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Quantum mechanics (QM) is derived based on a universe composed solely ofevents, for example, outcomes of observables. Such an event universe isrepresented by a dendrogram (a finite tree) and in the limit of infinitely manyevents by the p-adic tree. The trees are endowed with an ultrametric expressinghierarchical relationships between events. All events are coupled through thetree structure. Such a holistic picture of event-processes was formalizedwithin the Dendrographic Hologram Theory (DHT). The present paper is devoted tothe emergence of QM from DHT. We used the generalization of the QM-emergencescheme developed by Smolin. Following this scheme, we did not quantize eventsbut rather the differences between them and through analytic derivation arrivedat Bohmian mechanics. Previously, we were able to embed the basic elements ofgeneral relativity (GR) into DHT, and now after Smolin-like quantization ofDHT, we can take a step toward quantization of GR. Finally, we remark that DHTis nonlocal in the treelike geometry, but this nonlocality refers to relationalnonlocality in the space of events and not Einstein's spatial nonlocality.

Emergent quantum mechanics of the event-universe, quantization of events via Denrographic Hologram Theory