🚀 go-pugleaf

"Sue..." <suzysewnshow@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

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