Dist Babble

I suggest a continuous flow of energy and matter that influences cosmic evolution. By framing mass and energy in terms of temporal flows, I've created a model that has the potential to unify various aspects of cosmology, leading to insights into the nature of the universe. This analysis highlights how cosmic events like Cosmic Microwave Background Radiation (CMBR) and black holes interact within the framework of temporal physics. The CMBR's uniformity and isotropy suggest a past cosmic expansion and contraction that resonate with my model's insights into temporal flows and their influence on physical phenomena. In my model, black holes contribute to the CMBR through their disassembly of mass into temporal flows that eventually coalesce into the radiation we observe. This also explains the expansion of the universe and the thorough coalescence of temporal waves into particles during the contraction of the universe. In my model, CMBR resonates as this contraction of temporal ...

Definition: Ti(t) represents a temporal flow function that describes the dynamics of time as it relates to a specific component i. The variable t serves as the time parameter, indicating that this function captures how time flows and varies over time. Quantization Procedure: In my quantization procedure, I utilize the Hamiltonian operator: H ( T i ) = − ℏ 2 2 m ∂ 2 T i ( t ) ∂ t 2 + V ( T i ( t ) ) H(T_i) = -\frac{\hbar^2}{2m} \frac{\partial^2 T_i(t)}{\partial t^2} + V(T_i(t)) Here, Ti(t) is crucial for understanding both kinetic and potential energy contributions. This formulation underscores the role of temporal flows in determining the energy landscape of the system. Physical Interpretation: Temporal Coupling: The creation and annihilation operators for temporal flow variables reveal how Ti(t) interacts with itself across different time points: [ a ( t ) , a † ( t ′ ) ] = γ ( t , t ′ ) ⋅ exp ⁡ ( − ∣ t − t ′ ∣ τ ) The term γ(t, t′) acts as a coupling strength, influencing how tempora...

Introduction and Fundamental Concepts My temporal physics theory offers a novel perspective on understanding the universe, positioning time as the central entity in physical phenomena. Rather than merely serving as a backdrop for events, time is treated as an active, quantifiable entity that profoundly influences the dynamics of the cosmos. Key Concept: Temporal Flows At the heart of my theory are temporal flows , denoted as T i ( t ) T_i(t) , which represent functions that describe how time interacts with space and matter. These flows are fundamental to understanding the behavior of physical systems. Quantization of Temporal Flows Temporal flows are quantized using a Hamiltonian operator: H ( T i ) = − ℏ 2 2 m ∂ 2 T i ( t ) ∂ t 2 + V ( T i ( t ) ) Where: T i ( t ) T_i(t)  represents a temporal flow with units of time. ℏ \hbar  is the reduced Planck constant. m m  is mass. V ( T i ( t ) ) V(T_i(t))  is a potential that reflects how temporal flows interact with extern...