The Human Field Hypothesis

Paper ID -AJ027868

Author: Armstrong Okai Ababio

Electrical Engineer, Engineering Directorate, System Planning Division, Electricity Company of Ghana (ECG)

ABSTRACT

Hypothetically, Every Human Being is surrounded by a Human Magnetic Field. From Sir Isaac Newton’s Law of Universal Gravitation, it can be deduced that this Human field has bearing with the mass of the Earth as explained below;

Newton’s Law of Universal Gravitation [1], [2]

Newton’s Law of Universal Gravitation1 States that every particle of Matter in the Universe attracts every other particle with a force which is directly proportional to the product of their masses and inversely proportional to the square of the distance be-tween their centres of gravity.

Deducing the formula for Physical Strength, Ps, from Newton’s Law of Universal Gravitation

From Newton’s law of Universal Gravitation, we can say that, the force of attraction between the two bodies is with respect to their masses so that the body with the larger mass will pull more to itself the body with the smaller mass. We therefore make this analogy that, since the mass of the Earth, 5.9722×1024 kg, is so many times the mass of the ideal man, let’s say, 100kg, the ideal man should not be able to move and that if he moves then the Physical Strength, Ps, with which he is mov-ing is proportional to the mass of the Earth, ME. That is;

⇒ Where; = Mass of the Earth = 5.9722×1024 kg K = Constant of proportionality representing acceleration due to gravity = g= 9.81m/s2

Deduction from Hypothesis

Hypothetically, the Human Field, Hf, of an ideal man is directly proportional to the square of his Physical Strenght, Ps. We can therefore write; ⇒ Where; Hf = Human Field Ps = Physical Strength

K = Constant of Proportionality Representing the Mass of the ideal man The above analysis is explained below to demonstate that the Ideal man can withstand the power of an atomic bomb.

1 INTRODUCTION

1 Physics GAST, Ghana, Page 322

Newton’s Law of Universal Gravitation States that every parti-cle of Matter in the Universe attracts every other particle with a force which is directly proportional to the product of their masses and inversely proportional to the square of the dis-tance between their centres of gravity. Newton's law of gravitation resembles Coulomb's law of elec-trical forces, which is used to calculate the magnitude of the electrical force arising between two charged bodies. Both are

inverse-square laws, where force is inversely proportional to the square of the distance between the bodies. Coulomb's law has the product of two charges in place of the product of the masses, and the electrostatic constant in place of the gravita-tional constant. This is a general physical law derived from empirical observa-tions. by what Isaac Newton called inductive reasoning [2]

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International Journal of Advancements in Research & Technology, Volume 2, Issue 9, September-2013 ISSN 2278-7763

Newton's Law of Universal Gravitation is illustrated in Fig. 1 below; Fig. 1 Ideal man standing on the Earth alone Where; Ps=The Physical Strength of the Ideal Man F=Newtonian force of attraction between the Ideal Man and the Earth M_E=Mass of the Earth m=Mass of the ideal man r=Radius of the Earth From Newton’s law of universal gravitation, we can write;

Where, G=Universal Gravitational Constant2 [3] By inductive reasoning we can deduce a formula for Human Physical Strength under ideal situations which can be used to compute the Human Field as will be explained later in this paper. The Human Physical Strength and Human Field are two de-ductions I have proposed in this paper.

2 EQUATIONS

Two main equations are proposed in this paper. They are the Human Physical Strength and the Human Field. They are as shown below; Human Physical Strength, Ps,

⇒

2 G = Universal Gravitational Constant = 6.67 x 10-11

Where;

= Mass of the Earth = 5.9722×1024 kg K = Constant of proportionality representing acceleration due to gravity = g= 9.81m/s2

And Human Field, Hf, ⇒ Where; Hf = Human Field Ps = Physical Strength K = Constant of Proportionality Representing the Mass of the ideal man 3. Figures and Tables

Table 1 and figure 2 below shows Energy from Albert Ein-steins Energy Mass Equation and Workdone by an Ideal Man. As can be seen, the energy from Albert Einstein is to the power of sixteen (10^16) whiles the workdone by an ideal man is to the power of twenty three (23). Meaning there is more Ener-gy in ab ideal man.

For the purposes of the study, the change in Albert Eintseins energy-mass equation and the distance covered by an ideal man were varied from 0.1 to 1.0 as can be seen clearly in Table 1. Table 2 shows the quantities and symbols (Units) in this paper Table 1: Energy Input from Albert Einsteins Energy Mass Equation and Workdone by an Ideal Man

Mass(kg)/

Distance

(m)

Energy from Ein-

steins Energy Mass

Equation (J)*10^16

Workdone

by Ideal

Man

(J)*10^23

0.1 0.90 5.97

0.2 1.80 11.94

0.3 2.70 17.92

0.4 3.60 23.89

0.5 4.50 29.86

0.6 5.40 35.83

0.7 6.30 41.80

0.8 7.20 47.78

0.9 8.10 53.75

1.0 9.00 59.72

r

M_EEE_

m

PS

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International Journal of Advancements in Research & Technology, Volume 2, Issue 9, September-2013 ISSN 2278-7763

4. Theorems and Proofs

Albert Einstein’s Energy Mass Equation3

In physics, mass–energy equivalence is a concept formulated

by Albert Einstein that explains the relationship between mass

and energy. It states every mass has an energy equivalent and

vice versa—expressed using the formula

E = mc2 [4]

Where;

E is the energy of a physical system,

m is the mass of the system, and

c is the speed of light in a vacuum (about 3×108 m/s)4.

In words, energy equals mass multiplied by the speed of light

squared. Because the speed of light is a very large number in

everyday units, the formula implies that any small amount of

matter contains a very large amount of energy. Some of this

energy may be released as heat and light by chemical or

nuclear transformations. This also serves to convert units of

3 Albert Einsteins Energy Mass Equation, E=mc2 4Speed of light, Reference: https://en.wikipedia.org/wiki/Speed_of_light#cite_note-LeClerq-5

mass to units of energy, no matter what system of measure-

ment units used.

The theory of fission is what physicists call a non-relativistic

theory, meaning that relativistic effects are too small to affect

the dynamics of the fission process significantly [5]. However

the association between E = mc2 and nuclear energy has since

stuck, and because of this association, and its simple expres-

sion of the ideas of Albert Einstein himself, it has become "the

world's most famous equation [6].

Mass–energy equivalence arose originally from special relativ-

ity as a paradox described by Henri Poincaré. Einstein pro-

posed it in 1905,

From first principles, the change in mass in Albert’s equation

cannot exceed one and so the maximum energy you can get is

.

Therefore Albert’s Energy,

Disproving Albert Einstein’s Energy Mass Equation of Nu-

clear or Atomic Bombs From Earlier analysis in this write up, we can write; ⇒ Where;

= Mass of the Earth5 = 5.9722×1024 kg [7] [8] K = Constant of proportionality representing acceleration due to gravity = g= 9.81m/s2 K = Constant of proportionality representing acceleration due to gravity6 = g= 9.81m/s2

5 Mass of the Earth = 5.9722X1024kg, Reference: https://en.wikipedia.org/wiki/Earth_mass 6 Constant of proportionality representing acceleration due to gravity = g= 9.81m/s2, "standard acceleration of gravity". NIST.

TABLE 2 UNITS

Symbol Quantity

N Force (F)

J Work done (W)

kg Mass (m)

KgN2 Human Field (Hf)

kgm/s2 or N Physical Strength (Ps)

Nm2/kg2 Universal Gravitational Constant (G)

Symbol Quantity

N Force (F)

J Work done (W)

kg Mass (m)

KgN2 Human Field (Hf)

kgm/s2 or N Physical Strength (Ps)

Nm2/kg2 Universal Gravitational Constant (G)

Symbol Quantity

N Force (F)

J Work done (W)

kg Mass (m)

KgN2 Human Field (Hf)

kgm/s2 or N Physical Strength (Ps)

Nm2/kg2 Universal Gravitational Constant (G)

Symbol Quantity

N Force (F)

J Work done (W)

kg Mass (m)

KgN2 Human Field (Hf)

kgm/s2 or N Physical Strength (Ps)

Nm2/kg2 Universal Gravitational Constant (G)

Symbol Quantity

N Force (F)

J Work done (W)

kg Mass (m)

KgN2 Human Field (Hf)

kgm/s2 or N Physical Strength (Ps)

Nm2/kg2 Universal Gravitational Constant (G)

Symbol Quantity

N Force (F)

J Work done (W)

kg Mass (m)

KgN2 Human Field (Hf)

kgm/s2 or N Physical Strength (Ps)

Nm2/kg2 Universal Gravitational Constant (G)

Symbol Quantity

N Force (F)

J Work done (W)

kg Mass (m)

KgN2 Human Field (Hf)

kgm/s2 or N Physical Strength (Ps)

Nm2/kg2 Universal Gravitational Constant (G)

Symbol Quantity

N Force (F)

J Work done (W)

kg Mass (m)

KgN2 Human Field (Hf)

kgm/s2 or N Physical Strength (Ps)

Nm2/kg2 Universal Gravitational Constant (G)

Symbol Quantity

N Force (F)

J Work done (W)

kg Mass (m)

KgN2 Human Field (Hf)

kgm/s2 or N Physical Strength (Ps)

Nm2/kg2 Universal Gravitational Constant (G)

Symbol Quantity

N Force (F)

J Work done (W)

kg Mass (m)

KgN2 Human Field (Hf)

kgm/s2 or N Physical Strength (Ps)

Nm2/kg2 Universal Gravitational Constant (G)

Symbol Quantity Symbol Quantity

0.80

10.80

0.80

100.80

0.1 0.3 0.5 0.7 0.9

Ene

rgy

fro

m E

inst

ein

s En

erg

y M

ass

Equ

atio

n (

J)*1

0^1

6

Wo

rkd

on

e b

y Id

eal

Man

(J)

*10

^23

Mass(kg)/Distance(m)

Comparison of Energy Input from Albert

Einsteins Energy Mass Equation and …

Workdone by Ideal Man (J)*10^23

Energy from Einsteins Energy Mass Equation(J)*10^16

Fig. 2 Comparison of Energy Input from Albert Ein-steins Energy Mass Equation and Workdone by an Ideal Man IJOART

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International Journal of Advancements in Research & Technology, Volume 2, Issue 9, September-2013 ISSN 2278-7763

The Physical Strength of the Ideal man is calculated as follows; PS = 9.81m/s2 x 5.9722 x 1024kg PS = 5.8587282 x 1025 N The work done (W)7 by the Ideal Man in moving a distance of 1meter is PW = 5.8587282 x 1025 Joules (J) Since W = Force or Physical Strength (N) x Distance (m) Where, PW = Workdone by the ideal man in moving a distance of 1m This disproves Albert Einstein’s Energy Mass Equation of Nuclear or Atomic Bombs.

Calculation of the Human Field of an Ideal Man Taking K, being the mass of the ideal man to be, k=m= 100kg and knowing that; Acceleration due to gravity; g=9.81m/s2 and; Mass of the Earth, The Human Field for an ideal man is calculated as follows;

This value is a great value and so I conclude that the ideal man is great and invincible.

5. END SECTIONS

5.1 Conclusion This paper expounds on the Human Field Hypothesis or Theory. A hypothesis or theory worth considering. This paper proves that the Human Being in its ideal state can withstand the power of an atomic bomb.

Retrieved 2014-11-06.

7 Workdone= Force x distance, Reference;

https://en.wikipedia.org/wiki/Work_(physics)

5.2 Acknowledgment

The author wish to thank the Electricity Company of Ghana (ECG) and all friends who encouraged me. This work was supported in part by a grant from Electricity Company of Ghana (ECG).

REFERENCES

[1] Physics GAST, Ghana, Page 322 Nelkon and Parker Physics Book

[2] Isaac Newton: "In [experimental] philosophy particular propositions are inferred from the phenomena and after-wards rendered general by induction": "Principia", Book 3, General Scholium, at p.392 in Volume 2 of Andrew Motte's English translation published 1729.

[3] "CODATA Value: Newtonian constant of gravitation". NIST Reference on Constants, Units, and Uncertainty. US National Institute of Standards and Technology. June 2015. Retrieved 2015-09-25. 2014 CODATA recommended values

[4] Poincaré, H. (1900), "La théorie de Lorentz et le principe de réaction", Archives néerlandaises des sciences exactes et naturelles, 5: 252–278. See also the English translation

[5] Robert Serber, The Los Alamos Primer: The First Lectures on How to Build an Atomic Bomb (University of Califor-nia Press, 1992), page 7. Note that the quotation is taken from Serber's 1992 version, and is not in the original 1943 Los Alamos Primer of the same name

[6] Bodanis, David (2009). E=mc^2: A Biography of the World's Most Famous Equation (illustrated). Bloomsbury Publishing. ISBN 978-0-8027-1821-1.

[7] "Solar System Exploration: Earth: Facts & Figures". NASA. 13 Dec 2012. Retrieved 2012-01-22.

[8] "2016 Selected Astronomical Constants" in The Astronom-ical Almanac Online, USNO–UKHO.

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