What does "increased in gauss" mean?
Pardon my awkward syntax; Gauss is the measurement of magnetic strength. Once the Gaussian field reaches a certain level, poles are formed. I don't know what the level required is, but it is true nonetheless. This is basic physics.
Are there no poles when only so little magnetism is present?
Yes. Below a certain level there, apparently, are no poles.
Eddy currents in what? Doesn't a current require some sort of conductor?
Eddy currents do not need a conductor nor medium, any more than magnetism itself does. They exist where (and because) the lines of force intersect with the poles -- or more nearly correctly, with an imaginary line drawn between the poles.
The poles create the currents and then those currents cause the poles to rotate? How/why?
See above. Eddy currents are coincidental with the erection of poles; they are not exactly caused by the poles. See any basic physics text which covers magnetism. Since they are energetic in a state in which there is no matter (yet) the energy created (released?) must act on something; the magnetic field is the only thing which exists, so this energy must either cause it to rotate or to expand (since there are no molecules to vibrate yet, there cannot be heat). I choose rotate because the math of the speed of expansion of the universe requires rotation rather than linearity. In either case, rotation or expansion make a magnetic field move, which field started as a stationary one.
But a rotating magnetic field is moving, so it can create a universe.
Why?
Both matter and energy, according to the Standard Model, are moving electromagnetic fields. This is basic quantum theory stuff. A stationary magnetic filed is not moving, so it causes no matter nor energy. Matter-and energy are moving magnetic fields. In a nutshell, increasing magnetism could have resulted in the creation of magnetic poles in nothingness (a stationary magnetic field), and coincident eddy currents, which caused the system to begin rotation.
a tangent curve is simply a sine wave as viewed from outside the system.
Could you explain this?>>
This comes from basic trigonometry. A sine curve is side a of a triangle over side b as the angle between them changes. A tangent curve is side c divided by side a. In searching to understand this, I discovered an article describing the tangent as being "outside" of the system of side a and side b, mathematically speaking. Since the effect of "dark matter-energy" is to increase the speed of expansion of the universe, which has been experimentally shown, graphing that increase would yield a curve that is not sinusoidal, but tangential. This would cause the universe to seem to have begun from a big bang, but only if it were observed from outside of the universe itself. That the universe is a virtual or apparent one is not an original thought of mine, but is fairly commonly-held by some physicists nowadays.
This does away with not only pi
Why? >>
Because a rotating universe can best be described in radians rather than degrees. Since a radian is 360 degrees/2pi, any pi factors in measurements will cancel out.
but also "dark matter/energy".
Why?/
What is called dark matter and dark energy is a construct to explain the increasing velocity of the expansion of the universe. If I am right, then the increasing velocity is an illusion caused by our being outside the actual universe and which makes simple rotation (sine curves) seem like tangent curves. See a book on trig or visit this site http://encyclopedia2.thefreedi.... In this case, I am assuming a rising curve with age of universe on one axis and size of universe on the other on a positive excursion of space and time. In this view, there are, have been or will be three other kinds of universe, one for each 90 degrees of the other 270 degrees of rotation. No dark matter/energy construct is needed to explain the increasing inflation -- just to accept the Platonic idea that we are seeing shadows on a cave wall. It is apparent to me he sees mankind as outside of reality, too.
Did that, raised the above questions.
Did I answer them for you?