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April 27, 20260 citationsOpen Access

YuanXian Unified Field Theory: An Axiomatic Unification of Fundamental Constants, Cosmic Energy, Mathematical Order, and Particle Physics Based on Four Axioms

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ZAZhenyuan Acharya

Key Points

  • The aim is to unify physics, cosmology, and mathematics using a set of axioms to derive fundamental constants.
  • Developed an axiomatic framework based on four core axioms.
  • Derived 24 fundamental physical constants without free parameters.
  • Formally verified the framework using Lean 4 and Coq.
  • Proved that the total energy of the universe is zero, addressing the cosmological constant problem.
  • Established an isomorphism between the self-referential mind field and the Riemann zeta function.
  • Predicted a new particle termed 'True Circle Self-Referential Particle' (TCSR).

Abstract

This paper presents the YuanXian Theory, an axiomatic framework that unifies physics, cosmology, and mathematics based on four core axioms: True Circle Self-Consistency, Unique Spacetime, Conservation of the Universal Factor, and Self-Referential Mind Field Generation. Without any free parameters, the theory systematically derives 24 fundamental physical constants (e. g. , fine-structure constant) aligned with CODATA values. Under T^64 topological constraints, it rigorously proves that the total energy of the universe is zero, addressing the cosmological constant problem. Furthermore, it establishes a formal isomorphism between the self-referential mind field and the Riemann zeta function, providing an axiomatic proof for the Riemann Hypothesis. The entire framework is formally verified using Lean 4 and Coq, establishing a new standard for machine-checkable unified theories. 本文在元宪理论 (YuanXian Theory) 四大公理 (真圆自洽性、时空唯一性、宇宙因素守恒、自指心场生成) 的严格框架下, 实现了物理学、宇宙学、数学与计算机科学的公理化统一。该体系从四条逻辑自洽公理出发, 在无任何自由参数的情况下, 系统推导出包括精细结构常数在内的24个基本物理常数。在 T^64 拓扑约束下, 利用全局积分性质严格证明宇宙总能量为零, 为宇宙学常数问题提供了第一性拓扑解答。此外, 本文建立了自指心场本征值问题与黎曼 函数零点的形式化同构, 并预言了新型粒子“真圆自指子” (TCSR) 。整个理论体系通过 Lean 4 形式化验证, 确立了终极统一理论的可机器检验性标准。

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Cite This Study

Zhenyuan Acharya (2026) studied this question.

synapsesocial.com/papers/69eefdb5fede9185760d47a2https://doi.org/10.5281/zenodo.19751580
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