Library

Introduction
Volume 4
- IliadHomer
- The OdysseyHomer
Volume 5
Volume 6
- History of the Peloponnesian WarThucydides
- The HistoryHerodotus
Volume 7
Volume 8
- On the SoulAristotle
- PhysicsAristotle
Volume 9
Volume 10
- Hippocratic WritingsHippocrates
- On the Natural FacultiesGalen
Volume 11
- ElementsEuclid
Volume 12
Volume 13
- The AeneidVirgil
- Works and Days & TheogonyHesiod
Volume 14
- LivesPlutarch
Volume 15
Volume 17
- Sixth EnneadPlotinus
- Third EnneadPlotinus
Volume 18
- ConfessionsAugustine
- The City of GodAugustine
Volume 19
- Summa Theologica, Part IAquinas
Volume 21
- Divine ComedyDante
Volume 22
- Canterbury TalesChaucer
Volume 23
Volume 24
- Gargantua and PantagruelFrançois Rabelais
Volume 25
- EssaysMichel de Montaigne
Volume 26
- Julius CaesarWilliam Shakespeare
Volume 27
Volume 28
Volume 29
- Don QuixoteMiguel de Cervantes
Volume 31
Volume 32
Volume 33
- Geometrical DemonstrationBlaise Pascal
- PenséesBlaise Pascal
Volume 34
Volume 35
Volume 36
- Gulliver's TravelsJonathan Swift
Volume 38
Volume 39
- The Wealth of NationsAdam Smith
Volume 42
Volume 43
Volume 44
Volume 45
- Experimental Researches in ElectricityMichael Faraday
- The Analytical Theory of HeatJoseph Fourier
Volume 46
- Philosophy of RightGeorg Wilhelm Friedrich Hegel
Volume 48
- Moby DickHerman Melville
Volume 49
- On the Origin of SpeciesCharles Darwin
- The Descent of ManCharles Darwin
Volume 50
- CapitalKarl Marx
- The Communist ManifestoKarl Marx and Friedrich Engels
Volume 51
- War and PeaceLeo Tolstoy
Volume 52
- The Brothers KaramazovFyodor Dostoevsky
- The Master BuilderHenrik Ibsen
Volume 53
- PragmatismWilliam James
- The Principles of PsychologyWilliam James
Volume 54
- The Interpretation of DreamsSigmund Freud
Other works

GreatLogos

Reading is best in the iOS app

Library · Mathematical Principles of Natural Philosophy

Book I, Section VII

Isaac Newton

PreviousProposition XXXI Mathematical Principles of Natural Philosophy NextProposition XXXII

Concerning the rectilinear ascent and descent of bodies.

PreviousProposition XXXI Mathematical Principles of Natural Philosophy NextProposition XXXII