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This research proposes a novel approach to understanding the distribution of prime numbers through a temporal-angular model based on the circular nature of time. By mapping linear time onto a 24-hour circular clock, we analyze the angular positions of prime occurrences across a full 672-hour cycle (4 weeks). Using trigonometric functions and modular arithmetic, the study explores whether prime numbers exhibit patterns of symmetry, periodicity, or clustering within this cyclical temporal structure. The hypothesis suggests that if a consistent angular symmetry emerges in the prime distribution, it may provide a new geometric and time-based perspective on the Riemann Hypothesis. This model introduces the idea that the apparent regularity in prime occurrence could be intrinsically linked to the continuity of time and periodic functions, offering potential insights into the hidden structure of the zeta function zeros in the complex plane.