Metamath Proof Explorer


Theorem bothtbothsame

Description: Given both a, b are equivalent to T. , there exists a proof for a is the same as b. (Contributed by Jarvin Udandy, 31-Aug-2016)

Ref Expression
Hypotheses bothtbothsame.1 φ
bothtbothsame.2 ψ
Assertion bothtbothsame φ ψ

Proof

Step Hyp Ref Expression
1 bothtbothsame.1 φ
2 bothtbothsame.2 ψ
3 1 2 bitr4i φ ψ