| n < # y, y[n] ∈ y, y[n] ∈ y[n, a] -1l a ∨ y[n] ∈ y -1l y[n] ⊦ #oc(y[n], y[n, a] -1l a) = #oc(y[n], y) -1, y = [] |
n < # y, y[n] ∈ y, y[n] ∈ y[n, a] -1l a ∨ y[n] ∈ y -1l y[n] ⊦ #oc(y[n], y[n, a] -1l a) = #oc(y[n], y) - 1, y = []
Used simplifier rules: ⊦ n -1 = n - 1; (s)