From: Bruce Teller on
Can someone please inform me what is the Planck time constant (not
Planck length) and how to calculate lower harmonics of same in Hz
(cps)?

Bruce Teller
From: David Bernier on
Bruce Teller wrote:
> Can someone please inform me what is the Planck time constant (not
> Planck length) and how to calculate lower harmonics of same in Hz
> (cps)?
>
> Bruce Teller

The Planck time is the time it would take light in a vacuum
to travel a distance equal to the Planck length, derived by
the naive method of long division or otherwise (I believe).

As a starting place, I found this value for the Planck time constant:

t_P = 5.39124 x 10^(-44) second.

See e.g.:
< http://physics.nist.gov/cgi-bin/cuu/Value?plkt|search_for=planck+time > .
(Part of CODATA, fundamental physical constants and maybe other data).

David
From: Bruce Teller on
On Sat, 06 Mar 2010 20:18:52 -0500, David Bernier
<david250(a)videotron.ca> wrote:

>Bruce Teller wrote:
>> Can someone please inform me what is the Planck time constant (not
>> Planck length) and how to calculate lower harmonics of same in Hz
>> (cps)?
>>
>> Bruce Teller
>
>The Planck time is the time it would take light in a vacuum
>to travel a distance equal to the Planck length, derived by
>the naive method of long division or otherwise (I believe).
>
>As a starting place, I found this value for the Planck time constant:
>
>t_P = 5.39124 x 10^(-44) second.
>

Thank you for your reply. However, being a distance student, I am
unsure of how to derive harmonic frequencies from integers with a
negative exponential power.

Would you be so kind as to please provide just one example, say for a
harmonic frequency of Planck time in the lower MHz range?

It would be much appreciated.

Bruce Teller
From: RussellE on
On Mar 6, 7:02 pm, brucetel...(a)compudyne.com (Bruce Teller) wrote:
> On Sat, 06 Mar 2010 20:18:52 -0500, David Bernier
>
>
>
>
>
> <david...(a)videotron.ca> wrote:
> >Bruce Teller wrote:
> >> Can someone please inform me what is the Planck time constant (not
> >> Planck length) and how to calculate lower harmonics of same in Hz
> >> (cps)?
>
> >> Bruce Teller
>
> >The Planck time is the time it would take light in a vacuum
> >to travel a distance equal to the Planck length, derived by
> >the naive method of long division or otherwise (I believe).
>
> >As a starting place, I found this value for the Planck time constant:
>
> >t_P = 5.39124 x 10^(-44) second.
>
> Thank you for your reply. However, being a distance student, I am
> unsure of how to derive harmonic frequencies from integers with a
> negative exponential power.
>
> Would you be so kind as to please provide just one example, say for a
> harmonic frequency of Planck time in the lower MHz range?
>
> It would be much appreciated.

A photon with a wavelength equal to Planck's length
will have a frequency equal to Planck's time.
Multiply Planck's time by an integer to get a harmonic frequency.

5.39124 x 10^(-44) second * 10^38 = 5.39124 x 10^(-6) second

Photons with a frequency equal to Planck's time
are essentially black holes.


Russell
- 2 many 2 count