History of the inductive sciences, from the earliest to the present timeWhewell, William
History
History of the inductive sciences, from the earliest to the present time
Whewell, William
Science -- History
In the beginning of the book "On the Heavens," he proves[32\1] the
world to be _perfect_, by reasoning of the following kind: "The
bodies of which the world is composed are solids, and therefore have
three dimensions: now three is the most perfect number; it is the
first of numbers, for of _one_ we do not speak as a number; of _two_
we say _both_; but _three_ is the first number of which we say
_all_; moreover, it has a beginning, a middle, and an end."
[Note 32\1: De Cœlo, i. 1.]
The reader will still perceive the verbal foundations of opinions
thus supported.
"The simple elements must have simple motions, and thus fire and air
have their natural motions upwards, and water and earth have {73}
their natural motions downwards; but besides these motions, there is
motion in a circle, which is unnatural to these elements, but which
is a more perfect motion than the other, because a circle is a
perfect line, and a straight line is not; and there must be
something to which this motion is natural. From this it is evident,"
he adds, with obvious animation, "that there is some essence of body
different from those of the four elements, more divine than those,
and superior to them. If things which move in a circle move contrary
to nature, it is marvellous, or rather absurd, that this, the
unnatural motion, should alone be continuous and eternal; for
unnatural motions decay speedily. And so, from all this, we must
collect, that besides the four elements which we have here and about
us, there is another removed far off, and the more excellent in
proportion as it is more distant from us." This fifth element was
the "_quinta essentia_," of after writers, of which we have a trace
in our modern literature, in the word _quintessence_.
_Sect._ 3.--_Technical Forms of the Greek Schools._
WE have hitherto considered only the principle of the Greek Physics;
which was, as we have seen, to deduce its doctrines by an analysis
of the notions which common language involves. But though the
Grecian philosopher began by studying words in their common
meanings, he soon found himself led to fix upon some special shades
or applications of these meanings as the permanent and standard
notion, which they were to express; that is, he made his language
_technical_. The invention and establishment of technical terms is
an important step in any philosophy, true or false; we must,
therefore, say a few words on this process, as exemplified in the
ancient systems.
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