More on quantum measuring systems and the holographic principle

TL;DR

This paper explores the structure of quantum measuring systems within the holographic principle framework, using integrated information theory to analyze complexes and their entanglement in the Euclidean regime.

Contribution

It introduces a novel perspective on quantum measurement by combining holographic tensor networks with integrated information theory to describe complexes and their entanglement.

Findings

Identification of complexes with independent experience levels

Cause-effect structures are entangled through information propagation

Multiple maximum cause-effect power matrices can coexist

Abstract

In this article, we approach the structure of the quantum measuring system in the Euclidean regime of the classicalized holographic tensor network from the perspective of integrated information theory. As a result, we obtain the following picture of the Euclidean regime. First, there are complexes, which are independently accompanied by the level and structure of experiences, determined from the full transition probability matrix of the whole particle system. Second, the cause-effect structures of independent complexes would be directly entangled by the physical information propagation in the whole particle system. Finally, distinct full transition probability matrices of the whole particle system that exhibit the maximum cause-effect power may coexist.