Heat-based theory connected to Newton's theory through Shell Theorem
From: Peter Fred (pbfred_at_joimail.com)
Date: 08/30/04
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Date: 30 Aug 2004 10:19:09 -0700
The following in easier-to-read format is posted at
http://www.thermal-force.com/shell.htm.
The basic equation of my heat-based gravity theory describes how the
surface gravity of thin spherical shell is related to the heat
conducted through it i.e.
g = sqrt(2L/m_shell*t).
This equation is derived from the expression
L*t = m_shell g (1/2 g* t^2).
which in Newton's terminology can be written as
U = mgh.
The t is assumed to be 1 second.
It is through the Shell Theorem that Newton has proved that " a
spherically symetric mass attracts particles outside it, just as
though its mass were concentrated at its center."
(for more on shell theorem see
http://www.sparknotes.com/physics/gravitation/potential/section3.rhtml)
Thus, if heat is made to conduct through a spherical shell, then an
expression describing how particles outside that shell are
gravitationally attracted to that shell can be written as
g = GM/r^2
Here M is the mass that that could be concentrated at the center of
the spherical shell and is equal to all the mass that resides in the
spherical shell. Thus I can write
sqrt(2L/m_shell*t) = GM/r^2
With this last equation I have made my heat-based gravity theory equal
to Newton's mass-based gravity theory.
The question is which gravity theory is primary or more fundamental. I
hope the answer to this question lies in the facts of the case and to
a long-standing historical prejudice that is sacrosanct and
inviolable. If you are in anyway inclined to, at least consider, that
my heat-based gravity theory is more fundamental, then I would first
go to my website and see my experiment it is shown that heat made to
flow up through a convex-up copper hemispherical shell produces an
INCREASE in the weight of that hemispherical shell.
(www.thermal-force.com/Copper.htm).
If you are interested in more support for a heat-based gravity theory,
my email address is pbfred@joimail.com .
Peter Fred
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