论文标题
事件宇宙的新兴量子力学，通过模拟全息图理论量化事件的量化
Emergent quantum mechanics of the event-universe, quantization of events via Denrographic Hologram Theory
论文作者
论文摘要
量子力学（QM）是基于仅由事件组成的宇宙得出的，例如可观察结果的结果。这样的事件宇宙由树状图（有限树）表示，并且在无限的许多事件中，P-Adic树的极限。树木具有超级表达事件之间的分层关系。所有事件都通过树结构耦合。这种事件处理的整体图片是在树突图全息理论（DHT）中正式化的。本文致力于DHT的QM出现。我们使用了Smolin开发的QM出现方案的概括。遵循此方案，我们没有量化事件，而是通过分析推导到Bohmian力学之间的差异。以前，我们能够将一般相对论（GR）的基本元素嵌入DHT中，现在在DHT的Smolin样量化后，我们可以朝着量化GR迈出一步。最后，我们指出，DHT在Treelike几何形状中是非局部性的，但是这种非局部性是指事件空间中的关系非局部性，而不是爱因斯坦的空间非局部性。
Quantum mechanics (QM) is derived based on a universe composed solely of events, for example, outcomes of observables. Such an event universe is represented by a dendrogram (a finite tree) and in the limit of infinitely many events by the p-adic tree. The trees are endowed with an ultrametric expressing hierarchical relationships between events. All events are coupled through the tree structure. Such a holistic picture of event-processes was formalized within the Dendrographic Hologram Theory (DHT). The present paper is devoted to the emergence of QM from DHT. We used the generalization of the QM-emergence scheme developed by Smolin. Following this scheme, we did not quantize events but rather the differences between them and through analytic derivation arrived at Bohmian mechanics. Previously, we were able to embed the basic elements of general relativity (GR) into DHT, and now after Smolin-like quantization of DHT, we can take a step toward quantization of GR. Finally, we remark that DHT is nonlocal in the treelike geometry, but this nonlocality refers to relational nonlocality in the space of events and not Einstein's spatial nonlocality.
