Frama-C API - Lang
Low-Level Logic Terms and Predicates
Logic Language based on Qed
Naming - Unique identifiers
val comp_id : Frama_c_kernel.Cil_types.compinfo -> stringval comp_init_id : Frama_c_kernel.Cil_types.compinfo -> stringval field_id : Frama_c_kernel.Cil_types.fieldinfo -> stringval field_init_id : Frama_c_kernel.Cil_types.fieldinfo -> stringval type_id : Frama_c_kernel.Cil_types.logic_type_info -> stringval logic_id : Frama_c_kernel.Cil_types.logic_info -> stringval ctor_id : Frama_c_kernel.Cil_types.logic_ctor_info -> stringSymbols
type adt = private | Qdata of Qed.Symbol.data(*Qed/Why3 Type
*)| Atype of Frama_c_kernel.Cil_types.logic_type_info(*ACSL Logic Type
*)| Comp of Frama_c_kernel.Cil_types.compinfo * datakind(*C-code Struct or Union
*)
A type is never registered in a Definition.t
and tau = (field, adt) Qed.Logic.datatypetype lfun = private | ACSL of Frama_c_kernel.Cil_types.logic_info(*Registered in Definition.t only
*)| CTOR of Frama_c_kernel.Cil_types.logic_ctor_info(*Not registered in Definition.t directly converted/printed
*)| LFUN of lsymbol(*Generated logic symbol
*)| QFUN of esymbol(*External logic symbol
*)
and lsymbol = {m_name : string;m_context : WpContext.context option;m_category : lfun Qed.Logic.category;m_coloring : bool;m_result : tau;m_params : tau list;
}val comp : Frama_c_kernel.Cil_types.compinfo -> adtval comp_init : Frama_c_kernel.Cil_types.compinfo -> adtval cfield : ?kind:datakind -> Frama_c_kernel.Cil_types.fieldinfo -> fieldval atype : Frama_c_kernel.Cil_types.logic_type_info -> tau list -> tauval on_lfun : (lfun -> unit) -> unitval on_field : (field -> unit) -> unitval acsl : Frama_c_kernel.Cil_types.logic_info -> lfunval ctor : Frama_c_kernel.Cil_types.logic_ctor_info -> lfunBuilders
val import_t : context:Why3.Theory.theory -> Why3.Ty.tysymbol -> adtval import_f : context:Why3.Theory.theory -> Why3.Term.lsymbol -> lfunval extern_f : ?category:lfun extern Qed.Logic.category -> ?coloring:bool -> string -> lfun externval generated_f : ?context:bool -> ?category:lfun Qed.Logic.category -> ?coloring:bool -> result:tau -> params:tau list -> ('a, Stdlib.Format.formatter, unit, lfun) Stdlib.format4 -> 'aval generated_p : ?context:bool -> ?category:lfun Qed.Logic.category -> ?coloring:bool -> params:tau list -> ('a, Stdlib.Format.formatter, unit, lfun) Stdlib.format4 -> 'aSorting and Typing
val tau_of_object : Ctypes.c_object -> tauval tau_of_ctype : Frama_c_kernel.Cil_types.typ -> tauval tau_of_ltype : Frama_c_kernel.Cil_types.logic_type -> tauval tau_of_return : Frama_c_kernel.Cil_types.logic_type option -> tauval init_of_object : Ctypes.c_object -> tauval init_of_ctype : Frama_c_kernel.Cil_types.typ -> tauval t_int : tauval t_real : tauval t_bool : tauval t_prop : tauval t_addr : unit -> tauval t_comp : Frama_c_kernel.Cil_types.compinfo -> tauval t_init : Frama_c_kernel.Cil_types.compinfo -> tauval t_float : Ctypes.c_float -> tauval pointer : tau Context.valuetype of pointers
val floats : (Ctypes.c_float -> tau) Context.valuetype of floats
val poly : string list Context.valuepolymorphism
val parameters : (lfun -> Qed.Logic.sort list) -> unitdefinitions
val context_of_lfun : lfun -> WpContext.context optionLFuns are unique by name and context
val is_coloring_lfun : lfun -> boolLogic Formulae
module ADT : Qed.Logic.Data with type t = adtmodule Field : Qed.Logic.Field with type t = fieldmodule Fun : Qed.Logic.Function with type t = lfunclass virtual idprinting : object ... endmodule F : sig ... endFresh Variables and Constraints
val assume : F.pred -> unitval get_pool : unit -> F.poolval get_gamma : unit -> gammaval get_hypotheses : unit -> F.pred listSubstitutions
val sigma : unit -> F.sigmauses current pool
val alpha : unit -> F.sigmafreshen all variables
module E : sig ... endval extern : 'a extern -> 'aval extern_mk : (Why3.Env.env -> 'a) -> 'a externval extern_const : 'a -> 'a externSimplifiers
val is_literal : F.term -> booliter_consequence_literals assume_from_literal hypothesis applies the function assume_from_literal on literals that are a consequence of the hypothesis (i.e. in the hypothesis not (A && (B || C) ==> D), only A and not D are considered as consequence literals).
class type simplifier = object ... end