author | wenzelm |
Thu, 12 May 2011 22:46:21 +0200 | |
changeset 42774 | 6c999448c2bb |
parent 42361 | 23f352990944 |
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permissions | -rw-r--r-- |
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(* Title: HOL/Tools/Function/lexicographic_order.ML |
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Author: Lukas Bulwahn, TU Muenchen |
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Author: Alexander Krauss, TU Muenchen |
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Termination proofs with lexicographic orders. |
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*) |
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signature LEXICOGRAPHIC_ORDER = |
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sig |
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val lex_order_tac : bool -> Proof.context -> tactic -> tactic |
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val lexicographic_order_tac : bool -> Proof.context -> tactic |
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val lexicographic_order : Proof.context -> Proof.method |
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val setup: theory -> theory |
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end |
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structure Lexicographic_Order : LEXICOGRAPHIC_ORDER = |
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struct |
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open Function_Lib |
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(** General stuff **) |
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fun mk_measures domT mfuns = |
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let |
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val relT = HOLogic.mk_setT (HOLogic.mk_prodT (domT, domT)) |
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val mlexT = (domT --> HOLogic.natT) --> relT --> relT |
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fun mk_ms [] = Const (@{const_abbrev Set.empty}, relT) |
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| mk_ms (f::fs) = |
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Const (@{const_name mlex_prod}, mlexT) $ f $ mk_ms fs |
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in |
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mk_ms mfuns |
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end |
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fun del_index n [] = [] |
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| del_index n (x :: xs) = |
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if n > 0 then x :: del_index (n - 1) xs else xs |
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fun transpose ([]::_) = [] |
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| transpose xss = map hd xss :: transpose (map tl xss) |
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(** Matrix cell datatype **) |
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datatype cell = |
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Less of thm | LessEq of (thm * thm) | None of (thm * thm) | False of thm; |
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fun is_Less lcell = case Lazy.force lcell of Less _ => true | _ => false; |
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fun is_LessEq lcell = case Lazy.force lcell of LessEq _ => true | _ => false; |
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(** Proof attempts to build the matrix **) |
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fun dest_term t = |
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let |
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val (vars, prop) = Function_Lib.dest_all_all t |
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val (prems, concl) = Logic.strip_horn prop |
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val (lhs, rhs) = concl |
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|> HOLogic.dest_Trueprop |
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|> HOLogic.dest_mem |> fst |
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|> HOLogic.dest_prod |
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in |
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(vars, prems, lhs, rhs) |
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end |
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fun mk_goal (vars, prems, lhs, rhs) rel = |
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let |
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val concl = HOLogic.mk_binrel rel (lhs, rhs) |> HOLogic.mk_Trueprop |
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in |
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fold_rev Logic.all vars (Logic.list_implies (prems, concl)) |
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end |
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fun mk_cell thy solve_tac (vars, prems, lhs, rhs) mfun = Lazy.lazy (fn _ => |
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let |
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val goals = cterm_of thy o mk_goal (vars, prems, mfun $ lhs, mfun $ rhs) |
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in |
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case try_proof (goals @{const_name Orderings.less}) solve_tac of |
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Solved thm => Less thm |
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| Stuck thm => |
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(case try_proof (goals @{const_name Orderings.less_eq}) solve_tac of |
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Solved thm2 => LessEq (thm2, thm) |
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| Stuck thm2 => |
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if prems_of thm2 = [HOLogic.Trueprop $ HOLogic.false_const] then False thm2 |
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else None (thm2, thm) |
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| _ => raise Match) (* FIXME *) |
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| _ => raise Match |
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end); |
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(** Search algorithms **) |
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fun check_col ls = forall (fn c => is_Less c orelse is_LessEq c) ls andalso not (forall is_LessEq ls) |
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fun transform_table table col = table |> filter_out (fn x => is_Less (nth x col)) |> map (del_index col) |
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fun transform_order col order = map (fn x => if x >= col then x + 1 else x) order |
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(* simple depth-first search algorithm for the table *) |
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fun search_table [] = SOME [] |
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| search_table table = |
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case find_index check_col (transpose table) of |
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~1 => NONE |
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| col => |
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(case (table, col) |-> transform_table |> search_table of |
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NONE => NONE |
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| SOME order => SOME (col :: transform_order col order)) |
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(** Proof Reconstruction **) |
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(* prove row :: cell list -> tactic *) |
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fun prove_row (c :: cs) = |
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(case Lazy.force c of |
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Less thm => |
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rtac @{thm "mlex_less"} 1 |
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THEN PRIMITIVE (Thm.elim_implies thm) |
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| LessEq (thm, _) => |
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rtac @{thm "mlex_leq"} 1 |
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THEN PRIMITIVE (Thm.elim_implies thm) |
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THEN prove_row cs |
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| _ => raise General.Fail "lexicographic_order") |
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| prove_row [] = no_tac; |
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(** Error reporting **) |
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fun pr_goals ctxt st = |
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Goal_Display.pretty_goals |
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(Config.put Goal_Display.goals_limit (Thm.nprems_of st) ctxt) st |
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|> Pretty.chunks |
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|> Pretty.string_of |
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fun row_index i = chr (i + 97) |
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fun col_index j = string_of_int (j + 1) |
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fun pr_unprovable_cell _ ((i,j), Less _) = "" |
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| pr_unprovable_cell ctxt ((i,j), LessEq (_, st)) = |
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"(" ^ row_index i ^ ", " ^ col_index j ^ ", <):\n" ^ pr_goals ctxt st |
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| pr_unprovable_cell ctxt ((i,j), None (st_leq, st_less)) = |
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"(" ^ row_index i ^ ", " ^ col_index j ^ ", <):\n" ^ pr_goals ctxt st_less |
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^ "\n(" ^ row_index i ^ ", " ^ col_index j ^ ", <=):\n" ^ pr_goals ctxt st_leq |
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| pr_unprovable_cell ctxt ((i,j), False st) = |
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"(" ^ row_index i ^ ", " ^ col_index j ^ ", <):\n" ^ pr_goals ctxt st |
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fun pr_unprovable_subgoals ctxt table = |
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table |
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|> map_index (fn (i,cs) => map_index (fn (j,x) => ((i,j), x)) cs) |
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|> flat |
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|> map (pr_unprovable_cell ctxt) |
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fun pr_cell (Less _ ) = " < " |
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| pr_cell (LessEq _) = " <=" |
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| pr_cell (None _) = " ? " |
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| pr_cell (False _) = " F " |
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fun no_order_msg ctxt ltable tl measure_funs = |
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let |
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val table = map (map Lazy.force) ltable |
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val prterm = Syntax.string_of_term ctxt |
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fun pr_fun t i = string_of_int i ^ ") " ^ prterm t |
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fun pr_goal t i = |
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let |
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val (_, _, lhs, rhs) = dest_term t |
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in (* also show prems? *) |
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i ^ ") " ^ prterm rhs ^ " ~> " ^ prterm lhs |
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end |
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val gc = map (fn i => chr (i + 96)) (1 upto length table) |
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val mc = 1 upto length measure_funs |
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val tstr = "Result matrix:" :: (" " ^ implode (map (enclose " " " " o string_of_int) mc)) |
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:: map2 (fn r => fn i => i ^ ": " ^ implode (map pr_cell r)) table gc |
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val gstr = "Calls:" :: map2 (prefix " " oo pr_goal) tl gc |
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val mstr = "Measures:" :: map2 (prefix " " oo pr_fun) measure_funs mc |
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val ustr = "Unfinished subgoals:" :: pr_unprovable_subgoals ctxt table |
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in |
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cat_lines (ustr @ gstr @ mstr @ tstr @ |
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["", "Could not find lexicographic termination order."]) |
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end |
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(** The Main Function **) |
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fun lex_order_tac quiet ctxt solve_tac (st: thm) = |
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let |
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val thy = Proof_Context.theory_of ctxt |
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val ((_ $ (_ $ rel)) :: tl) = prems_of st |
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val (domT, _) = HOLogic.dest_prodT (HOLogic.dest_setT (fastype_of rel)) |
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val measure_funs = (* 1: generate measures *) |
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MeasureFunctions.get_measure_functions ctxt domT |
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val table = (* 2: create table *) |
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map (fn t => map (mk_cell thy solve_tac (dest_term t)) measure_funs) tl |
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in |
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case search_table table of |
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NONE => if quiet then no_tac st else error (no_order_msg ctxt table tl measure_funs) |
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| SOME order => |
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let |
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val clean_table = map (fn x => map (nth x) order) table |
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val relation = mk_measures domT (map (nth measure_funs) order) |
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val _ = |
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if not quiet then |
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Pretty.writeln (Pretty.block |
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[Pretty.str "Found termination order:", Pretty.brk 1, |
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Pretty.quote (Syntax.pretty_term ctxt relation)]) |
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else () |
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in (* 4: proof reconstruction *) |
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st |> (PRIMITIVE (cterm_instantiate [(cterm_of thy rel, cterm_of thy relation)]) |
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THEN (REPEAT (rtac @{thm "wf_mlex"} 1)) |
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THEN (rtac @{thm "wf_empty"} 1) |
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THEN EVERY (map prove_row clean_table)) |
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end |
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end |
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fun lexicographic_order_tac quiet ctxt = |
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TRY (Function_Common.apply_termination_rule ctxt 1) |
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THEN lex_order_tac quiet ctxt |
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(auto_tac (claset_of ctxt, simpset_of ctxt addsimps Function_Common.Termination_Simps.get ctxt)) |
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val lexicographic_order = SIMPLE_METHOD o lexicographic_order_tac false |
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val setup = |
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Method.setup @{binding lexicographic_order} |
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(Method.sections clasimp_modifiers >> (K lexicographic_order)) |
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"termination prover for lexicographic orderings" |
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#> Context.theory_map (Function_Common.set_termination_prover (lexicographic_order_tac false)) |
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end; |