The Framework of Everything

This research provides an improved method for developing physics in which mystical interpretations of quantum phenomena, and incompatibilities between theories are avoided. Some of the key assumptions are:

1. The universe is not paradoxical. The contradictions in physics occur because of mathematical constraints and assumptions that are not compatible with all phenomena.
2. Just as algebra can efficiently be used to solve {ax+by=c, Ax+By=C}, formal logic can be used to construct a universal structure U in which {time dilation, quantum entanglement, superposition, black holes...} share a common mechanism. Just as guessing the solution to the system of equations can be hard, developing logically consistent theories in physics without first using formal logic is hard.
3. While the Uniqueness Theorem likely does not allow for multiple geometries to make the same predictions as spacetime, by introducing a mechanism we can essentially have an infinite number of universal structures in which to accurately model phenomena. We therefore pick the structure in which all phenomena can be explained logically. When mathematics is applied before logic, we can get tied into the wrong universal structure making it seem like the universe is paradoxical.

The findings of this research have significant implications for our understanding of the universe, and the advancement of science.

1. Since this framework establishes a universal structure in which both quantum and relativistic phenomena are explained logically, it means that there was never a reason for physics to deviate from logical principles in the first place. Thus we can eliminate mystical interpretations of phenomena.
2. Formal logic can now be used as a tool, along with mathematics, to develop physics, greatly accelerating the advancements.
3. Essentially all prior attempts to unify physics ignore the EPR Paradox meaning that they harbor this contradiction.

Some unique features of this framework.

1. This work defines an entity (e.g., electron) to exist if and only if it has a certain type of property P(Z) (e.g., charge), written as P(Z)⇔ Z. This is only a definition, but using it can construct models and theories based on entities that exist or do not exist creating ontological clarity.
2. Since every entity studied in physics has a property, we can use the definition of existence to construct rules that we have to use to logically construct models. These rules can then be used to transform physics from spacetime to U as illistrated below.