SUSY inversion

In the beginning

SUSY inversion

The He-BEC singularity

What is the He-BEC singularity. The atom helium contains all the features that make it an ideal candidate for the singularity before the beginning of time. It is a quantum fluid, where all of the electrons were at the ground state. There was not contrast. No beginning and no end. All as one big super-atom. The He-BEC singularity super atom was present at the start of the universe before the beginning. The isotropic nature of the He-BEC singularity means it was homogeneous. What does this mean? It can account for the cosmic microwave background (CMB) and the 1.6 mm cosmic background radiation predicts; everything was essentially the same thing at the beginning of time. This is the singularity. That means everything was one thing and essentially it was all the same thing as a He-BEC singularity. There was only one really big particle of helium, a quantum fluid near absolute zero temperature, that acted as if it was one large quantum super atom. The super atom that started the universe that we live in.

The diameter of the super atom of helium (He-BEC) was c^2 (8.98755E+16 meters). That means the spherical universe expanded from a big super cool singularity and not in a hot big bang. The SUSY inversion model provides the information identifying that alpha particles were emitted from the He-BEC singularity.

The other features of the He-BEC singularity include: 16 fundamental particles per atom of helium. Not the 14 suggested by the Standard Model of Physics. The additional two fundamental particles are positrons. They can be identified by the revision to quark charge calculations. They are able to correct Baryogenesis symmetry. The distance between each fundamental particle in the He-BEC singularity was 4E-14 meters. The size of each fundamental particle was 4E-18 meters. The emission of alpha particles from the He-BEC singularity was responsible for the inflationary phase of the universe. The expansion occurred at faster than light speed, (2990637811 m/s) and this accounts for cosmic inflation. It also gives a negative time dilation, which means that time travel to the future is possible.

The emission of alpha particles is based on the binding kinetics of helium at a distance of 4E-14 meters between the fundamental particles and this corresponds to 2990637811 KJ/mol (m/s) or the velocity of alpha particle emission. The 12 fundamental particles travel out, away from the singularity. The alpha particle travels faster than the speed of light, which is 299792458 m/s by a factor of 9.97 times which is approximately Pi^2.

The alpha particles are considered to be dark energy in the SUSY inversion model whereby the cosmic inflation occurring at the Hubble constant of around 72,000 m/s/Mpc. The addition of square root of c = 17314 m/s and the square root of v = 54686 m/s gives 72,000 correlating to the Hubble expansion rate. This inward trajectory acts like a cosmic pump blowing up a balloon universe from the He-BEC singularity. The inward trajectory is responsible for the gravitational processes whereby the inward trajectory is generated by the implosive force produced that is opposite to the dark energy emission of the universe.

The implosion (The Big Silent)

Four of the fundamental particles within the He-BEC singularity had an inward trajectory (they are moving closer together) at the speed (velocity) corresponding to the square root of the KJ/mol (alpha particle emission velocity heading away from each other). This corresponds to 54686 m/s. This creates the dark matter particle (DM) at the Planck epoch singularity that occurs at 1.6E-35 meters. It contains two positrons and two electrons. Four fundamental particles form the He-BEC singularity. 4/16 = 25% at T0 time. Now we have T4.355E+17 seconds corresponding to 27% Dark matter. It has increased by 2% over 13.8 billion years.

SUSY inversion provides a logical framework to understand the singularity geometry before the beginning of time and the structure of the atomic singularity within each and every atom.

1/c^2 = Eo x Mu o

c^2 = E/M

c^2 x 1/c^2 = 1

Eo x Mu o x E/M = 1

SUSY inversion reveals the singularity