For proving
we prove, for arbitrary but fixed values,
.
We prove
by the deduction rule.
We assume
![[Graphics:submitted.nbgr143.gif]](submitted.nbgr143.gif)
and show
.
From
and
we obtain by modus ponens
.
By
we can take appropriate values such that
.
From
and
we obtain by modus ponens
.
From
and
we obtain by modus ponens
.
By
we can take appropriate values such that
.
By
we can take appropriate values such that
.
We prove first
.
For proving
we prove, for arbitrary but fixed values,
Formula
is proved because
is an instance of it.