From: rbwinn on
x'=x-vt
y'=y
z'=z
t'=t

Experiment shows that a clock in moving frame of reference S' is
slower than a clock in S which shows t. According to the Galilean
transformation equations, that slower clock does not show t'. Time on
the slower clock has to be represented by some other variable if the
Galilean transformation equations are to be used. We call time on the
slow clock in S' by the variable n'.
We can calculate time on the slow clock from the Galilean
transformation equations because we know that it shows light to be
traveling at 300,000 km per second in S'. Therefore, if
|x'|=300,000 km/sec(n') and |x| =300,000km/sec(t), then

cn'=ct-vt
n'=t(1-v/c)

We can now calculate orbits of satellites and planets without
the problems imposed by the Lorentz equations and their length
contraction. For instance, the speed of earth in its orbit around the
sun is 29.8 km/sec. While a second of time takes place on earth, a
longer time is taking place on the sun.

n'(earth)=t(sun)(1-v/c)
1 sec.=t(sun)(1-29.8/300,000)
t(sun)=1.0001 sec.

Since the orbit of Mercury was the proof used to verify that
Einstein's equations were better than Newton's for gravitation, we
calculate how time on earth compares with time on Mercury.

n'Mercury=t(sun)(1-v(Mercury)/c)
n'(mercury)=1.0001sec(1-47.87 km/sec/
300,000km/sec)
n'(Mercury)=.99994 sec

So a second on a clock on earth is .99994 sec on a clock on
Mercury. The question now is where would this put the perihelion of
Mercury using Newton's equations?
From: Androcles on

"rbwinn" <rbwinn3(a)gmail.com> wrote in message
news:702e22b2-1bc0-4a16-9f46-3e571612e517(a)z13g2000prh.googlegroups.com...
| x'=x-vt
| y'=y
| z'=z
| t'=t
|
| Experiment shows that a clock in moving frame of reference S' is
| slower than a clock in S which shows t.

Liar.


From: blackhead on
On 13 June, 14:46, "Androcles" <Headmas...(a)Hogwarts.physics_z> wrote:
> "rbwinn" <rbwi...(a)gmail.com> wrote in message
>
> news:702e22b2-1bc0-4a16-9f46-3e571612e517(a)z13g2000prh.googlegroups.com...
> |                                   x'=x-vt
> |                                   y'=y
> |                                   z'=z
> |                                   t'=t
> |
> |      Experiment shows that a clock in moving frame of reference S' is
> | slower than a clock in S which shows t.
>
> Liar.

Hafele–Keating experiment.

You're the liar.
From: Sue... on
On Jun 13, 10:12 am, blackhead <larryhar...(a)softhome.net> wrote:
> On 13 June, 14:46, "Androcles" <Headmas...(a)Hogwarts.physics_z> wrote:
>
> > "rbwinn" <rbwi...(a)gmail.com> wrote in message
>
> >news:702e22b2-1bc0-4a16-9f46-3e571612e517(a)z13g2000prh.googlegroups.com....
> > |                                   x'=x-vt
> > |                                   y'=y
> > |                                   z'=z
> > |                                   t'=t
> > |
> > |      Experiment shows that a clock in moving frame of reference S' is
> > | slower than a clock in S which shows t.
>
> > Liar.
>
> Hafele–Keating experiment.

http://www.search.com/reference/Problematic_physics_experiments

GPS including Sagnac and Pound Rebka have some credibility.


Attempts to show that real clock mechanisms can mimic
the Einstein Synchronisation procedure are always
entertaining so don't let me discourage you. ;-)

http://en.wikipedia.org/wiki/Coordinate_time
http://en.wikipedia.org/wiki/Einstein_synchronisation


Sue...

>
> You're the liar.

From: Inertial on
"rbwinn" <rbwinn3(a)gmail.com> wrote in message
news:702e22b2-1bc0-4a16-9f46-3e571612e517(a)z13g2000prh.googlegroups.com...
> x'=x-vt
> y'=y
> z'=z
> t'=t

Amazing .. you appear to know what a Galilean transform is.

> Experiment shows that a clock in moving frame of reference S' is
> slower than a clock in S which shows t

As measured be S. Hence refuting Galilean transforms

> According to the Galilean
> transformation equations, that slower clock does not show t'.

No .. according to Galilean transforms it DOSE show t' = t. And so Galilean
transforms are wrong

> Time on
> the slower clock has to be represented by some other variable if the
> Galilean transformation equations are to be used.

They can't. Because then you are no longer using Galilean transforms

[snip nonsense that follows]