Time dilatation
Quote:
akaMechsmith
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He not only implied it he also claimed that orbital objects are following a straight (Newtonian Mechanics ;inertia) path in curved space. It would also have something to do with the "space" between an electron and its nucleus. This, in turn, would have something to do with "Time" as per a couple of experiments that I have previously alluded to on this thread.
I digress. If an electron is following a straight path through curved space and if space is curved by mass (of the nucleus) and an object is accelerated by gravity (or mass) then this could account for the differing speeds of time that has been shown to exist. This is because our view of time is based on the various orbital motions of planets or electrons as the case may be, whatever it is
Just for grins I have another question. Exactly why is the progression of the perihelion and presumeably the apehelion of Mercury considered "proof" of Einsteins view of space
I have a sneaking suspicion that this is simply a result of the varying speeds of time in differing gravitational fields. (But I damn sure don't know it). Do you
I'm not sure that the apehelion of Mercury can be considered absolute proof of Einstein view of space, but since his relativity formulae described the motion of Mercury more accurately than Newton's, people gave him the upperhand and bostered his theory. I'm not really versed in Einstein's relativity, but I feel that you are onto something in suspecting the different speeds of time being the reason.
On the topic of speeds of time, I've got something from my late years of highschool that may shed some more light onto the subject of time and its dilatation...
Time dilatation happens when an object is in motion... Since we cannot use time to describe time (a circular definition), we will use something else; in this case, we will use a ball that bounces between two plates, as a time keeper. You need to think of time keeping as the action of counting cycles. In this case, it will be regular cycles of a forever bouncing ball, between two plates. We measure time by measuring the distance travelled by the ball as it bounces from one plate to another. The longer the distance the longer the time...
Also, for simplicity, we will assume that our time keeper is a 3-second time keeper. It means the ball will take 3 seconds to bounce from one plate to the other plate.
Our time keeper:
=====
O <-- position 0-second
.
.
.
.
.
O <-- position 3-second
=====
When our time keeper is at rest, the plates are not moving, and on my 17 inch monitor, the distance travelled by the bouncing ball will be about 3cm. This 3cm will represent our 3-second period. When we measure 3cm, we actually measure time (3 seconds).
Now observe the diagonal motion of the ball as our plates move from .A to .B
A B
===== --> =====
O. . <-- position 0-second
. .
. .
. .
. .
. .
. O <-- position 3-second
===== =====
For someone who moves along with the plates, he/she will still measure only 3cm (3 seconds), but seen from a stationary observer, the path taken by the ball is now a diagonal path, and its distance travelled from A to B is now about 7cm (7 seconds). So, to the stationary observer, the time has slowed down for the moving observer -- yet to the moving observer, his time is still the same. There is no real paradoxes since time proceed at different speeds for different motions.