package bap-std

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The Binary Analysis Platform Standard Library

Install 

dune-project
 Dependency

github.com Edit opam file Versions (5)

Authors

  1. B
    BAP Team

Maintainers

  1. I
    Ivan Gotovchits <ivg@ieee.org>

Sources

v2.4.0.tar.gz
sha256=63ada71fa4f602bd679174dc6bf780d54aeded40ad4ec20d256df15886e3d2d5
md5=b8b1aff8c6846f2213eafc54de07b304

doc/bap/Bap/Std/Graphs/Callgraph/Edge/index.html

Module Callgraph.Edge

Graph edges

Semantics of operations is denoted using mathematical model, described in Graph interface.

type t = edge
type node = node
type graph = t
type label = jmp term list
val create : node -> node -> label -> t

create x y l creates an edge connecting nodes x and y labeled with a a given label l

val label : t -> label

label e returns a label of an edge e

val src : t -> node

src e returns a source of an edge e

val dst : t -> node

dst e returns a destination of an edge e

val mem : t -> graph -> bool

mem e g is true if e ∈ E.

val insert : t -> graph -> graph

insert e g returns a graph g' with a set of edges extended with edge e. If src e or dst e wasn't in the set of nodes N, then it is extended as well, so that axioms of graph are preserved.

Postconditions: 

- E(g') = E(g) ∪ {e}.
val update : t -> label -> graph -> graph

update e l g if edge e exists in graph g then return a new graph g' in which edge e is associated with label l. Otherwise return g unchanged.

Postcondition: 

- E(g) ⊆ E(g')
- N(g) ⊆ N(g')
- e ∉ E(g) → e ∉ E(g').
- e ∈ E(g) → ε(g')e = l.
val remove : t -> graph -> graph

remove e g returns a graph g' that doesn't contain edge e.

Postconditions: 

- E(g') = E(g) \ {e}.
include Regular.Std.Opaque.S with type t := t
include Core_kernel.Comparable.S with type t := t
include Base.Comparable.S with type t := t
val (>=) : t -> t -> bool
val (<=) : t -> t -> bool
val (=) : t -> t -> bool
val (>) : t -> t -> bool
val (<) : t -> t -> bool
val (<>) : t -> t -> bool
val equal : t -> t -> bool
val min : t -> t -> t
val max : t -> t -> t
val ascending : t -> t -> int

ascending is identical to compare. descending x y = ascending y x. These are intended to be mnemonic when used like List.sort ~compare:ascending and List.sort ~cmp:descending, since they cause the list to be sorted in ascending or descending order, respectively.

val descending : t -> t -> int
val between : t -> low:t -> high:t -> bool

between t ~low ~high means low <= t <= high

val clamp_exn : t -> min:t -> max:t -> t

clamp_exn t ~min ~max returns t', the closest value to t such that between t' ~low:min ~high:max is true.

Raises if not (min <= max).

val clamp : t -> min:t -> max:t -> t Base__.Or_error.t
type comparator_witness
val comparator : (t, comparator_witness) Base__.Comparator.comparator
val validate_lbound : min:t Base__.Maybe_bound.t -> t Base__.Validate.check
val validate_ubound : max:t Base__.Maybe_bound.t -> t Base__.Validate.check
val validate_bound : min:t Base__.Maybe_bound.t -> max:t Base__.Maybe_bound.t -> t Base__.Validate.check
module Replace_polymorphic_compare : Base.Comparable.Polymorphic_compare with type t := t
include Core_kernel.Hashable.S with type t := t
include Core_kernel.Hashable.Common with type t := t
val compare : t -> t -> Base.Int.t
val hash_fold_t : Ppx_hash_lib.Std.Hash.state -> t -> Ppx_hash_lib.Std.Hash.state
val hash : t -> Ppx_hash_lib.Std.Hash.hash_value
module Table : Core_kernel.Hashtbl.S with type key = t
module Hash_set : Core_kernel.Hash_set.S with type elt = t