From: eric gisse on
Inertial wrote:
[...]

You are arguing with a guy who doesn't understand the symbols he's using.
C'mon.
From: PD on
On Jun 18, 9:38 pm, rbwinn <rbwi...(a)gmail.com> wrote:
> On Jun 18, 11:02 am, PD <thedraperfam...(a)gmail.com> wrote:
>
>
>
>
>
> > On Jun 18, 11:18 am, rbwinn <rbwi...(a)gmail.com> wrote:
>
> > > On Jun 18, 8:44 am, PD <thedraperfam...(a)gmail.com> wrote:
>
> > > > On Jun 17, 5:47 pm, rbwinn <rbwi...(a)gmail.com> wrote:
>
> > > > > On Jun 17, 1:06 pm, PD <thedraperfam...(a)gmail.com> wrote:
>
> > > > > > On Jun 13, 8:31 am, rbwinn <rbwi...(a)gmail.com> wrote:
>
> > > > > > >                                    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 theGalilean
> > > > > > > transformation equations, that slower clock does not show t'.  Time on
> > > > > > > the slower clock has to be represented by some other variable if the
> > > > > > >Galileantransformation 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 theGalilean
> > > > > > > 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?
>
> > > > > > Amazing to see you back, Robert. Even more amazing to find that you've
> > > > > > done a reset and started with the very same nonsense you've put out
> > > > > > for years and years. I would have thought that you would have learned
> > > > > > something.
>
> > > > > > So you are claiming that for clocks A and B, where B is moving
> > > > > > relative to A and runs slower than A, then A is measuring time (as
> > > > > > denoted by the quantity t), but B is not measuring time (as denoted by
> > > > > > the quantity t').
>
> > > > > > The problem of course is that A is moving relative to B and runs
> > > > > > slower than B. Your conclusion consistently would be that B is
> > > > > > measuring time but A is not.
>
> > > > > > Therefore, according to you, A is measuring time and not measuring
> > > > > > time, and B is measuring time and not measuring time.
>
> > > > > > PD
>
> > > > > You are confusing measurement of time with transformation of
> > > > > coordinates.  Time can be measured about any way imaginable.
> > > > > Coordinates can be transformed only with t' and t.
>
> > > > t and t' stand for *measured* time, Robert.
> > > > It really helps to know what the variable stand for in an algebraic
> > > > expression.
>
> > > > You can always write down any old algebraic expression and say that
> > > > it's true. It's when you try to associate the variables in the
> > > > algebraic expression with physical quantities that it becomes physics,
> > > > and then the truth of the expression isn't a matter of algebra any
> > > > more. It's a matter whether when you actually take measured values of
> > > > those physical quantities and stick them in, the equality holds or
> > > > not. If you stick measured values in and the equality doesn't hold,
> > > > then the algebraic expression may be algebraically fine but physically
> > > > worthless.
>
> > > > Under some circumstances, such as in ordinary welding applications, if
> > > > you use theGalileantransformation and check whether the measured
> > > > values yield an equality, you find that the precision of the
> > > > measurement is low enough that the equality holds. In this case, theGalileantransformation is "good enough".
>
> > > > But in a large number of other circumstances, which are probably of
> > > > little interest to welders, the precision is high enough or the
> > > > circumstances sufficiently different, then the equality no longer
> > > > holds. And then theGalileantransformation is no good.
>
> > > > PD
>
> > > It does not seem to occur to you that you are measuring time two
> > > different ways in S'.
>
> > But I'm not. I'm measuring it with a clock.
>
> > I don't make measurements with a transformation, Robert.
> > Measurements are made with instruments, not transformations.
> > If you have the right transformation, it will tell you what the
> > relationship will be between the measurement in S and the measurement
> > in S'. If you have the wrong transformation, it will not tell you the
> > right relationship. It's so simple that a welder would understand it.
>
> > >  First, you are measuring time by the motion of
> > > S' relative to S.  TheGalileantransformation equations account for
> > > this.  The time used to compute the velocity is t, the time in S.
> > > Second, you are measuring time by the transitions of a cesium isotope
> > > molecule, which get slower the faster S' is moving.  You claim that
> > > the way to resolve this difference is to say that the slower clock
> > > shows the same speed as the faster clock in S and compensate by having
> > > a length contraction.
> > >      I say that the correct way to resolve the difference is to say
> > > that a slower clock will show a higher speed.  That is what reality
> > > would dictate.  No, we do not want reality, say scientists.  We want
> > > to live in a fantasy world.
> > >      OK, live in a fantasy world.
> > >      I do not care if you live in a fantasy world.  Why should you
> > > care if I use the correct equations?
>
> > I don't care at all if you use the correct equations, Robert. You do
> > as you please. If you want to use theGalileantransformations, please
> > be my guest. We physicists will use them when it is appropriate to use
> > them, given the sensitivity of the measurements being made and the
> > observational circumstances, and will use others when it is
> > appropriate to use the others. It seems to work better that way.
>
> Well, that is wonderful, PD.  It is nice to see you becoming so
> tolerant.  Now, with regard to the motion of S' relative to S, were
> you aware that measurement of this motion constitutes what is known as
> a clock?

No, it is not. It REQUIRES a clock. It does not constitute a clock.

>     If S' is moving at 10 feet per minute, what would be the time when
> S' has moved 20 feet?
>     See, you could put 2 minutes at 20 feet, 3 minutes at 30 feet, and
> so on, and you would have a working clock.

First you need the clock to establish that it is moving at 10 feet per
minute, no?

>     Then with regard to t', since t' equals t,

But it doesn't. Moreover, the distances between the marks are not the
same in S and S'. They may be 10 feet apart in S, but they're not 10
feet apart in S'.

> you could put a mark on
> S' and marks every ten feet in S and keep time the same way.  I know
> how amazing this concept must seem to a scientist.  It is described by
> the Galilean transformation equations.- Hide quoted text -
>
> - Show quoted text -

From: PD on
On Jun 17, 5:47 pm, rbwinn <rbwi...(a)gmail.com> wrote:
> On Jun 17, 1:06 pm, PD <thedraperfam...(a)gmail.com> wrote:
>
>
>
>
>
> > On Jun 13, 8:31 am, rbwinn <rbwi...(a)gmail.com> wrote:
>
> > >                                    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?
>
> > Amazing to see you back, Robert. Even more amazing to find that you've
> > done a reset and started with the very same nonsense you've put out
> > for years and years. I would have thought that you would have learned
> > something.
>
> > So you are claiming that for clocks A and B, where B is moving
> > relative to A and runs slower than A, then A is measuring time (as
> > denoted by the quantity t), but B is not measuring time (as denoted by
> > the quantity t').
>
> > The problem of course is that A is moving relative to B and runs
> > slower than B. Your conclusion consistently would be that B is
> > measuring time but A is not.
>
> > Therefore, according to you, A is measuring time and not measuring
> > time, and B is measuring time and not measuring time.
>
> > PD
>
> You are confusing measurement of time with transformation of
> coordinates.  Time can be measured about any way imaginable.
> Coordinates can be transformed only with t' and t.- Hide quoted text -

A time coordinate is what is *measured* in that frame, Robert. It
really does help to know what the terms mean.
From: rbwinn on
On Jun 21, 2:19 pm, PD <thedraperfam...(a)gmail.com> wrote:
> On Jun 18, 9:38 pm, rbwinn <rbwi...(a)gmail.com> wrote:
>
>
>
>
>
> > On Jun 18, 11:02 am, PD <thedraperfam...(a)gmail.com> wrote:
>
> > > On Jun 18, 11:18 am, rbwinn <rbwi...(a)gmail.com> wrote:
>
> > > > On Jun 18, 8:44 am, PD <thedraperfam...(a)gmail.com> wrote:
>
> > > > > On Jun 17, 5:47 pm, rbwinn <rbwi...(a)gmail.com> wrote:
>
> > > > > > On Jun 17, 1:06 pm, PD <thedraperfam...(a)gmail.com> wrote:
>
> > > > > > > On Jun 13, 8:31 am, rbwinn <rbwi...(a)gmail.com> wrote:
>
> > > > > > > >                                    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 theGalilean
> > > > > > > > transformation equations, that slower clock does not show t'.  Time on
> > > > > > > > the slower clock has to be represented by some other variable if the
> > > > > > > >Galileantransformation 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 theGalilean
> > > > > > > > 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?
>
> > > > > > > Amazing to see you back, Robert. Even more amazing to find that you've
> > > > > > > done a reset and started with the very same nonsense you've put out
> > > > > > > for years and years. I would have thought that you would have learned
> > > > > > > something.
>
> > > > > > > So you are claiming that for clocks A and B, where B is moving
> > > > > > > relative to A and runs slower than A, then A is measuring time (as
> > > > > > > denoted by the quantity t), but B is not measuring time (as denoted by
> > > > > > > the quantity t').
>
> > > > > > > The problem of course is that A is moving relative to B and runs
> > > > > > > slower than B. Your conclusion consistently would be that B is
> > > > > > > measuring time but A is not.
>
> > > > > > > Therefore, according to you, A is measuring time and not measuring
> > > > > > > time, and B is measuring time and not measuring time.
>
> > > > > > > PD
>
> > > > > > You are confusing measurement of time with transformation of
> > > > > > coordinates.  Time can be measured about any way imaginable.
> > > > > > Coordinates can be transformed only with t' and t.
>
> > > > > t and t' stand for *measured* time, Robert.
> > > > > It really helps to know what the variable stand for in an algebraic
> > > > > expression.
>
> > > > > You can always write down any old algebraic expression and say that
> > > > > it's true. It's when you try to associate the variables in the
> > > > > algebraic expression with physical quantities that it becomes physics,
> > > > > and then the truth of the expression isn't a matter of algebra any
> > > > > more. It's a matter whether when you actually take measured values of
> > > > > those physical quantities and stick them in, the equality holds or
> > > > > not. If you stick measured values in and the equality doesn't hold,
> > > > > then the algebraic expression may be algebraically fine but physically
> > > > > worthless.
>
> > > > > Under some circumstances, such as in ordinary welding applications, if
> > > > > you use theGalileantransformation and check whether the measured
> > > > > values yield an equality, you find that the precision of the
> > > > > measurement is low enough that the equality holds. In this case, theGalileantransformation is "good enough".
>
> > > > > But in a large number of other circumstances, which are probably of
> > > > > little interest to welders, the precision is high enough or the
> > > > > circumstances sufficiently different, then the equality no longer
> > > > > holds. And then theGalileantransformation is no good.
>
> > > > > PD
>
> > > > It does not seem to occur to you that you are measuring time two
> > > > different ways in S'.
>
> > > But I'm not. I'm measuring it with a clock.
>
> > > I don't make measurements with a transformation, Robert.
> > > Measurements are made with instruments, not transformations.
> > > If you have the right transformation, it will tell you what the
> > > relationship will be between the measurement in S and the measurement
> > > in S'. If you have the wrong transformation, it will not tell you the
> > > right relationship. It's so simple that a welder would understand it.
>
> > > >  First, you are measuring time by the motion of
> > > > S' relative to S.  TheGalileantransformation equations account for
> > > > this.  The time used to compute the velocity is t, the time in S.
> > > > Second, you are measuring time by the transitions of a cesium isotope
> > > > molecule, which get slower the faster S' is moving.  You claim that
> > > > the way to resolve this difference is to say that the slower clock
> > > > shows the same speed as the faster clock in S and compensate by having
> > > > a length contraction.
> > > >      I say that the correct way to resolve the difference is to say
> > > > that a slower clock will show a higher speed.  That is what reality
> > > > would dictate.  No, we do not want reality, say scientists.  We want
> > > > to live in a fantasy world.
> > > >      OK, live in a fantasy world.
> > > >      I do not care if you live in a fantasy world.  Why should you
> > > > care if I use the correct equations?
>
> > > I don't care at all if you use the correct equations, Robert. You do
> > > as you please. If you want to use theGalileantransformations, please
> > > be my guest. We physicists will use them when it is appropriate to use
> > > them, given the sensitivity of the measurements being made and the
> > > observational circumstances, and will use others when it is
> > > appropriate to use the others. It seems to work better that way.
>
> > Well, that is wonderful, PD.  It is nice to see you becoming so
> > tolerant.  Now, with regard to the motion of S' relative to S, were
> > you aware that measurement of this motion constitutes what is known as
> > a clock?
>
> No, it is not. It REQUIRES a clock. It does not constitute a clock.
>
> >     If S' is moving at 10 feet per minute, what would be the time when
> > S' has moved 20 feet?
> >     See, you could put 2 minutes at 20 feet, 3 minutes at 30 feet, and
> > so on, and you would have a working clock.
>
> First you need the clock to establish that it is moving at 10 feet per
> minute, no?
>
> >     Then with regard to t', since t' equals t,
>
> But it doesn't. Moreover, the distances between the marks are not the
> same in S and S'. They may be 10 feet apart in S, but they're not 10
> feet apart in S'.
>
>
>
> > you could put a mark on
> > S' and marks every ten feet in S and keep time the same way.  I know
> > how amazing this concept must seem to a scientist.  It is described by
> > theGalileantransformation equations.- Hide quoted text -
>
> > - Show quoted text -

They are ten feet apart if that is where I put them. So what are you
saying now, that only a scientist is allowed to put marks ten feet
apart?
From: rbwinn on
On Jun 21, 2:20 pm, PD <thedraperfam...(a)gmail.com> wrote:
> On Jun 17, 5:47 pm, rbwinn <rbwi...(a)gmail.com> wrote:
>
>
>
>
>
> > On Jun 17, 1:06 pm, PD <thedraperfam...(a)gmail.com> wrote:
>
> > > On Jun 13, 8:31 am, rbwinn <rbwi...(a)gmail.com> wrote:
>
> > > >                                    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 theGalilean
> > > > transformation equations, that slower clock does not show t'.  Time on
> > > > the slower clock has to be represented by some other variable if the
> > > >Galileantransformation 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 theGalilean
> > > > 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?
>
> > > Amazing to see you back, Robert. Even more amazing to find that you've
> > > done a reset and started with the very same nonsense you've put out
> > > for years and years. I would have thought that you would have learned
> > > something.
>
> > > So you are claiming that for clocks A and B, where B is moving
> > > relative to A and runs slower than A, then A is measuring time (as
> > > denoted by the quantity t), but B is not measuring time (as denoted by
> > > the quantity t').
>
> > > The problem of course is that A is moving relative to B and runs
> > > slower than B. Your conclusion consistently would be that B is
> > > measuring time but A is not.
>
> > > Therefore, according to you, A is measuring time and not measuring
> > > time, and B is measuring time and not measuring time.
>
> > > PD
>
> > You are confusing measurement of time with transformation of
> > coordinates.  Time can be measured about any way imaginable.
> > Coordinates can be transformed only with t' and t.- Hide quoted text -
>
> A time coordinate is what is *measured* in that frame, Robert. It
> really does help to know what the terms mean.

So how did you "measure" time, PD? With an hourglass, with the sun,
with the moon, with a waterclock? You must have done it some way.