C 8 =P 3 (f(a)),C 9 =~P 3 (a);...
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