On the nature of quantum mechanics

Qian Shang-Wu

By comparison between equations of motion of geometrical optics(GO)and that of classical statistical mechanics(CSM),we find that there should be an analogy between GO and CSM instead of GO and classical mechanics (CM).Furthermore,by comparison between the classical limit(CL)of quantum mechanics(QM)and CSM,we find that CL of QM is CSM not CM,hence we demonstrate that QM is a natural generalization of CSM instead of CM.

Herman Rubin

William A. Ponce, Nicolas F. Raigoza

Ardeshir Irani

The contemporary comprehension of quantum mechanics and fundamental particles, such as bosons, offers an intriguing perspective to analyze its infinite nature, while the nature of fundamental particles, such as fermions, predicts the finite nature of classical mechanics. It is the act of observation or interaction that changes indeterministic infinite quantum mechanics to deterministic finite classical mechanics. This document explores these concepts by delving into the nature of photons, gravitons, and tachyons, the mathematics of infinities, and the profound implications these have on our understanding of the universe. Particle speed from zero to infinity is the regime of infinite quantum mechanics, while particle speed slower than light speed is the regime of finite classical mechanics. The wave nature of photons is used to create charge, while gravitons use their particle nature to create mass. Gravitons and photons exist together in void levels “n” of quantum mechanics by increasing energy and decreasing entropy as “n” increases. The wave particle duality gives a dual nature to photons and gravitons in the quantum region. The Quantum Field Theory of General Relativity should contain Tensor Fields for both photons and gravitons.

Florin Moldoveanu

Quantum mechanics is an extremely successful theory of nature and yet it lacks an intuitive axiomatization. In contrast, the special theory of relativity is well understood and is rooted into natural or experimentally justified postulates. Here we introduce an axiomatization approach to quantum mechanics which is very similar to special theory of relativity derivation. The core idea is that a composed system obeys the same laws of nature as its components. This leads to a Jordan-Lie algebraic formulation of quantum mechanics. The starting assumptions are minimal: the laws of nature are invariant under time evolution, the laws of nature are invariant under tensor composition, the laws of nature are relational, together with the ability to define a physical state (positivity). Quantum mechanics is singled out by a fifth experimentally justified postulate: nature violates Bell inequalities.

Marcello Poletti