This work develops the Scalar Temporal Field Ontology (STFO), in which time is modeled as a dynamical scalar field τ (x^μ). We demonstrate that in the weak-field regime, spatial gradients of τ reproduce: - inverse-square gravitational attraction, - universal free fall, - gravitational time dilation, - redshift, and- light deflection at leading order. We further show that localized high-gradient configurations of the temporal field exhibit elastic resistance to compression, suggesting a mechanism for non-singular compact structures. These configurations carry finite energy, providing a natural definition of mass as stored temporal energy. Within this framework, inertial and gravitational mass arise from the same underlying quantity, establishing their equivalence as a structural consequence of the theory. Limitations are explicitly discussed, including the absence of a full post-Newtonian derivation and exact localized solutions. This work is intended as a foundational classical framework for further development and testing.
Cale Scott Howe (Tue,) studied this question.