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JonDWoodward Normalization - 11-30-2006, 08:25 AM

I was busy getting everyone the copy of my book I promised. Well it's up it's published in the articles section and Robert has been helping me or at least trying
But what really got me thinking about my next idea, my next effort to prove myself, was an argument between to forum regulars. I had suggested that using infinity was valid, however using this value leads to "unbound" results. Dleviwing and Lloyd Gillepsie are debating this right now in TQ physics alliance..in a stale mate.

My solution is pretty simple all I had to do was remember my Einstein and re-read a few of my underlined sections, I forgot that he also used infinity, but he calls this C " This expression approaches infinity as the velocity v aproaches the velocity of light c. The velocity must therefore always remain less than c, however great may be the energies used to produce the acceleration." mc^2/sqrt.1-(v^2/c^2).

Exactly!, in my theory Infinity plays the rule of unity. "When v^2/c^2 is small compared to unity, the third of these terms is always small in comparison with the second, which last is alone considered in classical mechanics."

What this means that when we regard infinity as unity in my equations, we can also regard a constant 1/c to be "normal".

Pay attention. I could soon be making some eye opening discoveries in my blog.


Last edited by Robert : 12-03-2006 at 08:20 PM. Reason: Font was hard to read
  
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