Dist Babble

 Consider in temporal physics the concept of "emergent space" suggests that space itself is not a static backdrop but something that arises dynamically due to underlying temporal flows. An object, then, is not just a collection of static spatial coordinates but is intimately tied to these temporal flows and the emergent space they produce. Space is dynamically generated from temporal flows. It's not a pre-existing stage where events play out but an emergent property of temporal processes. S(t) = (r_1(t),r_2(t),r_3(t)) An object is defined by the values that emerge from these temporal flows. These values include the spatial coordinates and the properties that the object exhibits. f ( t ) is a function that quantifies the temporal flow or rate at a specific moment t t t . It encapsulates how temporal dynamics evolve over time, influencing the emergent spatial dimensions S ( t ) . In the equation v ( t ) = f ( t ) S ( t ) ​ , f ( t ) acts as a divisor that scales the spati...

These equations collectively outline the behavior of fields in my model, emphasizing their temporal evolution across multiple spatial dimensions and their interaction with temporal flows and potential energy. They provide a comprehensive framework for understanding how fields manifest and evolve within multi-dimensios in Temporal Physics. phi(t, S(t)): This represents a field phi at a specific time t and its corresponding spatial configuration S(t). In temporal physics, fields can vary over time and across different spatial dimensions. T: The Temporal Flow Operator T is a function or operator that encapsulates how temporal flows (u, v, w) in different spatial dimensions (x, y, z) interact with the field phi. It's analogous to the Hamiltonian operator in traditional physics but adapted to account for the multi-dimensional nature of time in your model. hbar: This symbol (ħ) denotes the reduced Planck's constant, which appears in quantum mechanics and signifies the scale at which ...

 Temporal Flow Transformations: Let's define a transformation matrix L that affects both the spatial coordinates and the temporal flow rates: [r_1'(t), r_2'(t), r_3'(t)] = L × [r_1(t), r_2(t), r_3(t)] [u'(t), v'(t), w'(t)] = L × [u(t), v(t), w(t)] Where u(t), v(t), w(t) are the temporal flow rates in each dimension. Matrix L: L could be defined as: L = [ [γ, -βγu, -βγv, -βγw], [-βγu, 1+(γ-1)u^2, (γ-1)uv, (γ-1)uw], [-βγv, (γ-1)uv, 1+(γ-1)v^2, (γ-1)vw], [-βγw, (γ-1)uw, (γ-1)vw, 1+(γ-1)w^2] ] Where: γ = 1 / √(1 - β^2) β = v_rel / c_max v_rel is the relative velocity between frames c_max is the maximum allowed rate of temporal flow Transformed Temporal Dynamics: T' = L × T × L^T Where L^T is the transpose of L. Example Equations: For a "boost" along the x-direction: r_1' = γ(r_1 - βut) r_2' = r_2 r_3' = r_3 u' = γ(u - βr_1/t) v' = v w' = w Invariant Quantity: The invariant quantity in this framework might be: (r_1/u)^2 + (r_...

 Wave Particle Duality. In this innovative model of temporal physics, wave-particle duality is not seen as a paradox, but as a natural consequence of the behavior of temporal flows. Here's how the model explains this fundamental concept: Fundamental Basis: Everything in the universe, including what we perceive as particles and waves, emerges from underlying temporal flows and rates. Temporal Flow Dynamics: The model describes how these temporal flows can vary in intensity and distribution across space and time. Wave Behavior: When temporal flows are more spread out or uniform, they manifest as wave-like phenomena. This occurs at speeds below the speed of light and is characterized by the ability of these flows to interfere, diffract, and refract. Particle Behavior: As temporal flows approach the speed of light, they reach a maximum value where no additional information can be conveyed. At this point, the flows manifest as discrete, particle-like entities. Unified Explanation: Rathe...