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plutonium.archimedes@gmail.com

Posts: 7,505
Registered: 3/31/08

Chapt15.37 base equation of all physics is Area = LxW from Maxwell
Equations #1128 New Physics #1248 ATOM TOTALITY 5th ed
Posted: Jan 2, 2013 4:39 PM

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Now the general idea behind this chapter is that all the important
equations of physics are built from the simple formula of Area = LxW.
But equations of physics may be masked with various different
geometries and compounded by areas. For example, the Area in Euclidean
geometry is just simply A = LxW, but the area in Elliptic geometry is
Area = pi x r^2 and the area in Hyperbolic geometry involves the
logarithm Ln function.

So for example, the Malus law of physics is area in elliptic geometry
of I =I' cos^2 a where the cosine squared is evidence of area in
Elliptic geometry.

Now Ohm's law of physics is a example of area in Euclidean geometry
where we have V = iR, or simply
Area = Length x Width. Now, however, we complicate Ohm's law to render
superconductivity by replacing Resistance R with Malus law, for
resistance in superconductivity is polarization where the angle allows
all the messenger waves to go through unscathed, meaning, a alignment
of the angle of polarization.

So when we replace R with Malus law in V = iR
we end up with a more complicated equation for superconductivity, or,
even for conductivity in general such as the flow of electrons in
copper or silver or in a semiconductor. A insulator would have cross
alignment in polarization and no messenger photons or neutrinos get
through.

So here we begin to see the what I call the "flavor of equations in
physics." And what I mean by that, is that all the important equations
of physics are fractals of Area = LxW, or Area = pixr^2 or Area
involving logarithm.

Now let me give another example of the Coulomb law for it is Gauss's
law where we have F = (k x q1 x q2)/ r^2

So we have Fxr^2 = k x q1 x q2, so that charge times charge is a
Elliptic geometry area.

Now look at another famous equation of physics in that of E = mxc^2
and we immediately recognize it as a area in Elliptic geometry, just
as the Malus law is area in Elliptic geometry.

Now an example of area in Hyperbolic geometry is entropy in
thermodynamics of S = -k (lnP) . Another example is radioactive decay
rates involving logarithms.

The important message that I am conveying is that all important
equations of physics are built up from roots of Area = L x W. Where we
simply compound a root equation, such as the diffusion equation and
build up to the Schrodinger Equation. From the Schrodinger Equation we
replace some of the terms with areas and we end up with the Dirac
Equation.

Now why is Physics so easy and simple, like this, in that all its
important equations are compounded area formulas? And the reason it
is, because the Maxwell Equations such as the Coulomb law is a area
formula, and since all of physics is derived from the Maxwell
Equations, then all of physics important formulas end up being
compounded Coulomb formulas.

Google's New-Newsgroups halted a proper archiving?of AP posts, but
Drexel's Math Forum has my posts in ?sequential archive form as seen
here:

http://mathforum.org/kb/profile.jspa?userID=499986

Archimedes Plutonium
http://www.iw.net/~a_plutonium
whole entire Universe is just one big atom
where dots of the electron-dot-cloud are galaxies