The Evans Equations of Unified Field Theory - Alpha Institute for ...

Einstein showed that four dimensions are necessary and sufficient to
describe gravitation. Evans will show that those same four dimensions are all
that are necessary to describe electromagnetism and particles in unified field
theory.
Einstein proposed R = -kT where k = 8πG/c 2 . R is the curvature of
spacetime – gravitation. R is mathematics and kT is physics. This is the basic
postulate of general relativity. This is the starting point Evans uses to derive
general relativity and quantum mechanics from a common origin.
R = -kT says that the compression of spacetime (curvature) increases with
mass (the energy density). We will go into it in more detail as we go along.
Chapter 6 will introduce the Evans equations starting with R = -kT.
In Figure 2-2 there are three volumes depicted, a, b, and c. We have
suppressed two dimensions – removed them or lumped them into one of the
others. While we have not drawn to scale, we can assume that each of the three
volumes is the same as viewed by an observer within the frame. If we were to
take c and move it to where a is, it would appear to be smaller as viewed from
our distant, “at infinity,” reference frame.
In Figure 2-2, the regions are compressed in all four dimensions.
From within the spacetime, the observer sees no difference in his
dimensions or measurements. This is the same in special relativity for the
accelerated observer – he sees his body and the objects accelerated with him as
staying exactly as they always have. His spacetime is compressed or contracted
but so are all his measuring rods and instruments.
When we say spacetime compresses we mean that both space and time
compress. The math equations involve formal definitions of curvature. We can
describe this mechanically as compression, contraction, shrinking, or being
scrunched. There is no difference. Near a large mass, time runs slower than at
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