Ok guys, time to close this thread!
Case 1.
"The procedures for synchronizing clocks all over the globe must take the rotation of the Earth into account. The signals used for the synchronizing procedure can be in the form of electric pulses conducted in electric wires, they can be light pulses conducted in fiber optic cables, or they can be radio signals.
If a number of stations situated on the equator relay pulses to one another, will the time-keeping still match after the relay has circumnavigated the globe? One condition for handling the relay correctly is that the time it takes the signal to travel from one station to the next is taken into account each time. On a non-rotating planet that ensures fidelity: two time-disseminating relays, going full circle in opposite directions around the globe, will arrive at the originating station simultaneously. However, on a rotating planet, it must also be taken into account that the receiver moves during the transit time of the signal, shortening or lengthening the transit time compared to what it would be in the situation of a non-rotating planet.
It is recognized that the synchronization of clocks and ring interferometry are related in a fundamental way. Therefore the necessity to take the rotation of the Earth into account in synchronization procedures is also called the Sagnac effect."
Courtsy:
http://en.wikipedia.org/wiki/Sagnac_effect
Obviously you cannot tell whether it was the 'number of stations' rotating about stationary Earth or it is the Earth rotating about its axis.
You cannot tell if an object is rotating or the observer, that is relativity for you.
Case 2.
If I want to put the 'gravity gradient torque' term in simple english; can I say, strong local gravity causes gradual decrease in angular momentum of smaller bodies?
Case 3.
DaleSpam said:
This is simply a matter of probability. Consider a gas cloud composed of a specific number of particles (trillions and trillions and trillions). Now, suppose that those perticles are moving around randomly. What is the probability that it has no measurable angular momentum? It is vanishingly small. Indeed, if we did discover a star with no angular momentum we would be surprised. The answer to your question is simple statistics.
How do I test this explanation, and what is the basis of this explanation?
Let me try whatever I can; this explanation does look good when I look at planet Venus' rotation or may be murcury, earth, mars, etc. but does not look very convincing when I look at say Saturn.
Again there are certain high density stars that rotate at extremely speeds; explanation is when they were in gaseous state they rotated slow, as they became more and more dense their angular speed shot up. Let's do some reality check, you rotate a body fast, what happens, it starts to bulge.
The process has a reverse order.
And how does this explain the rotation of Galaxies?
Further more what is a testable evidence that all bodies, before they were formed, were in gaseous state?
Sorry to say but a testable explanation does not exist.
However I must thank you all for your time and interest. I thoroughly enjoyed talking to you guys and it was a pleasure.
Have a very nice day!
Shahin