| C0 = O, C1[K _ v1 _ v2] _ t = C0[K _ v _ v0], value(v1), value(v2), value(v), value(v0), context(C0), context(C1), ∀ v3, v4, C, v5, v6. C1[K _ v3 _ v4] = C[K _ v5 _ v6] ∧ value(v3) ∧ value(v4) ∧ value(v5) ∧ value(v6) ∧ context(C) → C1[v3] = C[v5] ⊦ C1[v1] _ t = C0[v] |
⊦ O[t] = t
C1[K _ v1 _ v2] = K _ v, context(C1), value(v0), value(v), value(v2), value(v1), ∀ v3, v4, C, v5, v6. C1[K _ v3 _ v4] = C[K _ v5 _ v6] ∧ value(v3) ∧ value(v4) ∧ value(v5) ∧ value(v6) ∧ context(C) → C1[v3] = C[v5] ⊦ C1[v1] _ v0 = v
[[CONCRETESIMPRULES : ([CSIMPSEQ : ⊦ context(O)], [CSIMPSEQ : ⊦ t _ t0 = t1 _ t2 ↔ t = t1 ∧ t0 = t2])]]