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Considering Counting Triangles to Unveiling Temporal Waves

  Considering Counting Triangles to Unveiling Temporal Waves By: John Gavel For years, my work in Temporal Flow Physics (TFP) has pursued a radical idea: what if spacetime itself —with all its gravitational curves and quantum fluctuations—isn't fundamental at all? What if it emerges from a deeper reality: a network of one-dimensional temporal flows , weaving the universe together moment by moment? It’s bold, yes—but I believe this view holds the key to a truly unified theory of physics , one that roots both quantum mechanics and gravity in the same temporal fabric. From Counting Triangles to Counting Time My earliest simulations: I counted triangles. More specifically, I measured how triangular motifs in temporal flow networks dissipated under coarse-graining. The decay rate of these patterns—captured by a parameter I called A₃ —served as a stand-in for emergent gravitational effects. If motifs faded predictably with scale, it suggested that macroscopic structure (like sp...

Temporal Flow Theory: A Framework for Emergent Spacetime and Unified Forces

Temporal Flow Theory: A Framework for Emergent Spacetime and Unified Forces Abstract We present a comprehensive theory where time is the fundamental entity, manifested through discrete temporal flows that interact to form spacetime, matter, and forces. Our model introduces a mathematical formalism that connects quantum-scale flow dynamics to macroscopic physical laws, addresses Lorentz invariance as an emergent property, unifies gravitational and quantum phenomena, and provides testable predictions that differentiate it from conventional physics. 1. Introduction The nature of time remains one of the most profound open questions in theoretical physics. While General Relativity treats time as a coordinate dimension and Quantum Field Theory as an evolution parameter, neither approach explains how spacetime emerges from a more fundamental substrate. We propose that discrete temporal flows at the Planck scale serve as the primary building blocks of reality, from which space, matter, ene...

Understanding Temporal Flows, Segmentations, and the Emergence of Matter and Black Holes

Understanding Temporal Flows, Segmentations, and the Emergence of Matter and Black Holes In my model of temporal physics, the universe is constructed from a series of interactions between temporal flows. These flows, which serve as the fundamental units of time, are responsible for the creation and behavior of all matter, energy, and even phenomena such as black holes. By studying how these flows interact, reflect, and segment, we can begin to unravel some of the deepest mysteries of the cosmos. In this post, I will explain the basics of temporal flows, how they relate to the segmentation process, and how these ideas expand into the formation of matter and black holes. The Fundamentals of Flows At the core of my model is the idea that time is not a smooth, continuous progression but a series of discrete points or "flows." These flows represent the smallest possible unit of time, and when they interact, they give rise to the structure of spacetime itself. We can think of ...

Temporal Physics fundamental flow

In my model of Temporal Physics, the key principles are: Flows (FF) accumulate in a time-like sequence. The maximum flow is constrained by c c c , and when a flow reaches c c c , it inverts direction. Interactions between flows lead to the emergence of space-time structure and forces. Flow conservation applies, meaning positive and negative flows interact but do not cancel; they only redistribute. 1. Fundamental Flow Equation Each flow F i F_i F i ​ evolves over a temporal step Δ t \Delta t Δ t , according to: F i + 1 = F i + Δ F F_{i+1} = F_i + \Delta F F i + 1 ​ = F i ​ + Δ F where Δ F \Delta F Δ F represents the rate of accumulation due to prior interactions. When F i F_i F i ​ approaches c c c , we introduce an inversion function: F ′ = c − ( F − c ) = 2 c − F , if F ≥ c F' = c - (F - c) = 2c - F, \quad \text{if} \quad F \geq c F ′ = c − ( F − c ) = 2 c − F , if F ≥ c This ensures that flows do not exceed c c c but instead invert direction when this limit is rea...

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