Quantum Space Theory: the short version
Quantum space theory is unique and fascinating because it offers us a completely new geometry by which to comprehend the intricacies of Nature. Up until now, humanity has framed its quest to understand Nature with a geometry that we all find intuitive — the Euclidean three dimensions of space plus one dimension of time. Because our investigations of the mysteries of Nature have all started from the assumption that there are only four dimensions, we have been forced to explain the forces of Nature by superimposing them on top of the geometry we have assigned to spacetime. qst takes a different approach by introducing us to another intuitive geometry — an eleven-dimensional geometry (nine space dimensions and two time dimensions) in which all the forces of Nature are already included.
At first it takes some practice to transcend from our habitual four-dimensional way of seeing things to this new eleven-dimensional framework, but once you get the picture in your head you find that all of the arcana of general relativity and quantum mechanics simply exist as requirements of Nature’s geometry! This new geometry makes the greatest secrets of modern physics intuitively accessible and delightfully comprehendible.
To start grasping this higher-dimensional intuitive picture check out the book excerpts in the book excerpts section. If you are more analytically inclined you may desire to skip ahead to the constants of Nature section where you will discover how 27 constants are precisely determined by the eleven-dimensional geometry of qst. Or you could visit the predictions section where over 20 predictions of this new geometry are laid out. Or you can examine the formalism section where the foundational mathematics from which qst extends is explained.
Generally put, qst is a theory that welds general relativity and quantum mechanics together into one intuitively accessible eleven-dimensional geometry. The focus of Thad Roberts’ book Einstein’s Intuition is to introduce us to this new geometry and to create a conceptual, intuitive bridge back into modern physics. This new geometry allows us, as human beings, to reconnect with the physics of the very small and very large. It allows us to finally understand the most baffling mysteries of our era (Heisenberg uncertainty, particle/wave duality, what the insides of black holes are like, the cause of the Big Bang, why the constants of Nature are what they are, and much more) and it gives us intuitive access to an all-encompassing view of the universe (or omniverse as the case may be.)
The problem:
As Thad Roberts states in chapter one of his book, Einstein’s Intuition, we need to return to a place akin to where the young Einstein found himself, a place where the senses allowed a deep connection to Nature, facilitating Einstein’s envisionment of the properties of light and time. Thad goes on, “this … highlights a fundamental problem in the approach taken by modern physics. For the past several decades, theorists and mathematicians have been working on constructing a framework of Nature that is capable of mathematically combining the descriptions of general relativity and quantum mechanics under the same rubric. … But their efforts have been focused on organizing Nature’s data into a self-consistent assembly — like the ones and zeros of a digital picture. The problem is that this inductive approach does not encourage, let alone require, the discovery of a conceptual portal.”
“Even if physicists were one day to conclude that their assembly was mathematically correct, it would not actually increase our ability to truly comprehend Nature unless it was translated into some sort of picture. Therefore, since it is really the picture that we are after, maybe it is time for us to consider whether or not our efforts will bear more fruit under a different approach. Specifically, to maximize our chances of completing our goal of intuitively grasping Nature’s complete form, maybe we should follow the lead of young Einstein and return to a deductive conceptual approach. Perhaps it is time for us to place our focus on constructing a richer map of physical reality. If we don’t, then all of Nature’s elaborate arrangements may very well remain forever hidden in obscure mathematics and impenetrable sequences of data.”
But, how do we actually do this? We are told, over and over, by the professional physicist that it is impossible to visualize more than three spatial dimensions. Yet, the leading theories of today routinely suggest or even require that there are indeed more than three spatial dimensions. At first blush, this seems absurd, or maybe this is just an artifact of the intricate mathematics of theoretical physics, as some suggest, and should not be taken as an indication of the “actual” existence of these extra dimensions. It is in response to this reaction that Thad Roberts comes in loud and clear.
The theory:
qst proposes that these extra dimensions are real, as real as the x, y, z and t dimensions we experience every day. qst further elaborates a hierarchical structure to these extra dimensions that allows us to comprehend, and even visualize, the super and intra dimensions.
Another often overlooked (under-visualized) remnant of modern physics is that space appears to be quantized, that is, made of tiny, indivisible pieces (quanta). This flies in the face of our common-sense experience of Nature (of the continuous three dimensions of space that we usually try to assign to Nature), but quantum mechanics clearly points to this fact (if it can be said to point to anything). In the act of embracing the quantized nature of spacetime and coupling that realization with the extra dimensions, a simple, elegant picture of reality emerges. qst is that picture.
Put simply, qst proposes there are eleven dimensions: three spatial dimensions, one temporal dimension, three superspatial dimensions, one supertemporal dimension and three intraspatial dimensions — that’s eleven dimensions! The number eleven is far from arbitrary. The same number of dimensions is proposed by the most modern incarnation of superstring theory, M-theory, supersymmetry, and supergravity theories.
Problems solved?
Creating this structure allows us to solve several problems. Most poignantly, the disjoint between general relativity and quantum mechanics evaporates in eleven dimensions. As a result, many other problems gain straightforward, deductive, and intuitive solutions. More importantly, an explanation of why the phenomena occur in the first place is offered in this eleven-dimensional model. Some of the problems or phenomena qst explains are:
- The origin of the constants of Nature
- The unification of the forces
- Heisenberg uncertainty
- Particle/wave duality
- The origin of matter
- The nature of dark matter
- and, what caused the Big Bang (no less)…
This is a lot to claim. Thad argues qts’s solutions to these problems, and more, in great detail in the third part of his book. What is most interesting is the naturalness (obviousness?) of the explanations that essentially fall out after these long-standing questions are viewed through the lens of the intuitive eleven-dimensional picture offered by qst. Thad is certain that he, at the least, has a new take on these problems. Furthermore, even if he is wrong, he believes steering the discussion towards intuitive, deductive solutions that provide explanation can only benefit science in the long term (as well as spark lively and interesting debate in the short term.)
We invite you to join the debate.
We invite you to read the upcoming book.
We invite you to learn how to visualize eleven dimensions!
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