case

Theorem.

Arguments:

phi (pr), psi (pr),

Assertions:

((phitopsi)to((lnotphitopsi)topsi))

Proof:

Hyp Ref Line Expr
syl<1((phitopsi)to((lnotpsitophi)to(lnotpsitopsi)))
neg+2((lnotpsitopsi)topsi)
1, 2rpi333((phitopsi)to((lnotpsitophi)topsi))
con<4((lnotphitopsi)to(lnotpsitophi))
3, 4rpi325((phitopsi)to((lnotphitopsi)topsi))