Metamath Proof Explorer


Theorem uunT21

Description: A deduction unionizing a non-unionized collection of virtual hypotheses. (Contributed by Alan Sare, 3-Dec-2015) (Proof modification is discouraged.) (New usage is discouraged.) (Proof modification is discouraged.) (New usage is discouraged.)

Ref Expression
Hypothesis uunT21.1
|- ( ( T. /\ ( ph /\ ps ) ) -> ch )
Assertion uunT21
|- ( ( ph /\ ps ) -> ch )

Proof

Step Hyp Ref Expression
1 uunT21.1
 |-  ( ( T. /\ ( ph /\ ps ) ) -> ch )
2 1 uunT1
 |-  ( ( ph /\ ps ) -> ch )