FILTER_DISCH_TACTactic.FILTER_DISCH_TAC : (term -> tactic)
Conditionally moves the antecedent of an implicative goal into the assumptions.
FILTER_DISCH_TAC will move the antecedent of an
implication into the assumptions, provided its parameter does not occur
in the antecedent.
A ?- u ==> v
============== FILTER_DISCH_TAC w
A u {u} ?- v
Note that DISCH_TAC treats ~u as
u ==> F. Unlike DISCH_TAC, the antecedent
will be STRIPed into its various components before being
ASSUMEd. This stripping includes generating multiple goals
for case-analysis of disjunctions. Also, unlike DISCH_TAC,
should any component of the discharged antecedent directly imply or
contradict the goal, then this simplification will also be made. Again,
unlike DISCH_TAC, FILTER_DISCH_TAC will not
duplicate identical or alpha-equivalent assumptions.
FILTER_DISCH_TAC will fail if a term which is identical,
or alpha-equivalent to w occurs free in the antecedent, or
if the theorem is not an implication or a negation.
FILTER_DISCH_TAC w behaves like
FILTER_DISCH_THEN STRIP_ASSUME_TAC w.
Thm.DISCH, Drule.DISCH_ALL, Tactic.DISCH_TAC, Thm_cont.DISCH_THEN, Tactic.FILTER_DISCH_THEN,
Drule.NEG_DISCH, Tactic.STRIP_TAC, Drule.UNDISCH, Drule.UNDISCH_ALL, Tactic.UNDISCH_TAC