- #1
Tio Barnabe
Consider the QM postulate which states that physical states are represented by rays in a Hilbert space. Consider a ray ##R##. An observer from other frame will have a correspoding ##R'## which can be either
- equal to ##R## or,
- not equal to ##R##
Suppose the two frames are inertial frames. Consider the Relativity principle that "the laws of nature are the same in all inertial frames". This is translated to the statement that the rays are the same, i.e. ##R' = R##, correct?
Then only the first scenario above would satisfy Relativity. What if it turns out that the second case is meet?
- equal to ##R## or,
- not equal to ##R##
Suppose the two frames are inertial frames. Consider the Relativity principle that "the laws of nature are the same in all inertial frames". This is translated to the statement that the rays are the same, i.e. ##R' = R##, correct?
Then only the first scenario above would satisfy Relativity. What if it turns out that the second case is meet?