Philosophical Principles Of Natural Religion, fol. 57
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: 0.76.
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The machine reads it as
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- he A
- qual eo
- 15 γ X3
- Freacer
- relpe.
- PaTES,
- chele-
- ietrich,
- easehe
- 2 che
- prea;
- S arC
- dole
- Fchc
- ex ob
- ExrIS
- E
- satural ve
- Forms Beine given = ∞ 1 Or ∞ a, chem
- We ould intallibly, have che Relation oF
- chese Spaces to one anocher; DuE 1O
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- ouc knowins wrhac che Locarithm oF an infi.
- nite duanticy is, in ies potiire Nature, evec
- FO arrire aE 2 compleat Comprehension
- eren of che Relative Nacures oF Fhele infinite
- Spaces, Forthele equal pares, wtrich ltave
- iled eo represent in lome manner cheir. RC.
- lations, do noc at aII extend co the Whole
- Spaces, bucco an Absciss, which is equal in
- ehem alI. I. kno no Way, che Relaci-
- Ons, Ot chele insinice a simptorical Spaces 10
- one anocher, can De exprels d, buc one ol
- chele ermo, suppole che Exponent oF the Ab-
- sciss et che one be p, Ot che ochern, chen
- chese Spaces Bhall Bc one anocher, a5
- 1ast
- P
- = n
- Or 45
- d -C
- P. = 2
- n
- ∞
- n = z; bock
- evtich Expressions, are equally unincelli-
- sible; bux it, ire desira coptine che Fxp.
- nent, sxpo p, ot enc curvd svtgle sact
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Cite
Philosophical Principles Of Natural Religion, fol. 57. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 74). https://leibnizlegible.com/page/797370323:0497?run=74