δ-Theory Continuity Carrying Difference

From the invariant and seven postulates, with no constants put in by hand, the mathematics obtains:

• special-relativistic kinematics in one space and one time dimension;

• elastic exchange obeying E² = p² + m²;

• births by crossover, and a population held away from both collapse and freezing;

• mutual and one-way registration decided by the sign of an interval;

• binding with a mass defect;

• a lossless quantum-like layer, in which delayed registration produces the imaginary unit and single outcomes follow squared amplitudes;

• clocks that tick only at events;

• a precise mathematical form of moksha.

Version 3 adds a sustained investigation of the forces and of space. Latency draws polygons, never the perfect circle; π is approached but never reached by any single timeline, while loops of relations turn by irrational angles and so draw true circles. The order of events acts as a discrete gauge field with a flux-like signature. The two views of a relation split exactly into a symmetric part (summing to energy) and an antisymmetric part (summing to momentum). On a two-sided stage of continuities and differences, the rule "one process, one clock" becomes a Gauss law, with a charge that is conserved, quantized and two-signed. On three-dimensional lattices with enough one-way registration, this Gauss law gives rise to an emergent continuous field with the symmetry of electromagnetism.

The record states its limits as plainly as its results. The four forces are not unified: continuous symmetries for the strong and weak forces, force carriers, a resolved force law, spin, and three-dimensional space have not been obtained. In grown universes, births consume spacelike relations ("now") into timelike ones, and "now" survives only in patches. A scorecard of what has and has not been achieved is included.

Every result is labelled as derived, chosen, numerical, interpretation, or open. The philosophy, including readings of Shiva–Shakti, Vishnu, the lokas, karma and moksha, is kept in the author's own words and set beside the mathematics as interpretation, not as physical claim.