<anabs<

Theorem.

Arguments:

phi (pr), psi (pr),

Assertions:

(((phiwedgepsi)wedgephi)leftrightarrow(phiwedgepsi))

Proof:

Hyp Ref Line Expr
id1((phiwedgepsi)to(phiwedgepsi))
siman<2((phiwedgepsi)tophi)
1, 2jca3((phiwedgepsi)to((phiwedgepsi)wedgephi))
siman<4(((phiwedgepsi)wedgephi)to(phiwedgepsi))
3, 4>bii5(((phiwedgepsi)wedgephi)leftrightarrow(phiwedgepsi))