Flow-Based Framework for Fundamental Physics
Flow-Based Framework for Fundamental Physics I'm consdiering more details to equations, one approach involves treating fundamental interactions as flows in a high-dimensional space. Not the best solution, however. Below is an exploration of this framework, where flows emerge as the building blocks of space, time, mass, energy, and quantum behavior. I. Fundamental Flow Structure The foundational concept begins with flows as fundamental entities in a higher-dimensional space. Flows are represented by the set F = { f 1 , f 2 , f 3 , … } F = \{f_1, f_2, f_3, \dots \} , where each flow is an element of F F . Flow Interaction Measure : A ( f i , f j ) = exp ( − λ d ( f i , f j ) ) ⋅ exp ( i θ ( f i , f j ) ) A(f_i, f_j) = \exp(-\lambda \, d(f_i, f_j)) \cdot \exp(i \theta(f_i, f_j)) Here, d ( f i , f j ) d(f_i, f_j) represents the Euclidean distance between two flows, and θ ( f i , f j ) \theta(f_i, f_j) is the angle between them, defining the interaction measure. ...