package frama-c
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Platform dedicated to the analysis of source code written in C
Install
dune-project
Dependency
Authors
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MMichele Alberti
-
TThibaud Antignac
-
GGergö Barany
-
PPatrick Baudin
-
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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SSylvain Chiron
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LLoïc Correnson
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JJulien Crétin
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PPascal Cuoq
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ZZaynah Dargaye
-
BBasile Desloges
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JJean-Christophe Filliâtre
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PPhilippe Herrmann
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JJordan Ischard
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MMaxime Jacquemin
-
BBenjamin Jorge
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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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KKilyan Le Gallic
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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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NNicky Mouha
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YYannick Moy
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PPierre Nigron
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AAnne Pacalet
-
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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CCécile Ruet-Cros
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JJulien Signoles
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FFabien Siron
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NNicolas Stouls
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HHugo Thievenaz
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KKostyantyn Vorobyov
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BBoris Yakobowski
Maintainers
Sources
frama-c-33.0-Arsenic.tar.gz
sha256=9c1cbffd28bb33c17a668107e39c96e4ae7378a3d8249f69b47afc7ee964e9b8
doc/src/frama-c-rtegen.core/rte.ml.html
Source file rte.ml
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Uses Cil constant folding (e.g. for (-0x7ffffff -1) => Some (-2147483648)) on 32 bits *) let get_expr_val expr = Cil.constFoldToInt expr (* Creates [0 <= e] and [e < size] assertions *) let valid_index ~remove_trivial ~on_alarm e size = let alarm bk = let b = match bk with | Lower_bound -> None | Upper_bound -> Some size in (* Do not create upper-bound check on GNU zero-length arrays *) if not (bk == Upper_bound && Cil.isZero size) then begin on_alarm ~invalid:false (Alarms.Index_out_of_bound(e, b)) end in if remove_trivial then begin (* See if the two assertions do not trivially hold. In this case, do not return then *) let v_e = get_expr_val e in let v_size = get_expr_val size in let neg_ok = Option.fold ~none:false ~some:(Z.leq Z.zero) v_e || Cil.isUnsignedInteger (Cil.typeOf e) in if not neg_ok then alarm Lower_bound; let pos_ok = match v_e, v_size with | Some v_e, Some v_size -> Z.lt v_e v_size | None, _ | _, None -> false in if not pos_ok then alarm Upper_bound end else begin alarm Lower_bound; alarm Upper_bound; end (* returns the assertion associated with an lvalue: returns non empty assertions only on pointer dereferencing and array access. The validity assertions are emitted using [valid] if [~read_only] is false, or with [valid_read] otherwise *) let lval_assertion ~read_only ~remove_trivial ~on_alarm lv = (* For accesses to known arrays we generate an assertions that constrains the index. This is simpler than the [\valid] assertion *) let rec check_array_access default off typ in_struct = match off with | NoOffset -> if default then on_alarm ~invalid:false (Alarms.Memory_access(lv, read_only)) | Field (fi, off) -> (* Mark that we went through a struct field, then recurse *) check_array_access default off fi.ftype true | Index (e, off) -> match Ast_types.unroll_node typ with | TArray (bt, Some size) -> if Kernel.SafeArrays.get () || not in_struct then begin (* Generate an assertion for this access, then go deeper in case other accesses exist *) valid_index ~remove_trivial ~on_alarm e size; check_array_access default off bt in_struct end else (* Access to an array embedded in a struct with option [-unsafe-arrays]. Honor the option and generate only the default [\valid] assertion *) check_array_access true off bt in_struct | TArray (bt, None) -> check_array_access true off bt in_struct | _ -> assert false in match lv with | Var vi , off -> check_array_access false off vi.vtype false | (Mem _ as lh), off -> if not (Ast_types.is_fun (Cil.typeOfLval lv)) then check_array_access true off (Cil.typeOfLhost lh) false (* assertion for lvalue initialization *) let lval_initialized_assertion ~remove_trivial:_ ~on_alarm lv = let typ = Cil.typeOfLval lv in match lv with | Var vi, NoOffset -> (* Note: here [lv] has structure/union type or fundamental type. We exclude structures and unions. And for fundamental types: - globals (initialized and then only written with initialized values) - formals (checked at function call) - temporary variables (initialized during AST normalization) *) if not (vi.vglob || vi.vformal || vi.vtemp) && not (Ast_types.is_struct_or_union typ) then on_alarm ~invalid:false (Alarms.Uninitialized lv) | _ -> if not Ast_types.(is_fun typ || is_struct_or_union typ) then on_alarm ~invalid:false (Alarms.Uninitialized lv) (* assertion for unary minus signed overflow *) let uminus_assertion ~remove_trivial ~on_alarm exp = (* - expr overflows if exp is TYPE_MIN *) let t = Ast_types.unroll (Cil.typeOf exp) in let size = Cil.bitsSizeOf t in let min_ty = Cil.min_signed_number size in (* alarm is bound <= exp, hence bound must be MIN_INT+1 *) let bound = Z.succ min_ty in let alarm ?(invalid=false) () = let a = Alarms.Overflow(Alarms.Signed, exp, bound, Lower_bound) in on_alarm ~invalid a in if remove_trivial then begin match get_expr_val exp with | None -> alarm () | Some a64 -> (* constant operand *) if Z.equal a64 min_ty then alarm ~invalid:true () end else alarm () (* assertions for multiplication/addition/subtraction overflows *) let mult_sub_add_assertion ~signed ~remove_trivial ~on_alarm (exp,op,lexp,rexp) = (* signed multiplication/addition/subtraction: the expression overflows iff its integer value is strictly more than [max_ty] or strictly less than [min_ty] *) let t = Ast_types.unroll (Cil.typeOf exp) in let size = Cil.bitsSizeOf t in let min_ty, max_ty = if signed then Cil.min_signed_number size, Cil.max_signed_number size else Z.zero, Cil.max_unsigned_number size in let alarm ?(invalid=false) bk = let bound = match bk with | Upper_bound -> max_ty | Lower_bound -> min_ty in let signed = if signed then Alarms.Signed else Alarms.Unsigned in on_alarm ~invalid (Alarms.Overflow (signed, exp, bound, bk)); in let alarms () = alarm Lower_bound; alarm Upper_bound; in if remove_trivial then begin match get_expr_val lexp, get_expr_val rexp, op with | Some l, Some r, _ -> (* both operands are constant *) let warn r = let warn bk = alarm ~invalid:true bk in if Z.gt r max_ty then warn Upper_bound else if Z.lt r min_ty then warn Lower_bound in (match op with | MinusA -> warn (Z.sub l r) | PlusA -> warn (Z.add l r) | Mult -> warn (Z.mul l r) | _ -> assert false) | _, Some v , PlusA | Some v, _, PlusA -> if Z.(gt v zero) then alarm Upper_bound else if Z.(lt v zero) then alarm Lower_bound (* signed only *) | _, Some r , MinusA -> if Z.(gt r zero) then alarm Lower_bound else if Z.(lt r zero) then alarm Upper_bound (* signed only *) | Some l, None , MinusA -> if signed then begin (* The possible range for [-r] is [-max_int .. -min_int] i.e. [min_int+1..max_int+1]; we need to check [l] w.r.t [-1]. *) if Z.(gt l minus_one) then alarm Upper_bound else if Z.(lt l minus_one) then alarm Lower_bound end else begin (* Only negative overflows are possible, since r is positive. (TODO: nothing can happen on [max_int]. *) alarm Lower_bound end | Some v, None, Mult | None, Some v, Mult when Z.is_zero v || Z.is_one v -> () | None, None, _ | Some _, None, _ | None, Some _, _ -> alarms () end else alarms () (* assertions for division and modulo (divisor is 0) *) let divmod_assertion ~remove_trivial ~on_alarm divisor = (* division or modulo: overflow occurs when divisor is equal to zero *) let alarm ?(invalid=false) () = on_alarm ~invalid (Alarms.Division_by_zero divisor); in if remove_trivial then begin match get_expr_val divisor with | None -> (* divisor is not a constant *) alarm (); | Some v64 -> if Z.is_zero v64 then (* divide by 0 *) alarm ~invalid:true () (* else divide by constant which is not 0: nothing to assert *) end else alarm () (* assertion for signed division overflow *) let signed_div_assertion ~remove_trivial ~on_alarm (exp, lexp, rexp) = (* Signed division: overflow occurs when dividend is equal to the the minimum (negative) value for the signed integer type, and divisor is equal to -1. Under the hypothesis (cf Value) that integers are represented in two's complement. *) let t = Ast_types.unroll (Cil.typeOf rexp) in let size = Cil.bitsSizeOf t in (* check dividend_expr / divisor_expr : if constants ... *) (* compute smallest representable "size bits" (signed) integer *) let max_ty = Cil.max_signed_number size in let alarm ?(invalid=false) () = let a = Alarms.Overflow(Alarms.Signed, exp, max_ty, Alarms.Upper_bound) in on_alarm ~invalid a; in if remove_trivial then begin let min = Cil.min_signed_number size in match get_expr_val lexp, get_expr_val rexp with | Some e1, _ when not (Z.equal e1 min) -> (* dividend is constant, with an unproblematic value *) () | _, Some e2 when not (Z.equal e2 Z.minus_one) -> (* divisor is constant, with an unproblematic value *) () | Some _, Some _ -> (* invalid constant division *) alarm ~invalid:true () | None, Some _ | Some _, None | None, None -> (* at least one is not constant: cannot conclude *) alarm () end else alarm () (* Assertions for the left and right operands of left and right shift. *) let shift_assertion ~remove_trivial ~on_alarm (exp, upper_bound) = let alarm ?(invalid=false) () = let a = Alarms.Invalid_shift(exp, upper_bound) in on_alarm ~invalid a ; in if remove_trivial then begin match get_expr_val exp with | None -> alarm () | Some c64 -> (* operand is constant: check it is nonnegative and strictly less than the upper bound (if any) *) let upper_bound_ok = match upper_bound with | None -> true | Some u -> Z.lt c64 (Z.of_int u) in if not (Z.geq c64 Z.zero && upper_bound_ok) then alarm ~invalid:true () end else alarm () (* The right operand of shifts should be nonnegative and strictly less than the width of the promoted left operand. *) let shift_width_assertion ~remove_trivial ~on_alarm (exp, typ) = let size = Cil.bitsSizeOf typ in shift_assertion ~remove_trivial ~on_alarm (exp, Some size) (* The left operand of signed shifts should be nonnegative: implementation defined for right shift, undefined behavior for left shift. *) let shift_negative_assertion ~remove_trivial ~on_alarm exp = shift_assertion ~remove_trivial ~on_alarm (exp, None) (* Assertion for left and right shift overflow: the result should be representable in the result type. *) let shift_overflow_assertion ~signed ~remove_trivial ~on_alarm (exp, op, lexp, rexp) = let t = Ast_types.unroll (Cil.typeOf exp) in let size = Cil.bitsSizeOf t in if size <> Cil.bitsSizeOf (Cil.typeOf lexp) then (* size of result type should be size of left (promoted) operand *) Options.warning ~current:true ~once:true "problem with bitsSize of %a: not treated" Printer.pp_exp exp; if op = Shiftlt then (* compute greatest representable "size bits" (signed) integer *) let maxValResult = if signed then Cil.max_signed_number size else Cil.max_unsigned_number size in let overflow_alarm ?(invalid=false) () = let signed = if signed then Alarms.Signed else Alarms.Unsigned in let a = Alarms.Overflow (signed, exp, maxValResult, Alarms.Upper_bound) in on_alarm ~invalid a; in if remove_trivial then begin match get_expr_val lexp, get_expr_val rexp with | None,_ | _, None -> overflow_alarm () | Some lval64, Some rval64 -> (* both operands are constant: check result is representable in result type *) if Z.(rval64 >= zero && (shift_left_z lval64 rval64) >= maxValResult) then overflow_alarm ~invalid:true () end else overflow_alarm () (* Assertion for downcasts. *) let downcast_assertion ~remove_trivial ~on_alarm (dst_type, exp) = let src_type = Cil.typeOf exp in let src_signed = Cil.isSignedInteger src_type in let dst_signed = Cil.isSignedInteger dst_type in let src_size = Cil.bitsSizeOf src_type in let dst_size = Cil.bitsSizeOfBitfield dst_type in if (dst_size < src_size || dst_size == src_size && dst_signed <> src_signed) && not Ast_types.(is_ptr src_type && (is_intptr_t dst_type || is_uintptr_t dst_type)) then let dst_min, dst_max = if dst_signed then Cil.min_signed_number dst_size, Cil.max_signed_number dst_size else Z.zero, Cil.max_unsigned_number dst_size in let overflow_kind = if Ast_types.is_ptr src_type then Alarms.Pointer_downcast else if dst_signed then Alarms.Signed_downcast else Alarms.Unsigned_downcast in let alarm ?(invalid=false) bound bound_kind = let a = Alarms.Overflow (overflow_kind, exp, bound, bound_kind) in on_alarm ~invalid a; in let alarms () = alarm dst_max Upper_bound; (* unsigned values cannot overflow in the negative *) if src_signed then alarm dst_min Lower_bound; in match remove_trivial, get_expr_val exp with | true, Some a64 -> let invalid = true in if Z.lt a64 dst_min then alarm ~invalid dst_min Lower_bound else if Z.gt a64 dst_max then alarm ~invalid dst_max Upper_bound | _ -> alarms () (* assertion for casting a floating-point value to an integer *) let float_to_int_assertion ~remove_trivial ~on_alarm (ty, exp) = let e_typ = Ast_types.unroll (Cil.typeOf exp) in match e_typ.tnode, ty.tnode with | TFloat _, TInt ikind -> let signed = Cil.isSigned ikind in let size = Cil.bitsSizeOfBitfield ty in let largest = Cil.max_unsigned_number size in let max_ty = if signed then Cil.max_signed_number size else largest in let min_ty = if signed then Cil.min_signed_number size else Z.zero in let bound = function Lower_bound -> min_ty | Upper_bound -> max_ty in let build_alarm b = Alarms.Float_to_int (exp, bound b, b) in let alarm ?(invalid = false) b = on_alarm ~invalid (build_alarm b) in let number = match exp.enode with | Const (CReal (f, fk, _)) -> Some (f, fk) | UnOp (Neg, { enode = Const (CReal (f, fk, _)) }, _) -> Some (-. f, fk) | _ -> None in begin match remove_trivial, number with | false, _ | true, None -> alarm Upper_bound ; alarm Lower_bound | true, Some (f, _) -> match Floating_point.truncate_to_integer f with | Underflow -> alarm Lower_bound | Overflow -> alarm Upper_bound | Integer i when Z.lt i min_ty -> alarm ~invalid:true Lower_bound | Integer i when Z.gt i max_ty -> alarm ~invalid:true Upper_bound | Integer _ -> () end | _ -> () (* assertion for checking only finite float are used *) let finite_float_assertion ~remove_trivial:_ ~on_alarm (fkind, exp) = let invalid = false in match Kernel.SpecialFloat.get () with | "none" -> () | "nan" -> on_alarm ~invalid (Alarms.Is_nan (exp, fkind)) | "non-finite" -> on_alarm ~invalid (Alarms.Is_nan_or_infinite (exp, fkind)) | _ -> assert false (* assertion for a pointer call [( *e )(args)]. *) let pointer_call ~remove_trivial:_ ~on_alarm (e, args) = on_alarm ~invalid:false (Alarms.Function_pointer (e, Some args)) let rec is_safe_offset = function | NoOffset -> true | Field(fi,o) -> fi.fcomp.cstruct && not fi.faddrof && is_safe_offset o | Index(_,o) -> is_safe_offset o let is_safe_pointer_value = function | Lval (Var vi, offset) -> (* Reading a pointer variable must emit an alarm if an invalid pointer value could have been written without previous alarm, through: - an union type, in which case [offset] is not NoOffset; - an untyped write, in which case the address of [vi] is taken. *) not vi.vaddrof && is_safe_offset offset | AddrOf (_, NoOffset) | StartOf (_, NoOffset) -> true | CastE (_typ, e) -> (* 0 can always be converted into a NULL pointer. *) let v = get_expr_val e in Option.fold ~none:false ~some:Z.(equal zero) v | _ -> false let pointer_value ~remove_trivial ~on_alarm expr = if not (remove_trivial && is_safe_pointer_value expr.enode) then on_alarm ~invalid:false (Alarms.Invalid_pointer expr) type verdict = Yes | No | Maybe let trivially_aligned (expr: Cil_types.exp) target = if Ast_types.is_void target || Ast_types.is_fun target then (* - From an alignment point of view, casting to void* is always OK (except for function pointers, but anyway, the problem is not alignment) - Alignment does not make sense for functions *) Yes else (* we can safely compute this now *) let t_align = Cil.bytesAlignOf target in let expr = Cil.stripCasts expr in let orig_t = Cil.typeOf expr in if Ast_types.is_void_ptr orig_t || Ast_types.is_fun_ptr orig_t then Maybe else if Ast_types.is_integral orig_t then match Cil.constFoldToInt expr with | None -> Maybe | Some value when Z.(zero = (value mod of_int t_align)) -> Yes | _ -> No else match expr.enode with | Lval (Var vi, NoOffset) when not vi.vglob && not vi.vaddrof -> (* This optimization can be generalized if we check strict aliasing *) if t_align <= Cil.bytesAlignOf @@ Ast_types.direct_pointed_type orig_t then Yes else Maybe | AddrOf (Var vi, NoOffset) | StartOf (Var vi, NoOffset) -> if 0 = Cil.bytesAlignOfVarinfo vi mod t_align then Yes else Maybe | _ -> (* probably more cases to optimize here *) Maybe let pointer_alignment ~remove_trivial ~on_alarm (expr, t) = assert (Ast_types.is_ptr t) ; let pointed_to = Ast_types.direct_pointed_type t in let expr = Cil.stripCasts expr in match trivially_aligned expr pointed_to with | Yes -> if not remove_trivial then on_alarm ~invalid:false (Alarms.Unaligned_pointer (expr, pointed_to)) | No -> on_alarm ~invalid:true (Alarms.Unaligned_pointer (expr, pointed_to)) | Maybe -> on_alarm ~invalid:false (Alarms.Unaligned_pointer (expr, pointed_to)) let bool_value ~remove_trivial ~on_alarm lv = match remove_trivial, lv with | true, (Var vi, NoOffset) (* This optimization can be generalized if we check strict aliasing *) when (* consider as trivial accesses to ... *) (not vi.vglob) && (* local variable or formal parameter when ... *) (not vi.vaddrof) (* their address is not taken *) -> () | _ -> on_alarm ~invalid:false (Alarms.Invalid_bool lv)
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