Dan Davidson - Practical Guide to Free-Energy Devices
Dan Davidson - Practical Guide to Free-Energy Devices
Dan Davidson - Practical Guide to Free-Energy Devices
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proof of what Keely stated in 1896 that inertia was a result of the<br />
resistance of mass <strong>to</strong> the local aetheric field. Hence, it is easy <strong>to</strong> see<br />
that movement/rotation would cause the aetheric flows of the mass <strong>to</strong><br />
reorient with respect <strong>to</strong> the direction of movement.<br />
Sonic stimulation performs the same thing by getting all the a<strong>to</strong>ms of the<br />
mass <strong>to</strong> resonate <strong>to</strong>gether, which synchronizes aetheric flows in<strong>to</strong> the<br />
nucleus. Several interesting levitation effects have been observed<br />
where sonic stimulation assisted in the levitation.<br />
1.3 Engineering the Aether<br />
Some of the most interesting orthodox physics research relates <strong>to</strong> early<br />
work by Wheeler and Bohm. They postulated the idea that<br />
electromagnetic (EM) radiation is the result of interacting enfolded<br />
energy stresses in the ZPE stratum (i.e., aether). Tom Bearden has<br />
expounded extensively on this <strong>to</strong>pic 8,9,10 and applied the word "scalar" <strong>to</strong><br />
these enfolded energy stresses in aether. Mathematically, a scalar has<br />
magnitude but no direction. Applied <strong>to</strong> aether engineering, a stress<br />
wave in aether would be instantaneously propagated in<strong>to</strong> all time and<br />
space. It would also be a scalar when compared <strong>to</strong> EM radiation which<br />
has both magnitude and direction. The relationship of an aetheric stress<br />
wave <strong>to</strong> an EM wave is the premise that when two EM waves which are<br />
180 degrees out of phase are combined, the energy of the two waves do<br />
not collapse <strong>to</strong> zero as <strong>to</strong>day's accepted mathematics of EM<br />
phenomenon would argue; but instead, create an aetheric stress wave<br />
which contains the combined energy of the two EM waves. Stated<br />
mathematically, E+(-E) = S, where S 0 where the symbol "" is read<br />
"is not equal".<br />
This mathematics of converting EM <strong>to</strong> an aetheric wave is akin <strong>to</strong><br />
examining the forces when a block of steel is compressed in a powerful<br />
vice. The net external force on the steel is zero; however, internally the<br />
steel's a<strong>to</strong>mic crystalline lattice structure experiences stress.<br />
The most interesting aspect of this energy combining is the fact that the<br />
converse is also true. That is, when two aetheric stress waves (S and -<br />
S) which are 180 degrees out of phase are combined, the energy of the<br />
two waves combine <strong>to</strong> create an EM wave (E'). Stated mathematically,<br />
S+(-S) = E' where E'0.<br />
A pic<strong>to</strong>rial of these two symmetrically reversible processes is shown in<br />
figure 1.3-1.