geistkiesel
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Who need SR in this problem?
Right A M and B are stationary points. M the midpoint of photon sources A and B The terms below the line are in the moving frame. The M' represent the actial location of the observer at the indicated times. As you see thee isn't any reason to define loss of simultaneity as it was done.
M' represents the position of the moving observer at various times. We keep a moving observer at M, the midpoint of the photon sources at A and B. Hw ei is motorinzed and moving at -v with respect to the Observer in the mopving frame. We can consider the M'(t'2) the 0 point of the coordinate system in ythe moviong frame. M'(t'0) is when the observer was at the midpoint in the stationary frame. M'(t'1) is the measurement of the B photon. M'(t'2) the measurement of the simultaneous arrival at M'(t'2) of the emitted photons from A and B at the stationary midpoint, all observed by the M'(t'2) observer in the moving frame. M'(t'3) the A photon is detected by the observer.
Who needs SR to look at this problem?
And where did was missing photon?. The one that was left behind when the B photon was emitted first?
Hurkyl said:Do you understand the concept of a distance versus time plot?
Does this look like a drawing of the experiment you describe?
<br /> \begin{picture}(300,240)(0,0)<br /> \put(0,240){\line(1,-3){70}}<br /> \put(70,20){A}<br /> \put(100,240){\line(0,-1){210}}<br /> \put(100,20){M'}<br /> \put(100,240){\line(1,-3){70}}<br /> \put(170,20){M}<br /> \put(200,240){\line(1,-3){70}}<br /> \put(270,20){B}<br /> <br /> \put(0,240){\line(1,0){270}}<br /> \put(280,240){x}<br /> <br /> \put(0,240){\line(0,-1){210}}<br /> \put(0,20){t}<br /> <br /> \put(0,240){\line(1,-1){180}}<br /> \put(200,240){\line(-1,-1){125}}<br /> \end{picture}<br />
Code:
__A________________M______|________|_______B__
| | |
M'(t'0) M'(t'1) M'(t'3)
M'(t'2) B A
M' represents the position of the moving observer at various times. We keep a moving observer at M, the midpoint of the photon sources at A and B. Hw ei is motorinzed and moving at -v with respect to the Observer in the mopving frame. We can consider the M'(t'2) the 0 point of the coordinate system in ythe moviong frame. M'(t'0) is when the observer was at the midpoint in the stationary frame. M'(t'1) is the measurement of the B photon. M'(t'2) the measurement of the simultaneous arrival at M'(t'2) of the emitted photons from A and B at the stationary midpoint, all observed by the M'(t'2) observer in the moving frame. M'(t'3) the A photon is detected by the observer.
Who needs SR to look at this problem?
And where did was missing photon?. The one that was left behind when the B photon was emitted first?
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