PFanalog57
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Could "Scooby Doo"syllablism correspond to "troll" phenomena?
A mathematical description of time probably has no physical interpretation, unless, as Dr. Dick explains, a lucid definition/understanding of time, can be agreed upon.
So if Einstein says that "the train arrives here at ten o'clock" he means that the pointing of the small hand of his clock to the ten and the arrival of the train are "simultaneous events"... where the clock and the event, are in close proximity.
This definition of time appears to be OK when defining time for the place where the clock is located, but it is insufficient for defining time for a series of events at different locations, i.e. to evaluate times of events occurring at locations remote from the clock.
If for a location A of space, there is a clock, with an observer, and the observer at A can determine the time values of events in the immediate proximity of A by observing the positions of the hands of the clock which are simultaneous with the events at location A.
If at another location in space, point B, with an identical clock, the observer at B can determine the time values in the immediate proximity of B. But the time of an event at A cannot compare to the time of an event at B since a common time for both A and B is yet to be defined.
According to Einstein, the time it takes a ray of light to travel from A to B equals the time it takes the ray to travel from B to A. Let the ray of light start at the A time "TA" from A to B, it arrives at the B time "TB" and is reflected back in the direction of A, where it arrives at the A time "T'A".
TB - TA = T'A - T'B
A "synchronous" definition of time is arrived at?
2AB/[T'A - TA] = c, the speed of light in vacuum.
Distance is a property between objects in space. Duration is a distance between events in time. Spacetime is a relational structure; The structure
of space is possibly a distributive lattice. A lattice is a
partially ordered set, closed under least upper and greatest lower
bounds.
Any lattice which is isomorphic to a collection of sets, closed
under complementation and intersection, is a Boolean
algebra.
Is it possible to derive Einstein's field equations
strictly in terms of quantum mechanical operators? using n-dimensional
cross sections of cotangent vectors?
What is needed is a tensor equation which is parallel
to "wave" equations described in terms of a covariant
d'Alembertian operator. An alternative description for the general
relativistic space-time, that allows for "compressional" waves,
rather than allowing only "transverse" waves.
A mathematical description of time probably has no physical interpretation, unless, as Dr. Dick explains, a lucid definition/understanding of time, can be agreed upon.
So if Einstein says that "the train arrives here at ten o'clock" he means that the pointing of the small hand of his clock to the ten and the arrival of the train are "simultaneous events"... where the clock and the event, are in close proximity.
This definition of time appears to be OK when defining time for the place where the clock is located, but it is insufficient for defining time for a series of events at different locations, i.e. to evaluate times of events occurring at locations remote from the clock.
If for a location A of space, there is a clock, with an observer, and the observer at A can determine the time values of events in the immediate proximity of A by observing the positions of the hands of the clock which are simultaneous with the events at location A.
If at another location in space, point B, with an identical clock, the observer at B can determine the time values in the immediate proximity of B. But the time of an event at A cannot compare to the time of an event at B since a common time for both A and B is yet to be defined.
According to Einstein, the time it takes a ray of light to travel from A to B equals the time it takes the ray to travel from B to A. Let the ray of light start at the A time "TA" from A to B, it arrives at the B time "TB" and is reflected back in the direction of A, where it arrives at the A time "T'A".
TB - TA = T'A - T'B
A "synchronous" definition of time is arrived at?
2AB/[T'A - TA] = c, the speed of light in vacuum.
Distance is a property between objects in space. Duration is a distance between events in time. Spacetime is a relational structure; The structure
of space is possibly a distributive lattice. A lattice is a
partially ordered set, closed under least upper and greatest lower
bounds.
Any lattice which is isomorphic to a collection of sets, closed
under complementation and intersection, is a Boolean
algebra.
Is it possible to derive Einstein's field equations
strictly in terms of quantum mechanical operators? using n-dimensional
cross sections of cotangent vectors?
What is needed is a tensor equation which is parallel
to "wave" equations described in terms of a covariant
d'Alembertian operator. An alternative description for the general
relativistic space-time, that allows for "compressional" waves,
rather than allowing only "transverse" waves.