<p>Let me first state that I am at my own threshhold of understanding and the questions you are asking are probably going to make me sound completely incoherent. </p><p><font color="#0000ff">I'm pretty much there myself.</font> </p><p>How is frequency related to speed? It's not directly related to speed because you can't increase the frequency without shortening the wavelength. Since f=v/nu, when concidering a photon, if you increase the frequency without decreasing the wavelength, it will propogate at speeds faster than C.</p><p><font color="#0000ff">In your equation here f is wavelength and nu is frequency (or vice versa, since the equation would be the same). The main thing is that for light v=c and c is constant in a vacuum so that you can't change frequency without changing wavelength. I would normally use lambda in place of f, but they are just symbols and any symbol will do.</font></p><p> And how is the Planck length a limiting factor? I understand it might be a rather arbitrary length, but isn't the Planck length limit of our physical understanding? I suppose It might have been better to say "IF" the Planck length is the limit. I'm sure in the quantum world, there's no limit, but everything becomes rather uncertain beyond this point. </p><p><font color="#0000ff">I have seen a description of the Planck length, but never a useable model based on it. Perhaps there is something in string theory, but string theory is not yet a useful physical theory. With current accepted models I am not aware of any limitation on length. But the Planck length is so small (considerably smaller than the diameter of a nucleus) that measuring anything on that scale ought to be, at best, rather difficult. So, I don't know if there any real limit imposed on wavelength at that scale, and I suspect that speculation on that issue is well beyond anything that our current models can be expected to handle and give accurate predictions. </font> </p><p> I'm not sure how to describe a wavelength any smaller and have it be useful.Are you supposing some sort of quantization of distance involving the Planck length? If so, are you speculating, or is there some established theory on which you are relying? I'm not sure if you can quantize distance or time, so... I guess you could say I'm speculating, but I'd rather say I'm just using the smallest useful metric that I can be reasonably certain of.If Planck time is the how long it take for a photon to travel the distance of a Planck length, how could the wavelength be any shorter unless the frequency of oscillations are faster than Planck time? Are we even capable yet of thinking in shorter terms?</p><p><font color="#0000ff">Sure you can think of shorter times and wavelengths. That is a property of the real numbers. Given any positive real number there is always a smaller positive real number -- just divide by 2 for instance. The real question is whether or not there is some sort of physical limitation that occurs at the Planck length. I dunno. I don't think current theory has such a limit, but we also know that current theory is not the final story.</font> </p><p> I'm sure quantum theories of gravity or string theories can get us there, but I don't know.Again, I'm at my limits here and google is only as smart as the person using it which in my case isn't saying much. If you catch me reciting a bunch of gibberish, I take no offense in being corrected.</p><p><font color="#0000ff">I don't think Google is going to help here, because I don't think anybody really knows. I don't think your idea is gibberish, but I don't think it is reflected in an established useful theory --- yet.</font></p><p><br />Posted by derekmcd[/QUOTE]<br /></p> <div class="Discussion_UserSignature"> </div>