Philosophical Principles Of Natural Religion, fol. 106
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: 0.75.
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The machine reads it as
- 106 Dnnoconicat Brincimles
- Princip. Phil. Mathemat. Chac che Force
- erhereby chewhole Circle, upon che Radius
- AD, aetracts che Corpulcle P, 15 a5 che
- AELIL mulciplied upon cheDistance AP,
- dec D e be calld x, and FR, y; and lec
- SK, or che Force Whereby che Poine F
- atcracts che Body P, be reciprocally as any
- Porver (suxpole n) OF P F chen che Lqua
- tion oE che Curve Will bC, y = X = X = n.
- Whole Area ODF K NI =
- X
- -
- 1. B
- 1- n q n 1
- And iE For x vou substiture P L, you have
- Ed dit
- che Area OD ALMI =
- 31
- 1= n (P
- x rou substicure PF, chen you have
- OPFTLM=
- dis
- i n
- B - - 1
- u
- II Andcheretore
- PCEIS M. = n - 1, Wre MalL haVC, AFIIL =
- ODEIILM = OD AL Ml =
- XD ( Xm = D qui =
- eGriis E3I ABI
- 17 est AV
- M X
- A
- M
- atracti
- puscle
- 140
- M X
- IIn:
- OF tMC
- Wwill co
- votrich
- Tlyperbe
- finice, 2
- Ctance
- tractine
- PAX.
- II n
- attractii
- course c
- PF
Cite
Philosophical Principles Of Natural Religion, fol. 106. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 74). https://leibnizlegible.com/page/797370323:0144?run=74