HoareDomain.SetSet of Lattice.S elements with Hoare ordering. This abstracts a set by its maximal elements.
Element-wise SetDomain.S operations only observe the maximal elements.
This has extrapolation heuristics instead of a true widen, i.e. convergence is only guaranteed if the number of maximal elements converges. Otherwise use SetEM.
include SetDomain.S with type elt = B.tinclude Lattice.Sinclude Lattice.POwiden x y assumes leq x y. Solvers guarantee this by calling widen old (join old new).
type elt = B.tval empty : unit -> tval is_empty : t -> boolSee Set.S.remove.
NB! On set abstractions this is a strong removal, i.e. all subsumed elements are also removed.
See Set.S.diff.
NB! On set abstractions this is a strong removal, i.e. all subsumed elements are also removed.
See Set.S.iter.
On set abstractions this iterates only over canonical elements, not all subsumed elements.
See Set.S.map.
On set abstractions this maps only canonical elements, not all subsumed elements.
See Set.S.fold.
On set abstractions this folds only over canonical elements, not all subsumed elements.
See Set.S.for_all.
On set abstractions this checks only canonical elements, not all subsumed elements.
See Set.S.exists.
On set abstractions this checks only canonical elements, not all subsumed elements.
See Set.S.filter.
On set abstractions this filters only canonical elements, not all subsumed elements.
See Set.S.partition.
On set abstractions this partitions only canonical elements, not all subsumed elements.
val cardinal : t -> intSee Set.S.cardinal.
On set abstractions this counts only canonical elements, not all subsumed elements.
See Set.S.elements.
On set abstractions this lists only canonical elements, not all subsumed elements.
See Set.S.to_seq.
On set abstractions this lists only canonical elements, not all subsumed elements.
See Set.S.min_elt.
On set abstractions this chooses only a canonical element, not any subsumed element.
See Set.S.max_elt.
On set abstractions this chooses only a canonical element, not any subsumed element.