# HG changeset patch # User Cezary Kaliszyk # Date 1328797090 -3600 # Node ID ed01965556901086a951b9789885ea8c6539f818 # Parent c9633254a4ece7420f571d9aa625595bf330a202 qpaper-jv: merge and add to TODOs in the paper and in front. diff -r c9633254a4ec -r ed0196555690 Quotient-Paper-jv/Paper.thy --- a/Quotient-Paper-jv/Paper.thy Thu Feb 09 14:47:24 2012 +0100 +++ b/Quotient-Paper-jv/Paper.thy Thu Feb 09 15:18:10 2012 +0100 @@ -6,21 +6,6 @@ "~~/src/HOL/Quotient_Examples/FSet" begin -(**** - -** things to do for the next version -* -* - what are quot_thms? -* - what do all preservation theorems look like, - in particular preservation for quotient - compositions - - explain how Quotient R Abs Rep is proved (j-version) - - give an example where precise specification helps (core Haskell in nominal?) - - - Mention Andreas Lochbiler in Acknowledgements and 'desceding'. - -*) - notation (latex output) rel_conj ("_ \\\ _" [53, 53] 52) and pred_comp ("_ \\ _" [1, 1] 30) and @@ -1330,14 +1315,17 @@ package requires a substantial reasoning effort (see \cite{Paulson06}). {\bf \begin{itemize} + \item explain how Quotient R Abs Rep is proved \item Type maps and Relation maps (show the case for functions) - \item Quotient extensions + \item Quotient extensions (quot\_thms) \item Respectfulness and preservation - Show special cases for quantifiers and lambda + - How do prs theorems look like for quotient compositions \item Quotient-type locale - Show the proof as much simpler than Homeier's one \item ??? Infrastructure for storing theorems (rsp, prs, eqv, quot and idsimp) \item Lifting vs Descending vs quot\_lifted + - Mention Andreas Lochbiler in Acknowledgements - automatic theorem translation heuristic \item Partial equivalence quotients - Bounded abstraction @@ -1348,6 +1336,8 @@ injected and cleaned statement \item Examples of quotients and properties that we used the package for. \item co/contra-variance from Ondrej should be taken into account + \item give an example where precise specification of goal is necessary + \item mention multiple map\_prs2 theorems for compositional quotients \end{itemize}} *}