Excerpts

Here are a few excerpts chosen more or less at random. The book contains 405 equations and 72 figures.

Figure 1

Coordinate System

with Origin at the

Big Bang

The spatial coordinate origin and the axes can be oriented in any direction from the observer. There is no reason to choose one orientation over another.

Using this coordinate system, x and
y represent distances within the spherical surface to a point in question, and
the T axis is always at right angles to the surface of the sphere representing
the present *galactic* *time*^{1} at every point. The passage
of time involves moving along the T axis, whereas relative motion of any point
or body away from the observer at the origin represents the motion through three
dimensional space, as this space, in turn, expands through the time-like T
dimension.

FIGURE 8 THE LOCAL PRESENT

FOR A MOVING OBJECT

*
Page 55 *

FIGURE 8 THE LOCAL PRESENT FOR A MOVING OBJECT

The measurement problem here is that, from the point of view of an observer at point B, he is moving with the velocity c in the T direction, and is stationary with respect to his coordinate system, just as the observer at point A is. So, while he sees himself progressing in the T direction, it is his own T direction, not that of the observer at point A. Thus, he ...

**Page 48**

In Figure 6, the horizontal line in the center of the picture represents the surface of the two dimensional sphere which serves as an analog for our three dimensional Universe. The vertical axis represents the T direction, in which the universe is moving upward at velocity c.

All the matter in the Universe shares this same velocity
component.

FIGURE 6 THE PAST AND FUTURE IN AN EXPANDING UNIVERSE

**Page 151
**

FIGURE 29 ENERGY TRANSFER IN THE LOCAL TIME UNIVERSE

The same thing would be true if the velocity were exactly one
half v_{0}. In this case, the electron would make one half orbit in
the same time interval, but it would appear regularly at the
halfway point, t_{4}, and the original point, t_{0} = t_{8}.

The same reasoning holds for velocities that are integer
fractions of v_{0}. One third the synchronous velocity would
produce a return to the original position in three time
intervals, but again, this would occur less frequently than for
the full synchronous velocity or one half the synchronous
velocity.