Proposes a phenomenological framework explaining gravity and emergent time and space through an Evolution Field, suggesting new avenues for understanding fundamental physics.
General Relativity successfully describes gravity as the curvature of spacetime, while quantum theory treats matter as excitations of quantum fields. Despite their successes, the fundamental physical origin of time, space, and gravitation remains an open question.This paper proposes an alternative phenomenological framework termed Evoltropic Theory. The theory is based on three central postulates. First, the Universe is underlain by a static Evolution Field that updates universally at a constant causal rate. The Evolution Field itself neither expands, contracts, nor curves. Second, matter consists of stable excitations embedded in this Evolution Field. Matter locally reduces the available Evolution Capacity, producing gravitational slowing of physical processes, termed Evolution Dilation. Third, spatial gradients of Evolution Capacity generate an Evolution Current. Unlike space-time curvature, the Evolution Current does not deform the Evolution Field itself. Instead, it changes the equilibrium geometry of matter excitations relative to the invariant Evolution Field. Consequently, measurable spatial lengths contract while the underlying Evolution Field remains unchanged. In this framework, physical space is therefore interpreted as an emergent quantitydefined operationally by measurable separations between matter excitations.Time and space are thus not regarded as fundamental entities but as emergent manifestations of the interaction between matter and the Evolution Field. Gravity is interpreted as the combined consequence of Evolution Dilation and Evolution-Current-induced contraction of emergent space.The present work establishes the phenomenological foundations of the theory. The microscopic origin of matter excitations and their reconstruction dynamics are intentionally left as future work. The principal objective of this paper is to formulate the continuum framework, derive its weak-field structure, and provide a foundation for future mathematical developmentand observational testing.
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Amar Naik (2026) studied this question.
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