Thursday, June 5, 2014

The Mersenne prime 17 is the smallest pack of bubble Higgs can count

That is the key. Higgs does not have the spectral mode to stay sable for any group of Nulls less than that number. The system just climbs the prime ladder until the highest frequency this side of light his stable. That number happens to be 17. Then, using that as a base number, spectral modes is allocated until everything is counted to that accuracy. The primes just pop out when we map it all to numbers. But adding spectral modes is back to minimizing redundancy in the system, count things with as few notches on the yard stick as needed. The hyperbola that we all know, in 3d space, is not complete, it is simply the first mode of a spiral defined relative to its unit sphere.

 It would be: Let Z be the axis from the center of the unit sphere out. Define the radial as the perpendicular to that Z axis. Then the radial and the axis go as the rotation angle theta, and the rotation defines the hyperbola boundary within the sphere and outside the sphere in 3 D space. Then, power up on Z and the radial to get the other modes. The hyperbola had multiple modes, it is a spectrum, real spectrum, in 3D space, its modes are defined by the Lagrange numbers. I am pretty sure that is the connection we are looking for.

Missing math theory, I am sure of it.

No comments: