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Proof step 2 from proof min-neq2 (previous step)
| ⊦ m = min(m, n), n = min(m, n) |
Heuristic weak cut applied rule cut formula
And closed the goal!
Rule argument
fma: m < nAdditional information
Used simplifier rules:
Min-left: ⊦ m < n → min(m, n) = m;%min-a: ⊦ min(m, min(n, n0)) = min(min(m, n), n0);%min-c: ⊦ min(m, n) = min(n, m);%Min-right: ⊦ ¬ m < n → min(m, n) = n;%min-a: ⊦ min(m, min(n, n0)) = min(min(m, n), n0);%min-c: ⊦ min(m, n) = min(n, m);
Used formulas: m < n