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> symmetrically structured spacetime, SUMMARY OF MY THREADS
jal
Posted: Mar 16 2007, 01:35 AM


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Here are some better pictures than mine.
First, the triangle, 2d
then the 3-Dimensional star (or dual tetrahedron)
http://en.wikipedia.org/wiki/Cymatics
One of Jenny's more complex experiments include a spherical vibrating water droplet containing fine particles, these particles then formed into a 3-Dimensional star (or dual) tetrahedron shape with surrounding circles as shown below.
User posted image

User posted image
edit:
You might want to read the following

http://en.wikipedia.org/wiki/Systems_theory
System Dynamics
An aspect of systems theory, system dynamics, is a method for understanding the dynamic behavior of complex systems. The basis of the method is the recognition that the structure of any system — the many circular, interlocking, sometimes time-delayed relationships among its components — is often just as important in determining its behavior as the individual components themselves. Examples are chaos theory and social dynamics. It is also claimed that, because there are often properties-of-the-whole which cannot be found among the properties-of-the-elements, in some cases the behavior of the whole cannot be explained in terms of the behavior of the parts. An example is the properties of these letters which when considered together can give rise to meaning which does not exist in the letters by themselves. This further explains the integration of tools, like language, as a more parsimonious process in the human application of easiest path adaptability through interconnected systems.


This post has been edited by jal on Mar 16 2007, 02:04 AM


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jal
Posted: Mar 17 2007, 02:49 AM


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Browse the following site
http://www.blazelabs.com/f-p-wave.asp
The Particle - The wrong turn that led physics to a dead end


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jal
Posted: Mar 20 2007, 07:07 PM


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This is to help you understand my approach. Learning about symmetry can be fun.
http://www.fam-bundgaard.dk/SOMA/NEWS/LETTERS.HTM
SOMA
Don’t overlook all the links.
http://www.fam-bundgaard.dk/SOMA/NEWS/N991201.HTM
The 48 Symmetries of SOMA


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jal
Posted: Mar 22 2007, 05:12 PM


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http://dao.mit.edu/~wen/
Xiao-Gang Wen Home Page
Read his first chapter
A new book
Quantum Field Theory of Many-Body Systems
---from the Origin of Sound to an Origin of Light and Electrons
Chapter 1: Introduction
Then try out his java model
http://dao.mit.edu/~wen/java/dance/dance.html
It will show the quantum minimum length structure in a dynamic situation.
Try it with 12.


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jal
Posted: Mar 23 2007, 02:36 PM


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Time to go back to school.
The dynamic approaches are slowly developing.
http://dao.mit.edu/~wen/topartS3.pdf
An Introduction of Topological Orders
Xiao-Gang Wen
-----------------

Don’t be mislead by the word “ether”. He uses a cube and I use a double tetra.
http://arxiv.org/PS_cache/hep-th/pdf/0507/0507118.pdf
Quantum ether: photons and electrons from a rotor model
Michael Levin and Xiao-Gang Wen∗
Department of Physics, Massachusetts Institute of Technology, Cambridge, Massachusetts 02139
(Dated: May, 2005)
13 Feb. 2007
V. CONCLUSION
From a high energy point of view, the string-net picture of the vacuum is quite appealing. It explains why the standard model looks the way it does - that is, why nature chooses such peculiar things as gauge bosons and fermions to describe itself. In addition, it unifies the mysterious gauge symmetries and anticommuting fields into a single underlying structure: a string-net condensate. But can we actually construct a string-condensed local bosonic model that produces the entire standard model? We are close, but not quite there. In terms of elementary
particles we can produce photons, gluons, leptons and quarks, but we do not know how to produce neutrinos or SU(2) gauge bosons.


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jal
Posted: Mar 24 2007, 10:55 PM


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The paper that you have all been waiting for.

"SPOT" HAS MADE IT IN THE arxiv.org

http://arxiv.org/PS_cache/gr-qc/pdf/0610/0610056.pdf
Quantum Mechanics and the Generalized Uncertainty Principle
Jang Young Bang_ and Micheal S. Berger†
01 Dec 2006
QUOTE
VI. SUMMARY AND CONCLUSIONS
We have derived the generalized uncertainty principle from a toy model of discretized space by considering quantum mechanics on a circle where the compacification involves the momentum. This model may be useful in exploring how the ultraviolet limit is approached in more realistic models of discrete spacetime or models of quantum gravity with a fundamental or minimum length. This may result in an improved understanding of the origin of the generalized uncertainty principle in theories of quantum gravity.

THIS IS ONLY THE BEGINNING OF WHAT IS TO COME.


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jal
Posted: Mar 29 2007, 03:14 PM


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Another paper …. Another small step towards using the Quantum Minimum Length Structure (QMLS) This approach could be applied to find out what is happening on a membrane; both are 2D.
http://arxiv.org/PS_cache/gr-qc/pdf/0703/0703135.pdf
Loop quantization of spherically symmetric midi-superspaces
Miguel Campiglia1, Rodolfo Gambini1, Jorge Pullin2
27 March 2007
QUOTE
We quantize the exterior of spherically symmetric vacuum space-times using a midi-superspace reduction within the Ashtekar new variables. Through a partial gauge fixing we eliminate the diffeomorphism constraint and are left with a Hamiltonian constraint that is first class. We complete the quantization in the loop representation. We also use the model to discuss the issues that will arise in more general contexts in the “uniform discretization” approach to the dynamics.

p.12 If one adopts the point of view commonly used in loop quantum cosmology, that the quantum of distance should have a minimum value, then one would not expect to take the limit ρ going to zero, but to keep the parameters at a minimum value. In such a case one could expect to eliminate the singularity. This is plausible since then the triads would likely not go to zero.

This can be achieved by applying/obeying the Quantum Minimum Length Structure (QMLS)
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jal
Posted: Mar 31 2007, 04:24 PM


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Another paper ... another approach .... trying to understand minimum length.
http://arxiv.org/PS_cache/gr-qc/pdf/0703/0703144.pdf
Dynamical coherent states and physical solutions of quantum cosmological bounces
Martin Bojowald_
29 march 2007
QUOTE
…As an exactly solvable model even at the quantum level, it illustrates properties of dynamical coherent states and provides the basis for a systematic perturbation theory of loop quantum gravity….
…We will see that the coherent state structure of the model is much richer than that of unsqueezed Gaussian states, with squeezing influencing the general behavior significantly….


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jal
Posted: Apr 4 2007, 03:32 PM


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Another step in the right direction.
http://arxiv.org/pdf/0704.0278
q-deformed spin foam models of quantum gravity
Igor Khavkine1 and J. Daniel Christensen
02 April 2007
Large triangulations are necessary to approximate semiclassical space-times. The possibility of obtaining numerical results from larger triangulations takes us one step closer to that goal and increases the number of facets from which the physical properties of a spin foam model may be examined. As an example, we are able to study how the spin-spin correlation varies with the distance between faces in the triangulation.

Consider a triangulated 4-manifold. Let _n denote the set of n-dimensional simplices of the triangulation. The dual 2-skeleton is formed by associating a dual vertex, edge and polygonal face to each 4-simplex, tetrahedron, and triangle of the triangulation, respectively.
Given the discrete structure of our spacetime model, it is conceivable that this combinatorial distance, multiplied by a fundamental unit of length, approximates some notion of distance derived from the dynamical geometry of the spin foam model.
(I use a double tetra. See my visuals)


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jal
Posted: Apr 19 2007, 03:54 PM


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Well its not called a spot or QMLS but its going in the right direction.

http://arxiv.org/PS_cache/arxiv/pdf/0704/0704.2397v1.pdf
The Quantum Configuration Space of Loop Quantum Cosmology
J. M. Velhinho
18 April 2007
QUOTE
abstract
The article gives an account of several aspects of the space known as the Bohr compactification of the line, featuring as the quantum configuration space in loop quantum cosmology, as well as of the corresponding configuration space realization of the so-called polymer representation. Analogies with loop quantum gravity are explored, providing an introduction to (part of) the mathematical structure of loop quantum gravity, in a technically simpler context.

I even looked up the following to try to get a better idea of what is happening.
http://www.iop.org/EJ/article/0264-9381/20/1/103/q301l3.html
Polymer and Fock representations for a scalar field
Abhay Ashtekar, Jerzy Lewandowski and Hanno Sahlmann
11 Dec 2002
“Our choices will ensure that the polymer scalar field can `live' on quantum geometry.”
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jal
Posted: Apr 21 2007, 04:51 PM


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Sabine Hossenfelder: Phenomenological Quantum Gravity

The search for a satisfying theory that unifies general relativity with quantum field theory is surely one of the major tasks for physicists in the 21st century. During the last decade, the phenomenology of quantum gravity and string theory has been examined from various points of view, opening new perspectives and testable predictions. I will give a short introduction into these effective models which allow to extend the standard model and include the expected effects of the underlying fundamental theory. I will talk about models with extra dimensions, models with a minimal length scale and those with a deformation of Lorentz invariance. The focus is on observable consequences, such as black hole and graviton production and modifications of standard-model cross-sections.
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Since I have an interest in the work being done on minimum length, I have listed some papers which I found. (Saves you the time to dig them up)
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http://online.kitp.ucsb.edu/online/strings...der_SP_KITP.pdf
THE MINIMUM LENGTH A POWER POINT PRESENTATION
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http://arxiv.org/PS_cache/hep-th/pdf/0611/0611017v1.pdf
Phenomenological Quantum Gravity
S. Hossenfelder
01 Nov 2006
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http://www.citebase.org/fulltext?format=ap...ep-ph%2F0512050
Studying the effects of minimal length in large extra dimensional
models in the jet + missing energy channels at hadron colliders
Gautam Bhattacharyya 1, Kumar Rao 2, K. Sridhar
02 July 2006
----------------
http://arxiv.org/PS_cache/hep-th/pdf/0603/0603032v2.pdf
Interpretation of Quantum Field Theories with a Minimal Length Scale
S. Hossenfelder
23 May 2006
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http://www.citebase.org/fulltext?format=ap...ep-th%2F0510245
Self-consistency in Theories with a Minimal Length
S. Hossenfelder
21 Feb 2006
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http://www.citebase.org/fulltext?format=ap...ep-th%2F0502142
The Casimir Effect in the Presence of a Minimal Length
U. Harbach
S. Hossenfelder
15 March 2005
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http://arxiv.org/PS_cache/hep-ph/pdf/0404/0404205v1.pdf
Signatures of a minimal length scale in high precision experiments
U. Harbach,1, ∗ S. Hossenfelder,2 M. Bleicher,1 and H. St¨ocker1
23 April 2004
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http://arxiv.org/PS_cache/hep-ph/pdf/0607/0607165v3.pdf
Mini Black Holes in the first year of the LHC
Discovery Through Di-Jet Suppression, Mono-Jet Emission and ionising tracks
in ALICE
H. St¨ocker
24 July 2006
----------------
http://dpf2004.ucr.edu/talks/talk301.pdf
High precision measurements and the minimal scale
Constraining models with Large eXtra Dimensions through high precision
experiments
Ulrich Harbach
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Is anyone aware of any refinement being done on the calculations?
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jal
Posted: Apr 24 2007, 03:25 PM


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‘Limiting Curvature Construction’

Using two dimensions to get at an understanding of minimum length is not limited to what I have been doing. “Strings” uses ‘Limiting Curvature Construction’. Since, quantum black holes are a possibilities at CERN then these approaches need to be revisited and updated.
http://br.arxiv.org/PS_cache/gr-qc/pdf/9405/9405004v2.pdf
Singularity-Free Two Dimensional Cosmologies
R. Moessner and M. Trodden
03 Nov 1994
QUOTE
We present a class of theories of two dimensional gravity which admits homogeneous and isotropic solutions that are nonsingular and asymptotically approach a FRW matter dominated universe at late times. These models are generalizations of two dimensional dilaton gravity and both vacuum solutions and those including conformally coupled matter are investigated. In each case our construction leads to an inflationary stage driven by the gravitational sector. Our work comprises a simple example of the ‘Nonsingular Universe’ constructions of ref.

http://arxiv.org/PS_cache/hep-th/pdf/9305/9305111v1.pdf
A Nonsingular Two Dimensional Black Hole
M. Trodden, V.F. Mukhanov, R.H. Brandenberger
22 May 1993
QUOTE
Abstract
We construct a model of gravity in 1+1 spacetime dimensions in which the
solutions approach the Schwarzschild metric at large r and de Sitter space
far inside the horizon. Our model may be viewed as a two dimensional application of the ‘Limiting Curvature Construction’ of reference[6].

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http://www.citebase.org/fulltext?format=ap...gr-qc%2F9303001
A COSMOLOGICAL THEORY WITHOUT SINGULARITIES
R. Brandenberger , V. Mukhanov and A. Sornborger
01 march 1993
QUOTE
Abstract
A theory of gravitation is constructed in which all homogeneous and isotropic solutions are nonsingular, and in which all curvature invariants are bounded. All solutions for which curvature invariants approach their limiting values approach de Sitter space. The action for this theory is obtained by a higher derivative modification of Einstein’s theory. We expect that our model can easily be generalized to solve the singularity problem also for anisotropic cosmologies.

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http://www.citebase.org/fulltext?format=ap...ep-th%2F0210016
Hawking radiation of nonsingular black holes in two dimensions
D. A. Easson
19 Feb 2003/pub 03 May 2006
QUOTE
In this letter we study the process of Hawking radiation of a black hole assuming the existence of a limiting physical curvature scale. The particular model is constructed using the Limiting Curvature Hypothesis (LCH) and in the context of two-dimensional dilaton gravity. The black hole solution
exhibits properties of the standard Schwarzschild solution at large values of the radial coordinate.
However, near the center, the black hole is nonsingular and the metric becomes that of de Sitter spacetime. The Hawking temperature is calculated using the method of complex paths. We find that such black holes radiate eternally and never completely evaporate. The final state is an eternally
radiating relic, near the fundamental scale, which should make a viable dark matter candidate. We briefly comment on the black hole information loss problem and the production of such black holes in collider experiments.

Our classical intuition concerning the creation of black holes in the lab may require refinement. (This is indicated by the above result). The resulting miniature black holes could play an important role as dark matter candidates. The large interior core contains the missing information which may be accessed only by travelling into the black hole. In [18] it was argued that the size of the universe inside the black hole is infinite.


If you have read the above papers you will note that they lack a 2d structure, which I have supplied from first principle.
If you apply a “sharp razor” you will used the QMLS as an answer. See my blog.
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http://www.citebase.org/fulltext?format=ap...ro-ph%2F0608034
The Accelerating Universe and a Limiting Curvature Proposal
Damien A. Easson
01 Aug 2006
QUOTE
Whatever is responsible for the current acceleration may arise from some completely new physical principle. This is the possibility we consider in this paper. Our goal is to construct a toy model that represents a late-time accelerating Universe using a new, possibly fundamental, principle. As our guiding principle, we hypothesize the existence of a minimal curvature scale in gravity.
…. we remain optimistic that an experimentally and theoretically viable model based on the minimal curvature construction can be discovered.

Yes, It’s called QMLS.


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jal
Posted: Apr 25 2007, 01:40 PM


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‘Deterministic systems’- minimum length – QMLS

An understanding of minimum length is not limited to what I have been doing, Quantum mechanic uses ‘Deterministic systems’ which is equal to QMLS.

http://arxiv.org/PS_cache/quant-ph/pdf/0604/0604008v2.pdf
The mathematical basis for deterministic quantum mechanics
Gerard ’t Hooft
26 June 2006

http://arxiv.org/PS_cache/arxiv/pdf/0704/0704.2559v1.pdf
Is there a relativistic nonlinear generalization of quantum mechanics?
Hans-Thomas Elze
19 April 2007
QUOTE
Abstract. Yes, there is. – A new kind of gauge theory is introduced, where the minimal
coupling and corresponding covariant derivatives are defined in the space of functions pertaining
to the functional Schr¨odinger picture of a given field theory. While, for simplicity, we study the
example of a U(1) symmetry, this kind of gauge theory can accommodate other symmetries as
well. We consider the resulting relativistic nonlinear extension of quantum mechanics and show
that it incorporates gravity in the (0+1)-dimensional limit, where it leads to the Schr¨odinger-
Newton equations. Gravity is encoded here into a universal nonlinear extension of quantum
theory. The probabilistic interpretation, i.e. Born’s rule, holds provided the underlying model
has only dimensionless parameters.

http://www.jinr.dubna.su/publish/Proceedin...05/pdf/elze.pdf
A quantum field theory as emergent description of constrained supersymmetric classical dynamics
Hans-Thomas Elze
QUOTE
Deterministic dynamical models are discussed which can be described in quantum mechanical terms.

Also, presented at Brazilian Journal of Physics, vol. 35. no. 2A, June, 2005
http://www.sbfisica.org.br/bjp/files/v35_343.pdf
Determinism and a Supersymmetric Classical Model of Quantum Fields
Hans-Thomas Elze
QUOTE
Thus, ’t Hooft’s proposal to reconstruct quantum theory as emergent from an underlying deterministic system, is realized here for a field theory.

http://arxiv.org/PS_cache/hep-th/pdf/0605/0605154v1.pdf

THE GAUGE SYMMETRY OF THE THIRD KIND AND QUANTUM MECHANICS AS AN INFRARED LIMIT
HANS-THOMAS ELZE
16 May 2006/ Received April 19, 2007
QUOTE
We introduce functional degrees of freedom by a new gauge principle related to the phase of the wave functional. Thus, quantum mechanical systems are dissipatively embedded into a nonlinear classical dynamical structure. There is a necessary fundamental length, besides an entropy/area parameter, and standard couplings. For states that are
sufficiently spread over configuration space, quantum field theory is recovered.


The following is a good explanation of the theories, and what we know and don’t know about our universe.
Reading the following paper was enlightening
4. How little I know
5. How much I still have to learn
6. My approach to minimum length and structure is still valid

http://arxiv.org/PS_cache/gr-qc/pdf/0609/0609011v1.pdf
The Cosmological Constant Problem, an Inspiration for New Physics
Stefan Nobbenhuis
04 Sept 2006
QUOTE
In this thesis we carefully study all known potential candidates for a solution, but conclude that so far none of the approaches gives a satisfactory solution.
A symmetry would be the most elegant solution and we study a new symmetry
under transformation to imaginary spacetime.
…p. 131 On a more positive note, the idea that gravity shuts off completely below 10−3 eV is a very interesting idea. The cosmological constant problem could be solved if one were to find a mechanism showing that flat spacetime is a preferred frame at distances l < 0.1 mm. The model of Sundrum is an approach in this direction, and one of very few models in which gravity becomes weaker at shorter distances. Moreover, another obvious advantage is that it can at least be falsified by submillimeter experiments of the gravitational 1/r2 law.

It appears that there are many ways of finding the minimum length: ‘Deterministic systems’, ‘Limiting Curvature Construction’, ‘Quantum Geometry’, and ‘QMLS’.
Who will be the “math kid” that can combine all of the approaches? ( If I was a betting man, I would put my money on Gerard 't Hooft and group because they are already analyzing “structures”.)
The final model should be able to produce the required dynamics that would give us a better understanding of the universe.
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jal
Posted: May 5 2007, 04:07 PM


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Great pictures from THE UNIVERSITY OF NEW SOUTH WALES SYDNEY AUSTRALIA
http://www.maths.unsw.edu.au/school/articles/me100.html
Distributing points on the sphere

The unit sphere S2 in three dimensions is the set of all points x in R3 the distance |x| = 1 from the origin. Here we are considering just the surface of the sphere, not its interior. In contrast to the circle, it is not possible to equally distribute points on the sphere except in a few special cases (the platonic solids illustrated below). Instead many different criteria are used to distribute points, including minimum energy, covering, packing, Voronoi cells, volume of their convex hull, maximum determinant, cubature weights and norms of the Lagrange polynomials. These different criteria are illustrated in the following images, all based on a set of 100 points which are at least very close to minimizing the potential energy.
User posted image
User posted image
In a mini black hole all of the forces are so great that there are no defects in the sphere. To be stable, it is easy to see that all of the quantum areas must all be the same and be in their exact positions with no defects.
I have already calculated some stable configurations by using QMLS and the "Barbero-Immirzi parameter".
jal


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jal
Posted: May 9 2007, 01:27 PM


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How do we calculate the minimum quantum area?
1. The densest packing of circles in the plane is the hexagonal lattice of the bee's honeycomb which has a packing density of 1/6 * pi *sq root 3 = .9068996821
2. There are 24 units/circles that must cover approx. .9068996821 of the surface area of the sphere. The sphere area will be .093101 bigger than the area covered by the circles.

The BI parameter that yields the desired agreement with S = A/4 is given by the
value γ0 = 0.27398
Diameter..........Area sphere................Area circle
0.55279064............0.96 ....................0.240...... (not permitted)
0.2763953198.........0.24 ....................0.060...... (not permitted)
0.6909883............. 1.5 ..................... 0.375..... (not permitted)
1.3819766............. 6 .................... 1.5 ....... (not permitted)
2.763953198.....24 .................... 6 .......... okay
5.5279064........... 96 ................... 24 .......... okay
11.55812............384 ................... 96 .......... okay
22.1116256.......1,536 .................. 384 ......... okay
44.22325115......6,144 ................ 1,536 ......... okay

Diameter..........Area sphere..........Area circle … # quantas ….. Area ratio c/s
2.763953198.....24 .................... 6 .......... 6 ……. ¼
5.5279064........... 96 ................. 24 ......... 24 ……. ¼
11.55812............384 ................... 96 ..........96 ……. ¼
22.1116256.......1,536 .................. 384 ........ 384 ……. ¼
44.22325115..... 6,144 ............. 1,536 ......1,536 ……... ¼
88.44645 …….. 24,576 ………….... 6,144 ……. 6,144 ...…… ¼
176.8929 ……. 98,304 …………... 24,576 …..24,576 ……... ¼
(the sphere will be approx 0.1 bigger than the area covered by the individual circles in a hex pattern )
(entropy) S = A/4. The 0.1 (10%) needs an explanation.
There may be other restrictions/conditions that must be met to obtain a stable sphere.

For instance, If we look on how the black hole might break up, rather than on how to make one. The black hole might break up into two groups of three energy unit. (quarks?)
This would lead us to postulate that a mini black hole might be produced using enough energy to bring 6 quarks close enough for them to orbit each other. (H-dibaryon)
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Would CERN produce enough energy to be able to produce a new particle made up of 6 quarks?
Some might call it a heavy proton or a heavy neutron. When it broke up would it make two protons or two neutrons or one of each? Or something else?
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http://arxiv.org/PS_cache/nucl-th/pdf/9912/9912063v2.pdf
H-dibaryon
Tsutomu Sakai, Kiyotaka Shimizu and Koichi Yazaki
08 jan 2000
p. 14 Another quark confinement mechanism is called flip-flop model… and studied in S = −2 channel.
§4. Nucleon–H-dibaryon interaction
In this section, we will review a study on the interaction between a nucleon and an Hdibaryon in Ref. 165) and further comment on the possible implication of the H-dibaryon to the world of the nucleus with S = −2. As stated in the introduction, the H-dibaryon is not only an interesting object in itself but also important in S = −2 sector nuclear physics. In fact, though a few events of double hypernuclei were reported 147), 148), 149) and several candidate events have successively been reported recently, 150), 151) structures of these double hypernuclei have not been fully understood yet. It is possible that there is a double hypernucleus which have the character of an H-nucleus rather than ΛΛ nucleus, if the Hdibaryon is strongly bound in the nucleus.
p. 21 Tamagaki suggested the possibility that H-matter appears at densities several times higher than normal nuclear density. 162) That work is based on an assumption that the CMI plays a key role in determining the properties of the H–H interaction.
p. 22 In Tamagaki’s discussion 162) that there is a possibility of a phase transition from neutron matter to H-matter at a density which is 6 -> 9 times greater than the normal nuclear density ρ0.

Using a relativistic mean field theory, it is studied how H-dibaryon condensate affects the equation of state and the properties of neutron stars. 164) It is shown that, if the limiting neutron star mass is about the mass of the Hulse-Taylor pulsar (1.44M⊙), a condensate of H-dibaryons with their mass in the vacuum about 2.2 GeV and a moderately attractive potential in the medium could not be ruled out.

http://arxiv.org/PS_cache/hep-ph/pdf/9404/9404221v1.pdf
H dibaryon in the QCD sum rule
Nobuaki Kodama, Makoto Oka and Tetsuo Hatsuda
06 April 1994
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Further searches gave me A power house!!!!
http://cosmo.nyu.edu/glennys_farrar.html
Farrar and grad student G. Zaharijas have shown that the baryon asymmetry of the universe may be only an asymmetry in "packaging", with the baryon number in nucleons balanced by anti-baryonic dark matter. Observational constraints on such DM have been obtained and are found to be consistent with the expected DM properties. In one such scenario the DM consists of H and anti-H dibaryons, impelling a renewed study of a long-lived H dibaryon.
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http://arxiv.org/PS_cache/hep-ph/pdf/0303/0303047v1.pdf
Transitions of two baryons to the H dibaryon in nuclei
Glennys R. Farrar and Gabrijela Zaharijas
05 march 2003
I. INTRODUCTION
The H dibaryon corresponds to the most symmetric color-spin representation of six quarks (uuddss). It is a flavor singlet state with charge 0, strangeness -2 and spin-isospin-parity I(JP ) = 0(0+). The existence of the H was predicted by Jaffe in 1977 [1] in the framework of the quark-bag model. Its mass was originally estimated to be around 2150 MeV, making it stable toward strong decay to two _ particles. Since then, there have been many theoretical efforts to determine its mass and production cross section and, on the experimental side, many inconclusive or unsuccessful attempts to produce and detect it.
There are a number or possible reactions by which two nucleons can convert to an H in a nucleus. The initial state is most likely to be pn or nn in a relative s-wave, because in other cases the Coulomb barrier or relative orbital angular momentum suppresses the overlap of the nucleons at short distances which is necessary to produce the H.
Note that the H does not bind to nuclei[15]; it simply recoils with some momentum imparted in its production.
There are five experiments which have reported positive results in the search for single _ decays from double _ hypernuclei.
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http://arxiv.org/PS_cache/hep-ph/pdf/0508/0508150v1.pdf
Flavor-singlet hybrid baryons may already have been discovered
Olaf Kittel
Glennys R. Farrar
12 Aug 2005
The hybrid ansatz suggests, but does not predict, that the H-dibaryon mass may be as low as 1.5 GeV.
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Has anyone got anything newer or informative?
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A talk given at Particles and Nuclei International Conference(PANIC05), Santa Fe, NM, Oct. 24-28, 2005
http://arxiv.org/PS_cache/hep-lat/pdf/0601/0601005v1.pdf
Multi-Quarks and Two-Baryon Interaction in Lattice QCD
F. Okiharu, H. Suganuma, T. T. Takahashi and T. Doi
04 jan 2006
http://arxiv.org/PS_cache/hep-lat/pdf/0601/0601003v1.pdf
Anisotropic lattice QCD studies of penta-quarks and tetra-quarks
N. Ishii, T. Doi, H. Iida, M. Oka, F. Okiharu, H. Suganuma and K. Tsumura
01 jan 2006
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The work on H dibaryon spheres by Glennys R. Farrar and others strongly suggest that the minimum length scale should be at 10^-16 and would not need to be scaled to 10^-18.

My poor poor H dibaryon sphere!!!!
With hex packing and minimum scale each of the (red) quarks must be separated by an empty position to be able to move into. This will mean that the minimum sphere will be 10% bigger than the sum of the 24 positions. The kinds of quarks will determine the packing density configurations.
The mini-black holes that could be produced at CERN will be H dibaryon sphere!
They reveal the QMLS!

User posted image
SPOT has made it into the STANDARD MODEL


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