1123 lines
56 KiB
Plaintext
1123 lines
56 KiB
Plaintext
|
|
|
|
|
|
|
|
(word processor parameters LM=8, RM=75, TM=2, BM=2)
|
|
Taken from KeelyNet BBS (214) 324-3501
|
|
Sponsored by Vangard Sciences
|
|
PO BOX 1031
|
|
Mesquite, TX 75150
|
|
|
|
There are ABSOLUTELY NO RESTRICTIONS
|
|
on duplicating, publishing or distributing the
|
|
files on KeelyNet except where noted!
|
|
|
|
March 12, 1993
|
|
|
|
FREENRG2.ASC
|
|
--------------------------------------------------------------------
|
|
This file shared with KeelyNet courtesy of Tom Bearden.
|
|
--------------------------------------------------------------------
|
|
We at Vangard Sciences/KeelyNet consider this to be one of the most
|
|
important documents we have yet seen from Mr. Bearden.
|
|
|
|
We urge you to make disk copies as well as hard copies and
|
|
distribute to all those interested in or researching Free Energy.
|
|
--------------------------------------------------------------------
|
|
For systems that cannot read .ZIPs
|
|
|
|
FREENRG1.ASC - Part one
|
|
FREENRG2.ASC - Part two
|
|
--------------------------------------------------------------------
|
|
For systems capable of .ZIPs
|
|
|
|
FREENRG.ZIP which contains - FREENRG1.ASC
|
|
FREENRG2.ASC
|
|
|
|
FREENRG3.ZIP which contains - FREENRG1.ASC
|
|
FREENRG2.ASC
|
|
FREENRGA.GIF - figure 1
|
|
FREENRGB.GIF - figure 2
|
|
FREENRGC.GIF - circuit concept
|
|
FREENRGD.GIF - equation clipart
|
|
(NRGD when available)
|
|
|
|
Also, due to the ASCII nature, the following conventions apply :
|
|
|
|
1) Bibliographic references are enclosed in parentheses ()
|
|
2) Formula/math is in brackets []
|
|
2) In some of the mathematical terms, I have had to make an
|
|
ASCII "equivalent" to what is in the actual paper, however,
|
|
it should not detract from the overall grasp of the paper,
|
|
and the file FREENRGD.GIF will show the actual terms used
|
|
when it is complete.
|
|
--------------------------------------------------------------------
|
|
What Is Energy In An Electric Circuit?
|
|
|
|
Energy in an Electric Circuit: Here's the principle loud and clear.
|
|
|
|
Energy in an electric circuit involves only the potentialization and
|
|
depotentialization of the electron carriers in that circuit.(21) It
|
|
involves only the potential gradient (the joules per coulomb)
|
|
collected by the circuit to potentialize its electrons, and the
|
|
|
|
Page 1
|
|
|
|
|
|
|
|
|
|
|
|
number of coulombs of electrons that are potentialized during the
|
|
collection phase.
|
|
|
|
Electric circuits simply utilize electrons as carriers of "potential
|
|
gradients," from the source to the load, where these gradients and
|
|
the activated electrons constitute excess trapped EM energy. In the
|
|
"shocking/scattering" occurring in the load, the jerking
|
|
(acceleration) of the electrons causes these activated (trapped-
|
|
energy-carrying) electrons to shuck off their potential gradients by
|
|
emitting them as scattered photons (heat).
|
|
|
|
If one is thoughtless enough to allow the primary potential source
|
|
to remain in the circuit during the "work" phase, then one is using
|
|
the potentialized electrons to also go back into the primary source
|
|
and scatter energy from its internal resistance (in ternal load),
|
|
thereby disorganizing the organization that was producing the source
|
|
potential and energy in the first place.
|
|
|
|
If one does that, then all the while one is getting some work
|
|
(scattering of energy) in the load, one is also steadily getting
|
|
some work done inside the primary source to steadily destroy it!
|
|
Literally one is killing the goose that lays the golden eggs.
|
|
|
|
Continued Operations: But back to our circuit. After we complete
|
|
one full collection/discharge cycle, we wish to continue producing
|
|
work in the external load. So we simply switch the collector back
|
|
away from the load and onto the primary source, collect some more
|
|
current-free potential, and again independently switch the collector
|
|
with its repotentialized free electrons back across the load.
|
|
|
|
We can repeat this two-cycle process to potentialize the external
|
|
load and power it as long as we wish, from a battery or other source
|
|
of potential, and never take any power at all from the primary
|
|
battery. We do not need to drain the battery or source at all, in
|
|
order to power a load, unless we attempt to power it directly.
|
|
Powering the external load is always free!
|
|
|
|
Nature has been most kind, and we have been most ignorant. You can
|
|
have all the trapped electrical energy you wish, from any source of
|
|
potential, for free. You can power all the external loads you wish,
|
|
for free, by using a collector as a secondary source, and simply
|
|
shuttling potential between the primary source and the collector.
|
|
(22) But you cannot have power for free from (in) the potential
|
|
source. If you allow current flow in your collection cycle, you are
|
|
depleting the separated charges inside the battery that are
|
|
furnishing the source potential.
|
|
|
|
The Coal-Fired Locomotive
|
|
|
|
Rigorous Analogy of a Coal-Fired Locomotive. Now here's an exact
|
|
analogy, to assist in understanding. Imagine a coal-fired train,
|
|
and a fireman shoveling coal. He has an external load/scatterer of
|
|
energy (the fire in the firebox under the boiler).
|
|
|
|
He has a primary source of potential/energy (the coal car). No
|
|
fireman in his right mind would ignite the coal in the chute of the
|
|
coal bin, to try and get some heat energy into the firebox! [That
|
|
is, he would not attempt to extract power from the source. Yet
|
|
that's exactly what all we engineers are trained to do at present.]
|
|
|
|
Page 2
|
|
|
|
|
|
|
|
|
|
|
|
Instead, the fireman takes out (collects) a finite amount (a
|
|
shovelful) of coal (trapped energy). Coal per se (the potential
|
|
gradient) has a certain energy density per unit volume (trapped
|
|
joules per unit volume of coal) and the shovel (collector) has a
|
|
certain volume. Accordingly, the shovelful of coal contains a
|
|
certain amount of trapped joules of energy.
|
|
|
|
In the fireman's shovel (the collector), the energy remains in total
|
|
ly trapped form, as coal not afire and without its trapped energy
|
|
being dissipated as work. [He doesn't act like a fool and ignite
|
|
the coal in the shovel either!] He then throws that shovel of coal
|
|
(collected trapped energy) onto the fire (scatterer), completely
|
|
separately from the coal bin/source. He continues to repeat his
|
|
shoveling cycle, and each shovelful of coal added to the fire
|
|
dissipates additional energy, powering the load.
|
|
|
|
The Free Energy Principle
|
|
|
|
All potential gradient (trapped excess energy density) is free for
|
|
the taking.(23) The potential is due to the violent VPF exchange
|
|
between the vacuum and the separated bipolar charges furnishing the
|
|
source potential gradient. The energy of the entire universe is
|
|
flowing through that source potential. You can have as much of this
|
|
internal VPF flux energy (potential) as you wish, as often as you
|
|
wish, so long as you don't demand current (which is power, or the
|
|
rate at which the energy is being freed and dissipated.). It's
|
|
really simple. You can have all the trapped energy you wish, from
|
|
any source. You cannot connect to the source and start to dissipate
|
|
the energy as power, however, without starting to close the "gate"
|
|
from which your free trapped energy is coming.
|
|
|
|
In other words, here's the iron rule: If you draw current, you kill
|
|
the bipolarity gate furnishing the potential gradient (source of
|
|
energy density). In that case, you kill the source. If you do not
|
|
draw current, you do not kill the bipolarity gate and you do not
|
|
shut down the source. In that case, you can continue to "use" it
|
|
and extract trapped EM energy from it forever.
|
|
|
|
Definitions Again
|
|
|
|
Definitions: I'll put down some simple equations, that may help to
|
|
explain it more exactly. First we repeat some definitions.
|
|
|
|
Energy is any ordering imposed upon the virtual particle flux of
|
|
vacuum. EM energy is any ordering imposed upon the virtual photon
|
|
flux of vacuum. Static energy is an ordering (a template) which is
|
|
stationary with respect to the external observer.
|
|
|
|
Dynamic energy is an ordering (a template) which is stationary with
|
|
respect to the external observer.
|
|
|
|
Potential: Any ordering imposed upon the virtual particle flux of
|
|
vacuum. Scalar potential is an ordering (template) that is not
|
|
moving with respect to the external observer. Vector potential is
|
|
an ordering (template) that is moving with respect to the external
|
|
observer.
|
|
|
|
The scalar EM potential is any static (with respect to the external
|
|
observer) ordering imposed upon the virtual photon flux of vacuum.
|
|
Etc.
|
|
Page 3
|
|
|
|
|
|
|
|
|
|
|
|
Note again that energy and potential have exactly the same
|
|
definition. Potential is in fact trapped energy. Scalar EM
|
|
potential is static EM energy (to the external observer) or trapped
|
|
(collected) EM energy. In other words, if one takes off a
|
|
differential of potential onto a fixed number of coulombs, one takes
|
|
off a certain magnitude of trapped EM energy. In other words, one
|
|
takes out a shovelful of coal from the coal car.
|
|
|
|
Importance of Separation of Charges
|
|
|
|
We Must Not Dispel the Separation of Charges In Our Source: The
|
|
difference in our coal-fired train analogy and our electrical
|
|
circuit is that, in the coal train, the coal in the coal car is not
|
|
automatically and continually replenished. Also, the coal in the
|
|
coal car has already been collected by the mass of the coal car, so
|
|
it is not infinite.
|
|
|
|
In the electrical circuit, the potential gradient in the primary
|
|
source is continually replenished, automatically, and it is infinite
|
|
(though it has a finite energy density). The reason is simple. EM
|
|
potential (in the normal sense) is actually a virtual photon flux
|
|
exchange between the vacuum (the entire vacuum, all over the
|
|
universe) and a charged particle or collection of charged
|
|
particles.(24)
|
|
|
|
Thus the potential (gradient) is a powerful energy flux, pumped by
|
|
the vacuum and the entire universe, that continues automatically, so
|
|
long as we do not allow the collected charges in our bipolarity
|
|
source to be dissipated.
|
|
|
|
In terms of a battery, we achieved separation of charges inside the
|
|
battery by chemical action, and we paid for that initially. Once
|
|
separated, the charges essentially stay separated (because of the
|
|
chemistry) unless we foolishly do something to dissipate them, such
|
|
as upsetting the chemistry, so they are no longer separated positive
|
|
from negative.
|
|
|
|
So if we don't do anything to these separated charges, they continue
|
|
to be driven by their fierce exchange of virtual photon flux with
|
|
the vacuum/universe. If we then simply extract some of that flux
|
|
exchange, without moving the charges, we are directly "gating"
|
|
trapped EM energy from the vacuum/charged particle VPF exchange.(25)
|
|
|
|
The Potential Is Infinite And So Is Its Energy Content
|
|
|
|
You Can't Dip The Ocean Dry With a Spoon: Let's say that another
|
|
way. The charged particles in our potential source are in a
|
|
constant, seething, equilibrium exchange of trapped EM energy with
|
|
the entire universe. That energy exchange is so enormous that, if
|
|
we gate some of it out to collect on some other "temporarily frozen"
|
|
charges and potentialize/activate them, the vacuum flux doesn't even
|
|
miss it. It's like dipping a spoonful of water out of the restless
|
|
ocean. The hole is instantly filled, and the water replenished. We
|
|
can dip with that spoon as much as we wish, and the ocean will never
|
|
run dry, but will simply continue to furnish us water, spoonful by
|
|
spoonful.
|
|
|
|
The same is true in our electric circuits. We can have all the
|
|
potential (trapped EM energy density) we wish, for free, from a
|
|
|
|
Page 4
|
|
|
|
|
|
|
|
|
|
|
|
single source, so long as we do not allow work to be done inside the
|
|
source to close off our "gate" and kill our primary source.
|
|
|
|
The Twisted Concept of Voltage
|
|
|
|
Before We Develop Some Pseudo-Equations: In the equations we wish
|
|
to develop, we have one problem, due to the lack of insight of
|
|
conventional electrical physicists. That is, they have insisted
|
|
upon "measuring" and expressing both the infinite potential
|
|
(nondissipated) and a certain quantity of potential (dissipated) in
|
|
volts.
|
|
|
|
So they say "a potential of so many volts." That's nonsense, and
|
|
totally erroneous. Rigorously, a voltage is a drop or a dissipation
|
|
of so much (a finite amount of) collect ed excess potential/energy.
|
|
You "measure" the voltage in a voltmeter by impressing a potential
|
|
gradient upon the electron gas in the circuitry, wherein you collect
|
|
or get in your voltmeter so much [(joules/coulomb) x coulombs].
|
|
|
|
A tiny current (coulombs/second) from this internal collection then
|
|
flows for a finite time through the resistance of the voltmeter. So
|
|
you dissipate (joules/coulomb) x (coulombs/second) x (seconds),
|
|
which gives a certain amount of energy dissipated as work in moving
|
|
the needle of the voltmeter.
|
|
|
|
The voltmeter is calibrated so that it effectively indicates the
|
|
collected energy per coulomb that was dissipated, and it calls that
|
|
entity voltage. It involves a finite amount of energy that has
|
|
already been dissipated as work, and it's a measure of the local
|
|
energy density of the potential in terms of joules/coulomb. It is
|
|
not a measure of the potential proper.
|
|
|
|
It's after the fact; the extracted (collected) potential gradient it
|
|
actually refers to existed in the past, before the work (dissipation
|
|
of the collected trapped energy) was done. To refer to the
|
|
potential before its dissipation as "voltage" is precisely the same
|
|
as confusing the future with the past. A "potential (difference) of
|
|
so many volts" is actually a statement that "a potential difference
|
|
of so much energy per coulomb" could be dissipated in a load, if it
|
|
were connected to the load so that a finite amount of energy was
|
|
collected, and this finite load-collection was allowed to dissipate
|
|
as power (volts/coulomb x coulomb/sec) for a finite time, yielding
|
|
work. It's even worse, but it would take a textbook to straighten
|
|
out this one error in EM theory.
|
|
|
|
So we'll leave it at that, and we'll adapt the notion of potential
|
|
the way it is corrupted in electrical circuit theory. There it's
|
|
used not really as energy, but rather as excess energy per coulomb
|
|
of potentialized charge. I apologize for that difficulty, which is
|
|
not of my own making, but I must use the conventional notion if we
|
|
are to greatly clarify the pseudo equations.
|
|
|
|
The Equations of Free Energy
|
|
|
|
The Pseudo-Equations: Let us use the following subscripts and
|
|
letter convention, and develop the nomenclature needed:
|
|
|
|
T = trapped d = dissipated or dissipating
|
|
|
|
|
|
Page 5
|
|
|
|
|
|
|
|
|
|
|
|
m = translated (moving) K = energy
|
|
|
|
V = volts = potential drop (potential dissipated) = previously
|
|
collected potential radiated away as heat in a load, doing work
|
|
on the load in the process. Unfortunately we shall also have to
|
|
speak of a potential gradient that is not being dissipated, so
|
|
we shall have to speak of "trapped volts" which is erroneous,
|
|
but complies with the common usage.
|
|
|
|
0 = electrostatic scalar potential. Coul = coulombs
|
|
|
|
i = amperes = Dissipating potentialized coulombs per second
|
|
flowing, so amps are something translating, always. Amps are
|
|
excited coulombs, per second, that are dissipating their
|
|
excitation. With superconductivity excluded, you only have
|
|
amps when you have a potential drop across a load. So we will
|
|
speak of amps as "dissipating," meaning that potentialized
|
|
electrons are traveling through a load, dissipating their
|
|
activation (gradients) in the load by radiating scattered
|
|
photons (heat).
|
|
|
|
n = number of electrons in a coulomb = 6.3 x 1018electrons/coulomb
|
|
|
|
Here are the pseudo equations (superconductivity is excluded):
|
|
|
|
ampm = could/sec = n electronsm/sec = n electronsd/sec [1]
|
|
|
|
delta0 = VT (as conventionally referred to. It would be [2]
|
|
volts if all of it were dissipated, but it is not yet
|
|
dissipated, so it is sort of "trapped volts". Erroneous, but
|
|
the common use. So we will speak (somewhat distastefully) of
|
|
"trapped volts" and "dissipated volts."
|
|
|
|
Vd x ampd x sec = watts x sec = power x time = work = Kd [3]
|
|
|
|
Vd x could/sec x sec = (work) = Kd [4]
|
|
|
|
In the switching, we switch KT to Kd so
|
|
|
|
KT -> Kd [5]
|
|
|
|
But VT x coulT = KT [6]
|
|
|
|
Or VT = [KT]/[coulT] = trapped energy/trapped coulomb [7]
|
|
|
|
KT = [VT] x [coulT] = amount of trapped energy, each cycle [8]
|
|
|
|
So that's what we were getting at. The amount of trapped energy you
|
|
can transfer (in other words, how much coal you get in one
|
|
shovelful) depends upon the number of trapped electrons you have in
|
|
the trapped free electron gas in the collector, and the potential
|
|
gradient you apply to those trapped coulombs to potentialize them.
|
|
|
|
Relaxation Time and Semiconductors
|
|
|
|
Relaxation Time: The time it takes for the free electrons in a
|
|
conductor (or material) to reach the skin of the wire after
|
|
potential is applied, is of course called the relaxation time.
|
|
|
|
|
|
Page 6
|
|
|
|
|
|
|
|
|
|
|
|
During that time, the free electrons in the gas are "trapped"
|
|
insofar as producing current (dissipation of the potential) is
|
|
concerned. However, immediately after the relaxation time ends,
|
|
current begins and dissipation of the trapped energy begins.
|
|
|
|
In copper, the relaxation time is incredibly rapid. It's about 1.5
|
|
x 10-19 sec. However, in quartz it is about 10 days! So as you can
|
|
see, we need to get somewhere in between these two values, and so we
|
|
will have to "mix" or "dope" materials.
|
|
|
|
We must get a sufficiently long relaxation time so that we can
|
|
switch and collect comfortably in cycle one, then switch into cycle
|
|
two for dispersion of the freely collected energy in the collector.
|
|
|
|
However, the relaxation time we get must also be short enough to
|
|
allow quick discharge in the load, as soon as we switch the primary
|
|
source away from the collector. Actually we need a degenerate
|
|
semiconductor material instead of plain copper.
|
|
|
|
Degenerate Semiconductor Material: A semiconductor material is
|
|
intermediate between a good conductor and an insulator. It's a
|
|
nonlinear material, and doped. A degenerate semiconductor material
|
|
is one which has all its conduction bands filled with electrons, and
|
|
so it thinks it is a conductor. That is, a degenerate semiconductor
|
|
is essentially a doped conductor, so to speak.
|
|
|
|
As you can see, we can increase the relaxation time in our
|
|
"conductors" connected to the source by making them of degenerate
|
|
semiconductor material. What we're talking about is "doping" the
|
|
copper in the wire, and in the collector, so that we can have plenty
|
|
of time to collect, and switch, and discharge, and switch, and
|
|
collect, etc.
|
|
|
|
Now in a doped conductor (degenerate semiconductor), we can tailor
|
|
the relaxation time by tailoring the doping. We must dope the
|
|
copper before we make the wire. Why would we wish to do that? We
|
|
want to overcome the single problem that so far has defeated almost
|
|
all the "overunity" researchers and inventors.
|
|
|
|
WHEN YOU CONNECT TO A SOURCE, YOU CAN ONLY EXTRACT CURRENT-FREE
|
|
POTENTIAL __ FREE "TRAPPED EM ENERGY" __ DURING THE ELECTRON
|
|
RELAXATION TIME in the connecting conductors and succeeding circuit
|
|
components. AFTER THAT, YOU'RE STEADILY EXTRACTING POWER, AND THE
|
|
ENERGY EXTRACTED FROM THE SOURCE IS BEING PARTIALLY DISSIPATED IN
|
|
THE RESISTANCE/LOADING OF THE CIRCUIT, AND PARTIALLY DISSIPATED IN
|
|
THE INTERNAL RESISTANCE OF THE SOURCE. IN THE LATTER DISSIPATION,
|
|
YOU'RE ALSO DISSIPATING YOUR SOURCE BY DOING WORK ON IT INTERNALLY
|
|
TO KILL IT.
|
|
|
|
Good Copper Wire: Bane of Overunity Inventors: Many destitute
|
|
inventors, tinkering and fiddling with overunity devices, finally
|
|
get something (a circuit or device) that does yield more work out
|
|
than they had to input.
|
|
|
|
At that point they usually conclude that it's simply the specific
|
|
circuit configuration and its conventional functioning that produces
|
|
the overunity work. However, usually as soon as this configuration
|
|
is more carefully built with very good materials, boom! It isn't
|
|
overunity anymore.
|
|
|
|
Page 7
|
|
|
|
|
|
|
|
|
|
|
|
The inventors and their assistants then desperately bang and clang
|
|
away, getting more frustrated as the years pass. The investors get
|
|
mad, sue for fraud, or get in all sorts of squabbles. The
|
|
scientists who tested it and found it wanting, pooh-pooh the whole
|
|
thing as a scam and a fraud, or just a seriously mistaken inventor.
|
|
Scratch one more "overunity" device.
|
|
|
|
Most of these inventors got their successful effect (and possibly
|
|
erratically) when they were struggling with inferior, usually old,
|
|
usually corroded materials. Actually, the more inferior, the
|
|
better. The more contaminated/doped, the better!
|
|
|
|
The moment you wire up your circuit with good copper wire connected
|
|
between the battery or primary source and any kind of load including
|
|
the distributed circuitry loading itself, you can forget about
|
|
overunity. You will lose it in the copper, after the first 1.5 x
|
|
10-19 second!
|
|
|
|
Think of a really good conductor such as copper as an essentially
|
|
linear material. Linear means energy conservative. Overunity can
|
|
only be done with a highly nonlinear effect. So your "conductors"
|
|
have to be made of nonlinear materials. In fact, they have to be
|
|
made of degenerate semiconductor material.
|
|
|
|
For the type of circuitry we are talking about, the copper has to be
|
|
doped and then made into "doped copper" wiring. You also have to
|
|
utilize the primary battery only to potentialize a collector
|
|
(secondary battery/source), and then use this secondary battery
|
|
source to conventionally power the load while also killing itself.
|
|
|
|
The Wiring And the Collector Must Be of Degenerate Semiconductor
|
|
(DSC) Material.(26) A good materials scientist/engineer, together
|
|
with a decent electrodynamicist, can readily design and tailor some
|
|
doped copper wiring so that the material in the wiring is a
|
|
degenerate semiconductor material, with a target (desired)
|
|
relaxation time. That's what you should use to make the wiring to
|
|
connect up your source to the collector with, and that type of
|
|
material is also what you use in your collector.
|
|
|
|
You can use either a coil or a capacitor as the collector, but its
|
|
"conductive" material has to be degenerate semiconductor material __
|
|
in short, it must be doped to have the proper relaxation time. From
|
|
the collector to the load, however, obviously you want to use a good
|
|
conductor material. Ordinary copper will do nicely there.
|
|
|
|
Once you do that, you're in business. When making the DSC material,
|
|
simply tailor the relaxation time to something which is easily
|
|
switched. For example, take one millisec. With a relaxation time
|
|
of that long, switching is easy. In fact, one could even use good
|
|
mechanical switching. Or easily use inexpensive ordinary solid
|
|
state switching, without having to go all the way to nanosecond
|
|
switching.
|
|
|
|
Then in the collector you calculate the number of "trapped coulombs"
|
|
you have. Take the "trapped voltage" (current-free potential's
|
|
energy density per coulomb) you extract from the source during the
|
|
electron relaxation time after the collector is connected. Multiply
|
|
the number of trapped coulombs in the collector by the trapped
|
|
voltage during collection, and you have the amount of energy in
|
|
|
|
Page 8
|
|
|
|
|
|
|
|
|
|
|
|
joules that you extract FOR FREE, without paying for it, from the
|
|
source during every collection cycle.
|
|
|
|
Sources, Collectors, and Power
|
|
|
|
Tapping Vacuum Energy. You're getting the excess electrical energy
|
|
directly from the vacuum, as we briefly pointed out above. The
|
|
vacuum will freely replenish all the "trapped voltage" you extract
|
|
from the primary source during the electron relaxation time. It
|
|
won't replenish a single bit of "dissipated voltage" (power) you
|
|
extract from the source.
|
|
|
|
Note that the same considerations apply in the collector. It's got
|
|
to have a somewhat longer electron relaxation time. Its electrons
|
|
stay "unrelaxed" during the collection cycle, and allow for some
|
|
additional switching time to connect to the load.
|
|
|
|
The "trapped voltage" across the collector multiplied by the number
|
|
of trapped coulombs in it, gives the number of joules of FREE EM
|
|
ENERGY you extract and get into and onto the collector (the shovel).
|
|
In other words, that's your "shovelful of coal."
|
|
|
|
You then throw the "shovelful" onto the fire/load __ you simply
|
|
disconnect the collector from the primary source and connect it
|
|
across the external load. The collector (secondary battery) now
|
|
powers the load and its own internal resistance, "killing" itself
|
|
while furnishing the energy for powering the external load as well.
|
|
|
|
The Source Can Be Almost Anything: You can use as a source a simple
|
|
elevated wire, to "tap" potential from the 200-300 volts/meter
|
|
between earth and ionosphere. Here again, you need to utilize
|
|
calibrated, doped wire.
|
|
|
|
Finally, you must adjust the repetition switching in accordance with
|
|
the discharge time through the load. In other words, you have a
|
|
serial process as follows:
|
|
|
|
(1) extract trapped energy (potential) from the source onto the
|
|
collector, delta t1.
|
|
(2) Switch the collector off the source, onto the load, during
|
|
time delta t2.
|
|
(3) Wait while the collected energy in the collector discharges
|
|
through the load, during time delta t3.
|
|
(4) Switch the collector back off the load and onto the
|
|
potential source, during time delta t4. That completes one
|
|
cycle.
|
|
The serial timing simply is
|
|
|
|
[delta t1 + delta t2 + delta t3 + delta t4].
|
|
|
|
If you balance all the doping and the materials design, and
|
|
correlate the switching, you can get all the free energy you wish.
|
|
Properly utilized, a single car battery can be used to power an
|
|
electric automobile indefinitely. Or even to power a battleship.
|
|
|
|
|
|
In the real world, of course, you will inevitably have a tiny bit of
|
|
loss as you go, because there's a finite (though high) resistance
|
|
between the two poles of your battery. Handling that is a piece of
|
|
|
|
Page 9
|
|
|
|
|
|
|
|
|
|
|
|
cake. Simply run a separate little collection circuit to collect a
|
|
little bit of trapped EM energy from the slowly leaking source, and
|
|
ever so often feed the collected energy back into the battery as
|
|
power, to "reseparate" the charges (charge the battery) and replace
|
|
the small amount of the primary source's potential gradient that has
|
|
been lost. The battery, load, and "trickle charger" then become a
|
|
closed-circuit free-energy source that will last for years and
|
|
years.
|
|
|
|
Limited Only By One's Imagination: Of course you can see many
|
|
variants; this is just the "master key." You can have multiple
|
|
collectors, collecting trapped energy simultaneously or in sequence
|
|
off a single source, and pooling their collected energy to more
|
|
powerfully power the load.
|
|
|
|
You can utilize a very high "voltage", such as in the Swiss
|
|
electrostatic overunity device, to increase the energy collected per
|
|
coulomb in each switching (in each shovelful) in accord with
|
|
equation [8].
|
|
|
|
For a battery , you can set a separate little collector/load device
|
|
to trickle-charge the battery, overcoming the small normal "leakage
|
|
current" that does occur in batteries and in real circuits and
|
|
devices. The opportunities are endless. You can put in a unit to
|
|
take mostly only power-free energy from the "power line" feeding
|
|
your business or home, reducing your utility bill by __ say __ 90%.
|
|
|
|
Or you can simply build a small home power unit to do the whole job,
|
|
for only a few hundred dollars. This simple secret can be used to
|
|
power the world, cheaply and cleanly, and to clean up the biosphere.
|
|
|
|
Conclusion
|
|
|
|
Well, there you have it. I've given you the benefit of what
|
|
required most of my adult life to discover. The definitions
|
|
advanced in this paper are rigorous. It took years of sweat and
|
|
tears to come up with them. They're simple, but they will change
|
|
your entire understanding of electromagnetics, power, and energy
|
|
once you grasp them. Please read them, and ponder them, several
|
|
times. One or two readings will not be sufficient to fully grasp
|
|
what is said here.
|
|
|
|
Also, hopefully by this time the reader is beginning to experience
|
|
the same emotions as I experienced when I finally discovered how
|
|
simple it all really was. First one wants to laugh for about two
|
|
hours at how truly ignorant we've all been. Then one wants to cry
|
|
for about two hours for the same reason. This could all have been
|
|
done a century ago, if we had ever really understood
|
|
electromagnetics.
|
|
|
|
We've had this electromagnetics around for over 100 years __
|
|
Maxwell's book was published in 1873. We got it wrong, starting
|
|
right with Maxwell and his use of the material ether, which was
|
|
almost universally assumed at the time.
|
|
|
|
Still, by using quaternions, Maxwell succeeded in packing a great
|
|
deal more in the model than even he himself recognized. When the
|
|
vector aspects interacted to form a zero resultant translationally,
|
|
those active interactants were still in there and still fighting and
|
|
|
|
Page 10
|
|
|
|
|
|
|
|
|
|
|
|
interacting. The scalar component of the quaternion remained, and
|
|
infolded those struggling vectors and functions of them inside
|
|
itself.
|
|
|
|
In short, it captured the case where the electromagnetic energies
|
|
are involved in translation actions which nullify each other
|
|
translationally (electromagnetically). However, the energies are
|
|
still in there in the continuing interactants inside the zero vector
|
|
resultant. As such, they are trapped EM energy.
|
|
|
|
And it is the trapped EM energy inside a mass __ not the mass per se
|
|
__ which is responsible for gravitation. In other words, Maxwell's
|
|
theory already correctly captured the unification of the
|
|
gravitational field and the electromagnetic field in 1873.
|
|
|
|
Then Heaviside et al forced Maxwell's theory into a vector
|
|
framework, throwing out the scalar component, and discarding the
|
|
unification of gravitation and electromagnetics along with it.
|
|
|
|
Serious errors were made and still exist in many of the fundamental
|
|
definitions; in fact, many of them aren't definitions at all.
|
|
|
|
Nearly every engineer and physicist can readily calculate potentials
|
|
__ all, of course, on the "dissipation" side where the potentials
|
|
are actually the amount of potential that was collected upon a
|
|
collector and then dissipated. I could find hardly a single
|
|
physicist who really knew what a scalar potential was prior to a
|
|
finite amount being collected and dissipated as voltage. Yet 99% of
|
|
them firmly believed they understood the potential.
|
|
|
|
So now you have the results of this researcher's long and arduous
|
|
quest for the golden fleece. Please go forward with it, to make
|
|
this a better and cleaner world for everyone.
|
|
|
|
Just remember that the control and use of energy is personal power.
|
|
The control and use of absolute energy is the control and use of
|
|
absolute personal power. In the old adage, power corrupts and
|
|
absolute power corrupts absolutely.
|
|
|
|
Please use it wisely.
|
|
|
|
NOTES AND REFERENCES
|
|
|
|
1. For a good discussion of the modern quantum mechanical view of
|
|
the vacuum, see I. J. R. Aitchison, "Nothing's plenty: the
|
|
vacuum in modern field theory," Contemporary Physics, 26(4),
|
|
1985, p. 333-391.
|
|
|
|
See also T. D. Lee, Particle Physics and Introduction to Field
|
|
Theory, Harwood Academic Publishers, New York, 1981 __
|
|
particularly Chapter 16, "Vacuum as the source of asymmetry."
|
|
|
|
See Timothy Boyer, "The classical vacuum," Scientific American,
|
|
Aug. 1985, p. 70;
|
|
|
|
Walter Greiner and Joseph Hamilton, "Is the Vacuum really
|
|
Empty?", American Scientist, Mar.-Apr. 1980, p. 154;
|
|
|
|
|
|
|
|
Page 11
|
|
|
|
|
|
|
|
|
|
|
|
Jack S. Greenberg and Walter Greiner, "Search for the sparking
|
|
of the vacuum," Physics Today, Aug. 1982, p. 24-32;
|
|
|
|
Richard E. Prange and Peter Strance, "The superconducting
|
|
vacuum, " American Journal of Physics, 52(1), Jan. 1984, p. 19-
|
|
21;
|
|
|
|
R. Jackiw and J.R. Schrieffer, "The decay of the vacuum,"
|
|
Nuclear Physics B, Vol. 190, 1981, p. 944.
|
|
|
|
See Paul Davies, Superforce, Simon and Schuster, 1984 for a
|
|
layman's overview of modern physics, including the modern view
|
|
of the vacuum.
|
|
|
|
2. E. T. Whittaker, "On the partial differential equations of
|
|
mathematical physics," Mathematische Annalen, Vol. 57, 1903, p.
|
|
333-355. Since the scalar potential actually consists totally
|
|
of a set of hidden bidirectional EM waves, then scalar
|
|
interferometry is possible, and not just an oxymoron as it
|
|
would seem without considering the inner wave structure of the
|
|
scalar potential. Two scalar potentials (each of which is a
|
|
multi-biwave set) can interfere; it is just a special kind of
|
|
multiple wave interferometry between their internal wave
|
|
compositions. This is a major point of profound impact on
|
|
physics. Whittaker in fact showed that all classical EM could
|
|
be replaced by such scalar EM potential interferometry.
|
|
|
|
See E. T. Whittaker, "On an expression of the electromagnetic
|
|
field due to electrons by means of two scalar potential
|
|
functions," Proceedings of the London Mathematical Society,
|
|
Series 2, Vol. 1, 1904, p. 367-372.
|
|
|
|
Further, scalar interferometry has been proven; today it is
|
|
called the Aharonov-Bohm Effect. See Y. Aharonov and D. Bohm,
|
|
"Significance of Electromagnetic Potentials in the Quantum
|
|
Theory," Physical Review, Second Series, 115(3), Aug. 1, 1959,
|
|
p. 458-491.
|
|
|
|
For confirmation and discussion, see Bertram Schwarzschild,
|
|
"Currents in normal-metal rings exhibit Aharonov-Bohm Effect,"
|
|
Physics Today, 39(1), Jan. 1986, p. 17-20. For an extensive
|
|
discussion of the Aharonov-bohm effect and an extensive list of
|
|
references, see S. Olariu and I. Iovitzu Popescu, "The quantum
|
|
effects of electromagnetic fluxes," Reviews of Modern Physics,
|
|
57(2), April 1985. Modern scientists have generally been
|
|
unaware of the inner wave structure of the interfering
|
|
potentials and have utilized only quantum mechanical theory for
|
|
the interference. Consequently, they have been able to
|
|
experimentally establish the AB effect for only a few thousand
|
|
angstroms distance. With the Whittaker formulation, the AB
|
|
effect becomes distant-independent, because the necessary
|
|
potentials can be fabricated as laser-like beams, simply by
|
|
assembling the proper Whittaker multibeam set.
|
|
|
|
Also, Ignatovich pointed out that the Schroedinger potential
|
|
can also be decomposed into just such an internal bidirectional
|
|
EM wave set. See V. K. Ignatovich, "The remarkable
|
|
capabilities of recursive relations," American Journal of
|
|
Physics, 57(10), Oct. 1989, p. 873-878.
|
|
|
|
Page 12
|
|
|
|
|
|
|
|
|
|
|
|
3. See Richard W. Ziolkowski, "Exact Solutions of the Wave
|
|
Equation With Complex Source Locations," Journal of
|
|
Mathematical Physics, Vol. 26, 1985, p. 861;
|
|
|
|
"Localized Transmission of Wave Energy," Proc. SPIE, Vol. 1061,
|
|
Microwave and Particle Beam Sources and Directed Energy
|
|
Concepts, 1989, p. 396-397;
|
|
|
|
"Localized Transmission of Electromagnetic Energy," Physical
|
|
Review A, Vol. 39, p. 2005;
|
|
|
|
"Localized Wave Transmission Physics and Engineering," Physical
|
|
Review A, 1992, (in Press);
|
|
|
|
"Localized wave transmission physics and engineering," Proc.
|
|
SPIE Conference on Intense Microwave and Particle Beams II, Los
|
|
Angeles, CA, vol. 1407, Jan. 1991, p. 375-386.
|
|
|
|
See Richard W. Ziolkowski, Amr M. Shaarawi, and Ioannis M.
|
|
Besieris, Nuclear Physics B (Proc. Suppl.), Vol. 6, 1989, p.
|
|
255-258;
|
|
|
|
R.W. Ziolkowski, and D.K. Lewis, D.K., "Verification of the
|
|
Localized Wave Transmission Effect," Journal of Applied
|
|
Physics, Vol. 68, 1990, p. 6083;
|
|
|
|
Richard W. Ziolkowski, Ioannis M. Besieris, and Amr M.
|
|
Shaarawi, "Localized Wave Represntations of Acoustics and
|
|
Electromagnetic Radiation," Proceedings of the IEEE, 79(10),
|
|
Oct. 1991, p. 1371-1378;
|
|
|
|
I.M. Besieris, A.M. Shaarawi, and R.W. Ziolkowski, "A
|
|
bidirectional travelling plane wave representation of exact
|
|
solutions of the scalar wave equation," Journal of Mathematical
|
|
Physics, 30(6), 1989, p. 806;
|
|
|
|
A.M. Shaarawi, I.M. Besieris, and R.W. Ziolkowski, "A novel
|
|
approach to the synthesis of nondispersive wave packet
|
|
solutions to the Klein-Gordon and the Dirac equations," Journal
|
|
of Mathematical Physics, 31(10), 1990, p. 2511;
|
|
|
|
"A nondispersive wave packet representation of photons and the
|
|
wave-particle duality of light," UCRL-101694, Lawrence
|
|
Livermore National Laboratory, Livermore, CA, 1989;
|
|
"Diffraction of a classical wave packet in a two slit
|
|
interference experiment," UCRL-100756, Lawrence Livermore
|
|
National Laboratory, Livermore, CA 1989;
|
|
|
|
"Localized energy pulse trains launched from an open, semi-
|
|
infinite, circular waveguide," Journal of Applied Physics,
|
|
65(2), 1989, p. 805;
|
|
|
|
R.W . Ziolkowski, D.K.Lewis and B.D.Cook, "Experimental
|
|
verification of the localized wave transmission effect,"
|
|
Physical Review Letters, 62(2), 1989, p. 147;
|
|
|
|
R.W. Ziolkowski and D.K. Lewis, "Verification of the localized
|
|
wave transmission effect," Journal of Applied Physics, 68(12),
|
|
1990, p. 6083;
|
|
|
|
Page 13
|
|
|
|
|
|
|
|
|
|
|
|
M.K. Tippett and R.W. Ziolkowski, "A bidirectional wave
|
|
transformation of the cold plasma equations," Journal of
|
|
Mathematical Physics, 32(2) 1991, p. 488;
|
|
|
|
A.M. Vengsarkar, I.M. Besieris, A.M. Shaarawi, and R.W.
|
|
Ziolkowski, "Localized energy pulses in optical fiber
|
|
waveguides: Closed-form approximate solutions," Journal of the
|
|
Optical Society of America A, 1991.
|
|
|
|
4. For a precise statement of the distortion correction theorem,
|
|
see Amnon Yariv, Optical Electronics, 3rd Edn., Holt, Rihehart
|
|
and Winston, New York, 1985, p. 500-501.
|
|
|
|
5. Both wave and antiwave co-exist in the vacuum simultaneously,
|
|
forming a stress wave. The entity that is stressed is the rate
|
|
of flow of time. In the common interaction with matter, the
|
|
time-forward half of the stress wave normally interacts with
|
|
the electron shells of the atom, giving electron translations
|
|
forces. The time-reversed or anti-wave half interacts with the
|
|
nucleus, giving the Newtonian 3rd law reaction (recoil) forces.
|
|
The so-called "EM wave" in vacuum is a gravitational wave. It
|
|
is a wave of oscillation of the rate of flow of time. It is
|
|
rather like a sound wave in air, as Tesla pointed out, and it
|
|
is a longitudinal wave, not a transverse "string" wave.
|
|
|
|
6. As pointed out by Nikola Tesla. Tesla was correct, and all the
|
|
textbooks with their transverse "string" waves are in error.
|
|
There are no strings in the vacuum!
|
|
|
|
7. E.g., see Clayton R. Paul and Syed A. Nasar, Introduction to
|
|
Electromagnetic Fields, 2nd Edn., McGraw-Hill, New York, 1982,
|
|
p. 113.
|
|
|
|
8. E.g., see Clayton R. Paul and Syed A. Nasar, ibid., p. 100-101.
|
|
|
|
See also Raymond A. Serway, Physics For Scientists And
|
|
Engineers, With Modern Physics, Saunders College Publishing,
|
|
Philadelphia, PA, 3rd Edn., Updated Version, 1992, p. 752-755.
|
|
|
|
9. Sommerfield's theory of metallic conduction was based on
|
|
Drude's concept that the outer valence electrons of a
|
|
conductor, which do not form crystal bonds, are free to migrate
|
|
through the crystalline lattice structure, and so to form an
|
|
electron gas. At room temperature, by quantum mechanical
|
|
considerations these free electrons are moving randomly, but at
|
|
an average velocity on the order of 106 meters per sec. E.g.,
|
|
see Martin A. Plonus, Applied Electromagnetics, McGraw Hill,
|
|
New York, 1978, p. 54-58, 62-3, 376-7. If you wish to know
|
|
just how much power exchange is driving the collisions of the
|
|
electron gas in a copper wire, here is an illustration. In one
|
|
cubic centimeter of copper wire, the power exchange in and out
|
|
of the electron gas is some 4 billion billion watts. That's
|
|
the equivalent of 4 billion large electric power plants, each
|
|
of 1,000 megawatt capacity. And one cubic centimeter of copper
|
|
is a lump about the size of the end of your little finger.
|
|
|
|
10. E. g., see .Raymond A. Serway, ibid., p. 743-744 for a
|
|
discussion and calculation of the electron drift velocity in
|
|
copper.
|
|
|
|
Page 14
|
|
|
|
|
|
|
|
|
|
|
|
11. Richard P. Feynman, Robert B. Leighton, and Matthew Sands, The
|
|
Feynman Lectures on Physics, Addison-Wesley, New York, Vol. 1,
|
|
1963, p. 2-4. In the classical EM theory launched by Maxwell
|
|
and later modified by Heaviside et al, this problem did not
|
|
exist for the original theoretical formulation. In that
|
|
formulation by Maxwell, and continued by Heaviside, a material
|
|
ether is assumed for the model. The Michelson-Morley
|
|
experiments of 1887 destroyed the notion of the material ether,
|
|
but the classical electromagnetics model has never been
|
|
corrected to rectify its very serious foundations flaw in this
|
|
respect.
|
|
|
|
12. Robert Bruce Lindsay and Henry Margenau, Foundations of
|
|
Physics, Dover Publications, New York, 1963, p. 283-287. Note
|
|
on p. 283 that a "field of force" at any point is actually
|
|
defined only for the case when a unit mass is present at that
|
|
point. In spite of this, most classical electrodynamicists
|
|
continue to adhere to the notion that the EM field exists as
|
|
such in the vacuum, but do admit that physically measurable
|
|
quantities such as force somehow involve the product of charge
|
|
and field.
|
|
|
|
E.g., see J.D. Jackson, Classical Electrodynamics, 2nd Edn.,
|
|
John Wiley & Sons, New York, 1975, p. 249. Note that holding
|
|
such a concept is tantamount to holding on to the material
|
|
ether, and assuming that the vacuum itself is "measurable" or
|
|
"observable."
|
|
|
|
13. The formula F = ma is simply an algorithm for calculating the
|
|
magnitude of the force. It states that "the magnitude of the
|
|
force is equal to the magnitude of mass that is accelerating,
|
|
multiplied by the magnitude of the acceleration." No such "
|
|
equals" formula is a definition; it is only a calculational
|
|
algorithm.
|
|
|
|
14. This falsifies one of the assumptions in the common notion of
|
|
the scalar potential; that its gradient in vacuum is a force
|
|
field. Let us falsify another part of the conventional concept
|
|
of the potential. Take the notion of forcibly pushing in "
|
|
against the field" of a trapped charge, a unit charge from
|
|
infinity. At any point you stop, the work n you have done on
|
|
the unit charge is equal to the value of the potential, so it
|
|
is said. Actually, you pushed in a one-coulomb collector, and
|
|
have collected and dissipated as work n joules of energy on
|
|
that one coulomb. In other words, the energy density of the
|
|
potential there, if collected and dissipated on a collector, is
|
|
n, where n is joules per coulomb (NOT joules!). To prove it:
|
|
Suppose we go out on 10,000 radials from that point, and push
|
|
in from infinity 10,000 unit charges from infinity. Then the
|
|
total work done "against the potential gradient ("field," in
|
|
common language) is now 10,000 n. This makes no sense at all
|
|
from the conventional view (which carefully refrains from
|
|
multiple collectors!). It makes good sense from our view of
|
|
the potential as having infinite energy but a finite energy
|
|
density. In that case, the more collectors, the more energy
|
|
collected, for dispersal as work.
|
|
|
|
15. For a discussion, see Y. Aharonov and D. Bohm, 1959.
|
|
|
|
|
|
Page 15
|
|
|
|
|
|
|
|
|
|
|
|
16. Nikola Tesla, "The True Wireless," Electrical Experimenter, May
|
|
1919, p. 87.
|
|
|
|
17. The power in the load is always the time rate of dissipation of
|
|
energy that has just been freely collected by the load for
|
|
dissipation.
|
|
|
|
18. One can foresee a day in the not too distant future when any
|
|
power company continuing to do such an unthinkable thing will
|
|
have a class action suit brought against it by its customers!
|
|
|
|
19. T. E. Bearden, "Mechanism for Long-Term Cumulative Biological
|
|
Effects of EM Fields and Radiation," March 1993 (in
|
|
preparation).
|
|
|
|
20. Precisely analogous to a heat pump's operation - which as is
|
|
well-known can readily be "over unity" in its efficiency. The
|
|
maximum efficiency of the heat pump is about 8.22.
|
|
|
|
E.g., see David Halliday and Robert Resnick, Fundamentals of
|
|
Physics, 3rd Edition Extended, John Wiley and Sons, New York,
|
|
1988, Volume 1, p. 510-519. Good heat pumps normally have
|
|
about 4.0 efficiency.
|
|
|
|
21. External power in an electric circuit refers to the dissipation
|
|
rate (in the circuit's external load) of the potential
|
|
gradients on the activated/potentialized electrons. Internal
|
|
power refers to the dissipation rate in the circuit's
|
|
bipolarity source.
|
|
|
|
22. We call strong attention to T.W. Barrett, "Tesla's Nonlinear
|
|
Oscillator-Shuttle-Circuit (OSC) Theory," Annales de la
|
|
Fondation Louis de Broglie, 16(1), No. 1, 1991, p. 23-41. In
|
|
this important paper, Barrett shows that a higher topology EM,
|
|
such as quaternion EM, allows many things to be accomplished
|
|
with circuitry that are not apparent to a conventional vector
|
|
or tensor analysis of that circuitry. He also shows that
|
|
Nikola Tesla's circuits accomplished this higher topological
|
|
functioning.
|
|
|
|
23. It is easy to test this. Connect several different wires to a
|
|
single source of potential gradient. With respect to ground,
|
|
the end of each one of those wires has the same potential
|
|
gradient as does the original source with respect to ground.
|
|
If you connect 10 wires to a single "100-volt" potential
|
|
gradient source, you will have ten 100-volt potential gradients
|
|
appear. You can use each of these ten potential gradients as a
|
|
primary source. From each of these new primary sources, you
|
|
can branch ten more, and now have a hundred potential gradient
|
|
sources. You can treat each of these hundred new sources now
|
|
as a primary source. To each one, you can add a switcher,
|
|
collector, and external load, and drive all 100 loads. Or
|
|
instead, you can put ten switcher/collector/external load
|
|
circuits with each of the hundred new primary sources, and
|
|
power all 1,000 external loads. Energy/potential is free from
|
|
any source, so long as you do not demand power from the same
|
|
source.
|
|
|
|
24. Per Whittaker and Ziolkowski, this VPF exchange __ from
|
|
|
|
Page 16
|
|
|
|
|
|
|
|
|
|
|
|
consideration of its wave aspects __ consists of a harmonic
|
|
series of bidirectional waves.
|
|
|
|
25. We are easily permitted to have free energy and violate the
|
|
"local energy conservation law for a closed system." This is
|
|
because the two-cycle system is not closed, and so instead we
|
|
must apply local energy conservation for an open system with a
|
|
hidden source. In any given time interval, the energy taken
|
|
(scattered) from the system as external work cannot exceed the
|
|
sum of the unscattered trapped energy that was in the system
|
|
initially and the unscattered energy that flowed into the
|
|
system during that time interval.
|
|
|
|
26. You can actually do away with the separate collector, and
|
|
utilize the doped copper DSC material itself as the collector.
|
|
However, you will not be able to collect nearly so much energy
|
|
in each collection cycle, for dissipating in the load in the
|
|
subsequent work cycle.
|
|
|
|
--------------------------------------------------------------------
|
|
|
|
If you have comments or other information relating to such topics
|
|
as this paper covers, please upload to KeelyNet or send to the
|
|
Vangard Sciences address as listed on the first page.
|
|
Thank you for your consideration, interest and support.
|
|
|
|
Jerry W. Decker.........Ron Barker...........Chuck Henderson
|
|
Vangard Sciences/KeelyNet
|
|
|
|
--------------------------------------------------------------------
|
|
If we can be of service, you may contact
|
|
Jerry at (214) 324-8741 or Ron at (214) 242-9346
|
|
--------------------------------------------------------------------
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
Page 17
|
|
|
|
|