Monday, March 24, 2014

The modified theory of SpaceTime

The curvature of space determines the density of free Nulls. Free Nulls do not exchange. In free space if the free Nulls have all gone down hill, then the curvature hits the golden angle, light is about 20% faster. If the wave front spreads to half density, then its bandwidth equals the vacuum  rest period. It goes at Nyquist, Impedance drops, but light is half dim.

The Nyquist limits the vacuum speed, Nyquist is symmetry, we cannot go beyond symmetry and still have causality. The golden rate is the rate when everything gets optimally packed at the optimum speed. The Pauli rate is the assumption that the vacuum is perfectly congested, and we over pack. If we are all at the golden rate, then we don't get super nova explosions.

The only thing I see changing the speed of light is the density of Nulls, or the curvature is related to the density of nulls. SpaceTime theory sets light at Nyquist, then stretches the vacuum size so curvature and free Null density match. SpaceTime fails because the world appears quantized. But quantization ratios change if Null density changed curvature. So, curvature itself becomes quantized. In this case, each region consumes and packs Nulls, the curvature decreases in jumps. We get a world of packed matter and light speed is Nyquist. Does that make a black hole? If free Null density causes curvature, and G was constant, then Einstein would not distinguish the two. Still, the curbvature would equilibriate in each dense region, no Black Hole.

Sorry, Steve Hawkins, though you are still a great physicist.

 Something is not quite right.

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