Migration to Isabelle 2021-1 (based on afp-2021-12-28).
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@ -1765,7 +1765,7 @@ proof -
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"prefix (B@[\<langle>\<theta> x != \<theta> y\<rangle>]) (unlabel (dual\<^sub>l\<^sub>s\<^sub>s\<^sub>t (transaction_strand T \<cdot>\<^sub>l\<^sub>s\<^sub>s\<^sub>t \<theta>))) \<or>
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prefix (B@[\<langle>\<theta> y != \<theta> x\<rangle>]) (unlabel (dual\<^sub>l\<^sub>s\<^sub>s\<^sub>t (transaction_strand T \<cdot>\<^sub>l\<^sub>s\<^sub>s\<^sub>t \<theta>)))"
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unfolding prefix_def
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by (metis (no_types, hide_lams) append.assoc append_Cons append_Nil split_list)
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by (metis (no_types, opaque_lifting) append.assoc append_Cons append_Nil split_list)
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thus ?thesis
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using \<I> strand_sem_append_stateful[of IK DB _ _ \<I>]
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stateful_strand_sem_NegChecks_no_bvars(2)
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@ -2550,7 +2550,7 @@ proof -
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hence "\<exists>a. \<Gamma> (Var x) = TAtom a"
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by simp
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hence "\<exists>a. \<Gamma> (Fun f T) = TAtom a"
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by (metis (no_types, hide_lams) \<I>' welltyped_constraint_model_def fT_p wt\<^sub>s\<^sub>u\<^sub>b\<^sub>s\<^sub>t_def)
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by (metis (no_types, opaque_lifting) \<I>' welltyped_constraint_model_def fT_p wt\<^sub>s\<^sub>u\<^sub>b\<^sub>s\<^sub>t_def)
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ultimately show "(\<exists>f. \<I> x = Fun f []) \<or> (\<exists>y. \<I> x = Var y)"
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using TAtom_term_cases fT_p by metis
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qed
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@ -3762,7 +3762,7 @@ proof (induction \<A> rule: reachable_constraints.induct)
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by (metis IH n(1))
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thus ?thesis
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using n x_nin_\<A> trms\<^sub>s\<^sub>s\<^sub>t_unlabel_prefix_subset(1)[of B]
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by (metis (no_types, hide_lams) self_append_conv subset_iff subterms\<^sub>s\<^sub>e\<^sub>t_mono prefix_def)
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by (metis (no_types, opaque_lifting) self_append_conv subset_iff subterms\<^sub>s\<^sub>e\<^sub>t_mono prefix_def)
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qed (use n x_nin_\<A> in fastforce)
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qed
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@ -2296,7 +2296,7 @@ proof -
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moreover
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have "\<alpha> y = Var z"
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using zn
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by (metis (no_types, hide_lams) \<sigma> subst_compose_def subst_imgI subst_to_var_is_var
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by (metis (no_types, opaque_lifting) \<sigma> subst_compose_def subst_imgI subst_to_var_is_var
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term.distinct(1) transaction_fresh_subst_def var_comp(2))
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then have "\<alpha> y \<cdot> \<I> = \<I> z"
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by auto
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@ -620,7 +620,7 @@ proof -
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have "take n S@drop n T = S1@T ! n#T2" "take (Suc n) S@drop (Suc n) T = S1@S ! n#T2"
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using n T S append_eq_conv_conj
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by (metis, metis (no_types, hide_lams) Cons_nth_drop_Suc append.assoc append_Cons
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by (metis, metis (no_types, opaque_lifting) Cons_nth_drop_Suc append.assoc append_Cons
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append_Nil take_Suc_conv_app_nth)
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moreover have "(T ! n, S ! n) \<in> timpl_closure' c" using IH Suc.prems by simp
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ultimately show ?case
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@ -1,5 +1,6 @@
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\documentclass[10pt,DIV16,a4paper,abstract=true,twoside=semi,openright]
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{scrreprt}
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\usepackage[T1]{fontenc}
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\usepackage[english]{babel}
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\usepackage[numbers, sort&compress]{natbib}
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\usepackage{isabelle,isabellesym}
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@ -279,7 +279,7 @@ structure ml_isar_wrapper = struct
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fun prove_simple name stmt tactic lthy =
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let
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val thm = Goal.prove lthy [] [] stmt (fn {context, ...} => tactic context)
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val thm = Goal.prove lthy [] [] stmt (tactic o #context)
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|> Goal.norm_result lthy
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|> Goal.check_finished lthy
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in
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@ -1646,7 +1646,6 @@ structure trac = struct
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(
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type T = hide_tvar_tab
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val empty = Symtab.empty:hide_tvar_tab
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val extend = I
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fun merge(t1,t2) = merge_trac_tab (t1, t2)
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);
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