Philosophical Principles Of Natural Religion, fol. 64
Machine transcription. Not an edition. Errors are expected: about 8% character error rate on Latin and French lines, higher on German. Mean line confidence on this page: 0.80.
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The machine reads it as
- 54 DGnotorhical Brinciples
- Poines at che Pertex common wich che orhee
- Curve, and consequendy 2r X a = i
- N X
- andr =X
- de
- Ln - 2 - X
- S0 chen
- itm = 1, che Curve becomes che Appollonian
- Parabola, andr =
- - 2
- X
- + x.
- buc in ehis case r is infiniclr small in respect
- ot any finite quancier, and loisto bechromn
- avay andr becomes = 1. e. The Radius oF
- Circle, that has che lame deorec ot Curva.
- cure, Wich ehe appollonian Parabola, is equal
- co one halF oFies Latus rectum. II m L F,
- 4m -
- ehcar =
- ~ = 0, For in chat C asC
- un-. is infinitly (mall in respeet ot i, and x
- is eo be suppos do, or infinitty (mall, ertien
- x is a Aorine Ouanciey. Wheretore che
- Radius AD is infinitls (mall, or cheCurva-
- ture ot such Curves ABO, is infinitly greae
- ac chePertex, in respeet ol che Curvature ot
- the Circle, or berreen che Tangent AF, and
- bbru ehe Curve AB s Circle can FaI1, IF m 13
- chenr
- 1+ v
- = ∞. For in chaE
- Cale
- t
- che le
- CmalI.
- Coche
- tex, 15
- thC Cu
- dOr
- couche
- OFche
- AB V
- Circle
- 1
- F.X
- C
- n C
- en
- eset
- urhose
Cite
Philosophical Principles Of Natural Religion, fol. 64. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 74). https://leibnizlegible.com/page/797370323:0504?run=74