geistkiesel
Valued Senior Member
Absolute Rest Reference System
Relativity theory denies the possibility of determining a state of absolute rest. However, SRT also invokes the postulate that light motion is independent of the motion of the source of the light. Keep this in mind during your reading of the following.
There are two parallel planes separated by a distance h = 300m, containing absorber-light-emitters (ales) numbered 1 to 300,000 starting at the right hand side. The upper plane ales are designated ale-u1 ale-u2 etc and similarly for the lower plane ale_d1, ale-d2etc.
|_|_|_|_|_|_|_|_|_|_|_|_|_|_|------ |_|_|_|_|_|_|_|_| ale-u#
h = 30m
|
|ale #300,000 --------------------------------------------- ⃖ ⃗-------------- -------------------------------------------------------------- 4 3 2 1 ale-d#
|
|_|_|_|_|_|_|_|_|_|_|_|_|_|_|------ |_|_|_|_|_|_|_|_|
|_| <- dx = 1 micron. x-axis
|___________________________________________ L = 300m___________________________________________|
A pulse of light emitted from ale-u1 will normally be absorbed by ale-d1 after traveling for a time t = h/c. The ales in the two planes are connected to a computer processor that records the time and location a pulse is emitted and the time and location a pulse is absorbed. The ales emit an answering photon immediately after being absorbed.
When the planes are moving to the right along the x-axis and a pulse is emitted from ale-u1 the pulse will not arrive at ale-d1 because of the motion of the planes[remember the postulate of the independence of the motion of light]. Say the 1st downward pulse is absorbed at ale-d10 which is ten ales from ale-d1. The pulse travels the distance h in h/c seconds and knowing each dx ~ micron, the speed of the ale-planes is calculated by the computer as (10)(dx)/t. For constant speed the ale-d10 emits a pulse and arrives at ale-u20 after traveling the distance h.
The light pulse will always emit pulses at the same location wrt the platform containing the ale-planes; however, it appears as if the light pulses are being emitted to an ever increasing distance left. Just as the last pulse, either in the upper or lower plane reaches the extreme left of the planes, the computer software restarts the next set of pulses back at ale-u1 and the process starts over. For L = 300m the number of ales on one plane is 300m/10^-6m = 300*10^6 = 300,000 ales along both upper and lower ale planes.
With three orthogonal axes of ale planes all (x,y,z,t) of the ale-plane platform may be calculated. The original point where motion began may always be determined and a return route may be calculated in the absence of any markers locating the original point. The important thing here is that the trajectory line is always at absolute rest wrt to the ale from which it was emitted as verified by the independence of light motion postulate.
An example of a calculation follows. For h = 30m and dx = 1 micron (10^-6m), then during a measured t = 30m/3*10^8m/sec = 10^-7 sec, the platform moves a distance of 100 consecutive ale-d locations, or 100*10^-6m/10^-7 sec, for a measured speed of 1000m/sec, or 1 km/sec.
Relativity theory denies the possibility of determining a state of absolute rest. However, SRT also invokes the postulate that light motion is independent of the motion of the source of the light. Keep this in mind during your reading of the following.
There are two parallel planes separated by a distance h = 300m, containing absorber-light-emitters (ales) numbered 1 to 300,000 starting at the right hand side. The upper plane ales are designated ale-u1 ale-u2 etc and similarly for the lower plane ale_d1, ale-d2etc.
|_|_|_|_|_|_|_|_|_|_|_|_|_|_|------ |_|_|_|_|_|_|_|_| ale-u#
h = 30m
|
|ale #300,000 --------------------------------------------- ⃖ ⃗-------------- -------------------------------------------------------------- 4 3 2 1 ale-d#
|
|_|_|_|_|_|_|_|_|_|_|_|_|_|_|------ |_|_|_|_|_|_|_|_|
|_| <- dx = 1 micron. x-axis
|___________________________________________ L = 300m___________________________________________|
A pulse of light emitted from ale-u1 will normally be absorbed by ale-d1 after traveling for a time t = h/c. The ales in the two planes are connected to a computer processor that records the time and location a pulse is emitted and the time and location a pulse is absorbed. The ales emit an answering photon immediately after being absorbed.
When the planes are moving to the right along the x-axis and a pulse is emitted from ale-u1 the pulse will not arrive at ale-d1 because of the motion of the planes[remember the postulate of the independence of the motion of light]. Say the 1st downward pulse is absorbed at ale-d10 which is ten ales from ale-d1. The pulse travels the distance h in h/c seconds and knowing each dx ~ micron, the speed of the ale-planes is calculated by the computer as (10)(dx)/t. For constant speed the ale-d10 emits a pulse and arrives at ale-u20 after traveling the distance h.
The light pulse will always emit pulses at the same location wrt the platform containing the ale-planes; however, it appears as if the light pulses are being emitted to an ever increasing distance left. Just as the last pulse, either in the upper or lower plane reaches the extreme left of the planes, the computer software restarts the next set of pulses back at ale-u1 and the process starts over. For L = 300m the number of ales on one plane is 300m/10^-6m = 300*10^6 = 300,000 ales along both upper and lower ale planes.
With three orthogonal axes of ale planes all (x,y,z,t) of the ale-plane platform may be calculated. The original point where motion began may always be determined and a return route may be calculated in the absence of any markers locating the original point. The important thing here is that the trajectory line is always at absolute rest wrt to the ale from which it was emitted as verified by the independence of light motion postulate.
An example of a calculation follows. For h = 30m and dx = 1 micron (10^-6m), then during a measured t = 30m/3*10^8m/sec = 10^-7 sec, the platform moves a distance of 100 consecutive ale-d locations, or 100*10^-6m/10^-7 sec, for a measured speed of 1000m/sec, or 1 km/sec.