Reconstruction of Quantum Mechanics with Information Operators

TL;DR

This paper reconstructs quantum mechanics using information operators instead of wave functions, explaining quantum phenomena and measurements through multiplicity of descriptions and condensation without wave function collapse.

Contribution

It introduces information operators and the concept of condensation to reformulate quantum mechanics, avoiding wave function collapse and providing a new interpretative framework.

Findings

Quantum phenomena explained without wave function collapse

Multiple information operators describe a system simultaneously

Condensation concept generalizes system behavior with many degrees of freedom

Abstract

We reconstruct quantum mechanics by introducing "information operators" and excluding the concept of wave functions. Multiple information operators simultaneously describe a single system and continuously develop in time even in the process of a measurement. We also introduce the concept of condensation for a system with many degrees of freedom in a rather general meaning. In terms of the multiplicity of description and the condensation, we explain quantum phenomena including measurements without the collapse of the wave function.