More on wave curvature

Looking at Maxwells equation of motion we find that the maximum amount of charge can be contained within the plane of the magnetic and electrical field vectors, assumed to be at right angles. The charge uncontained becomes simultaneous and simultaneity is spread along the pouli path perpendicular to that plane.  The most recent assumption among physicists was that the electrical and magnetic are always at right angles. I could not find any references to a measurement that determines that to be anything but a right angle. But light should diffuse over long distances.

We looked at Maxwell and let the e and m fields be other than straight, determining that the Pauli path curves, mostly to be more parallel to the m vector. The Poly path really become conical, the cone spreading to be parallel with the m field.  Why the m vector? Because that has the smallest quant and the vacuum can fill it better by moving the phase balancing path parallel to it.

Einstein, via time and space  dilation made the case that light can curve in gravity, and that was proved.  We will generalize that idea.

The number, 377, the impedance of space, is the quant ratio size between the e and m field, and says that e field quants are 377 times larger than m field quants. That is called impedance, because the e and m fields are at right angles.

That quantization difference should be the same as the mass ratio between the magnetron and electron.  We can use ratios between the orders of wave and sparsity to get at the correct Pauli curvature for any wave motion.


For example, when light curves in gravity what we are seeing is three order wave propagation, the phase imbalance being distributed between all three fields. In this case, the light moves a bit parallel to the gravity field.  Gravity, being sparse and long wave has a very straight negative phase and a very right angled positive phase across the gravitron, somewhere way out in orbit.  The positive lobe of the gravitron is not even seen by us, and the negative lobe points straight toward the center of compaction. But the quantization levels are small, gravity accepts phase changes at a much lower rate than the magnetic, and 377 times more slower than the electric. Waves will tend to curve slightly toward the negative field of the gravitron, toward the sun.

In engineering terms, we call that complex impedance,  a condition where field vectors are not at right angles.  Fields are never straight, dense orders having less phase imbalance across the null point (matter) will have straighter fields across the null, and thus will not have right angles between orders, they have complex impedance.  So, what Einstein showed was the complex impedance between the e and g orders, he measure the relative masses of the electron and gravitron, using unit of magnetron.

We will try to estimate that curvature in our world in this post. Then we will generalize the idea of impedance to include mass in motion. Then generalize that to relative sparsity.  This will take a day or so; and I might detour off a bit to get us some numbers, than come back.