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# Local operators over generalized nets

Local operators over generalized nets transform single components of some of the transitions of a given generalized net. There are three types of local operators:

• temporal operators $\displaystyle{ \mathcal{P}_1, \mathcal{P}_2, \mathcal{P}_3, \mathcal{P}_4 }$ that change temporal components of a given transition,
• matrix operators $\displaystyle{ \mathcal{P}_5, \mathcal{P}_6 }$ that change some ofthe index matrices of a given transition,
• others:
• $\displaystyle{ \mathcal{P}_7 }$ alters the transition's type,
• $\displaystyle{ \mathcal{P}_8 }$ alters the capacity of some of the places in the net,
• $\displaystyle{ \mathcal{P}_9 }$ alters the characteristic function of an output place,
• $\displaystyle{ \mathcal{P}_{10} }$ alters the evaluation function associated with the transition condition predicates of the given transition.