*


Anti-Energy, Holographs, & Hyper-Zero Point Energies to counter DEW 

Subj:  [DEACH] Hybrid-meters and predictive jammers to counter DEW 
Date:  4/2/01 8:20:37 PM Pacific Daylight Time 
From:    ConexTom@aol.com (Thomas D. Clark)
Reply-to:    ConexTom@aol.com
To:    DEACH@topica.com (DEACH)
CC:    rhf@rhfweb.com
 


Hybrid-meters and predictive jammers to counter DEW

I would like to discuss  a hybrid meter system and predictive
jammer to detect and jam  DEW. Then I will then outline a
classification of :

1.Possible types of energies to measure and  types of
components used to make measures of wave-energy-
momentum impulses
2. A general model of all communication systems
3. Existing Meter Types(Transducers etc.)

A hybrid meter system may be designed which utilizes sensors
that detect several different types of energies (Heat,
electromagnetic, gravity, nuclear) at different locations
(orthogonal (x,y,z) all at the same time.  These hybrid meters
may be composed of meter plates, accelerometers, or
electromagnetic & radar/radio wave grids. For instance several
radar dishes may be setup in a room to broadcast a radar grid
around a human object (6 foot by 1 foot by 3 foot) and to
receive the information from the interference patterns
broadcast in echo to the energies in and around the human
object.  These radar waves may be set to varying frequencies
(1cm/inch etc.) and designed to be harmless to the human
object. The radar grid around the human object creates a series
of sensors 1cm apart all around and within the human object.
This creates exactly 2592 meters/sensors around and within a
human object (Number of sensors per volume :6 feet x 3 feet  x
12 inches x 12 planes(1plane per inch).  Each of these 2592
sensors can detect static and dynamic changes in the grid in 3
dimensions and with a 1cm/inch resolution. Such a sensor
system would capture all types of energies from DEW directed
at a human object. The sensor system could also be fine tuned
from 1cm/inch resolution down to the size of a subatomic
particle.  The data received as echo's representing energy
interfearance in and around the human object at the radar
dishes in the room could then be sent to a computer system to
be analyzed. 

It is important to note that the above system would detect
directed energies (subatomic particle beams and lasers) that
intersect within the human body and could not be detected by
meters outside of the body. The above radar system could
predict the effects of directed energies detected outside of the
body as they intersect at a specific point within the human
body.

Normal hand held meters can only detect directed energies
within the range of the meter (a few feet), which are outside of
the human body, and which would miss all directed energies
intersecting inside the human body at various locations.
Standard hand held meters may detect some of the energies
outside of the human body at a specific point but these energies
detected  may change when intersecting with other energies
(other lasers and beams) inside of the human body; and hence
the changes in energies would be undetected, by standard
meters outside of the body. 

Normally energy impulses are analyzed by binary
trigonometric functions (cosine, sine, etc.) which only analyze
binary angular changes between proportions of energy impulse
vectors. Also normally the angular measurements are in terms
of 360 degrees. One could question what information may be
gained in analysis of the degrees were change from 360 to 660
degrees. Also if trinary or n-ary 4D trigonometric functions
could be designed, these 4D proportions could also capture
other types of directed energies which could not otherwise be
seen by standard binary trigonometric functions.  

Also if radar dishes are not used as sensors, then microrobotic
chips could be used which have multiple super fine sensors to
detect super fine energies and impulses which might not be
detected with standard meters using only springs and rough
electromagnetic components. 

The same above radar system could also be used to generate
anti-waves and holographic force fields to filter out unwanted
directed energies based on the know parameters of the
frequencies of  the atom, DNA, molecules, human body
organs, and brain frequencies. Also a predictive jammer could
be setup with radar dishes which broadcasts radar waves  in a
room to jam out know harmful directed energies based on the
filter parameters of . the known frequencies of  the atom,
DNA, molecules, human body organs, and brain frequencies.
These radar waves would not be harmful to human objects, but
when intersecting with other directed energies would jam
them. Know knowledge of the actual directed energies directed
at the human object at a specific place and time  would not be
needed, since all the possible combinatinos of harmfull
directed energies are predicted and jammed or filtered in
general all of the time at all points in the room.


Possible types of energies to measure and  types of components
used to make measures of wave-energy-impulses

1.Types of wave-energy-momentum impulses and other
quantities-to measure
1.Weak and Strong Nuclear
  Subatomic particles
2.Electromagnetic
3. Gravity
4. 4th dimensional/geometric/fractal/holographic  
  energies
5. Time relationships
6. Special & Geometric  relationships (Length, Width,
  Height, 4D)
   Other geometrical relations
    imaginary relations
    negative/positive relations
    counterparts
    symmetries
    N-ary relations
    4D relations - Fractal
    Holographic, complex
    subsets of 4D objects and their
    interrelations (angular and other)
  Fractal relations
  Mind/Spirit/Belief relations
8.Higher plasma densities with 49 levels of spin  
  between each density
9. Imaginary, Logical,  and Mental(Mind/Spiritual  
  Energies)
2.Sensors
Sensor objects
  Metal plates/Electromagnetic Fields/Radio  
   waves
   Collects pressure, heat, or   
   electricalmagnetic energies-momentum's

  Metal plates may be organized in a series one
    near or behind the other
   2 metal plates one behind the other to
    measure difference in energy -
    impulses based on time  
    differences
   3 metal plates orthogonal to each other
    to measure to measure multiple
    dimensional relationships of an
    energy impulse
Degree, range, & scope of sensitivity
    Degree
  Atomic size particles, molecular, DNA, Organ,
   Body, Mind/Spirit(Chakras)/Densities
  Wave size particles
  Complex waves & holographic objects 
    Range and scope:
  1 sensor to sense a small sample of an area
  A series of sensors to sense a whole area or  
   volume of a sample
Static Measurements
  Fixed measurement of the energy pulses
Dynamic Measurements
  Rotational measurements - gyroscope
  Angular measurements based on degrees  
   between objects
  Time changes and reference frames
  Spin & wobble (Clockwise, Counterclockwise
  Stretch
3.Sensor communication channels
Electrical or fiber optic wires
4.Analysis of sensors data
Electrical circuit
  Scalar properties
  Vector properties
  Tensor Matrix properties
  Weights on properties
  Statistical and probabilistic predictions
  Geometrical relational properties
  Visualization of complex patterns
  Mathematical & Geometric properties
   Wave forms
    Binary Angular Measures
     Trigonometric Functions
     (Sine, Cosine, Etc.)-  
         proportions of  
       quantities  to one  
       another
    Trinary/N-ary Angular measures
     4D trigonometric  
     functions

5.Dispaly of raw data, and analysis
A single digital/analogue quantity 
   A digital number
A multiple digital/analogue quantities
  A 2D graph
   A planar graph
    Frequency Graphs
     x axis = time 
    y axis =space 
    graph =  energy-impulses
  A 3d graph
   A cubical graph
  A 4d graph
   multiple 3d graphs interconnected to  
   make a fractal of graphs
7.Calibration,error detection & correction, and protection of
measuring components.
1.Calibration of all measuring components
2. Protection of measuring components
  Hardening of circuits or protection by force  
  fields around circuits communication paths and
  other components.

Model of a communication system

Source->transmitter (m/{mi}->vector transmitter-s/{si}-
>modulator(orthonormal base)->s(t)/{si(t))->Wave form
channel-> Optimum receiver(r(t)->detector->r->vector
receiver->m'/{mi})->filter/multiplier f1(t)->integrator->r1-
>Weighting Matrix->r*s0->Summation->Select Largest->m'..

Existing meter types:

Transducers
Electromagnetic devices which measure   
  pressure, heat, stress, electromagnetic energies
  etc.

  Pezeoelectric crystal, photocell transducer,  
  strain gauge, electrodes, pressure gauge,  
  magnetic microphone, accelerometer, 
  thermocouple, thermistor, spirometer, infrared
  analyzer, resistance thermometer,
  microphone (voice); First-order gradiometers
  based on high-temperature super-conducting
  quantum interference devices (HTS SQUIDs)
  are convenient sensors for measuring small,
  localized magnetic fields in unshielded  
  environments.; embedded single mode optical
  fiber interferometers

Types of transducers
Potentiometric displacement transducer (longitudinal,
rotational) A wiper moves quickly over a resistor
Resistance displacement transducer
Piezoelectric transducer
Mechanoelectronic transducer
Capacitive and displacement transducer
Differential Transformer Displacement Transducer-
electromagnetic coupling(primary coil, secondary coil, and a
movable magnetic core  
which affects  the other two coils)
Variable-Permeance Displacement Transducer
Light sensing displacement transducer
  Photocells
Displacement transducer>force>acceleration(f=ma)>pressure
Accelerometer Force Transducer, Bonded resistance
transducer(force)
Unbounded resistance transducer(force) Differential
Transformer(force)
Inductance manometers (Coil,lever, Coil)
Differential-Transformer Pressure Transducer
Variable - Permanence Pressure Transducer
Capacitive Pressure Transducer
Optical Pressure Transducer
  Photoelectric principle
Resistive Pressure Transducer (Pressure telemetry,
ultrasonic(Doppler, time transit),
piezoelectric)
Electrochemical transducers(PH, Oxygen, CO2)
Flow meters - ultrasound (transit time, Doppler back scatter,
photoelectric, thermoelectric, rotameter, screen
pneumotach, electromagnetic(flow
between two magnets 


Respectively,

President, Thomas Clark
Radiation Health Foundation Inc.
Buisenss web site at: http://www.rhfweb.com/ and at
http://hometown.aol.com/rhfweb
and personal website at http://hometown.aol.com/conextom
Email: rhf@rhfweb.com and Conextom@aol.com










4D(Lorentz & Minkowski) wave meters, analyzers, & jammers to counter 4D DEW  
Date:  4/1/01 1:42:09 PM Pacific Daylight Time 
From:    conextom@aol.com (Thomas D. Clark)
To:    DEACH@topica.com (DEACH)
CC:    rhf@rhfweb.com
 


4D(Lorentz & Minkowski) wave meters, analyzers, & jammers to counter 4D
Directed Energies

The wave receivers(meters), and the wave
generators(modulators and transmitters), the wave channels
with noise channels may be redefined using relativistic 4
dimensional (Minkosky& Lorentz) equations to construct the
new relativistic wave meters and anti-wave jammer's.

Present 3 dimensional meters and wave jammers do not
measure or jam the other hyperspacial energies in the 4th
dimension. All the properties, equations and matrixes of
motions of particles in time/space, their energies, and
constants, must be redefined in 4D space from
3D(Euclidean)space  & Euler transformations using the
relativistic 4D Minkosky Space with Lorentz and Mobious
Angular Transformations. Such energies as negative energies
(specified below in 4D equations), and 4th dimensional
energies (as specified below) may not be detected or generated
by standard 3D receivers, spectrum analyzers and wave
transmitters.  The springs and magnets used in the 3D meters
must be re-engineered for 4D. The spectrum analyzers must be
re-engineered for 4D. Some of the equations(3D & 4D) needed to re-engineered
the 3D meters and analyzers to 4D meters and analyzers are listed below:


Prerelativistic Euclidean 3D space and Euler Angle
Transformations:

Euler/Legendre transformations L(Time t, Space x, Velocity v)
for 3D, for momentum components along the motion
curve b:
Momentum = Pa(t)=d(L(t,x,v)/dv^a  such that |x^a=X^a(t),
v^a=dX^a(t)/dt
with the 6 dimensional manifold in phase space is
  characterized by (x1,x2,x3,p1,p2,p3)
Hamiltonian Canonical Equations
H(x,p)=E = integration constant of the total energy of
  the particle.
Energy Hypersurface for an energy shell is defined as a 5
dimensional submanifold in the
6 dimensional phase space as w(e,P)=eq H(x,P)-E=0.
The motion curve in Twelve dimensional
manifold(x1,x2,x3,p1,p2,p3,v1,v2,v3,pie1,pie2,pie3)
with a projection onto the phase space is the curve.

The motion of a curve of a 3D oscillator with mass m and
spring constant k.
The Hamiltonian Function is : H(x,p) =
(1/2m)(p^21+P^22+P^23) +
(k/2)[(x^1)^2+(x^2)^2+(x^3)^2]>=0.
The Energy Hypersurface for positive energy is :
Sum5={(x,p):(1/2m)((p^21+P^22+P^23) +
(k/2)[(x^1)^2+(x^2)^2+(x^3)^2]=E>0.
The general solution for the system for all possible motions
are:
H^a(t)=A^a cos[SQRT(k/m)t +c^a], Pa(t)Momentum=-
SQRT(mkA^asin[SQRT(k/m)t+c^2 where A^a,c^a are
the six constants of integration.
The total energy of the oscillator is given by
E=(1/2m)[d^abPa(t)Pb(t)]+(k/2)[dabH^a(t)H^b(t)]

The six constants of integration, A^a, C^a can be adjusted to 5
prescribed initial conditions
to obtain a unique motion curve y on the prescribed
energy hypersurface in the phase space.


Postrelativistic 4D Minkosky Space with Lorentz and Mobious
angle Transformations

Particle matrix(x,y,z,m) relative to the Momentum or Energy
matrix(p1,p2,p3,p4) in 4D time space 4D hyperspace
and surface and curve motion

4 particles and 4 momenta in Minkosky coordinate
charts(X,M4)
Hypersurface in 4 momentum space given by
Sum3={p:d^klpkpl+m^2=0)

Negative and positive energy:

Positive Hypersurface  p4=SQRT(p^21+p^22+p^23+m^2)
Negative Hypersurface p4=SQRT(p^21+p^22+p^23+m^2)


Lorentz equations of motions of a massive charged particle in
an external electromagnetic field.

Lorentz four-force field = F^1(x,u)=eF^ij(x)u^j, where Fij(x)=-
Fji(x) and e is the charge parameter.
Lorentz motion: md^2H^k(s)/ds^2 = eu^jF^kj(x)
Lorentz Electromagnetic Fields
E^a((x) = F^a4(x),Ha((x)=(1/2) e'abc F^bc(x) and e'abc
  is the  antisymetric permutation symbol
  e'123=1.
E^a(x) and H^a(x) are those of the electric and
  magnetic vector fields.

Respectively,

President, Thomas Clark
Radiation Health Foundation Inc.
Buisenss web site at: http://www.rhfweb.com/ and at
http://hometown.aol.com/rhfweb
and personal website at http://hometown.aol.com/conextom
Email: rhf@rhfweb.com and Conextom@aol.com








Subj:  Complex-Wave-Image-Recognition Systems to Detect Directed Energies 
Date:  3/28/01 6:50:17 PM Pacific Standard Time 
From:    conextom@aol.com (Thomas D. Clark)
To:    Emp-Comm-Forces@topica.com (Britt), DEACH@topica.com (DEACH), michael-teachings-l@spiritweb.org (michael), svpvril@yahoogroups.com (svp), vortex-l@eskimo.com (vortex)
CC:    rhf@rhfweb.com
 


Complex-Wave-Image-Recognition Systems to Detect
Directed Energies

I would like to explain how a system which can process images
from a series of wave forms received by sensors may detect
directed energies that effect feelings, thoughts, and DNA,
molecules, and other bodily organs, but which may not be
detected by standard electromagnetic meters and spectrum
analyzers.

Complex directed energy waves (Feelings, Thoughts, Bodily
Organ Frequencies) may be detected by a series of sensors 
which are extremely sensitive to low frequency wave signals,
and other forms of directed energies which can only be
detected by very sensitive meters using sensing technologies
which incorporate microsensative components such as
microrobots or bucky tubes.  The directed energy waves are
translated into electrical signals by the sensors. The sensors
store the wave image in an image matrix which represents the
signals in terms of linear equations of wave forms or 4D
pictorial images of the waves. 4D pictorial images of the
directed energies may be approximated by 4D probability
decision equation density vectors. Also these 4D directed
energy images may be represented by a chain of numbers
representing the line segments of the image. The chain of
numbers may be expressed in terms of equations for each x,y,z
axis. These equations may then be expanded in a Fouirer series
to approximate them, and to extract relevant features. A
Fourier series may represent any complex function and the
coefficients of the series may be obtained  by integration. The
relevant features of the directed energy image may be extracted
from a knowledge base which contains vectors of directed
energy images which express complex feelings, thoughts, and
basic bodily frequencies for organs, DNA, and molecules.
Complex transform operations on the directed energy Fouier
matrixes may be used to detect features and objects. The
directed energy images may also be filtered, enhanced, and
compressed. The directed energy images once registered and
classified the may then be acted upon by a decision algorithm
to change them, filter them, or construct a mirror image of
them to counter the directed energy beam. 

Respectively,

President, Thomas Clark
Radiation Health Foundation Inc.
Buisenss web site at: http://www.rhfweb.com/ and at
http://hometown.aol.com/rhfweb
and personal website at http://hometown.aol.com/conextom
Email: rhf@rhfweb.com and Conextom@aol.com










Subj:  [svpvril] 4D Meters & 4D Walsh Analysis 
Date:  3/21/01 2:19:12 PM Pacific Standard Time 
From:    conextom@aol.com (Thomas D. Clark)
Reply-to:    svpvril@yahoogroups.com
To:    Emp-Comm-Forces@topica.com (Britt), vortex-l@eskimo.com (vortex), svpvril@yahoogroups.com (svp), michael-teachings-l@spiritweb.org (michael), DEACH@topica.com (DEACH)
CC:    rhf@rhfweb.com
 

4D Meters & 4D Walsh Analysis

I will describe how 4DWalsh analysis works and then describe
how to make a 4D wave meter and wave generator 

I believe that most standard wave meters use 2D (x,y) plane
analysis of analogue waves received at the single meter plate.
Most 2D wave meters miss significant  information from the
other 2D planes which includes the 3D information and 4D
information.  In order to capture the 3D and 4D information,
one may use a 4D Walsh analysis of the analogue waves. The
Walsh analysis converts standard 2D plane functional  analysis
into a 3D or 4D matrix-truth table to analyze and present
relationships between the 3 2D planes(xy plane, xz plane, and
yz plane)  and the 4D planes. Rademacher-Walsh functions are
similar to Fourier functions which uses a set of orthonormal
functions. 

The Walsh truth table has  rows equaling the values
of all variables of the orthonormal function that represent each
plane of each dimension and combinations of variables which
would be x1,x2,x3, x1x2 v x1x3, x1x3 v x2 x3 and the
columns = r0,r1, r2, r3, r12, r13, r23, r123 where rijk =
xi+xj+xk where + indicates exclusive - or. The function can be
written as a weighted arithmetic sum of the r columns (Walsh
expansion) as follows:

f=Sum Fkrk where the subscript k indicates considering all 2^n
"r" functions for an n variable functions.

Also Fk=1/2^n Sum (f+(~rk)-f+rk) (k not =0)

In order to make a 4D wave meter or generator one must use 1
sensing plate or 1 wave generator for each dimension. So one
would need at least 3 metal plates in orthogonal positions to
capture 3D waves. One could also use 3 wave transceiver
dishes and transmitter dishes to form a 3D grid and use the
Doppler shift  equations to sense 3D wave patterns. I believe
that the 4D information can be constructed mathematically
using Quaternions from the 3D wave equations. 

These 3D and 4D wave meters and analysis can be used to
sense information (angles, rotations, inter-relationships
between planes) which is not detectable or overlooked by
standard 2D wave meters and analyzers to detect directed
energies which may not show up on standard 2D meters. . 

Respectively,

President, Thomas Clark
Radiation Health Foundation Inc.
Buisenss web site at: http://www.rhfweb.com/ and at
http://hometown.aol.com/rhfweb
and personal website at http://hometown.aol.com/conextom
Email: rhf@rhfweb.com and Conextom@aol.com

Subj:  [michael-teachin..] 4D Fourier Chips 
Date:  3/23/01 8:22:47 AM Pacific Standard Time 
From:    conextom@aol.com (Thomas D. Clark)
Reply-to:    conextom@aol.com (Thomas D. Clark)
To:    michael-teachings-l@spiritweb.org (Michael Teachings List)
 
rivedu@earthlink.net (Michael Riversong) wrote:

"This message is a real keeper.  Wish i knew better how to do
those Fourier functions.  Do you know of a source for chips
that are pre-programmed with these?"

I know that one can purchase programs for a computer that can
run Fourier algorithms.  I just got a reference to the free down
load, for WinGird, which may do Fourier analysis. One only
has to connect a series of standard meters to a computer, and
let the computer do the analysis.  Also one can by software
programs which can etch equations into circuit boards. I am
working on my understanding of the Fourier equations so as to
put them into a computer program. I believe that it is just a
matter of feeding information from several meters into an array
representing a matrix. This matrix then can be compared with
or filtered with another  matrix of truth values for the various
functions making up the wave equations which represents the
Fourier analysis equations. I believe that in a Walsh analysis
each row in the matrix represents a term of a series of
functions and complexes of terms of the series of  functions
logically  "or" 'ed with the other terms, and the columns
represent the truth values. The Walsh equations placed in
another matrix may analyze the meter matrixes data for
detailed wave information.  So if you have a series of equations
with each equation representing each dimension of 3
dimensions, then you can combine the information into one
picture of all 3 dimensions with a Fourier equational analysis. I
have to work on my linear algebra to make this more precise
and formal.  There probably are chips already out there that
have Fourier algorithms in them, and I will look for them also. 

Respectively,

President, Thomas Clark
Radiation Health Foundation Inc.
Buisenss web site at: http://www.rhfweb.com/ and at
http://hometown.aol.com/rhfweb
and personal website at http://hometown.aol.com/conextom
Email: rhf@rhfweb.com and Conextom@aol.com


Subj:  [michael-teachin..] Contact:The Movie & 4D Gyroscopes 
Date:  3/23/01 6:31:47 AM Pacific Standard Time 
From:    conextom@aol.com (Thomas D. Clark)
Reply-to:    conextom@aol.com (Thomas D. Clark)
To:    michael-teachings-l@spiritweb.org (Michael Teachings List)
 



Contact:The Movie & 4D Gyroscopes
In order to explain the 4D meter in terms that do not use
mathematics, I refer you to the move Contact: in which a
gyroscope was used to communicate in the 4th dimension.
Also all of the messages received by satellites were in 4D
cubes and had to be analyzed in 4D to be understood.
The 4D cube might be like a Cartesian coordinate system
(x,y,z) for each axis making up 8 quadrants which has been
warped as if it were in a Crystal ball. . One of those quadrants
could represent our conscious 1st level awareness of our world;
and, lets assume  the positive (x,y,z) quadrant. The other
quadrants could represent mirror images of our conscious mind
or the other levels of the subconscious mind to make up the
rest of the 4D relations.  A dynamic gyroscopic meter  which
has meters on it and which changes the directions of sensing
depending on the gyroscope motions,  may be able to detect
information that would missed on a static 2D plate. One would also need a
program such a Wingrid or a Fouier/Walsh algorithm to analyze the data
recieved. I hope this better explains the 4D.

Respectively,

President, Thomas Clark
Radiation Health Foundation Inc.
Buisenss web site at: http://www.rhfweb.com/ and at
http://hometown.aol.com/rhfweb
and personal website at http://hometown.aol.com/conextom
Email: rhf@rhfweb.com and Conextom@aol.com





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