pm4py.algo.analysis.extended_marking_equation.algorithm module#
- class pm4py.algo.analysis.extended_marking_equation.algorithm.Variants(*values)[source]#
Bases:
Enum- CLASSIC = <module 'pm4py.algo.analysis.extended_marking_equation.variants.classic' from '/Users/chris/Desktop/PIS/pm4py2/pm4py/pm4py/algo/analysis/extended_marking_equation/variants/classic.py'>#
- pm4py.algo.analysis.extended_marking_equation.algorithm.build(trace: Trace, sync_net: PetriNet, sync_im: Marking, sync_fm: Marking, variant=Variants.CLASSIC, parameters: Dict[Any, Any] | None = None) Any[source]#
Builds the extended marking equation out of a trace and a synchronous product net
- Parameters:
trace – Trace
sync_net – Synchronous product net
sync_im – Initial marking (of sync net)
sync_fm – Final marking (of sync net)
variant – Variant of the algorithm to use, possible values: - Variants.CLASSIC
parameters – Parameters of the algorithm, including: - Parameters.CASE_ID_KEY => attribute to use as case identifier - Parameters.ACTIVITY_KEY => attribute to use as activity - Parameters.COSTS => (if provided) the cost function (otherwise the default cost function is applied) - Parameters.SPLIT_IDX => (if provided) the split points as indices of elements of the trace
(e.g. for [“A”, “B”, “C”, “D”, “E”], specifying [1,3] as split points means splitting at “B” and “D”). If not provided, some split points at uniform distances are found.
- Parameters.MAX_K_VALUE => the maximum number of split points that is allowed (trim the specified indexes
if necessary).
Parameters.INCIDENCE_MATRIX => (if provided) the incidence matrix associated to the sync product net
Parameters.A => (if provided) the A numpy matrix of the incidence matrix
Parameters.CONSUMPTION_MATRIX => (if provided) the consumption matrix associated to the sync product net
Parameters.C => (if provided) the C numpy matrix of the consumption matrix
Parameters.FULL_BOOTSTRAP_REQUIRED => The preset/postset of places/transitions need to be inserted
- pm4py.algo.analysis.extended_marking_equation.algorithm.get_h_value(solver: Any, variant=Variants.CLASSIC, parameters: Dict[Any, Any] | None = None) int[source]#
Gets the heuristics value from the extended marking equation
- Parameters:
solver – Extended marking equation solver (class in this file)
variant – Variant of the algorithm to use, possible values: - Variants.CLASSIC
parameters – Possible parameters of the algorithm