This report proposes a unified field‑theory framework based on T3 non‑associative algebra and topological elastic dynamics. Abandoning traditional “action‑at‑a‑distance” force models and point‑particle models, T3 theory defines the fundamental layer of the universe as a continuous medium with intrinsic topological elasticity (the T3 vacuum field). This report establishes the axiom of multi‑component motion preference: to break through the one‑dimensional speed limit , motion naturally tends toward multi‑component superposition. Using vector‑superposition formulas, this paper proves that superposition angles are confined within the golden‑range: two‑dimensional ; in three‑dimensional space the constraints form a set of three independent restrictions. Within this framework, the open‑helix path speed of the photon equals . Through topological strong‑twist locking of two orthogonal components into a parallel configuration, the electron (Möbius loop) reaches . The trefoil knot (baryon) reaches via three‑dimensional orthogonal superposition. This report further demonstrates that topological intersection points constitute the geometric entity of constraint quantities, from which the gravitational equation is derived, being fully compatible with Newtonian gravitation and the geodesic principle of general relativity. Finally, the T3‑Euler complex‑rotation phase‑transition equation is constructed, explaining quantum discreteness, the origin of mass and the compound‑gear ordering mechanism. Keywords: T3‑algebra; multi‑component superposition; golden‑range; Möbius loop; trefoil knot; geodesic; topological velocity 摘要 本报告提出一套基于T3非结合代数与拓扑弹性动力学的统一场论框架。T3理论摒弃了传统的“超距力”与“点粒子”模型,将宇宙底层定义为一种具有内禀拓扑弹性的连续介质(T3真空场)。报告确立“多分量运动偏好”为核心公理:为突破单维速度极限,运动天然趋向于多分量叠加。通过严格的矢量叠加公式,报告证明了叠加夹角被严格限制在黄金区间——二维,三维为三个独立的约束的集合。在此框架下,光子的开放螺旋速度为,电子(莫比乌斯环)通过拓扑强扭将两个正交的分量锁定为平行态,达到,三叶结(重子)通过三维正交叠加达到。报告进一步证明,拓扑交汇点即为约束量的几何实体,并以此推导出引力方程,完美兼容牛顿引力与广义相对论测地线。最后,报告构建了T3‑Euler复旋相变方程,解释了量子离散性、质量起源及复合齿轮排列机制。 关键词: T3代数;多分量叠加;黄金区间;莫比乌斯环;三叶结;测地线;拓扑速度
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Zhongqiang Liu (2026) studied this question.
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