We present a phenomenological theoretical framework, termed the Zero-field Theory, in which therotational dynamics of quantized space provide a unified geometric interpretation of quantum, gravitational,and cosmological phenomena. In this approach, space is modeled as a structured, fluid-like medium whoseorganized rotation gives rise to stable matter, antimatter, unstable intermediate states, and masslessexcitations, without invoking singularities. Central to the framework is the concept of a Zero-field:a low-energy rotational center toward which spatial energy flows inward while remaining energeticallysaturated.A key postulate is that particles and approximately spherical celestial bodies possess an intrinsic FreeRotation component that scales phenomenologically with mass, radius, and moment of inertia, supplemented by Induced Rotation arising from gravitational coupling. The theory introduces two classes ofspatial waves: Frontal Waves, which provide a geometric interpretation of wave–particle duality andinterference phenomena, and Radial Waves, which act as phase-mapping constructs across atomic, planetary, and galactic scales.At atomic scales, Radial Waves offer a local, phenomenological description of electron correlations thatcan reproduce Bell-type correlation patterns, without implying superluminal signaling or non-localinformation transfer. At macroscopic scales, they provide qualitative interpretations of orbital spacing,obliquity correlations, and rotational trends. At galactic and cosmological scales, the framework offers analternative interpretive perspective on phenomena commonly attributed to dark matter and dark energy,offering an alternative interpretive perspective on rotation curves and large-scale cosmic recession.The Zero-field Theory is presented as an interpretive and phenomenological framework that complementsestablished physical theories, emphasizing internal consistency across scales and motivating further theoretical and observational investigation.
Peyman Parsa (Sat,) studied this question.