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Andrei Popescu
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more on readme
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README.md

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@@ -157,9 +157,15 @@ Prop 2 --> theorem `step.strong_induct` (generated and proved by `binder_inducti
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Thms 4 and 5 --> just recallections of the standard result (available in the Isabelle library)
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Thm 7 --> theorem `strong_iinduct` (in locale `IInduct`) from thys/Generic_Strong_Rule_Induction.thy.
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Thm 7 (already the strengthened version discussed in Sect. 7.3) --> theorem `strong_induct_nom` (in locale `Induct_nom`) from thys/Generic_Strong_Rule_Induction.thy.
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Prop 12 --> theorems called `trans.strong_induct` (generated and proved by `binder_inductive`) from Pi_Transition_Early.thy and Pi_Transition_Late.thy
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Prop 12 --> theorems called `trans.strong_induct` (generated and proved by `binder_inductive`) from Pi_Transition_Early.thy and Pi_Transition_Late.thy. (As explained in the paper, Prop 12 actually shows a hybrid containing a selection of the more interesting rules for the two types of transitions.)
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Prop 13 --> theorem `ty.strong_induct` (generated and proved by `binder_inductive`) from thys/POPLmark/SystemFSub.thy
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Prop 15 --> theorem `deduct.strong_induct` (generated and proved by `binder_inductive`) from thys/Infinitary_FOL/InfFOL.thy
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Counterexample 16 --> theorem `counterexample` from No_Least_Support_Counterexample.thy
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thys/Pi_Calculus/Pi_Transition_Late.thy

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@@ -44,4 +44,6 @@ binder_inductive trans :: "proc \<Rightarrow> com \<Rightarrow> bool" where
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done
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print_theorems
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thm trans.strong_induct
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end

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