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Leibniz-Handschriften zur Mathematik LH 35, 15, 5, fol. 43v

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.

Original at the GWLB · Page image · Annotations (IIIF) · Download text

One image of two folio pages side by side, registered by the library under both labels (also fol. 44r); this page is its left half.

The machine reads it as

  1. resstectu f; g, K, so muß ins f verehoilte resu C; K, g, B. wider mnb wau
  2. monc fingire neoete b = a (ob es pchon nicht ist), so musten c V. f ste
  3. tera gindL respective, ralitet uno eccimino alculi dinuat, o zu
  4. n
  5. i considerationem partitia vel homaeoptoteos uubjeris finda, oudareu
  6. mitze zu gephreeigen. Wniten aber die latrta aequation mir num mio-
  7. gnitam encordant, . doch 4 artitririas hat, so sommon dat übeige
  8. pro arbitrio, doch mit Wortheil aunhmen, die aequationem dadurf iu
  9. deprimiru, . nim von den literis also zu erlonigen, duß alzo allem
  10. eina geruige gepsehe. Besder worre es nnum monc ein banr von den
  11. arbitraris c,F, 9, K, in antecessum mit untiu determinim sonta,
  12. mub dadurg den calculum attiorem zu praecavire. Dilso stunda zu un-
  13. terge, ob mora niht mit nuteen atsumiren sonta 2, aff L bKK
  14. aeftbhk; et 2, acc + bgg= aec +bhg. dau per 4. et S. invicem
  15. q
  16. ductas redit equ. 3. daher ob es phonscheinat, orlo ob wir Guer tamtio-
  17. nes gatsom, ist ab doch reapte nere nine, dan die ondeva folget per aeg. 3.
  18. von sis falhtau; v. elnibs abro dia jasrit; V. aus aeg. 1. Meind per 4
  19. nutstehan: 3, aef + bhk 4, eacf+ aee + 2bgk + bhK. V. vut dea
  20. 67
  21. aeq. 2. mind per 5. anttase: 3, aec tbhy= 4, 2acf +aee + 2bgK + bhh.
  22. e
  23. duroms gedrd p 6. et 7. Wirdan: aeftbhk aec +bgk. _. Colus-
  24. eus p 4,5, 8, meraed: aff. +bRK = acc +b9g. Stat al diast ni
  25. (0)
  26. Beyn supposition große depressiones gamacht, aum ne n inist
  27. p(10)
  28. dndunt zu latz. in incomota uallu. m mered dadunqu= n,
  29. telies non fsuntiis. Aeat mon atso simplicissimat aequates 6, 8, et 9,
  30. quae sufficiunt quaerito absolvendo, si modo sic licet. Ex aeq. 8. haberi
  31. potett valor iptins e, vel ipsino h; eligatur h; fiet A
  32. esa cf. bk-9.
  33. Hic valor ipsins h m aeg. I1. subitituatur in aeg. 4, et fiit: eC2)
  34. aff.+
  35. bKK, R = 9,: a CK fg. Unde ex lege justitire pari jure absqucaleulo
  36. l15
  37. previdemut fore R
  38. deat ex aej. I1. per 12. Hos vatores e et h, ex 12. et 13. habitituanius m
  39. atterutia aequ. 6. vel 7: eligamus 6; et evolutionitus factis, opontet
  40. destuu qua cunque impediunt jurtitiam, et prodibit aequatio (14), in qua
  41. aC, f; b, g,R sibi respondebunt, gutim et c ipti f, et g ipti K; amdm
  42. talis jurtitia duplicata etiam obsirvatur m aequ. 9.
  43. Jam hademus
  44. duas retionas aequaves nempo g. et 14, in quibus extant literre C, 9, F, L
  45. quarum ope si inveniamus valoum unius literae, velati L, per iptas
  46. C,g, f; et ejus ope tollamus K. ex atteratia aequave, prodibit seqg. (5.) in
  47. qua extabunt solum c, g, f. Ubi alterutia ex iptio c vel gl videtur
  48. catue

Cite

Leibniz-Handschriften zur Mathematik LH 35, 15, 5, fol. 43v. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 74). https://leibnizlegible.com/page/00068207:0084?run=74