| rk ∈ rkvs1 ∨ rk = rk0, ∀ val, st, rk, rkvs0. # rkvs0 < # (rkvs1 + (rk0 × val0) ') → (rk ∈ rkvs0 → (st[rk, val][rkvs0]) = st[rkvs0]) ⊦ rk ∈ rkvs1, (st[rk, val][rkvs1][rk0, val0]) = (st[rkvs1][rk0, val0]) |
∀ val, st, rk, rkvs0. # rkvs0 < # (rkvs1 + (rk0 × val0) ') → (rk ∈ rkvs0 → (st[rk, val][rkvs0]) = st[rkvs0]) ⊦ (st[rk0, val][rkvs1][rk0, val0]) = (st[rkvs1][rk0, val0]), rk0 ∈ rkvs1
[[CONCRETESIMPRULES : ()]]