Infinite spectrum of time-progression

Can you tell me what the spectrum of time progression is? I don't get out much. thanks

Quote:

Can you tell me what the spectrum of time progression is? I don't get out much. thanks

In a nutshell, imagine an ambiant influx of gravitions. If each graviton is a pure particle, it will approach a point in space at a defined rate based on our time-scale, and will arrive at, and pass through that point.

On an infinite spectrum of time-scale, it will never reach that point. As it approaches, an observer existent on a different scale(eg. at the scale of 1/10^30 of our measurements) would perceive the gravition as approaching the same speed as we percieve it approaching our point (i.e at a speed of 1/10^30 it's velocity on our time-scale). And so on for an observer at a scale of 1/10^30 of that observer's scale.

ie. time-flow is congruenous with scale (being infinite).

nb. Such a scale (1-10^30, perhaps inferrable elsewhere in these forums, based on graviton-matter interactions) would equate a single atom on one scale with galaxies on another -fortuitously within observational limits.

jimiproton,

One can also imagine mutually inpenetrable time scales, e.g. - any finite duration on one scale is infinite on another. The infamous speed of light appears as an example of such barrier of scales, that's if one is a relativist; or just a scale barrier for the EM processes.

Quote (from Angorabasta)

One can also imagine mutually inpenetrable time scales, e.g. - any finite duration on one scale is infinite on another. The infamous speed of light appears as an example of such barrier of scales, that's if one is a relativist; or just a scale barrier for the EM processes.


I'm not assuming that anyone in these forums need be a relativist.

Secondly, we simply must presume the EM to be of infinite spectrum. [could one disqualify the proposition?]

<BLOCKQUOTE id=quote><font size=2 face="Verdana, Arial, Helvetica" id=quote>quote:<hr height=1 noshade id=quote>
Secondly, we simply must presume the EM to be of infinite spectrum. [could one disqualify the proposition?]
<hr height=1 noshade id=quote></BLOCKQUOTE id=quote></font id=quote><font face="Verdana, Arial, Helvetica" size=2 id=quote>

The ZPF spectrum is believed to have a cut-off in the range of some hundred THz, AFAIK. That's not too high a frequency. Though I may be wrong about the exact figure, I just can't imagine an EM wave at frequency above the ZPF cut-off, whatever it be.

Angorabasta,

Are you a relativist?

No connotations with the question.