Our design (writes Newton in his preface) not respecting arts but
philosophy, and our subject not manual but natural powers, we consider
those things which relate to gravity, levity, elastic force, the
resistance of fluids and the like forces, whether attractive or
impulsive; and, therefore, we offer this work as the mathematical
principles of philosophy, for all the difficulty of philosophy seems to
consist in this--from the phenomena of motions to investigate the forces
of nature, and from these forces to demonstrate the other phenomena, and
to this end the general propositions in the first and second book are
directed. In the third book, we give an example of this in the
explication of the system of the world; for by the propositions
mathematically demonstrated in the former books, we in the third derive
from the celestial phenomena the forces of gravity with which bodies
tend to the sun and the several planets. Then from these forces, by
other propositions which are also mathematical, we deduce the motions of
the planets, the comets, the moon, and the sea.
Upon this subject I had (he says) composed the third book in a popular
method, that it might be read by many, but afterward, considering that
such as had not sufficiently entered into the principles could not
easily discern the strength of the consequences, nor lay aside the
prejudices to which they had been many years accustomed, therefore, to
prevent the disputes which might be raised upon such accounts, I chose
to reduce the substance of this book into the form of Propositions (in
the mathematical way). So that this third book is composed both "in
popular method" and in the form of mathematical propositions.
_Books I and II_
The principle of universal gravitation, namely, "That every particle of
matter is attracted by or gravitates to every other particle of matter
with a force inversely proportional to the squares of their distances,"
is the discovery which characterises the "Principia." This principle the
author deduced from the motion of the moon and the three laws of Kepler;
and these laws in turn Newton, by his greater law, demonstrated to be
true.
Public-domain text, read in full here on John Shaqi.
Reviews
Reviews
No reviews yet
Be the first to share your thoughts on this work.
Elsewhere in the archive
Join the Discussion
Join the discussion
Sign in to leave a comment or review.
Sign InorCreate an account