| Topic: |
Science > Physics |
| User: |
"" |
| Date: |
31 Mar 2007 03:29:59 PM |
| Object: |
The Universe, the Electron and the Proton |
THE UNIVERSE, THE ELECTRON AND THE PROTON.
By Louis Nielsen, Denmark, http://www.rostra.dk/louis/
Are there connections between the electron, the proton and the
Universe? My answer is yes.
My postulate is that there exists a connection between the average
mass-density of an electron and the average mass-density of the
Universe. A similar connection exists between the average mass-density
of a proton and the average mass-density of the Universe. The
mathematical connections are given by the equations:
(1) (m(e)/r(e)^3) = N(e)*(M/R^3)
and
(2) (m(p)/r(p)^3) = N(p)*(M/R^3)
In equation (1) m(e) = 9.11*10^(-31) kg is the rest mass of the
electron and r(e) is the average extension of the electron. In
equation (2) m(p) = 1.67*10^(-27) kg is the rest mass of the proton
and r(p) is the average extension of the proton.
M is the total mass of the Universe and R is the actual average
extension of the Universe.
N(e) is equal to the ratio between the electrostatic and gravitostatic
forces between two electrons. N(p) is equal to the ratio between the
electrostatic and gravitostatic forces between two protons.
N(e) and N(p) are defined by:
(3) N(e) = (k*e^2)/(G*m(e)^2) = 4.16*10^42
(4) N(p) = (k*e^2)/(G*m(p)^2) = 1.24*10^36
In equation (3) and (4) k is Coulomb's constant and e is the electric
charge of the electron. G is the actual value of Newton's
gravitational 'constant'. G is assumed to decrease with increasing R.
(See my treatise). We assume that k, e, m(e), m(p) and M are
constants.
From equations in my treatise 'Quantum Cosmology with Decreasing
Gravity' the values of R and M can be calculated. The actual values
are: R = 10^26 meter and M = 1.6*10^60 kg.
From equations (1) and (2) we can then calculate the values of r(e)
and r(p):
(5) r(e) = R*(m(e)/(N(e)*M))^(1/3) = 0.5*10^(-18) meter
and
(6) r(p) = R*(m(p)/(N(p)*M))^(1/3) = 0.9*10^(-15) meter
The calculated average extensions of the electron and the proton are
in very good agreement with measured values.
From equation (1) and (2) we get a simple connection between the
masses and extensions of the electron and the proton:
(7) m(e)/r(e) = m(p)/r(p)
or:
(8) m(p)/m(e) = r(p)/r(e) = 1836
Electrons and protons are not rigid systems.
The electron is a quantum-dynamical system composed of a huge number
of yet unknown very tiny matter-quanta. Electrons can have different
geometrical shapes depending on the physical conditions.
Read more in my treatise:
http://www.rostra.dk/louis/
Best regards,
Louis Nielsen, Denmark
.
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| User: "LR" |
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| Title: Re: The Universe, the Electron and the Proton |
01 Apr 2007 01:06:09 PM |
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Read more in my treatise:
http://www.rostra.dk/louis/
"Holistisk kv....", farveeel!
Lasse
.
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| User: "P.C." |
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| Title: Re: The Universe, the Electron and the Proton |
01 Apr 2007 02:32:02 PM |
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On Apr 1, 8:06 pm, "LR" <fsd...@afdafsd.ds> wrote:
Read more in my treatise:
http://www.rostra.dk/louis/
"Holistisk kv....", farveeel!
Lasse
Jeg har l=E6st lidt og synes det set str=E5lende ud, jeg forst=E5r godt
hvis nogle er sure over at der ikke tales om en Gud noget sted , men
at der ikke g=F8r ,fort=E6ller at det er gennemt=E6nkt.
.
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| User: "malibu" |
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| Title: Re: The Universe, the Electron and the Proton |
31 Mar 2007 04:36:19 PM |
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On Mar 31, 2:29 pm, wrote:
THE UNIVERSE, THE ELECTRON AND THE PROTON.
By Louis Nielsen, Denmark, http://www.rostra.dk/louis/
Are there connections between the electron, the proton and the
Universe? My answer is yes.
My postulate is that there exists a connection between the average
mass-density of an electron and the average mass-density of the
Universe. A similar connection exists between the average mass-density
of a proton and the average mass-density of the Universe. The
mathematical connections are given by the equations:
(1) (m(e)/r(e)^3) = N(e)*(M/R^3)
and
(2) (m(p)/r(p)^3) = N(p)*(M/R^3)
In equation (1) m(e) = 9.11*10^(-31) kg is the rest mass of the
electron and r(e) is the average extension of the electron. In
equation (2) m(p) = 1.67*10^(-27) kg is the rest mass of the proton
and r(p) is the average extension of the proton.
M is the total mass of the Universe and R is the actual average
extension of the Universe.
N(e) is equal to the ratio between the electrostatic and gravitostatic
forces between two electrons. N(p) is equal to the ratio between the
electrostatic and gravitostatic forces between two protons.
N(e) and N(p) are defined by:
(3) N(e) = (k*e^2)/(G*m(e)^2) = 4.16*10^42
(4) N(p) = (k*e^2)/(G*m(p)^2) = 1.24*10^36
In equation (3) and (4) k is Coulomb's constant and e is the electric
charge of the electron. G is the actual value of Newton's
gravitational 'constant'. G is assumed to decrease with increasing R.
(See my treatise). We assume that k, e, m(e), m(p) and M are
constants.
From equations in my treatise 'Quantum Cosmology with Decreasing
Gravity' the values of R and M can be calculated. The actual values
are: R = 10^26 meter and M = 1.6*10^60 kg.>From equations (1) and (2) we can then calculate the values of r(e)
and r(p):
(5) r(e) = R*(m(e)/(N(e)*M))^(1/3) = 0.5*10^(-18) meter
and
(6) r(p) = R*(m(p)/(N(p)*M))^(1/3) = 0.9*10^(-15) meter
The calculated average extensions of the electron and the proton are
in very good agreement with measured values.
From equation (1) and (2) we get a simple connection between the
masses and extensions of the electron and the proton:
(7) m(e)/r(e) = m(p)/r(p)
or:
(8) m(p)/m(e) = r(p)/r(e) = 1836
Electrons and protons are not rigid systems.
The electron is a quantum-dynamical system composed of a huge number
of yet unknown very tiny matter-quanta. Electrons can have different
geometrical shapes depending on the physical conditions.
Read more in my treatise:
http://www.rostra.dk/louis/
Best regards,
Louis Nielsen, Denmark
the electron is an arm of a galaxy
composed of millions of suns
these suns pour forth matter and radiation
this matter is composed of
protons and electrons
the ratio of proton to
electron density will be the same
as the ratio of galactic nucleus to arm
density
John
Galaxy Model for the Atom
http://users.accesscomm.ca/john
.
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