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Proof step 8 from proof numeral-17 (previous step)

m2 < m0, m0 * m + n < m2 * m, ∀ m1, m3, n0. m1 < m0 ∧ m0 * m3 + n0 < m1 * m3 → m1 = 0 ∨ m3 = 0, ∀ m3, m4, n0. (m3 * m4 + m4) + n0 < m2 * m4 ∧ m2 ≤ m3 ∧ (∀ m1, m, n. m1 < m3 ∧ m3 * m + n < m1 * m → m3 = 0 ∨ m1 = 0 ∨ m = 0) → m4 = 0 ⊦ m = 0, m2 = 0

User applied rule all left

And closed the goal!

Rule argument

pos: left 3 terms: m2, m, n abort: F discard: F computed: F

Additional information

Used terms: m2, m, n