1. Our universe view initially had 202.34 to 205.11 steps. Using just the doublings of the Planck Units, there are between 201 and 202. Notwithstanding, this chart is a simple tool to help order information. When we began finding simple math errors within Version 1, we turned to the professionals. A leading astrophysicist said, "There are 205.11 notations." Then on May 2, 2012, a retired NASA physicist, Joe Kolecki, made the calculation based on the results of the Baryon Oscillation Spectroscopic Survey (BOSS). He reported 202.34 notations. We trusted them both so we used that range. Then, in December 2014 we emerged with our own figure based simply on the doublings of the Planck Time and the 13.78 billion years, estimated age of the universe Yes, we found between 201 and 202 doublings.
2. The Planck Length, the first step and the next 60 steps. We have thought and thought about the Planck length. It is an elusive concept defined by three fundamental physical constants: the speed of light in a vacuum, Planck's constant, and the gravitational constant.
Yet, what is it? For over 100 years, people have attempted to define it more richly than 1.616×10^{−35} meters.
Thought experiments anybody?
Perhaps it is time to engage some of the students in some speculative thinking. I have asked among the mostcurious of them, “What is the next step? Can we do a series of thought experiments?” The questions continued, "Could we just start by constructing simple models within the first ten steps and then become increasingly complex? Could this study be a prescience or hypostatic science where we begin to see the interface between perfection and imperfection?" So where do we begin?
First, of course, we will have to assume that Max Planck was right and his concept is a good place to begin. Second, even if the Planck Length is a dimensionful or a dimensionless number, it is still an actual measurement of a physical unit and it can be multiplied by 2. And third, it can be understood to be a very special case of a simple vertex, some might say a point. It is anybody's guess if it defines some kind of special singularity.
As a simple vertex, when multiplied by 2, there are two vertices. Freeman Dyson, physicistexemplar with the Institute for Advanced Studies of Princeton, New Jersey argues that when we multiply by two, we should actually be multiplying by three, one for each dimension of space. I would counter that each vertex exists in threedimensions but each is still a singular vertex. It doesn't much matter anyway; there are plenty of vertices to go around.
Within ten steps, multiplying by 2, there are 1024 vertices. Within twenty steps, there are over a million. Within 30 steps there are over a billion, in 40 steps over a trillion, in 50 steps over a quadrillion (1000trillion), and at 60 over a quintillion (1,152,921,504,606,846,976). One could do very complex geometries with all those vertices.
This all started with Plato's five basic solids and thoughts about basic structure. Though most people do not give it much thought, it has been studied throughout much of our history, seemingly formalized by Pythagoras and extended by Plato. Our working concept was that the basic structure of the five platonic solids in some way permeates every subsequent layer (notation, doubling, layer or step). And, if this simpleyetidiosyncratic worldview can hold water, then in a substantial way, these five figures would, in very special ways, become the backbone of our constants and universals.
Attempting to Set This Work With Constants and Universals
How do we go about defining what is truly universal and constant?
Certainly not an easy task, most often based on a combination of logic, mathematics, and consistent measurements, the constants have proven true throughout all time and within any space. The universals are in part based on those constants as understood by the mostrespected scholars throughout time and they have generalized and extended these constants in meaningful ways. Some people believe these concepts open pathways to understand how it is that there is space and time, and human life and consciousness. Today, what has been rigorously dependent on the study of physics and then the other sciences, has evolved to include religion, logic, ethics, value, and even business.
With that as a mostcomplex chemistry, a key question to ask is, "What concepts are shared by all of these disciplines?" Then we ask, "What concepts are the most simple?" And also, "What concepts could have a face of perfection?" Those three questions opened the way to a very simple platform, a generalized model within which to work. It is emergent, internallydependent form  function (the faces of perfection) and the imperfect quantum world:
• Order  Continuity and discontinuity
• Relations  Symmetry and symmetrybreaking
• Dynamics  Harmony and notharmonic, dissonant, discord
In practice, we therefor assume that there is continuity from the smallest to the largest measurement. We assume that there is a deepseated symmetry, even if it can not be observed, from the smallest to the largest measurement. And finally, that within every type of measurement, there are possibilities of transformations that account for all dynamic actions within our universe.
This work dates back to 1979 at MIT regarding first principles with 77 leading, living scholars from around the world but that work went nowhere until the encounter with the geometry kids of Steve Curtis’s classes at John Curtis Christian School in River Ridge, Louisiana.
From family to Wikipedia and back again to the family
It is difficult to know if a set of ideas is worth pursuing. The first challenge after that class was to do a literature search. We found all kinds of supportive information but nothing using base2 exponential notation. The next step was to test the ideas with friends and family. It is embarrassing to be naïve and wrong at the same time, so some caution was exercised.
By March 2012, we had no serious detractors, yet no deep confirmation that the Big Board was really useful. To push the judgment and to have a foundation for collaboration, we wrote it all up in the style of Wikipedia for Wikipedia. When the first draft went up in April, it quickly found several protesters who said, “This is original research. It needs scholarly review before we will trust its efficacy.” By the first week of May, it had been taken down. Though it had a very short run, it was good theater.
I learned early that idiosyncratic ideas are not much tolerated within the academy.
In my very early days of study, the chairman of the MIT physics department, Victor Weisskopf, helped me with an invitation to visit with John Bell at CERN Laboratories. Bell’s inequality equations as applied to the EinsteinPodolskyRosen thought experiment of 1935 had rendered most enigmatic experimental results. Though way over my head, I knew enough to ask a few questions. Yet, scholars demand informed questions, so, there were times I appeared naive. Always there was more to learn about the nature of information, the nature of thought, and the very nature of a thing. What is a photon? In what ways is it a carrier of electromagnetism? Although that was way back in1977, those domains of inquiry still swirl with questions.
So now, with this rather skeletal model of the Big Board as our working construct, it was easy to wonder, “Have we come full circle? Are we back looking at the same questions that we were asking in throughout the '70s, particularly in 1979?" So, to get properly oriented, based on that simple construct, ordercontinuity, relationssymmetry, and dynamicsharmony, are there particular questions that could be asked to clarify a path? For example, how is it that there is continuity between layers? What precipitates discontinuity? When is there symmetrymaking and symmetrybreaking? What algorithms and formulas might make these simple interior models begin to cohere and function in such a way as to explain the phenomena within theoretical physics and quantum theory?
To get perspective on it all, a group at the high school is focusing on it. The Argonne National Laboratory has sent us fifteen highlyexacting photographs from the work of their scientists within the smallscale world and the students have been challenged to take each photograph and assign it to a notation. Nikon's Small World photographs from their annual calendar and contest are also being used. I have confirmed a comment by Prof. Dr. John Baez about this construct being idiosyncratic, and by asking questions of leading scholars around the world, have become the personification of idiosyncratic.
From ideas, to theories, to constructs, to mathematics, I have often heard and read that the simple models are more elegant than the complex and that simplicity has a special elegance and beauty. So, here within this paragraph will be the links to discussions and meetings with people, from our finest scholars to our most freshandopen children, when and where we have used this construct to explore the meaning and value of life.
The next steps: The first 60 notations, steps, doublings or layers.
To date, the only possibilities for measurement of any of those first 60 can is within colliders like the Large Hadron Collider at CERN labs. These colliders begin their work at the 66th notation and it is anybody's guess as to how many notations have been utilized and articulated. The results from the colliders render a lot of data, but very little about the interface between information and the deepest structure of physicality. So, if nothing else, the imposed structure of base2 notation could provoke new insights. For example, because there is an assumed inherent correspondence between layers, perhaps there are also analogical constructions within known notations and with information theory itself.
HighlySpeculative ideas that just might open a path for thought experiments
Consider the work of the International Organization for Standardization (ISO) on the Open Systems Interconnection (OSI). They use seven abstraction layers to define the form and function of networking, a rigorous communications system. If all 202.34 layers of the universe in some way use an analogous construct, then as the first steps toward a thought experiment, we might simply force the OSI model over the first 60 layers as a starting point for rather freeassociations and speculations. For example, perhaps 1to10 in some way perform like the physical layer, 10to20 like a data link layer, 20to30 like the network layer, 30to40 like the transport layer, 40to50 like a presentation layer, and 50to60 are like the beginnings of the application layer.
It seems a bit silly to explore the OSI analogue, but within analogies are possibilities of making the strange familiar and the familiar strange. When the “thought experiment” door is opened, all kinds of wild and crazy notions just might begin to flow.
Just to get a feel for the numbers, we documented the climb up the 202.34 steps and put all those numbers on the web. An old acquaintance from MIT (and one of the world’s more rigorousyetspeculative thinkers in combinatorial mathematics), Ed Fredkin suggests that it is akin to numerology. Perhaps. But new ideas have to start somewhere. If we suspend our harshest judgments that close doors and open ourselves to a new insights, by walking around in the chaosconfusionandtheunknown, sometimes new ideas and thoughts begin to catch a trace of coherency, and then rigorous, coherent thinking can follow.
If you look at the first column on the left of the Big Board, and go all the way down to the first 40 notations, you’ll notice there are over one trillion vertices at the 40th notation. In the leftmost column at step 34 is the word, SPECULATIONS. Below it is “Quantum State Machine.” At this point in time, there are over 140,000 references in Google. Assuming that even .1% are of interest, there are 140 references to research and consider. The Modulus for transformation opens even more research to consider the question, “What is the transformation from one notation to the next?” Perhaps ThetaFushian functions address the issue. How do cubic functions – cubicities  apply?
With just a cluster of four vertices, the tetrahedron becomes possible. With five, two tetrahedrons. With seven vertices the fivetetrahedron cluster (pictured above) could emerge. Using Chrysler's description of their logo, we call it a Pentastar. Perhaps within such simplicity and with its imperfect binding (there is up to a 1.5 degree gap between faces), here is the beginning of an energy wheel that acts and works like quantum fluctuations. That gap is extended within the icosahedron and Pentakis dodecahedron. And here, between these structures we could be a heartbeat away from opening a new foundational study within physicschemistrybiology, epistemologyandmathematics, and cosmology.
There is so much more to consider and ponder. On a somewhat more whimsical note, I concluded back in January 2012, in defense of the pursuit of this study, the following:
 Each notation (step or doubling) can be studied to discern relations first within itself, then to the other two notations  "within" and "going out"  knowing ultimately that everything is related to everything.
 It begins to envision every academic study in a necessary relation, one to another. Academic silos are so yesterday!
 It reintroduces the platonic solids as a structural form for the study of continuity conditions within a complex enfolding of symmetries. Someday we may actually know what that means!
 It opens symmetry groups to a much wider study in other disciplines beyond material science and theoretical physics.
 It could open an exploration of imperfect geometry (or quantum geometries) whereby transcendental, imaginary and irrational numbers in some manner of speaking are discerned within the transformations from the perfect to the imperfect.
 We might discover a form/function that aligns all 202.34 notations such that we are able to discern the Planck length as a truly standard measurement unlike the meter or inchfootyard. That would be novel; so, of course, there's more to come.
Thank you.
Bruce
Footnote. In discussing this construction of the universe with a prominent physicist, he commented, "Well, it's an idiosyncratic view of the universe." I said, "That's it." It became the initial title for this emerging paper. Yet, to advance the concepts, we needed a more challenging, less selfeffacing title. And until we are quite readily and intelligently challenged, the current title shall carry this project forward.
Perhaps the universe is nested in ways that we cannot measure or discern with a physical instrument other than the mind. If you find it of some interest, let us know. Please share your thoughts. It appears that we all need to reexamine the simplest concepts and parameters more closely. Could Plato's five basic solids in some way hold each progression together in a mathematical relation? Is it meaningful in any way? We would all enjoy hearing from you. Please drop us a note!  BEC
