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Proof step 16 from proof TOPRED-lem (previous step)

(∃ v1, v2. S _ t5 _ t4 _ t2 = K _ v1 _ v2 ∧ t0 = v1 ∧ value(v1) ∧ value(v2)) ∨ (∃ v1, v2, v3. S _ t5 _ t4 _ t2 = S _ v1 _ v2 _ v3 ∧ t0 = v1 _ v3 _ (v2 _ v3) ∧ value(v1) ∧ value(v2) ∧ value(v3)) ⊦ value(t5) ∧ value(t4) ∧ value(t2)

Heuristic simplifier applied rule simplifier

And obtained the following new goals

Proof step 15:
S _ t5 _ t4 _ t2 = K _ v _ v0 ∧ t0 = v ∧ value(v) ∧ value(v0) ∨ S _ t5 _ t4 _ t2 = S _ v1 _ v2 _ v3 ∧ t0 = v1 _ v3 _ (v2 _ v3) ∧ value(v1) ∧ value(v2) ∧ value(v3) ⊦ value(t5) ∧ value(t4) ∧ value(t2)

Rule argument

[emptyarg]

Additional information

[[CONCRETESIMPRULES : ()]]