The Classical and Quantum Physics Group
The fundamental measures 1 (Eqs. 42, 43 & 46) used to describe nature may be reduced in their entirety as functions of length, mass and time1 (Eq. 47). The CQP group carries forward experiments that disentangle the fundamental measures 1 (Eqs. 42, 43 & 46) from the well-known laws of nature and in doing so build a unified description of nature in a single non-reducable nomenclature3 (Sec. 2.3). This effort was first approached by Planck. His efforts lead to a new understanding of many relations today expressed in terms of the Planck Units 1 (Eqs. 1, 2 & 3) and the constants G and ħ.
MQ allows researchers to complete that journey with new descriptions of [gravitational curvature][3]1 (Eqs. 4-9), magnetism and electricity, with a greater understanding of [frames of reference][5]2 (Sec. 3.4) that incorporates the target, the observer and the system (i.e. the universe) and with further distinction between two classes of relations, derivatives of the [fundamental expression][6]1 (Eq. 47) and boundary expressions2 (Sec. 2.4).
Significant fields of research are: [3]: https://www.informativity.org/gravity [5]: https://www.informativity.org/frames-of-reference [6]: https://www.informativity.org/fundamental-expression
Published Research
Quantum Inflation, Transition to Expansion, CMB Power Spectrum
An MQ Discovery Series - Pre-prints
A Series of 47 Papers Advancing Solutions to the Most Difficult Problems in Modern Theory
The Physical Constants
New Expressions for the Electric constant Using Only Planck Units
An approach to Describing Elementary Charge Using Only Planck Units
Expression for the Fine Structure Constant Using Only Planck Units
Expressions for the Gravitational Constant to 12 Significant Digits
New Expression for the Magnetic Constant Using Only Planck Units
Classical Physics
What is the Physical Difference Between Baryonic and Electromagnetic Phenomena?
Equivalence of Inertial and Gravitational Mass as a Geometric Property of Nature
Simplest Relation Between Fundamental Length, Mass, and Time
Physical Differences in Describing Phenomena Locally Versus with Respect to the Universe
Discrete Expressions Constrain our Understanding of Charge and the Ground State Orbital of an Atom
Physical Significance of Symmetry and Why Some Phenomena are Not Symmetric
Using Discrete Classical Expressions to Describe Quantum Entanglement
Physical Correlated Approach Demonstrates Singularities Are Not Predicted in Nature
Cosmology
Dark Energy – a Classical Description Using Measurement Quantization
Using Measurement Quantization to Describe Star Velocities Classically
Diameter & Age of the Universe as a Function of the CMB Temperature
Effective Mass of a Galaxy, Star Velocity and their Relation
Physical Significance of Classical and Non-Classical Gravitational Curvature
Classical Description of Mass in the Universe Without Λ and CDM