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20x=6(0.62)+8(4+0.8x) 20x=3.6x12+32+6.4x 20x=6.4x+3.6x+20 20x20=6.4x+3.6x (10(2x2))/10=6.4x+3.6x/10 2x2=.64x+.36x 2x2=x +2 & x 2xx=2 2xx=x Therefor, x=2

Help with an E(12) GUT CounterProof of Bell Inequality
Bean_Spiller replied to Bean_Spiller's topic in Trash Can
4/3pi(7e7^3)/(4/3pi((3^19)^3))=2.1846537e46 m^3. In other words, the 19th iteration of the photon sphere is composed of spheres with 2.1846537e46 cubic meter volumes. But if the planck particle is truly 9^28 times denser than a photon it has the weight of a photon packed within 1/9^28th the volume of that photon, the zeroth iteration of sphere 28 will be literally the 19th iteration of the photon sphere, viz a viz the first iteration of sphere 3 would be S(258) of the photon sphere & would be 9^3 times smaller than the photon sphere; ergo we divide 2.1846537e46 by 9^28/3^19=4.5028391e+17 & we get 4.851725e64 cubic meters for each sphere comprising the zeroth iteration of sphere 28. There's (((4/3)pi(3^19)^3)/(4/3pi^3)=1.5293645e+29 spheres upon the zeroth iteration of elementary particle 28 & 1.5293645e+29 x 4.851725e64 = 7.420056e35 m, which is approx. 7 times the planck length (exactly how many times faster QE is than c). So sphere 29 must be a black hole particle hence why there's only 28 elementary majorana fermions making this an e(12). 
Help with an E(12) GUT CounterProof of Bell Inequality
Bean_Spiller replied to Bean_Spiller's topic in Trash Can
4/3pi(7e7^3)/(4/3pi((3^19)^3))=2.1846537e46;2.1846537e46/(9^19)=1.6172417e64;1.6172417e64(((4/3)pi(3^19)^3)/(4/3pi)=~/<lp that's your planck particle 
Help with an E(12) GUT CounterProof of Bell Inequality
Bean_Spiller replied to Bean_Spiller's topic in Trash Can
Because every other coordinate outside that sphere in this system is connect to it, plot by plot. So if coordinate x begins on one side of the sphere in plot one, by plot 3 that same x coordinate will be on the opposite side of that sphere. This is equivalent to that photon moving from one location relative to a stationary observer, to another location relative to that same stationary observe by one planck length per planck time. The rest of it is not gibberish but in fact crucial developments that correct formerly erroneous elements of my conjecture. 
Help with an E(12) GUT CounterProof of Bell Inequality
Bean_Spiller replied to Bean_Spiller's topic in Trash Can
*fixed 
Help with an E(12) GUT CounterProof of Bell Inequality
Bean_Spiller replied to Bean_Spiller's topic in Trash Can
1. Vectors have no centers but spheres do 2. Assume it's a commonly use phrase in mathematics.. Okay, so 7e7/3^60 = lp. Basically you have sphere that's 7e7 meters, blue is normal (plot 1), red is inside out (plot 3) that travel 1 lp per tp (..c..). At first you get a red sphere that's half the size of the original (plot 2), that's the result of dragging the x,y,z lines through the center of the sphere by the length of it's radius. The change from plot 1 to plot 2 represents a graviphoton because it pulls every vector in the e(12) by the radius of that sphere. Plot 2 has no charge & is a photino. Plot 3 is a fully sized red sphere, that's the result of dragging the x,y,z lines through the center of the sphere by the length of it's diameter. This is an acceleron because it pushes every vector in the e(12) by the radius of that sphere. All of these: & https://en.wikipedia.org/wiki/Category:Hypothetical_elementary_particles Would represent some of 28 possible negative, neutral, & positive charge majorana fermions in this e(12). There's 84 possible elementary particles which represent the 28 majorana fermions stuck in one particular charge by one another when within a composite particle or when interacting in nature. There only 28 possible majorana fermions, each consecutively heavier than the previous one with a 29th planck particle (hollow black hole/reverse continuum constituent) because you can fit 8 spheres around the surface of a sphere, if these 9 spheres represent photinos that are about to become accelerons in the next tp, than they will become a neutrally charged particle with 9 times the mass in 19th of the volume of a photino. You can do this 27 more times before you exceed the planck mass I calculated that the entire 28th sphere would be a planck length. Remember you can fit 9 spheres within a sphere with 3x their volume, so at S(1941) of sphere 28 your largest spheres are 3^19 times smaller than your original photon sphere so you have to multiply them by some 4/3pi(7e7^3)/(4/3pi((3^19)^3)) before dividing by 3^19 times 9^28... 18 replies

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Help with an E(12) GUT CounterProof of Bell Inequality
Bean_Spiller replied to Bean_Spiller's topic in Trash Can
That's not what I said. I said "dragging the vectors through THEIR centers" you ass you me'd I meant the vectors when I said "THEIR" centers when in fact I was referring to the spherical coordinates not the vector coordinates being dragged through the centers of the SPhERES to create your next plot in emulating particle charge under a uft. 18 replies

1

Help with an E(12) GUT CounterProof of Bell Inequality
Bean_Spiller replied to Bean_Spiller's topic in Trash Can
Yeah that was the dark matter obviously baryonic matter doesn't experience subplanck transformations (sphere inversions) you're not inverting the spheres so much as dragging the 12 vectors through their centers to mathematically emulate a charge under uft 
Help with an E(12) GUT CounterProof of Bell Inequality
Bean_Spiller replied to Bean_Spiller's topic in Trash Can
Oops no another 25 morphisms before you'd run out of iterations b/c 4218=25, after morphism z, representing dark matter particles. 25 + 26 is X/12^51 for your last 48 inverting spheres in all 12 planes, after that the sphere's get reduced exponentially in size & quantity with each fusion with others of their nature & after that you get merging singularities built from combining planck particles of the original precombined photons & represented by singular sphere inversions. Actually the 4 circles for the 84 spherical coordinates at each plane of S(0) would be found like this: 
Help with an E(12) GUT CounterProof of Bell Inequality
Bean_Spiller replied to Bean_Spiller's topic in Trash Can
Morphism A: S(259): Root System: (X/12,Y/12) Morphism B: S(358): Root System: (X/12^2,Y/12^2) Morphism C: S(457): Root System: (X/12^3,Y/12^3) etc etc... Morphism Z: S(1743): Root System: (X/12^26,Y/12^26) S(4317)=an S(026) w/the spheres of S(26) being 1/3^26th the size of the spheres of S(0) Actually more like Morphism D since the electron radius is 10^12 m & the photon is like 7e7 meters. For S(0) of that Morphism D you can get 7x7 spherical coordinates at T(t)/2 which is the uber electron neutrino, & 7x12 spherical coordinates at (T(t)/2)+(T(t(.5))) where the sphere volumes shrunk to 7/12ths their normal size. Our observable universe represents the iteration of the uber positron of Morphism D where the sphere volumes got reduced to 1/225th their original size from T(t) to T(t)/2, (7/12)/(1/225)=131.25 which is ~ 3^5ish at the spherical coordinates of S(45) of Morphism D. The uber quarks & gluons are the sphere volumes at S(0) You actually get your strangelets aka unobservable (without the use of a quantum entanglement based form of superluminal spectroscopy) "Dark Matter" particles at Morphisms 2760 or Mophisms Z2Z34, after that you have anything from fusions of planck particles to mergers of SMBH singularities which are simple particles to graph I mean they're regions of the reverse continuum's brane represented by singular sphere inversions where subplanck dislocations in the fine structure constant of the spacetime foam lead to Hawking radiation and the most fundamental fluctuations in the Higgs Field in the deleterious dibrane. 
Do you think this is true in science or not?
Bean_Spiller replied to Achilles's topic in General Philosophy
I'm liking the responses in this thread 
Bean_Spiller started following Help with an E(12) GUT CounterProof of Bell Inequality

https://en.wikipedia.org/wiki/En_(Lie_algebra)#Infinitedimensional_Lie_algebras Here's exactly what I'm trying to plot here, let me make it simple with just the x,y coordinates, for S(0>1) iterations, for circles: We start with the koch snowflakes. Then we derive the circles for S(0>1): https://i.imgur.com/OvPzN53.jpg https://i.imgur.com/q1OehTs.jpg So the circles' diameters are taken from the width of the triangles at their middles not their bases. S(0) has 4 circles... There's 12 vectors connecting 12 planes at 2•3 for [(X,Y),(X,Z),(Z,Y)]+[(45 degree rotation (X2,Y2),(X2,Z2),(Z2,Y2)] + 2•3 for [(X,Y),(X,Z),(Z,Y)]+[45 degree flip (X3,Y3),(X3,Z3),(Z3,Y3)]. Which gives the number of spherical coordinates per root system: S(0) = 4x12 spherical coordinates with root system [x=+/2,y=+/2•square root(3)] S(1) = 4x4x3x12 spherical coordinates with root system [x=+/4,y=+/6] S(2) = 4x4x3x6x12 spherical coordinates with root system [x=+/16•square root(3),y=+/24•square root(3)] S(3) = 4x4x6x18x12 spherical coordinates with root system [x=+/32•square root(3),y=+/72•square root(3)] etc... S(60) = 4x4x3x6^29x6^29x12 spherical coordinates with root system [x=+/5.8953045e+23•square root(3),y=+/1.4738261e+23•square root(3)] Note  the spherical coordinates of the first iteration get copied side to side & top to bottom to fill the interior of the largest spheres of the 60th iteration & so on. Then we turn only the green (not the red) circles inside out to get our next plot: Start https://i.imgur.com/mePMndU.jpg Negative charge https://i.imgur.com/cmu4cmr.jpg https://i.imgur.com/uZmLDFP.jpg Neutral charge https://i.imgur.com/NMrsVEp.jpg Positive charge https://i.imgur.com/QJrFXVN.jpg Finish = Start As you can see, turning the green circles inside out will turn the red circles inside out like torsion, making these majorana fermions. Remember, you're going to have spheres outside of the perimeter of the c portion of the triangles within the koch antisnowflake of S(1) from S(2) because of the nature of the koch snowflake: https://upload.wikim..._Koch_curve.gif You find the iterations with 7e7/lp = 1/(2ΔS(x1)) 4.2753e+28 = 2(3^(x1)) x = 60 The 3^(x1) comes from the fact that the triangle of each new iteration is 1/3 the size of the triangles of the previous iteration. & the times 2 comes from the fact that 1/2 of the final diameter of those smallest spheres equal the radius of those spheres, which needed to be a Planck length. Each transformation is equivalent to one Planck time. For the volume of a spherical photon, these transformations serve as your unified field oscillations. At Tt(total time)/2 the photon is in it's particle state as opposed to the phase state, it's at it's smallest volume, where more solid state photons can be placed by it without phasing until more transformations occur. You'll find that doing this will produce inside out spheres that are smaller than a Planck length: The number of morphisms can be found with of compressions of the photon into heavier nonelementary particles that each have a negative & neutral state that we misinterpret as neutrons, neutrinos or antiparticles. In nature photons and the composite particles compress in groups of 12. There's [url=https://www.quora.com/Howmanyintotalsubatomicparticlesdoweknowofsofar]200[/url] subatomic structures, 37x3 of them are elementary, 33x3 composite particles. So, because these elementary particles are actually neutrally charged composite particles there's actually less than we think. So a falling triangular of 60sub(26), this is more like a rank 12 root system because it has 1140 root systems with the >planck length subsets of E6 through E8 for the interatomic/subatomic interactions, this Lie group deals with interactions of a planck length & below for each one of the infinite recurring fractals this cellular automaton produces. The time you pause at neutral charge where the photon's length is 3.5e7, you can fit another neutralized photon in that compressed state, when the two unfold in unison as the clock starts back up again the photon shrinks to a length of (3.5/2)e7 meters before T(t) occurs and the photon is positively or negatively charged with a length of 3.5e7 m and there will be exponentially less sphere inversions, that will cause the length of each inversion to be reduced to 1/2 of the previous sphere inversions of one Planck length at a time (PointA>PointB{minus}PointB2<pointA2 = PointA<>PointsB&B2<>PointA2). Repeat this 26 times and there's only one sphere that inverts: That's one of 27 structures, the 27th having only one spherical coordinate whose inversions represent the gravitational pull of a planck particle. Remember there will still be heavier particles than you'd find in the 26 composite particles (structures of subquarkian & subplanckian compositions), it's just that these particles will be fusions of protons/neutrons/antiprotons, that means that after the 26th morphism these heavier particles will all have singularities that double with each fusion from strange matter to Planck Particles: https://www.google.com/search?source=hp&ei=1MiCW62AAdK7ggfp6I2YBw&q=7e7%2F1.6e35&oq=7e7%2F1.6e35&gs_l=psyab.3...1716.21424.0.22486.17.14.2.0.0.0.203.1548.6j7j1.14.0....0...1c.1.64.psyab..1.10.1004.0..0j38j35i39k1j0i131k1j0i8i30k1j0i30k1j0i5i30k1j0i8i10i30k1.0.79UgzuYQdXY https://www.google.com/search?ei=OMmCW5ScAZK4ggeOxbjACw&q=12%5E26&oq=12%5E26&gs_l=psyab.3..35i39k1j38l2j0i30k1l7.4035.4573.0.4883.2.2.0.0.0.0.172.270.1j1.2.0....0...1c.1.64.psyab..0.2.267...0.0.mPvgBPX5f58 That means only one singular sphere inversion for after 26th morphism & instead of reducing in size by 1/12, the torsion represented by the sphere inversions double in size once there's just one of them (B2<A2{plus}B1<A1 = B2<A1). Time in this theory isn’t being thought of as a third dimension moving through the 4th dimension. This is classical physics, not quantum mechanics. When I say brane I mean a conceivable geometric structure, three dimensions in the literal sense, not the metaphysics of some incomprehensible angle that forms a tesseract. View time as the second & a half dimension. A third dimension has time dilated to a stand still, but this fractal counterpart has time contracted as a dynamical version of that static temporal state. Regarding an idea by William James Sidis, presented in The Animate and The Inanimate, it predicted the existence of black holes after Einstein. His black hole was different than Einstein’s; it was any region of reverse universe, existing perpendicular to our own. The perpendicular branes have no edges, similar to the infinite length of a vector. Imagine a region of the spacetime & the surface of the brane of a reverse universe leading to the most fundamental interaction  a deleterious mechanism in the fine structure constant causing a dislocation in the spacetime at the asymptotic edge of an event horizon that has a nonscalar, imaginary, & metricless thickness: .... .....ad infinitum This deleterious dibrane is like a localized fracture pattern embedded within the interior of the quantum foam, with an infinitely dynamic angular momentum. The smallest deletions are occurring at literally infinite, and yet noninstantaneous, rates of speed...i.e. the "Twilight Zone" of the spacetime continuum. Let's say you have three dimensions, x,y,z; each with a value of one in a linear time continuum going one, & a negative xyz each with a value of 1 in a negative arrow of time going the other. Now in a lateral dual continuum .3 of each linear continuum going in through each other, canceling out, now xyz have a value of .7 with a total of 2.1 dimensions. Now in our next reel point .2 of each arrow has passed into each other, leaving a value of .8 for xyz, with a total of 2.4 dimensions. From reel one to reel two the dimensions of space time have increased, this is time contraction (fast forward) the reverse of time dilation (slow motion). If you include a negative 2.1 & 2.4 dimensions in the reverse brane, than that's between 4.2 & 4.8 dimensions. Altogether a potential of between 4 & 6 dimensions, (4,6) So there's somewhere between 2 & 3 real physical dimensions at any given point in space and time per brane, so for the dibrane: 6>n>4; n=(4,6) f(n)=(λmax)•((4π/3)r^3) c=x where f(x)=6/n/(4π/3)^(1/3)) where n>6 c=x where f(x)=4/(n/(4π/3)^(1/3)) where 4>n x=the speed of gravitational wave propagation Black hole evaporation will be used to find a higher & lower cosmic scales; the size of an antiproton is 10−15 m and the Schwarzchild radius of its central black hole should equal the rate at which black holes evaporate. The Schwarzchild radius is 2.484e54 meters (just type proton into where it says earth). The rate of evaporation is 8.41e17 seconds (just type proton into where it says earth). But antiprotons do not have λmax of a vacuum, that’s the problem, so for a proton we must use the original equation f(n)=(λmax)•((4π/3)r^3); where f(x)=4/(n/(4π/3)^(1/3)) where 4>n to find the contraction of c with the λmax of a proton ≈ 395 nm. However, in the special case of black holes the equation must be modified. First of all, it’s 4πr^2 because the quasar within the Schwarzschild radius of the antiproton is a hollow sphere. Secondly, λmax of the antiproton’s quasar is the proton’s normal λmax but to the negative power of the proton’s length divided by twice the Schwarzschild radius f(n)=(3.95e7^(1e15/2(2.484e54)))((4π)(2.484e54)^2)=7.753772e107 f(x)=4/(7.753772e107/(4π))^(1/2) = 1.610306e+54 m/s So a black hole with the mass of the sun (1391400000 meters) has a Schwarzschild radius of 2953 meters & will evaporate in 6.61e+74 seconds. f(n)=(5.04e7^1(1.3914e+9/5906)) x ((4π x 2953)^3) = 2.3886249e+25 m/s f(x)=6/(4π(2.3886249e+25^(1/2))=9.7693891e14 m/s 1.610306e+54/299,792,458/9.7693891e14=5.4981971e+58 5.4981971e+58/8.41e17=6.5376898e+74 seconds ✓ The electron is most likely has a radius of 10^12 m, & λmax of about 4e7 m (visible spectrum is where electrons like to hide). f(n)=(4e7)(4π/3(1e12)^3)=1.6755161e42 f(x)=4/(1.6755161e42/(12π^(1/3)))=4.1957466e+43 m/s The CMB had a radius of 6.9 billion light years, or 6.52809e+28 meters, & λmax of about 1,000 nm. f(n)=(1e6)(4π/3(6.52809e+28)^3)=1.1653249e+81 f(x)=6/(12π(1.1653249e+81)^(1/3))=1.5124155e28 m/s 4.1957466e+43/1.5124155e28=2.7742023e+71 seconds Or 8.7958221e+60 years, the few SMBHs caught in the big crunch will only be less than halfevaporated, so this can't be right! Grrr! So, we use the time contraction of c equation to find a much larger planck length to see how many electrons fit into a super electron, this will give us a new size for the CMB, so that this process can be redone for a more accurate date for the big crunch. Okay, there's 6.52809e+28 meters in the radius of the CMB, using (4π/3(1e12)^3), you can fit 1.165325e+123 electrons into the electrons of the next cosmic scale. Let's see if my math confirms that number using super lp: 2.7742023e+71/299,792,458/6.58e15=1.4063439e+77 m/s. Planck length over planck time equals 296846011.132 m/s. 1.4063439e+77/296846011.132=4.737621e+68 m/s as your new planck length over planck time. 296846011.132 x 5.39e44 equals lp, so super lp equals 1.4063439e+77 x 5.39e44 = 7.5801936e+33 meters. 7.5801936e+33/4.737621e+68=1.6e35, which is the planck length (lp). There's 3.125e+22 planck lengths in the length of an electron. 7.5801936e+33 x 3.125e+22 = 2.3688105e+56 meters for the superverse electron. Does not confirm, the CMB should be 2.3688105e+56/2=1.1844052e+56, 1.1844052e+56/6.52809e+28=1.8143212e+27 times larger than what we can see. We can't see so much of the CMB for the same reason we can't see forever into the past, it's from a combination of redshift & the fact that the ion interference makes light fade into oblivion eons before it gets near us. For our next dilation of c equation: f(n)=(1e6)(4π/3(1.1844052e+56)^3)=6.959684e+162 cubic meters f(x)=6/(12π(6.959684e+162)^(1/3))=8.3359856e56 m/s 4.1957466e+43/8.3359856e56=5.033294e+98 seconds, which is 1.5958446e+88 years. Which fits for the evaporation rate for most supermassive black holes (<100 million solar masses). But the few that are the largest in the universe, such as this one, they may grow to become superverse antiprotons during a second or third cosmic life cycle. Let the uberelectron be where time t=1. Where total time Tt/2 is the phase space electron neutrino ghost particle, then all other transformations after Tt/2 + 1 is the positron. At 1/(1.8143212e+27 x 45) the volume of a Tt/2+Tt(.1) positron charge you get a rindler effect via entropy where dark flow/cosmic bruising=unruh gravitation around the parameter of that spherevolume, a microverse that represents the entropy of the cosmos in it’s current rate of expansion. You can envision the vacuum radiation of that microcosm in order to redefine what a photon is when referring to the photon sphere of the schwarzschild radius of an antiproton, which is a subplanck singularity. Now what you do here, is you take the CMB data and go from there to the current universe & place the behavior of expansion exactly where it fits in that positron knowing that the 13.8 billion light year sphere that was the CMB is 1/1.8143212e+27 of the total volume of the neutrino at T(t)/2, 1/(1.8143212e+27 x 45) of the positron at Tt/2+Tt(.1), 1/(1.8143212e+27 x 46) at Tt/2+Tt(.2), 1/(1.8143212e+27 x 47) at Tt/2+Tt(.3), 1/(1.8143212e+27 x 48) at Tt/2+Tt(.4), & 1/(1.8143212e+27 x 49) at Tt/2+Tt(.5). From the behavior of our local region of the electronneutrinopositron we can fill in the rest of the macro black holes beyond our cosmic event horizon like puzzle pieces because we know the behavior of charge with these graphical sphere inversions. There is actually a way to approach this mathematically. While at first you can only pinpoint where our universe is in this uber neutrino/positron using CMB data (i.e dark flow, rotation, cosmic bruising, etc) & matching it with the gravitational torsion that the sphere inversions of the 2nd group in my E12 (of the 26th photon morphism into heavier particles) represents: https://www.google.com/search?ei=PcmCW6CINa2xggeUjZTADA&q=planck+mass&oq=planck+mass&gs_l=psyab.3..35i39k1l2j0l8.1688423.1692755.0.1693660.11.11.0.0.0.0.348.1253.3j4j1j1.9.0....0...1c.1.64.psyab..2.9.1246...0i131k1j0i20i264k1j0i131i20i264k1.0.XG7tkZWVfpQ https://www.google.com/search?ei=DsqCWrdAfC2ggeexIaYCA&q=1e5%2F1.1447546e%2B28&oq=1e5%2F1.1447546e%2B28&gs_l=psyab.3..35i39k1.2993.3189.0.4015.2.2.0.0.0.0.99.181.2.2.0....0...1c.1.64.psyab..0.1.98....0.CpIaAQG6sEw https://www.google.com/search?ei=OMmCW5ScAZK4ggeOxbjACw&q=12%5E26&oq=12%5E26&gs_l=psyab.3..35i39k1j38l2j0i30k1l7.4035.4573.0.4883.2.2.0.0.0.0.172.270.1j1.2.0....0...1c.1.64.psyab..0.2.267...0.0.mPvgBPX5f58 https://www.google.com/search?ei=DsqCWrdAfC2ggeexIaYCA&q=1e5%2F1.1447546e%2B28&oq=1e5%2F1.1447546e%2B28&gs_l=psyab.3..35i39k1.2993.3189.0.4015.2.2.0.0.0.0.99.181.2.2.0....0...1c.1.64.psyab..0.1.98....0.CpIaAQG6sEw https://www.google.com/search?ei=DsqCWrdAfC2ggeexIaYCA&q=1e5%2F1.1447546e%2B28&oq=1e5%2F1.1447546e%2B28&gs_l=psyab.3..35i39k1.2993.3189.0.4015.2.2.0.0.0.0.99.181.2.2.0....0...1c.1.64.psyab..0.1.98....0.CpIaAQG6sEw This is possible because we know our region has expanded by 45 times while the entire positron has only expanded by 20% of it's original volume as a neutrino. But, you can't derive more than 600 billion light years of the uberpositron  what you can do is deconstruct all the black holes back to the first antiprotons that fused to create them in the blue epoch  from there you can deconstruct the antiprotons of the 26th morphism in my E12 Lie group into the photons of the 1st morphism. And once in your 144 uberphotons  the rest of the entire relevant cosmos becomes identical to what our observable region of the universe evolved from. Then you can reconstruct everything in the uber positron down to the last yottasecond whilst tracking the infinitesimal movements of every quark & gluon within 10^27 light years from that 10^88 year old radiation vapor state. Predict the rise & fall of stocks, winning lottery numbers, what number the wheel of fortune will land, who will win the main event at UFC 229. A matter dominated universe lies within a superverse positron orbiting around a superverse antiproton. An antimatter dominated universe made of said aforementioned antihydrogen atoms lies within an electron orbiting a proton etc etc ad infinitum. Continue to the summit of the morphisms in my E12 Lie group & eventually there's a singular sphere inversion representing a subplanck particle. This micro black hole in the core of an anti proton has n times the charge density of a photon. How do we describe the photon constituents of the photon spheres in this microverse? We use the term "recurring photon fractal" while picturing the sub planck black hole as a normal sized black hole. There's an upward of like a million orders of magnitude difference between photon lengths in defining what the scale for a fractal photon is for the photon sphere of the Schwarzschild metrics involved in plotting to the third recurrence of a "universe fractal". Unlike in String Theory, where there's an infinite number of possible events occurring a finite number of times, here there's only a finite number of possible events that happen to reoccur, simultaneously, an infinite number times. Consider this, every positron shares the exact same inner structure. That every positron houses a very tiny replica of our universe for a fraction of a nano second. This planet is a recurring fractal, you are a recurring fractal. Not only do you comprise an infinite amount of material, not only are you infinite in size, but you will be born an infinite number of times. The electron travels at 2,200 kilometers per second, Since the speed of light for a superversal electron is going to be 136.269299091 times faster than the speed of that electron, all we need is the relative speed of light relative to that electron and combine the velocities Recall earlier c(f(n)) for an electron was found to be: The electron most likely has a length of 10^12 m, & λmax of about 4e7 m (visible spectrum is where electrons like to hide). f(n)=(4e7)(4π/3(1e12)^3)=1.6755161e42 f(x)=(4/(1.6755161e42/(12π^(1/3))) x=4.1957466e+43 m/s 4.1957466e+43, but remember we'd have to multiply this velocity by the length of the electron, & divide that product the number of electrons (in a 16km copper wire) to account for the dilation of time: V(sa)=(4.1957466e+43 x 1e12)/(4396829672.16 x 16000 x 299792458)=1989431196 m/s about 2 billion meters per second. The result of the frames of two inverted electron charges being dragged through a photon aether as they separate. This will slightly shift the polarity of both electrons despite a separation between momenta in what was otherwise a pairing of charges. We've heard of gravity waves, not charge waves. Moving in opposite directions, the velocities of the waves will get a boost from the electrons' collective velocity as they are moving away from one another; 1989431196 + 4400000 = 1993831196 m/s. V(sa)/c=1993831196/2.998e+8=6.65053767845 times faster than the speed of light. We could also conclude from Fig. 4, when the Earth center’s relative speed reach 0.9c, the speed of spook action would still be 7 times higher than the speed of light. Therefore, we experimentally achieved the lower bound of the ‘spooky action’ speed by distributing polarization entangled photon pairs over two exactly eastwest oriented sites and observed a 12hour continuous spacelike Bell inequality violation Evidence: empty space ought not be really empty. We have two good reasons to think so: first, electromagnetic signals behave undoubtedly as waves; since they propagate even through intergalactic space, there must be some thing there (everywhere), in which they do wave. Second, quantum theory predicts that vacuum has physical effects, such as the Casimir effect, which is now experimentally confirmed [1]. "Einstein had difficulties with the relativistic invariance of quantum mechanics (“does the spooky information transmitted by these particles go faster than light?”). These, however, are now seen as technical difficulties that have been resolved. It may be consid ered part of Copenhagen’s Doctrine, that the transmission of information over a distance can only take place, if we can identify operators A at spacetime point x1 and operators B at spacetime point x2 that do not commute: [A, B] 6= 0 . We now understand that, in elementary particle theory, all spacelike separated observables mutually commute, which precludes any signalling faster than light. It is a builtin feature of the Standard Model, to which it actually owes much of its success. So, with the technical difficulties out of the way, we are left with the more essential Einsteinian objections against the Copenhagen doctrine for quantum mechanics: it is a probabilistic theory that does not tell us what actually is going on. It is sometimes even suggested that we have to put our “classical” sense of logic on hold. Others deny that: “Keep remembering what you should never ask, while reshaping your sense of logic, and everything will be fine.” According to the present author, the EinsteinBohr debate is not over. A theory must be found that does not force us to redefine any aspect of classical, logical reasoning. What Einstein and Bohr did seem to agree about is the importance of the role of an observer. Indeed, this was the important lesson learned in the 20th century: if something cannot be observed, it may not be a welldefined concept – it may even not exist at all. We have to limit ourselves to observable features of a theory. It is an important ingredient of our present work that we propose to part from this doctrine, at least to some extent: Things that are not directly observable may still exist and as such play a decisive role in the observable properties of an object. They may also help us to construct realistic models of the world. Indeed, there are big problems with the dictum that everything we talk about must be observable. While observing microscopic objects, an observer may disturb them, even in a classical theory; moreover, in gravity theories, observers may carry gravitational fields that disturb the system they are looking at, so we cannot afford to make an observer infinitely heavy (carrying large bags full of “data”, whose sheer weight gravitationally disturbs the environment), but also not infinitely light (light particles do not transmit large amounts of data at all), while, if the mass of an observer would be “somewhere in between”, ." More evidence: The situation is somewhat different when we consider gravity and promote the Lorentz violating tensors to dynamical objects. For example in an aether theory, where Lorentz violation is described by a timelike four vector, the four vector can twist in such a way that local superluminal propagation can lead to energymomentum flowing around closed paths [206]. However, even classical general relativity admits solutions with closed time like curves, so it is not clear that the situation is any worse with Lorentz violation. Furthermore, note that in models where Lorentz violation is given by coupling matter fields to a nonzero, timelike gradient of a scalar field, the scalar field also acts as a time function on the spacetime. In such a case, the spacetime must be stably causal (c.f. [272]) and there are no closed timelike curves. This property also holds in Lorentz violating models with vectors if the vector in a particular solution can be written as a nonvanishing gradient of a scalar. Finally, we mention that in fact many approaches to quantum gravity actually predict a failure of causality based on a background metric [121] as in quantum gravity the notion of a spacetime event is not necessarily welldefined [239]. A concrete realization of this possibility is provided in BoseEinstein condensate analogs of black holes [40]. Here the low energy phonon excitations obey Lorentz invariance and microcausality [270]. However, as one approaches a certain length scale (the healing length of the condensate) the background metric description breaks down and the low energy notion of microcausality no longer holds.  In the Bohmian view, nonlocality is even more conspicuous. The trajectory of any one particle depends on what all the other particles described by the same wave function are doing. And, critically, the wave function has no geographic limits; it might, in principle, span the entire universe. Which means that the universe is weirdly interdependent, even across vast stretches of space.  The hole is quantummechanically unstable: It has no bound states. Wormhole wave functions must eventually leak to large radii. This suggests that stability considerations along these lines may place strong constraints on the nature and even the existence of spacetime foam.  In invariant set theory, the form of the Bell Inequality whose violation would be inconsistent with realism and local causality is undefined, and the form of the inequality that it violated experimentally is not even gpapproximately close to the form needed to rule out local realism (54) [21]. A key element in demonstrating this result derives from the fact that experimenters cannot in principle shield their apparatuses from the uncontrollable ubiquitous gravitational waves that fill spacetime.  A finite nonclassical framework for physical theory is described which challenges the conclusion that the Bell Inequality has been shown to have been violated experimentally, even approximately. This framework postulates the universe as a deterministic locally causal system evolving on a measurezero fractallike geometry IU in cosmological state space. Consistent with the assumed primacy of IU , and padic number theory, a nonEuclidean (and hence nonclassical) metric gp is defined on cosmological state space, where p is a large but finite Pythagorean prime. Using numbertheoretic properties of spherical triangles, the inequalities violated experimentally are shown to be gpdistant from the CHSH inequality, whose violation would rule out local realism. This result fails in the singular limit p = ∞, at which gp is Euclidean. Broader implications are discussed.  This optical pumping scenario is implicitly based on the erroneous quantum mechanical “myth” that quantum “jumps” are instantaneous. In reality transitions between atomic levels take very, very long times, about 10 million times longer than the oscillating period of the electromagnetic radiation that drives the excitation. http://www.gaussianfunction.com/ http://modelofrealit...t_Electrons.pdf