Philosophical Principles Of Natural Religion, fol. 8
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: 0.83.
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The machine reads it as
- Baotorbical
- Principles
- finite Number hou Cireat loever, ol onc or
- more unices, we haIl ac last obtain a re
- mainder, equal co any finire Number, how
- Imall loerer, lo by such a Subtraction per-
- peruated in infinitum, wre Chould obtain a o
- Number, (maller chen any finite PTumber, hov
- Imall Coever, i. e. an infinitely Im a I NTumber.
- And because Division is only a perpetual
- Suberaction oFluch aPTumber, lo many cimes
- as che Divilor implies, cheretore, wrhacerer
- may be obrained in chis Case by Subera
- crion, may be allo had by Dirision. BuE
- here ic is eo bc oblerv’d, chac che whole
- Force ochis manner ot generarins an infi.
- nitely oreat or (mall Number, lies in che in.
- finitely perpecuared arichmerical Operacions,
- e
- upon tinice siven Tumbers; noc chac chele Lac
- Operacions, in any tinice cime, can aerually gae
- compleac or exhibie chie infinite Number re- ne
- quired. Buc chacchele coninued in infini.
- cum, vould ac last exhibie chem, it lucha
- chins vere co be obrain d.
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- cradicrie
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- nerarine
- erhlcam
- maII O
- ever BaS
- ction ic
- Number
- Eo iclelF,
- and aBaI1
- guencly
- Chould90
- icselt, in
- chele, Wo
- day finice.
- dn infinite
- cixly 2 Nu
- Sain, and
- cradiction
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Cite
Philosophical Principles Of Natural Religion, fol. 8. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 74). https://leibnizlegible.com/page/797370323:0448?run=74