R
RichD
The usual analogy to describe the geometry of spacetime
is an expanding balloon. The surface is 2-D, closed, warped
in a 3rd dimension, inaccessible to the balloonists. However,
the ballon has a center - in the 3rd dimension.
Now, extend this picture to our expanding 3-D universe;
can we compute the 'radius', the distance to the center,
in the 4th space dimension? Analogous to the balloon
model, it should be the same for all observers.
And that would educe a circumference, would it not?
is an expanding balloon. The surface is 2-D, closed, warped
in a 3rd dimension, inaccessible to the balloonists. However,
the ballon has a center - in the 3rd dimension.
Now, extend this picture to our expanding 3-D universe;
can we compute the 'radius', the distance to the center,
in the 4th space dimension? Analogous to the balloon
model, it should be the same for all observers.
And that would educe a circumference, would it not?