package binsec
Semantic analysis of binary executables
Install
Dune Dependency
Authors
-
AAdel Djoudi
-
BBenjamin Farinier
-
CChakib Foulani
-
DDorian Lesbre
-
FFrédéric Recoules
-
GGuillaume Girol
-
JJosselin Feist
-
LLesly-Ann Daniel
-
MMahmudul Faisal Al Ameen
-
MManh-Dung Nguyen
-
MMathéo Vergnolle
-
MMathilde Ollivier
-
MMatthieu Lemerre
-
NNicolas Bellec
-
OOlivier Nicole
-
RRichard Bonichon
-
RRobin David
-
SSébastien Bardin
-
SSoline Ducousso
-
TTa Thanh Dinh
-
YYaëlle Vinçont
-
YYanis Sellami
Maintainers
Sources
binsec-0.10.0.tbz
sha256=f9f66dc2a16f10d4afc9599ce76f19d3868fca184b42f2a28bc81b37089be68f
sha512=bc56322323d1c56870bb8618c9eeed95fa7eb0ba8bde3c9ea9fe86627ecb1c97abc610401e3af7662c9f9386719be284d7144c5af5d39b3f64c63e2b2cdecb1d
doc/src/libformula/sse_symbolic.ml.html
Source file sse_symbolic.ml
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(**************************************************************************) (* This file is part of BINSEC. *) (* *) (* Copyright (C) 2016-2024 *) (* CEA (Commissariat à l'énergie atomique et aux énergies *) (* 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). *) (* *) (**************************************************************************) open Options open Types let byte_size = Natural.to_int Basic_types.Constants.bytesize let byteswap e = let rec loop e size e' = if size = 0 then e' else loop e (size - 8) (Formula.mk_bv_concat (Formula.mk_bv_extract { lo = size - 8; hi = size - 1 } e) e') in let size = Formula_utils.bv_size e in loop e (size - 8) (Formula.mk_bv_extract { lo = size - 8; hi = size - 1 } e) module VMap = Dba_types.Var.Map module State (Solver : Smt_sig.Solver) (QS : QUERY_STATISTICS) : RAW_STATE = struct module Uid = struct type t = int let zero = 0 let succ = ( + ) 1 let compare = ( - ) end type t = { mutable formula : Formula.formula; (* SMT2 formula *) vsymbols : Formula.bv_term VMap.t; (* collection of visible symbols *) vmemory : Formula.ax_term; (* visible memory *) mutable fid : int; (* unique indice counter *) fmemory : Formula.ax_var; (* initial memory *) model : Smt_model.t; (* a model that satisfy constraints *) } (** Symbolic state *) let memory_name = "__memory" module Value = struct type t = Formula.bv_term let kind = Abstract let constant = Formula.mk_bv_cst let var id name size = Formula.mk_bv_var (Formula.bv_var (Printf.sprintf "%s_0%d" name id) size) let ite cond then_smt else_smt = Formula.(mk_bv_ite (mk_bv_equal cond mk_bv_one) then_smt else_smt) let as_bv bop e1 e2 = Formula.(mk_bv_ite (bop e1 e2) mk_bv_one mk_bv_zero) let rotate_right_const n = Formula.mk_bv_rotate_right n let rotate_left_const n = Formula.mk_bv_rotate_left n let rotate shift_func rev_shift_func const_rot_func value shift = let open Formula in match shift.bv_term_desc with | BvCst x -> let op = Bitvector.value_of x |> Z.to_int |> const_rot_func in op value | _ -> let part1 = shift_func value shift and shift_size = Formula_utils.bv_size shift and value_size = Formula_utils.bv_size value |> Z.of_int in let value_size = Bitvector.create value_size shift_size |> mk_bv_cst in let offset = mk_bv_sub value_size shift in let part2 = rev_shift_func value offset in mk_bv_or part1 part2 let rotate_right = rotate Formula.mk_bv_lshr Formula.mk_bv_shl rotate_right_const let rotate_left = rotate Formula.mk_bv_shl Formula.mk_bv_lshr rotate_left_const let binary (op : Dba.Binary_op.t) = match op with | Plus -> Formula.mk_bv_add | Minus -> Formula.mk_bv_sub | Mult -> Formula.mk_bv_mul | DivU -> Formula.mk_bv_udiv | DivS -> Formula.mk_bv_sdiv | ModU -> Formula.mk_bv_urem | ModS -> Formula.mk_bv_smod | Eq -> as_bv Formula.mk_bv_equal | Diff -> as_bv Formula.mk_bv_distinct | LeqU -> as_bv Formula.mk_bv_ule | LtU -> as_bv Formula.mk_bv_ult | GeqU -> as_bv Formula.mk_bv_uge | GtU -> as_bv Formula.mk_bv_ugt | LeqS -> as_bv Formula.mk_bv_sle | LtS -> as_bv Formula.mk_bv_slt | GeqS -> as_bv Formula.mk_bv_sge | GtS -> as_bv Formula.mk_bv_sgt | Xor -> Formula.mk_bv_xor | And -> Formula.mk_bv_and | Or -> Formula.mk_bv_or | Concat -> Formula.mk_bv_concat | LShift -> Formula.mk_bv_shl | RShiftU -> Formula.mk_bv_lshr | RShiftS -> Formula.mk_bv_ashr | LeftRotate -> rotate_left | RightRotate -> rotate_right let unary_op (op : Term.unary Term.operator) = match op with | Not -> Formula.BvNot | Minus -> Formula.BvNeg | Sext size -> Formula.BvSignExtend size | Uext size -> Formula.BvZeroExtend size | Restrict it -> Formula.BvExtract it let unary op e = Formula.mk_bv_unop (unary_op op) e let binary_op (op : Term.binary Term.operator) = match op with | Plus -> Dba.Binary_op.Plus | Minus -> Dba.Binary_op.Minus | Mul -> Dba.Binary_op.Mult | Udiv -> Dba.Binary_op.DivU | Umod -> Dba.Binary_op.ModU | Sdiv -> Dba.Binary_op.DivS | Smod -> Dba.Binary_op.ModS | Or -> Dba.Binary_op.Or | And -> Dba.Binary_op.And | Xor -> Dba.Binary_op.Xor | Concat -> Dba.Binary_op.Concat | Lsl -> Dba.Binary_op.LShift | Lsr -> Dba.Binary_op.RShiftU | Asr -> Dba.Binary_op.RShiftS | Rol -> Dba.Binary_op.LeftRotate | Ror -> Dba.Binary_op.RightRotate | Eq -> Dba.Binary_op.Eq | Diff -> Dba.Binary_op.Diff | Ule -> Dba.Binary_op.LeqU | Ult -> Dba.Binary_op.LtU | Uge -> Dba.Binary_op.GeqU | Ugt -> Dba.Binary_op.GtU | Sle -> Dba.Binary_op.LeqS | Slt -> Dba.Binary_op.LtS | Sge -> Dba.Binary_op.GeqS | Sgt -> Dba.Binary_op.GtS let binary op e1 e2 = binary (binary_op op) e1 e2 end let lookup (v : Dba.Var.t) t = try VMap.find v t.vsymbols with Not_found -> raise (Undef v) let read ~addr bytes (dir : Machine.endianness) t = let array = t.vmemory in let content = Formula.mk_select bytes array addr in let content = match dir with LittleEndian -> content | BigEndian -> byteswap content in (content, t) let select _ ~addr:_ _ _ _ = Errors.not_yet_implemented "arrays" let empty () = let word_size = Kernel_options.Machine.word_size () in let fmemory = Formula.ax_var (memory_name ^ "_0") word_size byte_size in { formula = Formula.empty |> Formula.push_back_declare @@ Formula.mk_ax_decl fmemory []; vsymbols = VMap.empty; vmemory = Formula.mk_ax_var fmemory; fid = 1; fmemory; model = Smt_model.empty; } let do_optimization ?(keep = Formula.VarSet.empty) fm = let level = 3 in if Formula.VarSet.is_empty keep then Logger.debug ~level "Optimize" else Logger.debug ~level "@[<v 2>Optimize but keep intact these variables:@ %a@]" Formula_pp.pp_varset keep; Formula_transformation.optimize_from_options ?is_controlled:None ~keep fm let alloc ~array:_ _ = Errors.not_yet_implemented "arrays" let assign (lval : Dba.Var.t) value state = let value_size = Formula_utils.bv_size value in let var = Formula.bv_var (Printf.sprintf "%s_%d" lval.name state.fid) value_size in let fid = state.fid + 1 in let vsymbols = VMap.add lval (Formula.mk_bv_var var) state.vsymbols in let formula = state.formula |> Formula.push_front_define @@ Formula.mk_bv_def var [] value in { state with formula; vsymbols; fid } let write ~addr value (dir : Machine.endianness) state = let value = match dir with LittleEndian -> value | BigEndian -> byteswap value in let addr_size = Formula_utils.bv_size addr and write_size = Formula_utils.bv_size value / 8 in let layer = Formula.ax_var (Printf.sprintf "%s_%d" memory_name state.fid) addr_size byte_size in let fid = state.fid + 1 in let vmemory = Formula.mk_ax_var layer in let formula = state.formula |> Formula.push_front_define @@ Formula.mk_ax_def layer [] @@ Formula.mk_store write_size state.vmemory addr value in { state with formula; vmemory; fid } let store _ ~addr:_ _ _ _ = Errors.not_yet_implemented "arrays" let memcpy ~addr size img state = let reader = Lreader.of_zero_extend_buffer img in let chunk = Lreader.Read.read reader size in let addr_size = Bitvector.size_of addr in let layer = Formula.ax_var (Printf.sprintf "%s_%d" memory_name state.fid) addr_size byte_size in let fid = state.fid + 1 in let vmemory = Formula.mk_ax_var layer in let formula = state.formula |> Formula.push_front_define @@ Formula.mk_ax_def layer [] @@ Formula.mk_store size state.vmemory (Formula.mk_bv_cst addr) (Formula.mk_bv_cst chunk) in { state with formula; vmemory; fid } module Solver = struct let extract_model session vars memory = let model = Smt_model.create () in List.iter (fun var -> Smt_model.add_var model (Formula_utils.bv_var_name var) (Solver.get_bv_value session (Formula.mk_bv_var var))) vars; Array.iter (fun (addr, value) -> Smt_model.add_memcell model addr value) (Solver.get_ax_values session (Formula.mk_ax_var memory)); model let declare_var session marked var vars = match (var : Formula.var) with | BvVar bv_var when not (Formula.VarSet.mem var marked) -> Solver.put session (Formula.mk_declare (Formula.mk_bv_decl bv_var [])); bv_var :: vars | _ -> vars let with_solver formula f = QS.Solver.start_timer (); let session = Solver.open_session () in let vars, _ = Formula.fold_forward (fun entry (vars, marked) -> let vars, marked = match entry.entry_desc with | Declare { decl_desc = BvDecl (bv_var, _); _ } -> (bv_var :: vars, Formula.VarSet.add (BvVar bv_var) marked) | Declare { decl_desc = BlDecl _ | AxDecl _; _ } -> (vars, marked) | Define { def_desc = BvDef (bv_var, _, bv_term); _ } -> let deps = Formula_utils.bv_term_variables bv_term in ( Formula.VarSet.fold (declare_var session marked) deps vars, Formula.VarSet.add (BvVar bv_var) (Formula.VarSet.union deps marked) ) | Define { def_desc = BlDef (bl_var, _, bl_term); _ } -> let deps = Formula_utils.bl_term_variables bl_term in ( Formula.VarSet.fold (declare_var session marked) deps vars, Formula.VarSet.add (BlVar bl_var) (Formula.VarSet.union deps marked) ) | Define { def_desc = AxDef (ax_var, _, ax_term); _ } -> let deps = Formula_utils.ax_term_variables ax_term in ( Formula.VarSet.fold (declare_var session marked) deps vars, Formula.VarSet.add (AxVar ax_var) (Formula.VarSet.union deps marked) ) | Assert bl_term | Assume bl_term -> let deps = Formula_utils.bl_term_variables bl_term in ( Formula.VarSet.fold (declare_var session marked) deps vars, Formula.VarSet.union deps marked ) | Comment _ -> (vars, marked) in Solver.put session entry; (vars, marked)) formula ([], Formula.VarSet.empty) in let r = f session vars in Solver.close_session session; QS.Solver.stop_timer (); r let check_satistifiability formula memory = with_solver formula (fun session vars -> match Solver.check_sat session with | Formula.SAT -> QS.Solver.incr_sat (); Logger.debug ~level:4 "SMT query resulted in SAT"; Some (extract_model session vars memory) | Formula.UNSAT -> QS.Solver.incr_unsat (); Logger.debug ~level:4 "SMT query resulted in UNSAT"; None | Formula.UNKNOWN | Formula.TIMEOUT -> QS.Solver.incr_err (); Logger.warning ~level:0 "SMT query resulted in UNKNOWN"; raise Unknown) let enumerate e ?(n = 1 lsl Formula_utils.bv_size e) formula memory = with_solver formula (fun session vars -> let rec loop e' n enum = if n = 0 then enum else match Solver.check_sat session with | Formula.SAT -> QS.Solver.incr_sat (); let bv = Solver.get_bv_value session e' in Logger.debug ~level:5 "Solver returned %a ; %d solutions still to be found" Bitvector.pp_hex bv (n - 1); let model = extract_model session vars memory in Solver.put session @@ Formula.mk_assert @@ Formula.mk_bv_distinct e (Formula.mk_bv_cst bv); loop e' (n - 1) ((bv, model) :: enum) | Formula.UNSAT -> QS.Solver.incr_unsat (); Logger.debug ~level:4 "Solver returned UNSAT"; enum | Formula.UNKNOWN | Formula.TIMEOUT -> QS.Solver.incr_err (); Logger.warning ~level:0 "SMT query resulted in UNKNOWN"; raise Unknown in loop e n []) end let keep state = VMap.fold (fun _ e k -> match e with | { Formula.bv_term_desc = Formula.BvFun (v, []); _ } -> Formula.VarSet.add (Formula.BvVar v) k | _ -> assert false) state.vsymbols @@ match state.vmemory with | { Formula.ax_term_desc = Formula.AxFun (v, []); _ } -> Formula.VarSet.add (Formula.AxVar v) @@ Formula.VarSet.singleton (Formula.AxVar state.fmemory) | _ -> assert false let get_value e state = let size = Formula_utils.bv_size e in let var = Formula.bv_var (Printf.sprintf "__value_%d" state.fid) size in let formula = state.formula |> Formula.push_front_define @@ Formula.mk_bv_def var [] e in let keep = Formula.VarSet.add (Formula.BvVar var) (keep state) in let formula = do_optimization ~keep formula in state.formula <- Option.get (Formula.pop_front formula); match Formula.peek_front formula with | Some { entry_desc = Formula.Define { def_desc = Formula.BvDef (v, _, { bv_term_desc = Formula.BvCst bv; _ }); _; }; _; } -> assert (v = var); QS.Preprocess.incr_const (); Logger.debug ~level:4 "Value of %a resolved to constant %a" Formula_pp.pp_bv_term e Bitvector.pp bv; bv | _ -> raise Non_unique let assume e state = let e = Formula.mk_bv_equal e Formula.mk_bv_one in let var = Formula.bl_var (Printf.sprintf "__assume_%d" state.fid) in let fid = state.fid + 1 in let formula = state.formula |> Formula.push_front_define @@ Formula.mk_bl_def var [] e in let keep = Formula.VarSet.add (Formula.BlVar var) @@ keep state in let formula = do_optimization ~keep formula in match Formula.peek_front formula with | Some { entry_desc = Formula.Define { def_desc = Formula.BlDef (v, _, { bl_term_desc = Formula.BlTrue; _ }); _; }; _; } -> assert (v = var); QS.Preprocess.incr_true (); Some { state with formula; fid } | Some { entry_desc = Formula.Define { def_desc = Formula.BlDef (v, _, { bl_term_desc = Formula.BlFalse; _ }); _; }; _; } -> assert (v = var); QS.Preprocess.incr_false (); None | _ -> ( let formula = Formula.push_front_assert (Formula.mk_bl_var var) formula in match Solver.check_satistifiability formula state.fmemory with | Some model -> Some { state with formula; fid; model } | None -> None) let test e state = let e = Formula.mk_bv_equal e Formula.mk_bv_one in let var = Formula.bl_var (Printf.sprintf "__assume_%d" state.fid) in let fid = state.fid + 1 in let formula = state.formula |> Formula.push_front_define @@ Formula.mk_bl_def var [] e in let keep = Formula.VarSet.add (Formula.BlVar var) @@ keep state in let formula = do_optimization ~keep formula in match Formula.peek_front formula with | Some { entry_desc = Formula.Define { def_desc = Formula.BlDef (v, _, { bl_term_desc = Formula.BlTrue; _ }); _; }; _; } -> assert (v = var); QS.Preprocess.incr_true (); True { state with formula; fid } | Some { entry_desc = Formula.Define { def_desc = Formula.BlDef (v, _, { bl_term_desc = Formula.BlFalse; _ }); _; }; _; } -> assert (v = var); QS.Preprocess.incr_false (); False { state with formula; fid } | _ -> ( let formula = Formula.push_front_assert (Formula.mk_bl_var var) formula and formula' = Formula.push_front_assert (Formula.mk_bl_not (Formula.mk_bl_var var)) formula in match ( Solver.check_satistifiability formula state.fmemory, Solver.check_satistifiability formula' state.fmemory ) with | Some model, Some model' -> Both { t = { state with formula; fid; model }; f = { state with formula = formula'; fid; model = model' }; } | Some model, None -> True { state with formula; fid; model } | None, Some model' -> False { state with formula = formula'; fid; model = model' } | None, None -> raise Unknown) let enumerate e ?n ?(except = []) state = let size = Formula_utils.bv_size e in let var = Formula.bv_var (Printf.sprintf "__enum_%d" state.fid) size in let fid = state.fid + 1 in let formula = state.formula |> Formula.push_front_define @@ Formula.mk_bv_def var [] e in let keep = Formula.VarSet.add (Formula.BvVar var) @@ keep state in let formula = do_optimization ~keep formula in match Formula.peek_front formula with | Some { entry_desc = Formula.Define { def_desc = Formula.BvDef (v, _, { bv_term_desc = Formula.BvCst bv; _ }); _; }; _; } -> assert (v = var); if Bitvector.is_one bv then QS.Preprocess.incr_true () else if Bitvector.is_zero bv then QS.Preprocess.incr_false () else QS.Preprocess.incr_const (); Logger.debug ~level:4 "Enumeration of %a resolved to constant %a" Formula_pp.pp_bv_term e Bitvector.pp bv; [ (bv, { state with formula; fid }) ] | _ -> let evar = Formula.mk_bv_var var in let formula = List.fold_left (fun f bv -> Formula.push_front_assert (Formula.mk_bv_distinct evar (Formula.mk_bv_cst bv)) f) formula except in List.map (fun (bv, model) -> let formula = formula |> Formula.push_front_assert @@ Formula.mk_bv_equal evar (Formula.mk_bv_cst bv) in (bv, { state with formula; fid; model })) @@ Solver.enumerate evar ?n formula state.fmemory let get_a_value e t = match enumerate e ~n:1 t with | [ (bv, t') ] -> t.fid <- t'.fid; t.formula <- t'.formula; bv | _ -> raise Unknown let merge ~parent:_ _ _ = raise Non_mergeable let assertions t = Formula.fold_forward (fun (e : Formula.entry) r -> match e with | { entry_desc = Assert b; _ } -> Formula.mk_bv_ite b Formula.mk_bv_one Formula.mk_bv_zero :: r | _ -> r) t.formula [] let pp ppf state = Smt_model.pp ppf state.model let close_formula = let declare_var marked var formula = match (var : Formula.var) with | BvVar bv_var when not (Formula.VarSet.mem var marked) -> Formula.push_back_declare (Formula.mk_bv_decl bv_var []) formula | _ -> formula in fun formula -> fst (Formula.fold_forward (fun entry (formula, marked) -> match entry.entry_desc with | Declare { decl_desc = BvDecl (bv_var, _); _ } -> (formula, Formula.VarSet.add (BvVar bv_var) marked) | Declare { decl_desc = BlDecl _ | AxDecl _; _ } -> (formula, marked) | Define { def_desc = BvDef (bv_var, _, bv_term); _ } -> let deps = Formula_utils.bv_term_variables bv_term in ( Formula.VarSet.fold (declare_var marked) deps formula, Formula.VarSet.add (BvVar bv_var) (Formula.VarSet.union deps marked) ) | Define { def_desc = BlDef (bl_var, _, bl_term); _ } -> let deps = Formula_utils.bl_term_variables bl_term in ( Formula.VarSet.fold (declare_var marked) deps formula, Formula.VarSet.add (BlVar bl_var) (Formula.VarSet.union deps marked) ) | Define { def_desc = AxDef (ax_var, _, ax_term); _ } -> let deps = Formula_utils.ax_term_variables ax_term in ( Formula.VarSet.fold (declare_var marked) deps formula, Formula.VarSet.add (AxVar ax_var) (Formula.VarSet.union deps marked) ) | Assert bl_term | Assume bl_term -> let deps = Formula_utils.bl_term_variables bl_term in ( Formula.VarSet.fold (declare_var marked) deps formula, Formula.VarSet.union deps marked ) | Comment _ -> (formula, marked)) formula (formula, Formula.VarSet.empty)) let pp_smt slice ppf state = let state = { state with formula = close_formula state.formula } in match slice with | None -> Formula_pp.pp_formula ppf state.formula | Some l -> let keep, state = List.fold_left (fun (keep, state) (e, n) -> let state = let value_size = Formula_utils.bv_size e in let var = Formula.bv_var n value_size in let formula = state.formula |> Formula.push_front_define @@ Formula.mk_bv_def var [] e in { state with formula } in match Formula.peek_front state.formula with | Some { entry_desc = Formula.Define { def_desc = Formula.BvDef (v, _, _); _ }; _; } -> (Formula.VarSet.add (Formula.BvVar v) keep, state) | _ -> assert false) (Formula.VarSet.empty, state) l in Formula_pp.pp_formula ppf (do_optimization ~keep state.formula) let to_formula { formula; _ } = close_formula formula let getter _ = None let setter _ = None end type Options.Engine.t += Legacy let () = Options.Engine.register "legacy" Legacy (fun () -> (module State ((val Smt_solver.get_solver ()))))
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