Dist Babble

 Running into a realization cause by Boltzmann constant. The function of a flow while interactiong comes from two flows, not just one. So while I've calculated everything from the point of view of one flow, I should have been consdiering two flows. Modified Force Equation First, let's establish the modified force equation: Given the original force relationship: F = h c F t F = \frac{h}{c} F_t ​ The modification introduced by the coupling factor 2 π \frac{2}{\pi} ​ leads to: F ′ = 2 π F F' = \frac{2}{\pi} F Substituting the original expression for F F : F ′ = 2 π × h c F t F' = \frac{2}{\pi} \times \frac{h}{c} F_t ​ Thus, the modified force is: F ′ = 2 h π c F t F' = \frac{2h}{\pi c} F_t ​ This implies that the interaction strength at the quantum gravity scale is damped or scaled by 2 π \frac{2}{\pi} ​ , reflecting the interplay between linear and cyclic temporal flows. 2. Mass in Temporal Flows As you noted, mass in your model is related to temporal flows . The m...

Introduction: Timespace as Metaphysical Structure I've been developing a model that reframes our understanding of reality: what if space is not fundamental, but rather emerges from a deeper metaphysical structure governed by time and fractal patterns? In this framework, the physical universe we observe is a manifestation of an underlying mathematical architecture—a metaphysical scaffolding that gives rise to our perception of spacetime. The core relationship in this model is given by: Δ x = c   t 0 ( Δ t t 0 ) α Where: Δ x \Delta x  represents the emergent spatial interval Δ t \Delta t  is the interval between temporal points t 0 t_0  is a reference time scale (possibly Planck time) c c  is the speed of light (serving as a conversion factor) α \alpha  is a scaling exponent encoding the fractal nature This equation doesn't describe physical reality directly—it describes the metaphysical template from which physical reality emerges. When α = 1 \alpha =...

Mass, Time, and Force: A New Perspective from Temporal Flow Theory In my work on temporal flows, I’ve explored how mass, time, and force emerge naturally from fundamental relationships rather than being treated as separate quantities. Recently, I came across an interesting connection: m = h c 2 t m = \frac{h}{c^2 t} ​ This suggests that mass is inversely proportional to time, meaning that smaller time intervals correspond to higher masses. What’s even more intriguing is how this naturally aligns with Planck units and leads to a new way of thinking about gravity—not as spacetime curvature, but as a consequence of flow density in time. In this post, I’ll walk you through how these conversions work, how they match Planck units, and what this means for the way we understand fundamental physics. 1. Checking Against Planck Units First, let’s make sure this relationship holds up by checking it against fundamental Planck quantities. Planck Units and Their Definitions The Planck system of units...

Reformulating Physics: The Temporal Index Approach Introduction Physics, as traditionally understood, treats space and time as distinct but interwoven concepts. However, what if space is not fundamental at all? In this model, space is just an emergent sequence of time values, and all physical equations must be rewritten in terms of this fundamental temporal index. By reformulating relativity, quantum mechanics, classical mechanics, electromagnetism, and thermodynamics, we uncover a deeper coherence in how reality operates. The speed of light is no longer a velocity limit but a maximum rate at which index values can change. Mass is measured in seconds, momentum is a rate of index change, and energy is a function of sequencing constraints. Reformulating Relativity in Temporal Index Notation Lorentz Transformation t index ′ = γ ( t index − ( t index value change ) c ) t'_{\text{index}} = \gamma \left( t_{\text{index}} - \frac{(t_{\text{index value change}})}{c} \right) Time Dilat...