equal
deleted
inserted
replaced
297 apply assumption |
297 apply assumption |
298 (* IH *) |
298 (* IH *) |
299 apply (simp add: not_ext_is_int_or_not_act ForallTL ForallDropwhile) |
299 apply (simp add: not_ext_is_int_or_not_act ForallTL ForallDropwhile) |
300 |
300 |
301 (* a~: act B; a~: act A *) |
301 (* a~: act B; a~: act A *) |
302 apply (fastsimp intro!: ext_is_act simp: externals_of_par) |
302 apply (fastforce intro!: ext_is_act simp: externals_of_par) |
303 done |
303 done |
304 |
304 |
305 declare FiniteConc [simp] |
305 declare FiniteConc [simp] |
306 |
306 |
307 declare FilterConc [simp del] |
307 declare FilterConc [simp del] |
450 back |
450 back |
451 apply assumption |
451 apply assumption |
452 apply (simp add: not_ext_is_int_or_not_act ForallTL ForallDropwhile) |
452 apply (simp add: not_ext_is_int_or_not_act ForallTL ForallDropwhile) |
453 |
453 |
454 (* Case a~:A, a~:B *) |
454 (* Case a~:A, a~:B *) |
455 apply (fastsimp intro!: ext_is_act simp: externals_of_par) |
455 apply (fastforce intro!: ext_is_act simp: externals_of_par) |
456 done |
456 done |
457 |
457 |
458 |
458 |
459 subsection" Filter of mksch(tr,schA,schB) to A is schA -- take lemma proof" |
459 subsection" Filter of mksch(tr,schA,schB) to A is schA -- take lemma proof" |
460 |
460 |