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  The Primordial Point: Foundation of Relationality At the very core of any system lies a single point , which represents the most fundamental unit of existence. Initially, this point exists in isolation, incapable of relating to anything else. However, the very fact that it exists implies the potential for relationality—its existence hints at the possibility of interaction and connection. The point begins to relate when it differentiates itself, extending or projecting into two new points. This marks the first step towards multiplicity, transitioning from unity to duality , and introducing the concept of asymmetry into the system. Dimensional Growth and Emergent Symmetry As the process of relationality unfolds, each new point created does not merely connect back to the original point, but also establishes connections with other new points that form its neighborhood . This leads to a triadic relationship: the original point and two emergent points, representing the minimal geome...

How Time Flows Could Explain the Universe's Expansion Introduction The universe is expanding at an accelerating rate—a discovery that has upended our understanding of physics. While scientists attribute this to dark energy, mathematically described by the cosmological constant ( Λ ) in Einstein's equations, one fundamental question remains: What if Λ isn’t fixed? What if the nature of time itself could hold the answer to this cosmic mystery? In my recent study, I explore the idea that time flows dynamically, with oscillations and perturbations that could influence the expansion of the universe. By treating the cosmological constant as a variable rather than a fixed value, this approach offers a new perspective on one of the most profound questions in cosmology. A New Lens on Time and Space In my model of temporal physics, time is not a static, one-dimensional backdrop. Instead, it is a dynamic flow, exhibiting oscillatory behaviors like waves in a river, with cycles that influ...

  Temporal Flow Theory of Quantum Measurement: Physical Interactions 1. Foundation: Temporal Interaction Framework 1.1 Core Measurement Process The measurement process in the Temporal Flow Theory arises from interactions between the system, observer, and environment, all governed by temporal flows. These interactions evolve over time, with the dynamics of measurement and observation being described by a temporal flow equation. Measurement Equation (Normalized) The normalized measurement equation captures the interaction between the observer and system in the temporal flow framework: M ( T i , T j ) = α observer ( T i , T j ) ⋅ α system ( T i , T j ) Z M(T_i, T_j) = \frac{\alpha_{\text{observer}}(T_i, T_j) \cdot \alpha_{\text{system}}(T_i, T_j)}{Z} ​ where Z Z  is the normalization factor given by: Z = ∫ ∫ α observer ( T i , T j ) ⋅ α system ( T i , T j )   d T i d T j Z = \int \int \alpha_{\text{observer}}(T_i, T_j) \cdot \alpha_{\text{system}}(T_i, T_j) \, dT_i dT_j ​ This en...

 Understanding Temporal Interactions in Physics In this post, we’ll explore understanding temporal interactions and their implications for physical properties. My model integrates traditional physics with concepts of temporal flows , quantum fluctuations , and dynamic stability analysis . Core Equations and Notations Today we are looking at several equations to model temporal interactions. These equations incorporate temporal dilation, mass scaling, and quantum fluctuations represent forces and dynamics in both small- and large-scale systems. Interaction Strength (α) with Temporal Dilation : The interaction strength between two temporal points T i T_i  and T j T_j  is influenced by mass differences, temporal dilation effects, and quantum interactions. The general form is: α ( T i , T j ) = k ⋅ g ( T i , T j ) ⋅ β ( m ) ⋅ γ ( Δ t ) ⋅ ∣ T i − T j ∣ + ϵ ⋅ α quantum ⋅ t ( T i , T j ) Where: k k : A constant adjusting interaction strength based on distance. g ( T i , T j ) g(T...

Solving the Quantum Measurement Problem with Temporal Physics The quantum measurement problem remains one of the most debated aspects of quantum mechanics. It arises from the challenge of understanding how and why quantum systems transition from a superposition of probabilistic states to a definite outcome upon measurement. Traditional interpretations, such as the Copenhagen interpretation (wavefunction collapse), Many-Worlds (branching realities), and Bohmian mechanics (deterministic particle trajectories guided by a "pilot wave"), all attempt to explain this process but face limitations in explaining the exact dynamics. In this article, I propose a model of temporal physics, where time is treated as a dynamic, multi-dimensional flow rather than a passive background dimension. By applying the principles of this model, we can approach the measurement problem from a fresh perspective, viewing measurement not as a collapse of the wavefunction, but as the stabilization of tempor...