Evolution; Knowledge, Theory of; Philosophy and religion
From the ensemble of the facts as above set forth, it will be seen that
rhythm results wherever there is a conflict of forces not in
equilibrium. If the antagonist forces at any point are balanced, there
is rest; and in the absence of motion there can of course be no rhythm.
But if instead of a balance there is an excess of force in one
direction—if, as necessarily follows, motion is set up in that
direction; then for that motion to continue uniformly in that direction,
it is requisite that the moving matter should, notwithstanding its
unceasing change of place, present unchanging relations to the sources
of force by which its motion is produced and opposed. This however is
impossible. Every further transfer through space must alter the ratio
between the forces concerned—must increase or decrease the predominance
of one force over the other—must prevent uniformity of movement. And if
the movement cannot be uniform, then, in the absence of acceleration or
retardation continued through infinite time and space, (results which
cannot be conceived) the only alternative is rhythm.
A secondary conclusion must not be omitted. In the last chapter we saw
that motion is never absolutely rectilinear; and here it remains to be
added that, as a consequence, rhythm is necessarily incomplete. A truly
rectilinear rhythm can arise only when the opposing forces are in
exactly the same line; and the probabilities against this are infinitely
great. To generate a perfectly circular rhythm, the two forces concerned
must be exactly at right angles to each other, and must have exactly a
certain ratio; and against this the probabilities are likewise
infinitely great. All other proportions and directions of the two forces
will produce an ellipse of greater or less eccentricity. And when, as
indeed always happens, above two forces are engaged, the curve described
must be more complex; and cannot exactly repeat itself. So that in fact
throughout nature, this action and re-action of forces never brings
about a complete return to a previous state. Where the movement is very
involved, and especially where it is that of some aggregate whose units
are partially independent, anything like a regular curve is no longer
traceable; we see nothing more than a general oscillation. And on the
completion of any periodic movement, the degree in which the state
arrived at differs from the state departed from, is usually marked in
proportion as the influences at work are numerous.
* * * * *
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