Eric Dollard

[Sputins]

If the sharp point probe could rectify just a small percentage of that RF then that would explain what we saw. However, Eric came to a different conclusion about the observations that seemed to confirm to him some other expected aspects of this energy.

We did do a simple foil attraction experiment an got a positive result.

As far as sensing a "pressure" with my fingers, well I'm not very sensitive and didn't notice anything other than the heat of the lamp. Other attendees reported feeling "something".

Spokane 1

[AstroNod]

T.M.T. Chinese Submarine 20.6KHz

Hello everyone , I made a Disign of a T.M.T for the 20.6KHz .
Can be used to receive or transmit on chinese submarine communication .

Just think what power you would have if you have one , it could jam all transmission , vlf submarine communication .

Ok here it is :
Its a little large not for DIY at the backyard .
3SA Changde / 3SB Datong Chinese Navy communication stations
20,6KHz
TMT disign original tesla HQ coils . 20,6KHz
Ls=c/(2*phi*f) Ls=1836.4 meter , 20 turns sec.
diameter sec coil 29.227meter , Chight 5.84meters
cable sec coil 1836.4meters 180mm strand Litze o hollow c. with 111mm spacing.
L=17726uH Cself=2059pF tune range for Fr20.6KHz is 1306pF ring capacitor. skin depth 404umeters ac resistance 0.135ohms
Extra coil
Le=((phi*phi/4) * Ls Le=4351.13meters diameter is 11,69meters
118,5 turns 180mm strand litze or hollow c. with 111mm spacing L=47523uH
Cself=665pF Fr20.6Khz with total 1143 pF or 477pF tune range ring cap and dielectric antenna top . ac resistance 0.32ohms 404uM SD
extra coil is about 34,48 meters high
Best is place it on a platfrom or base at sea for the grounding or combination sea land .
prim coil . 4 turns strap copper or alu about 1,10meter high flat spiral
start 29.227meters diameter , 4 turns ,L=1080uH spacing 250mm
outer diameter 31,65 meters
Tune cap 55,3 nano farad on prim coil
extra coil can be modified for more hertzian waves with delay line and smaller extra coil bigger dielectric antenna top.

Send me a message when you want to build one for your frequency and i will calculate one for you .

Well this TMT is baby size compare to the Cutler, Maine Site however i think the TMT will win the contest .
Saves a lot of tax dollars a TMT compare to Hertzian wave on VLF band once build and working .

The USA VLF antenna input power is 2 mega watts
Cutler, Maine
NAA Cutler Maine - Navy VLF Transmitter Site
The station will extend the worldwide U.S. naval communication system and will transmit on VLF (very low frequency) to the Fleet, including the Polaris FBM (fleet ballistic missile) system, and to other submerged submarines when operating in the Atlantic and Arctic Ocean regions.


The transmitter has a nominal output power of 2,000,000 watts, or 40 times the power of any major commercial radio broadcasting station. At the expected antenna efficiency, the radiated power will be 1,000,000 watts.

Not too bad for Hertzian wave .

Next time show you the prim coil for the 40M hamband TMT at you tube .

All the best De PD7Z

[Aaron]

$17,175 Raised!

$17,175 OF $25,000 RAISED FOR ERIC DOLLARDS SEISMIC PROJECT!

The FULL INTERVIEW with Eric Dollard is now here - watch it now: Eric Dollard - FULL INTERVIEW - Advanced Seismic Warning System Jan 2014 - YouTube feel free to download and repost it anywhere you want. You'll want to watch the whole thing and at the end he even gives a brief explanation of some diagrams in a Walter Russell book relating to some vortexing fields that he has measured in his research!


There are ONLY 11 days left for this campaign and we only need to raise $7825 to meet the goal, which covers the bond but also the necessary equipment to build the world's most advanced earthquake forecasting system based on Tesla type technology.


Donations of all size will make a difference even if it is $2 - you could easily spend that on a cup of coffee or a bottle of water. Please forward this to everyone you know and ask them to help out. If you want to donate outside of Indiegogo, visit Eric P. Dollard - Official Homepage and look in the left column. You can send checks or money orders directly to EPD Laboratories. You can even pay by Paypal - a few people already did and we want to recognize that right here!


Clive B. $31.46, Steve H. $80, William F. $100, Daniel O. $25, Christian J. $50, Teo B. $20 - Thank you!!!



We even had 30,000 Teslacoin (cryptocoin alternative to Bitcoin and Litecoin) donated to Eric Dollard from the Teslacoin community! Learn more about Teslacoin here - it's a cryptocoin dedicated to helping researchers and developers in the energy technology field - TeslaCoins | Lightning FAST digital currency

[James Barker]

Be careful of TeslaCoin until they release the source code... unless the source code to the software is made available, we have no idea what it could be doing. Maybe it's got a "hidden feature" that transfers your TeslaCoins to Uzbekistan whenever the software creator feels like buying a new car...

[Aaron]

Teslacoin Open Source

Be careful of TeslaCoin until they release the source code... unless the source code to the software is made available, we have no idea what it could be doing. Maybe it's got a "hidden feature" that transfers your TeslaCoins to Uzbekistan whenever the software creator feels like buying a new car...

https://github.com/Teslacoin-project/teslacoin

[Aaron]

Eric Dollard's New Series of Papers!

NOTE ABOUT THIS NEW SERIES OF PAPERS

This is the beginning on a new series of posts/papers by Eric P. Dollard. This is Part 2 to Four Quadrant Representation of Electricity. It goes deep into polyphase mathematics and imaginary numbers in a way that has never been done before. One of the goals of this next book is to show how the grid is being wired incorrectly and this presents a very serious problem for the entire United States.

Although this is posted for free in Energetic Forum, Eric P. Dollard remains the exclusive copyright holder for the content.

The book will eventually be published and copyrighted by A & P Electronic Media and it will be used to not only further this electrical science but will be used to help raise more funds for Eric Dollard and his work at EPD Laboratories, Inc. 501(c)(3).

If you wish to repost this paper, ask permission first by emailing info at epdlabs dot org

All that is required is that you have two prominent links on the page it is to be posted on that links to both Eric P. Dollard - Official Homepage and http://www.energeticforum.com/eric-d...official-forum.

Sincerely,
Aaron Murakami
A & P Electronic Media
February 5, 2014

[t-rex]

Versor Algebra as Applied to Polyphase Power Systems 1A

Please read this notice before re-posting this paper: Eric Dollard

---------------------------------------------------------

Chapter One

Principles of Imaginary Exponents and Logarithms

[1] Introduction

(1) In the previous writing, The Four Quadrant Representation of Electricity

Nikola Tesla himself never provided a theoretical basis for his work, this was left for others. Most notable in establishing a theoretical basis for alternating current was Carl Proteus Steinmetz. In his writings a solid alternating current theory was established, this founded upon Pythagoras and Descartes. However, the work of Steinmetz was directed into alternating electric waves with little attention given to rotating electric waves. Steinmetz did not take the next step into a polyphase theory, in part because the theory of rotating electric waves exits outside the realm of the Cartesian coordinate system, which has served as the arch form of his A.C. writings. An entirely new form of mathematics is required in order to establish a functional polyphase theory.



(2) A complication exists with regard to Steinmetz in his indistinction between a vector and a versor. Oliver Heaviside had warned of this distinction, but he did not write a parable on the matter. Mathematics took a distinctly vectoral turn, with Heaviside as its champion. Steinmetz carried on from here. The only interest in versor algebra was that of Alexander MacFarlane. In the minds of the vectoralists, versors were seen as an outgrowth of quaternion, a failed system of mathematics.

Another complication in developing a working polyphase theory is the versor positions cannot be given in Cartesian coordinates, such as x and y, latitude and longitude, etc. Most polyphase systems are also not rectangular, they are triangular or hexagonal. A three phase system is triangular and requires nine coordinates for a mathematical description. The number of coordinates increases as the square of the number of phases. Common mathematics falls short in providing a usable expression for representing polyphase electric waves. This deficiency is inherent in the very foundations of mathematics and mathematicians have become content with it, however, electrical engineers cannot. This evokes the philosophy of Oliver Heaviside; mathematics is an experimental science. It is modeled upon physical observation, not petrified mathematical theory.

The complications present themselves in an inability to solve equations that are higher than the second degree. Higher orders cannot be resolved into plus or minus. Mathematics, and the human mind engendering it, are intrinsically bipolar. This condition finds a symbolic expression in the proposition put before Eve in the Garden of Eden. This is Good vs. Evil, Positive vs. Negative, Ones vs. Zeros, Us vs. Them, it is a bottomless pit. In accord, the common notions of electricity are also bipolar.





(3) The mathematics that has become the basis for electric wave theory is founded in part on the ideas of Newton in England and Leibnitz in Germany. Their ideas dealt with rates of change and accumulation, becoming known as differential and integral calculus respectively. These ideas did not get off to a good start, however. Isaac Newton was a severe paranoid, obviating any cooperative interaction. He would often conceal or deliberately confuse his work. Those he knew constantly pressed him to publish his important ideas, only to be met with rebuke for their efforts. Newton would obsessively attack anyone who worked on ideas that paralleled his own, and even attack those who had inspired the notions he held. Notable to be attacked was Leibnitz in Germany. This in turn evoked nationalistic positions which further impaired the mathematical developments.



Important first steps in resolving this undesirable condition were taken by Oliver Heaviside, a Prometheus of mathematics. His methodologies were not received well in the Halls of Academia, but were eagerly taken up by Carl Steinmetz and Arthur Kennelly. Out of the minds of these individuals grew modern electrical engineering, but also with their limitations. It is NOT

[2] Fundamentals of Exponentials

(1) The work of Arthur Kennelly demonstrated that considerable simplification in expressing electric waves mathematically was to be obtained by utilizing functions derived from the Napierian logarithmic base epsilon. These are known as the Hyperbolic Functions. The log base epsilon exhibits a unifying character when expressing rates of change. It is important that these ideas be completely understood before progressing into polyphase theory.

The condition that allows for a logarithmic expression of electric waves is found in that a rate of variation of an electric quantity is dependent at any moment on the quantity of electricity at that moment. Magnitude determines the rate at which it varies, the larger the magnitude, the greater the rate of change of that magnitude.

This can be given a common expression. Let us say that you have 1000 dollars in the bank at the beginning of the month, and there best be some left at the end of the month. You begin to spend the money at a certain rate in dollars per day, paying important bills. A week later you find that only 500 dollars is left in the bank. Accordingly, your rate of expenditure is reduced in reaction to the diminished funds. The end of the next weeks leaves 333 dollars in the bank, the funds still are going too fast. In reaction, the rate of expenditure is further reduced. The end of the third week leaves 250 dollars in the bank and the reaction is to even further reduce the rate of expenditure. At the end of the month 200 is left in the bank.

Your rate of expenditure decreased in proportion to the amount of money in the bank, the weekly remainder establishing a geometric regression, one half, one third, one fourth, leaving one fifth, or 20 percent of the initial money at the start of the period. At that rate of expenditure, wish varies with the amount in the bank, leaves only 20 percent of the amount, 200 dollars, at the beginning of the second month. The third month then begins with 40 dollars. Only after an infinite number of months is nothing left in the bank. This relation can be expressed in a mathematical form by

Where

A is the ratio of the end of month amount, to the beginning of the month amount, over a logarithmic period of one month.
α is the ratio of the end of month amount, to the beginning of the month amount, over a logarithmic period of one month.

n is the number of months.

Substituting the bank analog into this expression gives for the first month

x 1000

And for the second month

x 1000

The fundamental form of this relation is given by

x 1000

x 1000

where the number of (monthly) periods, n, is called the logarithm of gamma () to base α. Base a constitutes α geometric ratio, a pure numeric.

Electricity and its rates of variation operate in accord with this kind of exponential function. For the bank analog the rates were incremental, based upon human emotion, etc. For the natural decrement of electricity the function is continuous. The log base is a comparison, or ratio of magnitudes, devoid of the dimensions of these magnitudes. The log base is a number in the Pythagorean understanding.

[t-rex]

Versor Algebra as Applied to Polyphase Power Systems 1B

(2) The Log Base Epsilon (Є)

Two important geometric ratios exist in the mathematics of electricity. One ratio is Pi (π), the ratio of the circumference to the diameter of a circle. No matter what the size (magnitude) of the circle the numerical value of Pi

The word natural will require explanation. As it was with Pi

The geometric ratio Epsilon finds its origin in the Newton-Leibnitz mathematics. It has the very unique property in that the rate of change in the variation it describes, also is the rate at which that rate of variation, is in variation, continuing through the rates of rates, etc. When applied to the processes of calculus, in differentiation or integration, the identity of the ratio Epsilon remains unaltered.

This geometric ratio Epsilon is expressed in algebraic form by the use of

For the condition that n goes to infinity, this becomes

It is not a workable expression for determining the numerical value of Epsilon, it only shows how it came into being. Epsilon can be evaluated from the infinite series expression given by

Where it is,








N! is called a factorial number. The use of zero factorial, 0!, may be objected to. It is used here only as a place holder in the infinite series, expressing a term of zero order. Otherwise zero factorial is a meaningless symbol.

Substituting the numerical values into the series gives the expression for Epsilon as

It can be seen that Epsilon is an infinite series of diminishing fractions. At infinity the fraction is infinitesimal. This is known as a convergent series.





For calculating purposes it is of sufficient accuracy to give Epsilon as: 2.718

The geometric ratio to a high degree of accuracy is: 3.1415926353897323

It is of interest to examine the infinite series expression for Pi in order to better understand the application of the infinite series and how it will be utilized later. The series expression for Pi is given by

This can be reduced to

where μ represents the powers of two series, and ν represents the powers of three series. Pi over four represents an angle of 45 degrees in exponential expressions. Oliver Heaviside made extensive use of the infinite series form, known as transcendentals.

[t-rex]

Versor Algebra as Applied to Polyphase Power Systems 1C

(3) The Powers of Epsilon

Consider Epsilon raised to its first power, as in

By the laws of exponents Epsilon to its first power is Epsilon. In mathematical form this states that in one logarithmic period, the first power, the initial amplitude has grown to 2.718 times its initial value.

Now consider Epsilon raised to its second power,

This mathematical form states that in two logarithmic periods, the second power, the amplitude has grown to 7.389 times its original value, and it has grown to 2.718 the amplitude at the beginning of the second logarithmic period. Hence, in each logarithmic period the amplitude grows to 2.718 times its value at the beginning of that period. Epsilon raised to any positive power expresses a rate of growth, this compounding upon itself.

The infinite series expression for Epsilon to the first power is given by

and

The infinite series expression for Epsilon to the second power is given by

and

[t-rex]

Versor Algebra as Applied to Polyphase Power Systems 1D

(4) Imaginary Exponents

Epsilon can also be raised, or lowered, to a negative power. It is however that negative numbers are also imaginary numbers. Imaginary numbers exist outside the realm of numeration, or counting. Involving Epsilon with imaginary exponents gives rise to an important set of mathematical functions. Some of these functions are well known, such as the sine and the cosine functions. Lesser known are the sinh and the cosh functions. Other functions are unacknowledged, but will be developed in the following line of reasoning.

It was shown in The Four Quadrant Representation of Electricity that two imaginaries are possible, one is the D.C. operator,

the other is the A.C. operator,

Consider Epsilon raised to an imaginary power ℎ, or negative one, as given in

By the laws of exponents any ratio to the negative one power is the reciprocal of that ratio,

In this relation the amplitude has decayed to 36.8 percent of its starting value in one logarithmic period.

Taking Epsilon to the negative two power gives

In this relation the amplitude has decayed to 13.5 percent of its starting value in two logarithmic periods, or that it has decayed to 36.8 percent of its value at the start of the logarithmic period two. In each logarithmic period that follows the amplitude decays another 36.8 percent. After an infinite number of logarithmic periods the amplitude is diminished to an infinitesimal value.

In actual electrical activity Epsilon to a positive power is a condition of runaway growth, a condition seldom encountered in practice. Epsilon to a negative power represents the periods of charge and discharge encountered in the electrical activity of energy readjustment. The electrostatic condenser, or capacitor, serves as an example. The capacity of the condenser storing electric charge is expressed in Farads, as the letter, C. The conductance of the leakage draining the condenser is expressed in Siemens, as the letter G. The rate in per seconds that the conductance drains the condenser is given by the ratio of the conductance to the capacity. For one Siemens draining one Farad, the rate of drainage will be one Neper per second. A Neper is a unit decrement from an initial value of 100 percent to a final value of 36.8 percent over one logarithmic period, one second in this unit case. This can be expressed by

ϕ₀ is the initial quantity of electric charge, n is the rate of leakage over one unit logarithmic period, and ϕ is the remaining charge at the end of one logarithmic period. For an initial charge of 100 percent, the relations are given in

[t-rex]

Versor Algebra as Applied to Polyphase Power Systems 1E



Since it is one over Epsilon that expressed electrical rates of charge and discharge, this would recommend that this should be its own log base, base 0.368,

Thus, the expression for condenser discharge is given by

__________________

[Aaron]

formulas showing up?

Please let me know if you all can see the formulas show up ok in Eric's post with the new paper. More to come as it gets done!

[dR-Green]

Please let me know if you all can see the formulas show up ok in Eric's post with the new paper. More to come as it gets done!

It all looks fine here, thanks.

[Aaron]

math

Thanks dR-Green,

Also, if anyone notices any obvious goofs in the formulas, let me know.

Someone is transcribing Eric's notes into word and it's his first time doing these kind of math notations with word. Let me know if there are any comments on what you see in regards to that.

[Aaron]

9pm EST - Eric Dollard Live on Smart Scarecrow Show

TOMORROW NIGHT LIVE INTERVIEW WITH ERIC DOLLARD BY GARY HENDERSHOT ON THE SMART SCARECROW SHOW: Live Broadcast | The SmartScarecrow Show