- #1
bahamagreen
- 1,015
- 52
- TL;DR Summary
- I must be missing some of the implicit assumptions among the explicit ones presented.
1905 paper, looks to me like:
Postulates:
- principle of relativity
- definite velocity of c
Definition of inertial frame coordinate system
- using rigid rods to identify position of A at rest WRT to the IFR coordinates
Seems clear that rigid rods may be used to identify the place of other points at rest WRT the IRF coordinates.
Mentions a point moving WRT to the IRF coordinates, raises issue of time.
Uses the phrase "time value indication", so seems the time issue is not rate of time? However, he emphasizes that the distance itself is a problem? Leading up through the "A time", "B time", and "Common time", does he not believe that all points at rest in the system have the same rate of time?
The procedure with A and B
- disregards relative motion between A and B
- assumes one trial
- assumes (see below)
A->B =B->A
if A->B = A->C then also = B->C
But seems that he can't know if B is in relative motion to A, the rigid rod measure that would verify rest WRT to the IRF is forgone and light reflection path duration is used, but mustn't duration A to B and B to A be equal whether there is relative motion or not? Doesn't it require additional tests to verify longitudinal rest? Won't constant lateral motion be hidden even with multiple tests measuring only reflection path duration?
The whole thing is a combination of explicit and implicit ideas and assumptions; what are the implicit assumptions I am missing or misreading? Is there a clearer presentation that addresses these kinds of question?
Postulates:
- principle of relativity
- definite velocity of c
Definition of inertial frame coordinate system
- using rigid rods to identify position of A at rest WRT to the IFR coordinates
Seems clear that rigid rods may be used to identify the place of other points at rest WRT the IRF coordinates.
Mentions a point moving WRT to the IRF coordinates, raises issue of time.
Uses the phrase "time value indication", so seems the time issue is not rate of time? However, he emphasizes that the distance itself is a problem? Leading up through the "A time", "B time", and "Common time", does he not believe that all points at rest in the system have the same rate of time?
The procedure with A and B
- disregards relative motion between A and B
- assumes one trial
- assumes (see below)
A->B =B->A
if A->B = A->C then also = B->C
But seems that he can't know if B is in relative motion to A, the rigid rod measure that would verify rest WRT to the IRF is forgone and light reflection path duration is used, but mustn't duration A to B and B to A be equal whether there is relative motion or not? Doesn't it require additional tests to verify longitudinal rest? Won't constant lateral motion be hidden even with multiple tests measuring only reflection path duration?
The whole thing is a combination of explicit and implicit ideas and assumptions; what are the implicit assumptions I am missing or misreading? Is there a clearer presentation that addresses these kinds of question?