Copernicus made this rotation of the earth’s axis about the pole of the
ecliptic retrograde (i.e., opposite to the orbital revolution), and by
making it perform more than one complete revolution in a year, the
added part being 1/26000 of the whole, he was able to include the
precession of the equinoxes in his explanation of the seasons. His
explanation of the seasons is given on leaf 10 of his book (the pages
of this book are not all numbered, only alternate pages, or leaves).
In his sixth book he discusses the inclination of the planetary orbits
to the ecliptic. In regard to this the theory of Copernicus is unique;
and it will be best to explain this in the words of Grant in his great
work.[8] He says:—
Copernicus, as we have already remarked, did not attack the principle
of the epicyclical theory: he merely sought to make it more simple by
placing the centre of the earth’s orbit in the centre of the universe.
This was the point to which the motions of the planets were referred,
for the planes of their orbits were made to pass through it, and their
points of least and greatest velocities were also determined with
reference to it. By this arrangement the sun was situate
mathematically near the centre of the planetary system, but he did not
appear to have any physical connexion with the planets as the centre
of their motions.
According to Copernicus’ sixth book, the planes of the planetary orbits
do not pass through the sun, and the lines of apses do not pass through
to the sun.
Such was the theory advanced by Copernicus: The earth moves in an
epicycle, on a deferent whose centre is a little distance from the sun.
The planets move in a similar way on epicycles, but their deferents
have no geometrical or physical relation to the sun. The moon moves on
an epicycle centred on a second epicycle, itself centred on a deferent,
excentric to the earth. The earth’s axis rotates about the pole of the
ecliptic, making one revolution and a twenty-six thousandth part of a
revolution in the sidereal year, in the opposite direction to its
orbital motion.
In view of this fanciful structure it must be noted, in fairness to
Copernicus, that he repeatedly states that the reader is not obliged to
accept his system as showing the real motions; that it does not matter
whether they be true, even approximately, or not, so long as they
enable us to compute tables from which the places of the planets among
the stars can be predicted.[9] He says that whoever is not satisfied
with this explanation must be contented by being told that “mathematics
are for mathematicians” (Mathematicis mathematica scribuntur).
Public-domain text, read in full here on John Shaqi.
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