🚀 go-pugleaf

On Apr 27, 10:36 am, "G. L. Bradford" <glbra...@insightbb.com> wrote:
> "Sue..." <suzysewns...@yahoo.com.au> wrote in message
>
> news:7b80e74b-3994-4c95-a080-7f1b92163ba7@v14g2000yqb.googlegroups.com...
> On Apr 27, 12:28 am, Pentcho Valev <pva...@yahoo.com> wrote:
> [...]
>
> << where epsilon_0 and mu_0 are physical constants which
> can be evaluated by performing two simple experiments
> which involve measuring the force of attraction between
> two fixed charges and two fixed parallel current carrying
> wires. According to the relativity principle, these experiments
> must yield the same values for epsilon_0 and mu_0 in all
> inertial frames. Thus, the speed of light must be the
> same in all inertial frames. >>http://farside.ph.utexas.edu/teaching/em/lectures/node108.html
>
> [...]
>
> > moment of emission).
>
> http://en.wikipedia.org/wiki/Emission_theory
>
> Sue...
>
>
>
> > Pentcho Valev
>
> ========================
>
>   Aside from the known speed and wavelength qualities of light, the 'photo
> effect' must still be a part of light, having counter or negative dimension
> (therefore, apparently, frozen dimension). Rounded off, c = (+/-)300,000
> where rest = 0....and there is no such thing as absolute rest (all rest is
> therefore absolute (0)). Thus the Moon is observed to be approximately 1.3
> light seconds from Earth ((-)1.3 seconds -there-then- from here-now (0)),
> Alpha Centauri to be approximately 4.3 light years from Earth ((-)4.3 light
> years -there-then- from here-now (0)), Andromeda approximately 2.3 million
> years from Earth ((-)2.3 million years -there-then- from here-now (0)), and
> so on.
>
>   An oncoming traveler doing an actual relative velocity of 1c, relative to
> the destination (0), transmits light at speed c, or (+)300,000kps absolute
> to its own local rest (0). The transmission is received by the forward
> observer (0) at the destination (0) doing transmission speed c.
>
> 1) Where does the observer [position] the OBSERVED traveler in space? A
> [constant] of half the distance the real-time traveler is from the observer.
>
> 2) What [velocity] does the observer have for the OBSERVED traveler? 1/2c.
>
> 3) What [time] does the observer have for the OBSERVED traveler? An OBSERVED
> time (-) before the UNOBSERVED real-time (0) of the traveler (a.k.a. a
> "retarded time" observed).
>
> 4) If the traveler (doing 1c, relatively speaking) does not slow, at what
> speed will it meet up with the observer? The OBSERVED 1/2c.
>
> 5) How many dimensions?
>
> GLB
>
> ===========================

Light moves at C through the empty three dimensional frame. Matter can
follow behind light while light inches ahead. You can also travel
ahead of light leaving it behind in space creating a temporary motion
black hole.

Mitch Raemsch


Mitch Raemsch