Talk:Philosophiae Naturalis Principia Mathematica
From Wikisource
| Information about this edition | |
|---|---|
| Original edition | 1729 |
| Source | Google books |
| Contributor(s) | Chris |
| Level of progress |  |
[edit] Online sources
- marxists.org - has the Definitions from the 1729 ed only
- Google books - The full 1729 ed scanned
- www.archive.org - has the english traduction published by Berkeley.
[edit] Current Status
As of 5/31/07
Contents
- Preface
- Definitions - Complete Chris 03:46, 29 May 2007 (UTC)
- Axioms, or Laws of Motion
Book 1
-
- THE MOTION OF BODIES
- Method of first and last ratios - Done up to "LEMMA IV."
- Determination of centripetal forces
- Motion of bodies in eccentric conic sections
- Finding of elliptic, parabolic and hyperbolic orbits from the focus given
- How the orbits are to be found when neither focus is given
- How the motions are to be found in given orbits
- Rectilinear ascent and descent of bodies
- Determination of orbits in which bodies will revolve, being acted upon by any sort of centripetal force
- Motion of bodies in movable orbits; and the motions of the apsides
- Motion of bodies in given surfaces; and the oscillating pendulous motion of bodies
- Motions of bodies tending to each other with centripetal forces
- Attractive forces of spherical bodies
- Attractive forces of bodies which are not spherical
- Motion of very small bodies when agitated by centripetal forces tending to the several parts of any very great body - Started
Book 2
-
- THE MOTION OF BODIES (In resisting mediums)
- Motion of bodies that are resisted in the ratio of the velocity
- Motion of bodies that are resisted as the square of their velocities
- Motion of bodies that are resisted partly in the ratio of the velocities, and partly as the square of the same ratio
- Circular motion of bodies in resisting mediums
- Density and compression of fluids; hydrostatics
- Motion of fluids, and the resisance made to projected bodies
- Motion propagated through fluids
- Circular motion of fluids
Book 3
-
- THE SYSTEM OF THE WORLD (In mathematical treatment)
