Time now is measured by the standard of
the energy oscillation of certain elements. We do that because these
changes in the push and pull (we can measure through the space
between the element and the measuring instrumentality) take place in
amazingly small, but still exactly consistent, gaps. A fact I mention
as it helps to put emphasis on how important “wave length” is to
the idea of time. One need only to remember that old light is
distinguished from newer by it's red shift, with old having an
equivalence to distance.
This sort of thing gets me to
wondering, of course, and the minute that happens you can count on an
ever increasing probability of another stupid question popping up.
For instance, if the above paragraph has validity than it should also
be valid to state that time is the space in duration. If that is the
case how can it be the same now, in any absolute sense, as it was
when the universe was only, say, half as expanded as it is now?
By the same token, if the rate of
expansion changes, and it has been increasing its rate of increase
lately, what effect does that have on time at one point in the
history of expansion as opposed to another point a good distance down
the road of that history.
I understand that the equations
surrounding the description of expansion involve the interplay of
ratios between known variables. In these the variance of density and
energy distribution are taken into account. Time, however, if I
understand it correctly (see the introduction in this
paper), is the idealized constant assumed from the relative
perspective of a free falling observer (an immaculate observer, as it
were, conceived without any initial thrusting; much like an
immaculate bit of singularly infinite mass). The thing is, even
though, as a dollar might have seemed to be the same thing in 1932,
as it was in, say, 2000, time now might not equate to the same
distance, or quite the same way, as it did halfway past the big bang.
This also gets me to wondering whether,
if we were to imagine sentients doing the same kinds of Astronomical
observations, and particle experiments we've been doing for the last
100 years; sentients who existed during that halfway point between
our time and the big bang, would their results be the same? Or would
they at least indicate the same ratios operating between the same
groups of constants our scientists work with now?
We already know that time is relative
to the relative velocity between two observers. What about the
relative characteristics of space time itself between two observers
resolving probability within quite different states of expansion?
I know. There's a lot I don't
understand at work here. Aspects that the more informed will no doubt
be able to marshal as they enlighten me. Stupid question though it
may be, hopefully all involved will find the exercise useful;
especially as it might prompt the knowledgeable to better explain
things to the rest of us.
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