Leibniz-Handschriften zur Mathematik LH 35, 6, 1, fol. 2r
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: 0.69.
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The machine reads it as
- video nns eo potuisi
- e perve
- here etiam melitera C
- stmeodo
- Jutum aeq. 3. eamque disteren
- edo edende soltendo truncendentia
- exponentialem.
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- X
- s. 1(Y)X. y C
- differentando fit
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- nlog b = 109. H
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- )Xy (2Y) X. G tog b
- 3
- dEr) X. 9 quae
- aequatio differentialis ordinaria
- id hinc amplius NXy
- _LVX.
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- dist
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- (1)
- 8) er) X. y
- m. b +p b = 9 posito solam
- b esse gnstantem, sed m n pq Haberi ut cunque per X, et 7
- differentiando fit. IX I
- 0
- 22
- as
- 2n
- am b. + motu b log. b + Abb. +
- 2
- 2p an B log b= c. nam potest q assum
- constans si per et dni qua fuerant pro m
- et uita s cum transterri potuerit quicquid
- in ex in constans est, in in et p. adeocu
- 2
- fiet am + manlog. b + ap b + 2pdn
- nempe aege. 2. divisa per b et fiet utique
- by
- be b=- dm = manlogb: ap + Epdulogb
- sed ex aeq. fit
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- d
- Vc4+ rum = M, : 2p
- quos duos valores aequando, ti et
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- in de +2mp du l0gb dp + Epdnlog. b Yapotmm
- potest loqu bponi = 1.
- + pam + 2pman log. b
- Reducitur tamen res ed simplen, perinde ac si initio fuitset
- g. 1. affiusset aeq. 5. seu 1 = F. ut fiat as
- af= an f l0g. b. sed si sit i = f pF +9. fiet inde et
- M. M H. Am F 9 M m dn + P. af + f F. p F. d + f l0g. p p at + 19 = 0
- et
Cite
Leibniz-Handschriften zur Mathematik LH 35, 6, 1, fol. 2r. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 39). https://leibnizlegible.com/page/00067956:0003?run=39