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Theorem srowsorted-def

⊦ m ≤ #r mx → ( srowsorted(mx, m, mx0) ↔ #r mx = #r mx0 ∧ #c mx = #c mx0 ∧ (∀ r. r < #r mx → (r < m ⊃ perm(mx0[r]r, mx[r]r) ∧ ordered≤((even(r) ⊃ mx[r]r;rev(mx[r]r)));mx0[r]r = mx[r]r)))