Imagine that nature is emergent from pairs of Planck scale fundamental particles, the electrino and the positrino, which are equal yet oppositely charged. These are the only carriers of energy, in electromagnetic and kinetic form. Now add in an infinite 3D Euclidean space (non curvy) and Maxwell’s equations. π—‘π—£π—€π—š explores this recipe for nature and how it emerges as a narrative that is compatible with GR and QM, yet far superior in ability to explain the universe and resolve open problems. For π—‘π—£π—€π—š basics see: Idealized Neoclassical Model and the NPQG Glossary.

Scientists, skeptics, and critics often ask me “where’s the math?” when I describe Neoclassical Physics and Quantum Gravity (π—‘π—£π—€π—š). It turns out that is a complex and nuanced question to answer.

Objectively, we can state unequivocally that general relativity (GR) and quantum mechanics (QM) are incorrect because they do not have the correct physical model. Neither GR nor QM theories account for superfluid spacetime gas nor the recycling universe in their physical models. However, we also know that the math of general relativity (GR) and quantum mechanics (QM) works very well for a reasonably large set of conditions and that those theories make many predictions that match the real world. How can this be?

Let’s imagine that you are researching a large collection of X-rays and magnetic resonance images (MRI’s) of human hands in different positions, and you also have a well fitting glove for each hand studied. With these, you could develop a model for how a human hand works, without ever actually seeing or touching a human hand. Your model might actually be quite sophisticated and accurate. Still the fact would remain, that you had never observed a human hand directly. This is like GR and QM. GR is like the glove and QM is like the X-rays and MRI’s. The hand is the π—‘π—£π—€π—š electrinos, positrinos, and superfluid and how they behave in reality.

GR and QM math do not describe a classical foundation of the universe. Yet NPQG is a classical model. It would be a poor approach to adapt GR and QM math for a classical foundation. It is far better to approach GR and QM from fundamentals and first principles. Eventually this will lead to the ability to reproduce GR and QM math in their ranges and scales of applicability. I focus on the narratives and interpretations and the hierarchy of scaffolding built by the GR-QM era scientists. In doing so, I pick up on the “poker tell” when the theoretical or observational foundation or the narrative interpretation is weak, illogical, or contrary to my reasoning, logic, and intuition about nature. Understanding these weaknesses has provided many clues on where to examine closely for insight into π—‘π—£π—€π—š. Those insights have led to hypotheses that, if proven, will create a firm foundation for ongoing science.

Consider scale. The electrinos and positrinos are Planck scale particles. They have a radius of the \mathbf{10 ^{-35}} . Configurations of these particles make everything – spacetime gas particles (gravitons?), photons, neutrinos, protons, neutrons, electrons and all the other exotic particles of the Standard Model and Particle Data Guide. However, the most sensitive equipment in particle colliders can only detect particles of order \mathbf{10 ^{-19}} . That is a sixteen order of magnitude gap. So when folks ask for the math, I sometimes think “You can’t handle the scale!” because nothing would be directly testable at the scales I am imagining. Even so, given that NPQG is a classical theory, it may be possible to eventually develop math for the Planck scale that when scaled up would reproduce GR-QM era math.

Jack Nicholson in A Few Good Men

As much as we would like to have easy math, we need to remember that everything is not rainbows and rosemary. Nature makes all math possible (in myriad ways), but nature itself may be modeled at different levels of complex reality vs. accuracy vs. precision vs. cost vs. response time vs. other application specific metrics. Similarly, while π—‘π—£π—€π—š may be the basis for a theory of everything, we will always need a wide variety of application specific models. This raises the interesting question of which math to develop first.

Which math is a priority? Shall we start with the classical math of harmonic series? How does π—‘π—£π—€π—š math map to GR or QM? Is the thermodynamic version of general relativity relevant to NPQG? What is the math associated with a Planck core and the conditions under which it will emit as a jet or rupture? At the most detailed model of reality, we need to think about the geometrical structure of the superfluid spacetime gas. Does its geometrical structure change as a function of superfluid temperature (energy)? Is the superfluid a foam? Is it a lattice? Does it tend to arrange in a face centered cubic (FCC) structure over some or all temperatures? Are there multiple geometrical lattice arrangements of spacetime gas particles under different conditions? How does each form of standard matter-energy move through the superfluid? What about faults, rips, tears, and holes in the spacetime gas geometry? What is the drag applied to each standard matter-energy particle traveling through spacetime gas under all conditions? What about turbulence? What level of math is needed for the application? What math is required for simulation of various aspects of π—‘π—£π—€π—š? These are all great maths to pursue at the appropriate time and it will require a large effort by many people to sort all this out and get it done.

As of early 2020 the foundation of NPQG has become stable and parsimonious to a large degree. Therefore, I have embarked on the classical mathematics that describe NPQG from fundamentals and which are directly tied to the implementation of nature.

Related image

J Mark Morris : San Diego : California : June 12, 2019 : v1
J Mark Morris : San Diego : California : February 22, 2020 : v2

p.s. I’ll link posts with classical math below.

Freeman Dyson: Is a Graviton Detectable?
Planck Core Energy

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