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Theorem min-skolemf

⊦ mon<(nσ) → (∃ m0. (nσ = [] ⊃ m0 = 0 ;(# nσ ≠ ∞ ∧ nσ[(# nσ).n - 1] < n ⊃ m0 = (# nσ).n ;⌜m0⌝ < # nσ ∧ n ≤ nσ[m0] ∧ (∀ m. ⌜m⌝ < # nσ ∧ n ≤ nσ[m] → m0 ≤ m) ) ))

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