package frama-c
Platform dedicated to the analysis of source code written in C
Install
Dune Dependency
Authors
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MMichele Alberti
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TThibaud Antignac
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GGergö Barany
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PPatrick Baudin
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NNicolas Bellec
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TThibaut Benjamin
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AAllan Blanchard
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LLionel Blatter
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FFrançois Bobot
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RRichard Bonichon
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VVincent Botbol
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QQuentin Bouillaguet
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DDavid Bühler
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ZZakaria Chihani
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LLoïc Correnson
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JJulien Crétin
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PPascal Cuoq
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ZZaynah Dargaye
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BBasile Desloges
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JJean-Christophe Filliâtre
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PPhilippe Herrmann
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MMaxime Jacquemin
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FFlorent Kirchner
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AAlexander Kogtenkov
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RRemi Lazarini
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TTristan Le Gall
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JJean-Christophe Léchenet
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MMatthieu Lemerre
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DDara Ly
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DDavid Maison
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CClaude Marché
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AAndré Maroneze
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TThibault Martin
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FFonenantsoa Maurica
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MMelody Méaulle
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BBenjamin Monate
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YYannick Moy
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PPierre Nigron
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AAnne Pacalet
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VValentin Perrelle
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GGuillaume Petiot
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DDario Pinto
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VVirgile Prevosto
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AArmand Puccetti
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FFélix Ridoux
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VVirgile Robles
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JJan Rochel
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MMuriel Roger
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JJulien Signoles
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NNicolas Stouls
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KKostyantyn Vorobyov
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BBoris Yakobowski
Maintainers
Sources
frama-c-29.0-Copper.tar.gz
sha256=d2fbb3b8d0ff83945872e9e6fa258e934a706360e698dae3b4d5f971addf7493
doc/src/frama-c-wp.core/Splitter.ml.html
Source file Splitter.ml
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(**************************************************************************) (* *) (* This file is part of WP plug-in of Frama-C. *) (* *) (* Copyright (C) 2007-2024 *) (* CEA (Commissariat a l'energie atomique et aux energies *) (* alternatives) *) (* *) (* you can redistribute it and/or modify it under the terms of the GNU *) (* Lesser General Public License as published by the Free Software *) (* Foundation, version 2.1. *) (* *) (* It is distributed in the hope that it will be useful, *) (* but WITHOUT ANY WARRANTY; without even the implied warranty of *) (* MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the *) (* GNU Lesser General Public License for more details. *) (* *) (* See the GNU Lesser General Public License version 2.1 *) (* for more details (enclosed in the file licenses/LGPLv2.1). *) (* *) (**************************************************************************) (* -------------------------------------------------------------------------- *) (* --- Base Type for Splitting --- *) (* -------------------------------------------------------------------------- *) open Cil_types open Cil_datatype type tag = | THEN of stmt | ELSE of stmt | CALL of stmt * kernel_function | CASE of stmt * int64 list | DEFAULT of stmt | ASSERT of identified_predicate * int * int (* part *) let pretty fmt = function | THEN _ -> Format.fprintf fmt "Then" | ELSE _ -> Format.fprintf fmt "Else" | CASE(_,[]) -> Format.fprintf fmt "Case(s)" | CASE(_,[k]) -> Format.fprintf fmt "Case %s" (Int64.to_string k) | CASE(_,k::ks) -> Format.fprintf fmt "@[Cases %s" (Int64.to_string k) ; List.iter (fun k -> Format.fprintf fmt ",@,%s" (Int64.to_string k)) ks ; Format.fprintf fmt "@]" | CALL(_,kf) -> Format.fprintf fmt "Call %a" Kernel_function.pretty kf | DEFAULT _ -> Format.fprintf fmt "Default" | ASSERT(_,k,n) -> Format.fprintf fmt "Disjunction (%d/%d)" k n let loc = function | THEN s | ELSE s | CASE(s,_) | CALL(s,_) | DEFAULT s -> Stmt.loc s | ASSERT(p,_,_) -> p.ip_content.tp_statement.pred_loc let compare p q = if p == q then 0 else match p,q with | THEN s , THEN t -> Stmt.compare s t | THEN _ , _ -> (-1) | _ , THEN _ -> 1 | ELSE s , ELSE t -> Stmt.compare s t | ELSE _ , _ -> (-1) | _ , ELSE _ -> 1 | CASE(s1,k1) , CASE(s2,k2) -> let c = Stmt.compare s1 s2 in if c = 0 then Stdlib.compare k1 k2 else c | CASE _ , _ -> (-1) | _ , CASE _ -> 1 | DEFAULT s , DEFAULT t -> Stmt.compare s t | DEFAULT _ , _ -> (-1) | _ , DEFAULT _ -> 1 | CALL(s1,f1) , CALL(s2,f2) -> let c = Stmt.compare s1 s2 in if c = 0 then Kernel_function.compare f1 f2 else c | CALL _ , _ -> (-1) | _ , CALL _ -> 1 | ASSERT(ip1,k1,_) , ASSERT(ip2,k2,_) -> let c = Stdlib.compare ip1.ip_id ip2.ip_id in if c = 0 then k1 - k2 else c (* -------------------------------------------------------------------------- *) (* --- Assertion Disjunction --- *) (* -------------------------------------------------------------------------- *) let rec disjunction p = try unwrap p with Exit -> [p] and unwrap p = match p.pred_content with | Por(a,b) -> disjunction a @ disjunction b | Plet(f,a) -> List.map (fun q -> { p with pred_content = Plet(f,q) }) (unwrap a) | Pexists(qs,p) -> List.map (fun q -> { p with pred_content = Pexists(qs,q) }) (unwrap p) | Pat(p,l) -> List.map (fun q -> { p with pred_content = Pat(q,l) }) (unwrap p) | _ -> raise Exit let predicate ip = ip.ip_content.tp_statement let rec enumerate ip k n = function | [] -> [] | p::ps -> (ASSERT(ip,k,n),p) :: enumerate ip (succ k) n ps let cases ip = try let ps = unwrap (predicate ip) in Some (enumerate ip 1 (List.length ps) ps) with Exit -> None (* -------------------------------------------------------------------------- *) (* --- Switch Cases --- *) (* -------------------------------------------------------------------------- *) let switch_cases stmt ks = CASE(stmt,ks) let switch_default stmt = DEFAULT stmt let if_then stmt = THEN stmt let if_else stmt = ELSE stmt let call stmt kf = CALL(stmt,kf) (* -------------------------------------------------------------------------- *) (* --- Switch Cases --- *) (* -------------------------------------------------------------------------- *) module Tags = Qed.Listset.Make (struct type t = tag let compare = compare let equal x y = (compare x y = 0) end) module M = Qed.Listmap.Make(Tags) module I = Map.Make(Tags) type 'a t = 'a M.t let rec compact merge = function | ([] | [_]) as m -> m | ( (k1,v1) as e )::(( (k2,v2)::r ) as m) -> if Tags.compare k1 k2 = 0 then collect merge k1 [v2;v1] r else e :: compact merge m and collect merge k vs = function | [] -> [k,merge vs] | ((k',v')::r) as m -> if Tags.compare k k' = 0 then collect merge k (v'::vs) r else (k,merge vs) :: compact merge m let (k,_) (k',_) = Tags.compare k k' let apply tag merge m = (* compaction is only required when some split in m already has the tag *) let compaction = ref false in let m = List.sort bytags (List.map (fun (tgs,v) -> if not !compaction && Tags.mem tag tgs then compaction := true ; Tags.add tag tgs , v) m) in if !compaction then compact merge m else m (* let filter phi m = M.filter (fun key _ -> phi key) m *) let length = List.length let empty = [] let singleton e = [[],e] let unmark merge m = [[] , merge (List.map snd m)] let union merge m1 m2 = M.union (fun _ -> merge) m1 m2 let rec merge ~left ~both ~right m1 m2 = match m1 , m2 with | [],[] -> [] | _,[] -> List.map (fun (k,v) -> k , left v) m1 | [],_ -> List.map (fun (k,v) -> k , right v) m2 | (k1,v1)::w1 , (k2,v2)::w2 -> let cmp = Tags.compare k1 k2 in if cmp < 0 then (k1 , left v1) :: merge ~left ~both ~right w1 m2 else if cmp > 0 then (k2 , right v2) :: merge ~left ~both ~right m1 w2 else (k1 , both v1 v2) :: merge ~left ~both ~right w1 w2 let merge_all merge = function | [] -> [] | [m] -> m | [m1;m2] -> M.union (fun _ u v -> merge [u;v]) m1 m2 | ms -> let t = ref I.empty in List.iter (List.iter (fun (k,v) -> try let r = (I.find k !t) in r := v :: !r with Not_found -> t := I.add k (ref [v]) !t)) ms ; I.fold (fun k r m -> match !r with | [] -> m | [v] -> (k,v)::m | vs -> (k,merge vs)::m) !t [] let map = M.map let iter = M.iter let fold = M.fold let exists f xs = List.exists (fun (_,x) -> f x) xs let for_all f xs = List.for_all (fun (_,x) -> f x) xs let filter f xs = List.filter (fun (_,x) -> f x) xs
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