package mopsa

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Library
Module
Module type
Parameter
Class
Class type
module Domain : sig ... end

Standard domains

module Functor : sig ... end

Signature of functors of standard domains

module Partitioning : sig ... end

Signature of partitioning domains. * * A partitioning domain lifts a domin D into a map K -> D, where K is the set * of partitioning keys. K should verify the following conditions: * - finite, * - defines a total order and * - there is no intersection between every pair of distinct keys. * * For the moment, we don't support modifying the partitioning keys during * lattice operation (join, meet and widening) * * BEWARE: partitioning during evaluations and reduced product is *NOT SUPPORTED AND UNSOUND*: * https://gitlab.com/mopsa/mopsa-analyzer/-/merge_requests/130#note_1833582309

module Simplified : sig ... end

Simplified domains

module Simplified_functor : sig ... end

Signature of functors of simplified domains

module Simplified_value : sig ... end

Simplified signature of a value abstraction.

module Stacked : sig ... end

Signature of stacked domains

module Stateless : sig ... end

Signature of stateless domains

module Value : sig ... end

Signature of a value abstraction.

module Value_functor : sig ... end

Signature of functors of value domains

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