On the Nature of Quantization: Light, Time, and the Contraction of Possibility
Harold D. Kirk
For over a century, physics has treated time as a continuous background parameter while quantizing everything else—fields, energy, and angular momentum. This paper argues that the assignment of discreteness has been reversed: Light is not quantized; energy is not quantized. The record is quantized—and the record is what generates time. Within the Emergence as Regime Formation framework, temporal advance arises through irreversible record formation governed by the Future Contraction Postulate: Δt = −kₜ Δ ln Ω where Ω represents generative capacity—the number of realizable configurations remaining to a system. Each irreversible recording event reduces Ω and generates a finite increment of physical time. The paper demonstrates that experimental phenomena commonly interpreted as evidence for quantized light—including the photoelectric effect, Compton scattering, blackbody radiation, photon anti-bunching, and Hong–Ou–Mandel interference—are fully consistent with a framework in which: • The electromagnetic field remains continuous• Sources and detectors undergo discrete irreversible recording events• Apparent field quantization arises from projecting continuous processes onto a discrete lattice of records Explicit derivations of photon anti-bunching statistics and the Hong–Ou–Mandel interference dip are provided without invoking Fock space or field quantization. The results reproduce the standard quantitative predictions of quantum optics while relocating the source of discreteness from the field to the recording process. This relocation dissolves several foundational puzzles in physics, including: • Wave–particle duality• The quantum measurement problem• The emergence of classicality• The arrow of time• The “problem of time” in quantum gravity Within the broader Emergence as Regime Formation program, the same recording dynamics generate quantum mechanics, gauge theory, and gravitational structure as regime limits of a single continuity equation with irreversible recording.
•Mar 8, 2026•0 citations