> > > > > The equation says that the absolute motion of the target (Va) is constant and that the speed of the photon is changed after the collision.
> > > > >
> > > > > > Since c and Δλ are constants, this gives a different v for every
> > > > >
> > > > > NO.....c becomes c’ after collision.
> > > >
> > > >
> > > >
> > > > For light p = E/c and E = pc. Even Maxwell knew this much. c = E/p where c is constant.
> > > >
> > > > Einstein notes that E = pc = hf = hc/λ. Thus p = h/λ for light. There is only one c to factor out. De Broglie suggests p = h/λ for other particles as well, and that is our entry to quantum mechanics.
> > > >
> > > > You want many different velocities of light and that's dishonest. You said your equation was Compton's, just derived by other methods. Compton has one c.
> > > >
> > > > It's also wrong. There is just one speed of light, c, with one value, 3e8 m/sec. There is no ballistic light or slow light in vacuum, because it bounced off some electron. That would completely mess up the derivation, since λf = c' .
> > > >
> > > > Also the photoelectric effect equations disappear since E = hf can no longer be true if f = c/λ and you have different c's to choose from to give you different photon E's for different c's at the same frequency.
> > > >
> > > > Why don't you just think this over. You're wrong.
> > >
> > > ROTFLOL.....so you have this magic photon that can maintain its speed in space after loosing some of its momentum. Since momentum is: p=mv, how does your magic photon decreases it momentum without reducing its speed? Do you just making up stuff to suite your theory?
> >
> >
> > No, that would be you. Nobody who knew any physics would go around saying that the momentum of a photon was mv. Or that photons bounced off things and lost momentum by losing speed. Do we get slow photons, there, Booblie? Maybe they stop and stand still, like billiard balls. What’s the slowest a photon >can go, in vacuum?
>
> Momentum of a photon is:
> p=h/λ=kg*m(meters)/s=m(mass)*v
> That’s high school math--dimensional analysis
>
> >
> >
> > =====
> >
> > Booblie:
> >
> >
> > My formula to determine the absolute motion of the target is:
> > Va= Momentum of a photon is:
>
> > In this case Va is constant and Delta(λ) and frequency (f) are measured quantities. There is no different Va with different incident beam.
> >
> > ==============
> >
> >
> > Talk about making things up! I was promised the Compton equation derived by other means. It's not above. You have the Delta(λ) and (1-cos(theta)) on the same side now, so we can’t even divide by the >Compton equation and see what's left.
>
> I did not promise anything. Why do we need to derive the Compton equation by other mean?
Because you did say you had another way to the Compton equation:
> > > > > > > And let's see you derive the correct Compton equation for the frequency-shift from your assumptions, so YOU can get the Nobel Prize. Remember, your theory has nothing to do with free electrons, so you can't put the mass of an electron in it anywhere. Good luck.
> > > > >
> > > > > I got no answer. Here is the very simple formula (due to Compton) that fits the data:
> > > > >
> > > > > Delta lambda = [h/mc] [1-cos(theta)]
> > > > >
> > > > > Delta lambda is the change in wavelength of the X-ray beam. Also h is Planck's constant, m the mass of one electron, and c the speed of light. Theta is the scattering angle, which is zero if the beam continues it its initial direction like a pool ball that hits a smaller ball and keeps going in the same direction.
> > > > >
> > > > > You can see that if the beam hits the electron (or misses) and continues in the same direction (theta = 0, cos0 = 1) the change in momentum is minimal, and the wavelength changes by zero.
> > > > >
> > > > > If theta = 90 degrees (right angle scattering), cos(theta) = zero, and the change in wavelength is h/mc [1-0] = one Compton wavelength of the electron, which is 0.0243 Angstroms. The most it can change is twice this, because 1-cos(180) = -1, so this coefficient comes out 2.
> > > > >
> > > > > So never mind the angle. Please explain why the beam changes wavelength by zero Compton electron-wavelength at minimum, and two Compton wavelengths at maximum. This does fit the experimental data.
> > > > >
> > > > > Since you say this is a Doppler effect, you must explain why it only goes from ZERO up to 2h/mc for pure backscatter. You can't use h, since you deny this is a quantum process. You can't use m, the electron mass, as you deny one electron is involved.
> > > > >
> > > > > Show your work.
> > >
> > >
> > > Come on. If you have a better physical theory, what quantitative answers does it give for the Compton experiment that we can compare with the experimental results? Compton got the Nobel because he had to assume light was made of photons to get his result that agreed with reality. What about you?
> >
> > My theory provides a better physical explanation for Compton’s math. That’s all.
>
>
> Where is Planck's constant h in your theory? Where it the mass of the electron m in your theory?
>
> Show how your theory leads to Compton's math.
Booblie: My theory does not claim that it has a different way of deriving h or m of the electron. It merely provides a different physical explanation for the Compton math than the current explanation.
Can you read the above? You wrote it.
> My equation is:
> Va = Delta(λ)*((Frequency (f))(1- cos Φ at 90 degree).
> Va = (h/mc)*f(1- cos Φ)
> It is designed to calculate the value of absolute motion Va of the graphite target using the Compton equation.
>
> >
> > Let's help a bit. Set theta = 90 degrees, so 1-cos90 = 1. Then the Compton equation reads:
> >
> > Delta(λ) = h/mc
> >
> > Pretty simple, eh?
> >
> > The problem is it has no variables! Theta was the last one. All that is left is h, m and c, which are all constants of nature:
> >
> > Delta(λ) = h/mc = 0.00243 Angstrom.
> > > > > The correct equation is:
> > > > > Va=c' Δλ/λ
> My equation is:
> Va = Delta(λ)*((Frequency (f))(1- cos Φ at 90 degree).
> Va = (h/mc)*f(1- cos Φ)
Sure, sure, sure. Let's just put it all together.
Va = (h/mc)*f(1- cos Φ)
Va = c' Δλ/λ
THEREFORE
(h/mc)*f(1- cos Φ) = c' Δλ/λ
f = c' /λ
fλ = c'
Yeah the starting frequency f and the starting wavelength λ can be anything you decide, because you have inserted a totally bogus slow speed of light c' that you intend to measure after the experiment.
This is not the Compton equation or physics as we know it. It's your screwed up fantasy land.