Consider a pure element. On a balance scale, imagine that we can place
one atom at a time in a pan. We have a standard calibrated mass in the
other pan. We can (theoretically) place one atom at a time in one pan
until it is balanced against the standard mass in the other pan. When
we lift either the pan with atoms or the pan with the standard mass we
feel weight. We feel the combination [mg] at location [g]

We feel at location [g], the cumulative resistance (mass) of the
number of atoms in the pure object pan at that location. In this
example the balance scale compares the resistance of a quantity of
atoms to the resistance of a quantity of matter calibrated in mass
units. Each atom in the pure object pan is uniformly acted upon by the
planet attractor.

Is this uniform action on each atom a consequence of each atom being
identical in the pure object? Or is it a consequence of the planet
attractor’s uniform action on atoms in general? The number of atoms in
each pan need not be the same.

In the pure atom pan we are measuring the cumulative resistance of the
number of atoms. We call this “mass”, because we are measuring the
cumulative comparative resistance of atoms in the pure object pan
against the object in the pan calibrated in mass units.

Is the mass of the calibrated object also the cumulative resistance of
the atoms in that object?
johnreed

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