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This package implements hash-consed binary decision diagrams (BDDs) and identity-suppressed decision diagrams (IDDs). The API is documented here.
An IDD, like a BBD, can be seen as representing a transition relation R on a state space of boolean vectors. I.e. boolean vector pair (v1, v2) belongs to R if and only if evaluating the IDD-representation of R in the environment given by (v1, v2) yields true.
The main motivation for IDDs is that they represent the identity relation in a constant amount of space instead of in an amount of space that is linear in the size of the boolean vectors.
Assuming you have utop installed like so,
opam install utop
you can start an interactive session by executing the following from the root directory of the project:
dune utop .
You can then experiment with the library in utop and render decision diagrams to inspect them, provided you have graphviz
installed.
open Idd_;;
(* DDs *)
let mgr = Dd.manager ();;
let d0 = Dd.branch mgr (Var.out 1) Dd.ctrue Dd.cfalse;;
Dd.render d0;;
let d1 = Dd.branch mgr (Var.inp 1) d0 d0;;
Dd.render d1;;
(* IDDs *)
let mgr = Idd.manager();;
Dd.render (Idd.test mgr 3 true :> Dd.t);;
Dd.render (Idd.set mgr 3 true :> Dd.t);;
let flip = Idd.(union mgr (seq mgr (test mgr 3 true) (set mgr 3 false))
(seq mgr (test mgr 3 false) (set mgr 3 true)));;
Dd.render (flip :> Dd.t)
To build from source execute
dune build
To run all tests execute
dune runtest