A talk on Light Inflation or Expanding light - Science Forum

Moderator Joined: Jun 21, 2005 Posts: 279

The question behind Light Inflation physics is a simple one: What happens when a very large light wave is emitted; one of very low energy? How long would it take to form this wave? If it was, lets say, a light year long light wave by its energy how long would we have to wait for it to fully form? If light is local it would take a year to become this large. This growth of light is what I mean by its inflation or expansion. Light has to grow to size.

According to Einstein photons are wave PACKETS as in his Photoelectric effect. This means photons grow to size after emission and shrink back (to points) at absorption. Photons change size as wavepackets change under expansion/contraction.

I believe, as I wrote in my prediction Light Inflation/contraction, that this physics is totally new and will be cutting edge once it is known.

What would an unformed light wave look like?

I believe the physics of this is the change in light's wave shape (but not its energy) after emission. It is a combination of growing wavelength and growing amplitude of the wave. With both starting from a singularity (or infinitely small size) and going back to it(as mass at absorption.) Light's energy nevertheless remains conserved during the transition.

And what if light is emitted in the extreme of gravity where it could grow larger than the universe? Where is it going to fit? This is especially important when the universe was very small. I look forward to this physics becoming known. I have searched the web and know that no one else is talking about this. Maybe someone is thinking about it but I say I am the first to go public?

As was pointed out by Conor in his post: Proof of an infinite universe; size also applies to the probability waves of quantum mechanics. They must "fit" into the universe. This becomes important in Quantum Cosmology Theory; or the theory of when the universe was very small. Probability waves of matter grow to size also and shrink in wave function collapse.

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