11-19-2011

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thejohnlreed

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Dec 1, 2011, 2:35:59 AM12/1/11
to The Least Action Consistent Universe and the Mathematics
When we use a balance scale to measure weight [mg] we are making use
of the quantity [g] that is a consequence of a location in space wrt
the balance scale function. The quantity [g] remains a constant of
location on each pan to bring the quantity mass [m] to balance. The
quantity [g] allows us to measure comparative magnitudes of matter in
units that we feel as resistance and that we call mass. The balance
scale compares at location [g] what we feel as the resistance of the
pans of matter at that location. We call this comparative resistance
weight [mg]. We say that it is equal and opposite to a force we feel.
Since the quantity [g] is a constant influence at any location such a
measurement can be made, and the quantity [m] represents a conserved
resistance, of a magnitude of matter that we feel as weight [mg], at
any location we can use the balance scale, it appears that we have
defined gravitational force in terms that are subject to what we feel
at any location in space.

In this case we define the universe in terms of the force we feel and
apply to a resistance and we generalize that force as a controlling
force for the entire universe because we feel it everywhere. Since
the resistance we encounter at any location [g] is equal and opposite
to the force we apply at any location [g], the subject is closed.

That's all we require to successfully operate within the least action
universe. What we feel is the product of resistance [m] at an
accelerative location in space [g]. Where the balance scale compares
the conserved resistance [m], independent of any location [g]. What we
feel [mg] changes with location [g]. What the balance scale compares
[m] does not depend on location [g].

It is clear that [m] represents more than just a factor of the product
[mg].

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