Philosophical Principles Of Natural Religion, fol. 61
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: 0.77.
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The machine reads it as
- ee
- a Cadom
- bbb L27
- BC
- s
- y Anice
- a Eiice
- ce siven
- MhalI DC
- (DEIC
- lec a be
- neS)=
- enly lX
- 2
- e.
- aDE Satural eligion.
- +
- =0. we have chis Area = - 4. Wrhict
- becaule the Curve continved, curs che AXe
- altum d,) becomes ] 4. Por che Whole
- Area AFCB. IF a = 9. then chat Space is
- al(09. = 9 AF X AF = 9 AFj.
- The Came may be obrained, trom eho
- FGberbolicat Curves (lec the Pigure. Ot ehe
- precedine Arricle,) lec AB = AI bC 1,
- and lec BP be produed in infinitum, etie
- seneral Lquation For che whole symptotical
- Space ABDFGL is X =s and callins lyn
- D LThe Area 15, = 2, let che siven Num.
- ber eo Which e vould hareche incermi
- naced space equal be a, and lec m = a- F. 1,
- che Exponent oE che Curre Coushe Mall he
- n
- and substractinq Unicy (= 10
- n
- the Sguare ABF Y) From che drea FhUS
- Found, re Chall hare che remaimine Area
- PBFO = a. For Fxemple, lec a = 3, chen
- m = 4, 2nd n =
- =i and consequencty
- alte el Aea aba
- ABFFCI
- CalIrS
Cite
Philosophical Principles Of Natural Religion, fol. 61. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 74). https://leibnizlegible.com/page/797370323:0501?run=74