Leibniz-Handschriften zur Mathematik LH 35, 9, 23, fol. 17v
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: 0.85.
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One image of two folio pages side by side, registered by the library under both labels (also fol. 18r); this page is its left half.
The machine reads it as
- Continuatio
- si descensus ut 1. vel
- ejus duplum, triplum, etc
- si descensus 2. 3 etc
- Ascensus
- si descensus ut 1. vel ejgs
- duplum triplum, etc. si
- descensus, 2. 3 etc
- eCorpuu incurrenta ut 10. vel 8 vel del2 ber,1
- Corpus excipiens ut 1. quod quiescere intelligitur
- Descensus
- G
- 2a- ab -p2
- 24 - ab -ab
- 5ab + 3ab
- 8 2a + 4ab prab
- 3672 8=1 214aL +2ab
- 3l 8l 2a+ 4ab +2F I
- in eodem plo
- fitum AC vel B8
- a
- divisum in 100 partes et notatum
- numeris quadratis 100. 81. 64 eteusque
- ad 1. doscendendo. linea horizons
- purallelae per lineas divisionis ductae
- secabunt circul in punctis intersection
- quadrantes CA 10. DB10 centris
- C. et D. descriptos, et punctis sectionis
- ascribantur radices numerorum quadratorum,
- scilicet 10. 9. 8 ene usque ad 1. constat
- ex traditis Gaulaei corporum ex 10d 81. 64 etc.
- etc. (abstrahendo ab aeris rescistentia)
- curpora ex punctis 109. 8. erc. descendentia aequirunt celerita vel reflexione communicatus quiescenti mensurabimus ipsius iscensu; ad aliquod
- Erto umque celem
- 5
- abeb
- +2a
- 2ab- b
- 24- ab - b2
- 1 + b
- +b
- a+ 2ab + b
- 2a+ 4ab +2B
- 2a = ab -
- 2074ab + 262
- +113
- 2
- 328
- fit
- 2
- 5925
- 586
- +5 a
- +3ab
- Sa +hab
- 5a +3ab
- 2a+ 4 ab +2b
- 6
- lons
- es
- 289
- eb
- 1320
- 9248
- 9248716
- 1296
- 1 878
- 650t+
- 1. 1
- Corpora duo incurrens et exapiens x pendula intelliguntur ex iioem semidiametris
- CA. CB ita ut in peerpendiculari quiescentia se tangant: et circuli quos vibrando describerent
- sint in eodem plano, et centra suspensionis in eadem horique ontali non minus
- ac centra gravitatis et magnitudinis corporum, A. B.
- descendentium celeritates esse ut 10 9. 8 etc
- et eandem acquiri celeritatem si ex punctis 109. 8. descen-
- dant, ac si ex punctis 100. 81. 64 eH. descenderent. Ergo
- te ut 10.g. 8 ete. Rursus corpora habentia celeritatem ut et ascen-
- Ergo possumus celetitates in statu tsma quaesircs
Cite
Leibniz-Handschriften zur Mathematik LH 35, 9, 23, fol. 17v. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 74). https://leibnizlegible.com/page/00068148:0034?run=74