Temporal Field Theory

We propose the Temporal Field, a theoretical framework in which time is treated as a passive continuous scalar field rather than a spacetime dimension. The local density of this field governs the rate of physical evolution at every point in three-dimensional curved space. All dynamics are parameterised by a dimensionless ordering parameter; the time coordinate plays no role anywhere in the framework. The framework resolves the black-hole singularity problem through a critical density threshold beyond which all evolution ceases completely. The Information Paradox is resolved through a Natural Time Capsule mechanism in which frozen matter is preserved at its exact entry state and recovered progressively during Hawking evaporation, with unitarity preserved by construction. Gravitational time dilation is explained as a direct consequence of spatial stretching diluting the Time Field density. A Lagrangian action principle in three-dimensional curved space is constructed. A modified Schrodinger equation, continuity equation, and intrinsic entropy law are derived from it. A spin-preservation theorem is proved, explaining anomalous spin observations in second-generation black hole mergers. The framework is extended to rotating black holes through the Kerr-Srivastava Field Parameter. A neutron-star temperature floor is derived from first principles, consistent with anomalous X-ray observations of billion-year-old pulsars. Five falsifiable observational predictions are presented. The framework is compatible with General Relativity, Special Relativity, Quantum Mechanics, and Thermodynamics. Mathematical formalization and peer review are actively sought. Preliminary independent research by a secondary school student.