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Proof step 31 from proof finz-bigger (previous step)

m + 1 = n * 2^ n0, #fz(m) < n0, ∀ m1, n, n0. m1 < m → (m1 + 1 = n * 2^ n0 ∧ #fz(m1) < n0 → false) ⊦

User applied rule cut formula

And obtained the following new goals

Proof step 5:
even(m), m + 1 = n * 2^ n0, #fz(m) < n0, ∀ m1, n, n0. m1 < m → (m1 + 1 = n * 2^ n0 ∧ #fz(m1) < n0 → false) ⊦
Proof step 30:
m + 1 = n * 2^ n0, #fz(m) < n0, ∀ m1, n, n0. m1 < m → (m1 + 1 = n * 2^ n0 ∧ #fz(m1) < n0 → false) ⊦ even(m)

Rule argument

[fma-arg: even(m)]

Additional information

[[CONCRETESIMPRULES : ()], [EXTRAFMAS : (even(m))]]