This paper explores the intersection of dynamic time matrices and quantum measurement, presenting a novel approach to modeling quantum system dynamics in time-dependent environments. We introduce a dynamic time matrix framework that explicitly links quantum measurements to the evolution of time matrices, offering a new perspective on how measurement influences the state of a quantum system. The core mechanism involves the concept of "time quantum jumps," which mathematically represent the dynamic transformation of the time matrix itself, thereby providing a robust mathematical tool for studying quantum systems. This work aims to advance our understanding of quantum systems' behavior by providing a more intuitive and mathematically rigorous framework for investigating time-dependent quantum processes.
Quantum mechanics is usually presented starting from a series of postulates about the mathematical framework. In this work we show that those same postulates can be derived by assuming that measurements are discrete interactions: that is, that we measure at specific moments in time (as opposed to a continuous measurement that spans a long time interval) and that the system is in general affected by our measurement. We believe that this way of presenting quantum mechanics would make it easier to understand by laying out a more cohesive view of the theory and making it resonate more with our physics intuition.
This paper presents the Quantum Fluid Model, a conceptual framework that unifies the quantum measurement problem, the emergence of classical reality, time's arrow, and the nature of gravity under a single, self-referential paradigm: the universe as a quantum fluid. The core principles reinterpret observation as "crystallization," gravity as a "self-curvature constraint," and objective reality as a regional consensus from redundant information. The model offers intuitive resolutions to paradoxes like the delayed-choice quantum eraser and proposes testable corollaries, such as a potential spatial dependence of G. As a conceptual preprint, the model currently lacks a rigorous mathematical formalism. This paper is therefore a direct invitation for collaboration with the mathematical physics community to translate these ideas into a formal mathematical structure.