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Showing posts from April 3, 2025

Unifying Dark Matter and Dark Energy: A New Perspective Through Temporal Flow Theory

 Unifying Dark Matter and Dark Energy: A New Perspective Through Temporal Flow Theory In the quest to understand the universe, scientists have long struggled with the mysterious phenomena of dark matter and dark energy . These invisible forces seem to govern the behavior of galaxies and the very expansion of the universe, yet their exact nature remains elusive. Traditional physics often resorts to exotic hypotheses like dark matter particles or vacuum energy fields to explain these phenomena. However, a revolutionary new approach, based on Temporal Flow Theory (TFT) , offers a unified framework that redefines both dark matter and dark energy as natural consequences of the fundamental flows of time. The Core of Temporal Flow Theory (TFT) At the heart of TFT is the idea that flows —specifically, flows of time—are the fundamental drivers of both spacetime geometry and the physical forces that we observe in the universe. In this framework, mass , energy , and gravity are not abstr...

How Temporal Flow Theory Redefines Quantum Gravity

How Temporal Flow Theory Redefines Quantum Gravity John Gavel What if gravity wasn’t a force, but a reflection of how time flows? In mainstream physics, the Schrödinger equation and Einstein’s field equations live in separate domains—quantum vs. gravity. Bridging them has long been one of science’s holy grails. But what if we’ve been approaching it from the wrong angle? Welcome to Temporal Flow Theory (TFT) , where the interaction of time itself—measured in discrete Planck intervals—gives rise to gravity, quantum behavior, and spacetime geometry. Flow Accumulation and Gravity In TFT, mass doesn’t “bend” spacetime—it accumulates temporal flow . Each flow is directional, either positive or negative, and interacts according to: Φ ( r ) = ∑ i S i ⋅ F i ( r ) \Phi(r) = \sum_i S_i \cdot F_i(r) This defines the gravitational potential Φ ( r ) \Phi(r) Φ ( r ) as an accumulation of flows F i ( r ) F_i(r) F i ​ ( r ) , each with a directionality S i S_i S i ​ . When these flows approach ...