Keely and His Discoveries: Aerial NavigationMoore, Bloomfield H., Mrs.
Religion
Keely and His Discoveries: Aerial Navigation
Moore, Bloomfield H., Mrs.
Keely motor; Keely, John Ernest Worrell, 1827-1898
The vapour from the liberator, registered at 20,000 pounds per square
inch, has a range of atomic motion of 1333 1/3 the diameter of the
atmospheric molecule, with constant rotary vibratory action. At
10,000 pounds, 666 2/3; at 5000, 333 1/3; at 2500, 166 2/3; at 1250,
83 1/3; at 625, 41 2/3. The higher the range of atomic motion the
greater is its tenuity, and the range is according to the registered
pressure. This rule cannot be applied to any other vapour or gas
at present known to scientists. The very evolution on the negative
shows a vacuum of a much higher order than was ever produced before,
thus confounding, to perfect blindness, all theories that have been
brought to bear upon the situation, in its analysis. The highest
vacuum known is 17 999999-1000000 pounds, or not quite 30 inches; but
by this process etheric vacuums have been repeatedly produced of 50
to 57 inches; ranging down to 30 inches, or 15 pounds. All operations
of nature have for their sensitizing centres of introductory action,
triple vacuum evolutions. These evolutions are centred in what I call
atomic triple revolutions, highly radiaphonic in their character,
and thoroughly independent of all outside forces in their spheres of
action. In fact, no conceivable power, however great, can break up
their independent centres. So infinitely minute are they in their
position that, within a circle that would enclose the smallest
grain of sand, hundreds of billions of them perform, with infinite
mathematical precision, their continuous vibratory revolution of
inconceivable velocity.
These triple centres are the very foundation of the universe, and the
great Creator has, in His majestic designs, fixed them indissolubly in
their position. Mathematically considered, the respective and relative
motion of these atomic triplets, gravitating to and revolving around
each other, is about one and one-third of their circumference. The
problem of this action, when reduced to a mathematical analysis
(presupposing taking it as the quadrature of the circle) would baffle
the highest order of mathematical science known to bring it to a
numerical equation.
Public-domain text, read in full here on John Shaqi.
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