Metamath Proof Explorer


Theorem con2bii2

Description: A contraposition inference. (Contributed by ML, 18-Oct-2020)

Ref Expression
Hypothesis con2bii2.1 φ¬ψ
Assertion con2bii2 ¬φψ

Proof

Step Hyp Ref Expression
1 con2bii2.1 φ¬ψ
2 1 con2bii ψ¬φ
3 2 bicomi ¬φψ