package mopsa
MOPSA: A Modular and Open Platform for Static Analysis using Abstract Interpretation
Install
Dune Dependency
Authors
Maintainers
Sources
mopsa-analyzer-v1.1.tar.gz
md5=fdee20e988343751de440b4f6b67c0f4
sha512=f5cbf1328785d3f5ce40155dada2d95e5de5cce4f084ea30cfb04d1ab10cc9403a26cfb3fa55d0f9da72244482130fdb89c286a9aed0d640bba46b7c00e09500
doc/src/config/syntax.ml.html
Source file syntax.ml
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(****************************************************************************) (* *) (* This file is part of MOPSA, a Modular Open Platform for Static Analysis. *) (* *) (* Copyright (C) 2017-2019 The MOPSA Project. *) (* *) (* This program is free software: 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, either version 3 of the License, or *) (* (at your option) any later version. *) (* *) (* This program 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. *) (* *) (* You should have received a copy of the GNU Lesser General Public License *) (* along with this program. If not, see <http://www.gnu.org/licenses/>. *) (* *) (****************************************************************************) (** Syntax tree of configuration files *) open Sig.Abstraction.Stacked open Sig.Abstraction.Domain open Sig.Abstraction.Simplified open Sig.Abstraction.Simplified_functor open Sig.Abstraction.Stateless open Sig.Abstraction.Partitioning open Sig.Abstraction.Value open Sig.Abstraction.Value_functor open Sig.Reduction.Exec open Sig.Reduction.Eval open Sig.Reduction.Value open Sig.Reduction.Simplified open Format type abstraction = { domain: domain; language : string; } and domain = { domain_kind : domain_kind; domain_semantic : string option; } and domain_kind = | D_stacked of (module STACKED) | D_domain of (module DOMAIN) | D_simplified of (module SIMPLIFIED) | D_stateless of (module STATELESS) | D_functor of domain_functor * domain | D_nonrel of value | D_switch of domain list | D_compose of domain list | D_product of domain list * domain_reduction list and domain_functor = | F_simplified of (module SIMPLIFIED_FUNCTOR) | F_stacked of domain | F_partitioning of (module PARTITIONING) and value = | V_value of (module VALUE) | V_functor of value_functor * value | V_union of value list | V_product of value list * value_reduction list and value_functor = (module VALUE_FUNCTOR) and domain_reduction = | DR_exec of (module EXEC_REDUCTION) | DR_eval of (module EVAL_REDUCTION) | DR_simplified of (module SIMPLIFIED_REDUCTION) and value_reduction = (module VALUE_REDUCTION) let mk_domain ?(semantic=None) kind = { domain_kind = kind; domain_semantic = semantic } let pp_value_reduction fmt (r:value_reduction) = let module R = (val r) in pp_print_string fmt R.name let pp_domain_reduction fmt = function | DR_exec r -> let module R = (val r) in pp_print_string fmt R.name | DR_eval r -> let module R = (val r) in pp_print_string fmt R.name | DR_simplified r -> let module R = (val r) in pp_print_string fmt R.name let rec pp_value fmt = function | V_value v-> let module V = (val v) in pp_print_string fmt V.name | V_functor(f,v) -> let module F = (val f) in fprintf fmt "%s(%a)" F.name pp_value v | V_union vl -> fprintf fmt "(%a)" (pp_print_list ~pp_sep:(fun fmt () -> pp_print_string fmt " ∪ ") pp_value) vl | V_product (vl,[]) -> fprintf fmt "(%a)" (pp_print_list ~pp_sep:(fun fmt () -> pp_print_string fmt " ∩ ") pp_value ) vl | V_product (vl,rl) -> fprintf fmt "(%a ↓ %a)" (pp_print_list ~pp_sep:(fun fmt () -> pp_print_string fmt " ∩ ") pp_value ) vl (pp_print_list ~pp_sep:(fun fmt () -> pp_print_string fmt " | ") pp_value_reduction ) rl let rec pp_domain_functor fmt = function | F_stacked f -> pp_domain fmt f | F_simplified f -> let module F = (val f) in pp_print_string fmt F.name | F_partitioning f -> let module F = (val f) in pp_print_string fmt F.name and pp_domain fmt d = match d.domain_semantic with | None -> pp_domain_kind fmt d.domain_kind | Some semantic -> fprintf fmt "[%s] %a" semantic pp_domain_kind d.domain_kind and pp_domain_kind fmt = function | D_stacked d -> let module D = (val d) in pp_print_string fmt ("[S]" ^ D.name) | D_domain d -> let module D = (val d) in pp_print_string fmt ("[D]" ^ D.name) | D_simplified d -> let module D = (val d) in pp_print_string fmt ("[L]" ^ D.name) | D_stateless d -> let module D = (val d) in pp_print_string fmt ("[U]" ^ D.name) | D_functor(f,d) -> fprintf fmt "%a(%a)" pp_domain_functor f pp_domain d | D_nonrel v -> fprintf fmt "nonrel(%a)" pp_value v | D_switch dl -> fprintf fmt "(%a)" (pp_print_list ~pp_sep:(fun fmt () -> pp_print_string fmt " ; ") pp_domain) dl | D_compose dl -> fprintf fmt "(%a)" (pp_print_list ~pp_sep:(fun fmt () -> pp_print_string fmt " o ") pp_domain) dl | D_product(dl,[]) -> fprintf fmt "(%a)" (pp_print_list ~pp_sep:(fun fmt () -> pp_print_string fmt " ∧ ") pp_domain) dl | D_product(dl,rl) -> fprintf fmt "(%a ↓ %a)" (pp_print_list ~pp_sep:(fun fmt () -> pp_print_string fmt " ∧ ") pp_domain) dl (pp_print_list ~pp_sep:(fun fmt () -> pp_print_string fmt " | ") pp_domain_reduction) rl
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