Expand Research Paradigms and Reconcile the Two Binary Oppositions: "Relative and Absolute" and "Quantum and Classical"
DOI:
https://doi.org/10.63002/asrp.405.1696Keywords:
Relative theory, Quantum mechanics, Common axioms of society and nature, Absolute motion effects, Quantum mechanics equations of classical mechanics lawsAbstract
Two axioms were excavated. Axiom 1: Only by allowing communication and generating consensus can we ensure equal rights for different individuals. Axiom 2: Objective existence is an original independent existence that is independent of measurement and does not rely on third parties. Axiom 3: All real things have their objective and independent original existence states. Let A and B move relative to each other and observe each other's clocks. In the language of relativity, they all believe that the observed clock slows down. The consensus between A and B is that A clock is both slower and faster than B clock. According to Axiom 2, it can be concluded that quantum mechanics must be a 'local realism'. So, the Copenhagen quantum mechanics explanation violates Axiom 2. One of the methods for qualitatively and quantitatively coordinating relative and absolute is to assume that the clock of absolute motion slows down, thus establishing a relative absolute spatiotemporal view. According to the Dirac equation, the existence of negative mass matter can be predicted. A positive mass particle and a negative mass particle cannot fall at the same acceleration in the induced field. Einstein's explanation of spacetime curvature was fatally challenged. The potential energy of electromagnetic interactions in the Schrödinger equation can be replaced with gravitational potential energy to form the Schrödinger-Tu equation. The potential energy in the equation can be further transformed into force (electromagnetic force and/or gravitational force). the mathematical factors of quantum theory and classical theory can be written into the same equation. The classical laws of mechanics can be expressed using wave mechanics equations.
Downloads
Published
Issue
Section
License
Copyright (c) 2026 Runsheng Tu

This work is licensed under a Creative Commons Attribution 4.0 International License.