Explore The Unified Theory of Energy, a revolutionary framework that unifies the three energy states: Radiation, Gravitation, and Particulate Motion.
"Energy exists in three distinct states: as Radiation, as Gravitation, and as Particulate Motion. Each of these three energy states cannot exist apart from, or without, the other states."
-Energy State Theorem: The Unified Theory of Energy
2. A Unified Approach to Energy and Gravitation: Transitioning from Newtonian Mechanics to a Comprehensive Energy Framework and a Unified Energy Equation
aka "The Unified Energy Equation"
This article, under Open Collaboration on GitHub, explores a novel theoretical framework that extends Newton's Law of Universal Gravitation into a Unified Energy Equation.
"We transition from the classical understanding of force as a function of mass and distance to a perspective where Energy is the primary consideration."
3. The Unified Conservation of Energy: Redefining the Fundamentals for a Coherent Understanding
This article introduces The Unified Conservation of Energy, which refines and redefines
these energy components to provide a clearer, more integrated understanding of Energy as it exists and
transforms in the universe.
"The Unified Conservation of Energy redefines the traditional concepts of energy to provide a more
consistent and logically sound framework."
4. Fractals, Vagueness, and Energy: A Unified Approach to Detecting the Boundaries of Descriptive Frameworks
By framing the Mandelbrot Set Equation as the mathematical expression for Surface Interactions, it becomes the ultimate representation of how complexity arises from iterative processes, where each "degree" of interaction builds upon the previous ones.
"Clouds are not spheres, mountains are not cones, and coastlines are not circles. A geometry able to describe these is called fractal geometry."
(Benoit Mandelbrot, 1982)
If the equation also defines Ontic Vagueness, then each "zoom" into the Mandelbrot Set reveals new boundaries of understanding—areas that appear well-defined at one Scale but dissolve into ambiguity at another, mirroring how we grapple with vagueness in physical and theoretical systems, much like photography's depth of field.
"The Mandelbrot set is not a dry mathematical curiosity, but a model for the way we can better understand nature and complexity in general."
By linking the equation to Degrees of Surface Interaction, I'm presenting the Mandelbrot Set as not just a tool for visualizing complexity but also as a universal formula for navigating interconnected systems, from atomic interactions to cosmic and even metaphysical phenomena. It’s both a map of exploration and a language for interpreting the inherent vagueness and complexity of reality itself.
"The boundary of the Mandelbrot set is a treasure trove of beautiful structures, created by applying the simplest possible formula."