On Orthomodular Posets Generated by Transition Systems

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Abstract

We study orthomodular structures formed by some sets of states of finite transition systems. These sets, called regions, can be interpreted as local states of a distributed, concurrent system, that can be modelled by a Petri net. The main result shows that such orthomodular structures have enough elements to represent meets of certain subsets of elements.

Keywords

concurrency
Petri nets
orthomodular posets
quantum logic

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This work has been partially supported by MIUR