diff -r 43bd70786f9f -r 0f92257edeee Quot/Nominal/Fv.thy --- a/Quot/Nominal/Fv.thy Mon Feb 22 16:16:04 2010 +0100 +++ b/Quot/Nominal/Fv.thy Mon Feb 22 16:44:58 2010 +0100 @@ -253,17 +253,17 @@ *} ML {* -fun build_alpha_refl_gl alphas = +fun build_alpha_refl_gl alphas (x, y, z) = let fun build_alpha alpha = let val ty = domain_type (fastype_of alpha); - val var = Free("x", ty); - val var2 = Free("y", ty); - val var3 = Free("z", ty); + val var = Free(x, ty); + val var2 = Free(y, ty); + val var3 = Free(z, ty); val symp = HOLogic.mk_imp (alpha $ var $ var2, alpha $ var2 $ var); val transp = HOLogic.mk_imp (alpha $ var $ var2, - HOLogic.mk_all ("z", ty, + HOLogic.mk_all (z, ty, HOLogic.mk_imp (alpha $ var2 $ var3, alpha $ var $ var3))) in ((alpha $ var $ var), (symp, transp)) @@ -307,17 +307,23 @@ *} ML {* -fun build_equivps alphas induct alpha_inj term_inj distinct cases eqvt ctxt = +fun build_equivps alphas term_induct alpha_induct term_inj alpha_inj distinct cases eqvt ctxt = let - val (reflg, (symg, transg)) = build_alpha_refl_gl alphas - fun reflp_tac' _ = reflp_tac induct term_inj 1; - fun symp_tac' _ = symp_tac induct alpha_inj eqvt 1; - fun transp_tac' _ = transp_tac induct alpha_inj term_inj distinct cases eqvt 1; - val reflt = Goal.prove ctxt ["x"] [] reflg reflp_tac'; - val symt = Goal.prove ctxt ["x","y"] [] symg symp_tac'; - val transt = Goal.prove ctxt ["x","y","z"] [] transg transp_tac'; + val ([x, y, z], ctxt') = Variable.variant_fixes ["x","y","z"] ctxt; + val (reflg, (symg, transg)) = build_alpha_refl_gl alphas (x, y, z) + fun reflp_tac' _ = reflp_tac term_induct alpha_inj 1; + fun symp_tac' _ = symp_tac alpha_induct alpha_inj eqvt 1; + fun transp_tac' _ = transp_tac alpha_induct alpha_inj term_inj distinct cases eqvt 1; + val reflt = Goal.prove ctxt' [] [] reflg reflp_tac'; + val symt = Goal.prove ctxt' [] [] symg symp_tac'; + val transt = Goal.prove ctxt' [] [] transg transp_tac'; + val [refltg, symtg, transtg] = Variable.export ctxt' ctxt [reflt, symt, transt] + fun equivp alpha = + let + val goal = @{term Trueprop} $ (@{term equivp} $ alpha) + val tac = in - (reflt, symt, transt) + (refltg, symtg, transtg) end *}