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Proof step 40 from proof kappa-TOPRED (previous step)

〈TOPRED(t; tn2)〉 tn2 = tn0, t0 .1 .1 = S, tn0 ≠ none, n ≠ 0, ap(t), ap(t0), ap(t0 .1), ¬ (value(t0 .1 .2) ∧ value(t0 .2) ∧ value(t1)), ¬ (t0 .1 = K ∧ value(t0 .2) ∧ value(t1)), t = t0 _ t1 ⊦

Heuristic simplifier applied rule simplifier

And obtained the following new goals

Proof step 39:
〈TOPRED(t0 _ t1; tn2)〉 tn2 = tn0, t0 .1 .1 = S, tn0 ≠ none, n ≠ 0, ap(t0), ap(t0 .1), ¬ (value(t0 .1 .2) ∧ value(t0 .2) ∧ value(t1)), ¬ (t0 .1 = K ∧ value(t0 .2) ∧ value(t1)) ⊦

Rule argument

[emptyarg]

Additional information

[[CONCRETESIMPRULES : ([CSIMPSEQ : ⊦ ap(t _ t0)])]]