| # nσ = ⌜m1⌝ + ⌜1⌝ , stutf(nσ), m ≤ m1, ∀ m0. (m0 ≠ 0 → (∃ m2. ¬ m1 < m2 ∧ nσ[m2] = m0 - 1)) → ¬ nσ[m] + 1 < m0, (∃ m0. ¬ m1 < m0 ∧ nσ[m0] = nσ[m1]) → ¬ nσ[m] < nσ[m1] ⊦ nσ[m1] = nσ[m] |
# nσ = ⌜m1⌝ + ⌜1⌝ , stutf(nσ), m ≤ m1, ∀ m0. (m0 ≠ 0 → (∃ m2. ¬ m1 < m2 ∧ nσ[m2] = m0 - 1)) → ¬ nσ[m] + 1 < m0 ⊦ ∃ m0. ¬ m1 < m0 ∧ nσ[m0] = nσ[m1], nσ[m1] = nσ[m]
¬ nσ[m] < nσ[m1], # nσ = ⌜m1⌝ + ⌜1⌝ , stutf(nσ), m ≤ m1, ∀ m0. (m0 ≠ 0 → (∃ m2. ¬ m1 < m2 ∧ nσ[m2] = m0 - 1)) → ¬ nσ[m] + 1 < m0 ⊦ nσ[m1] = nσ[m]