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224.07
Sphere: The Greeks defined the sphere as a surface
outwardly equidistant in
all directions from a point. As defined, the Greeks’
sphere's surface was an absolute
continuum, subdividing all the Universe outside it from
all the Universe inside it;
wherefore, the Universe outside could be dispensed with
and the interior eternally
conserved. We find local spherical systems of Universe
are definite rather than infinite as
presupposed by the calculus's erroneous assumption of
360-degreeness of surface plane
azimuth around every point on a sphere. All spheres
consist of a high-frequency
constellation of event points, all of which are approximately
equidistant from one central
event point. All the points in the surface of a sphere
may be interconnected. Most
economically interconnected, they will subdivide the
surface of the sphere into an
omnitriangulated spherical web matrix. As the frequency
of triangular subdivisions of a
spherical constellation of omnitriangulated points approaches
subvisibility, the difference
between the sums of the angles around all the vertex
points and the numbers of vertexes,
multiplied by 360 degrees, remains constantly
720 degrees,
which is the sum of the angles
of two times unity (of 360 degrees), which equals one
tetrahedron. Q.E.D.
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