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Leibniz-Handschriften zur Mathematik LH 35, 13, 1, fol. 431v

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: 0.67.

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. 432r); this page is its left half.

The machine reads it as

  1. etc. Negligantur rliqua
  2. alieque enuntiandur
  3. ex his aliosque dinta se compositis et innesiplicatis. frmari poteri aequatio similis
  4. cognita tgant inventione ipsius e, ex dato logarictmo, hinc ope ejus methodi
  5. aequatio proposita statimraddi pottis puta mon tamen sic habebitur pura infinita, sed
  6. tantum quantum libuerit appropinquate licebit ve eoram ex labielis ope
  7. e
  8. nodo b
  9. Juentio Trigonometria sine labulis aventid logaritimorum sine Tabulis, et
  10. contra; inventio logarichmocum ex numeris antiratibus sinuum langentium B secantur
  11. serem infuitam. Methodus quamlibet curvam Analyticam reducendi ad
  12. ute b
  13. aqualiones iderticas, prius per vatas quantitate mltiplicetas
  14. 1e
  15. nyl
  16. A u
  17. eds ame ab 1+ C pdE te neue ligeantur reliqua
  18. uv
  19. logaritentique invenri potent numerus + e eodum V
  20. vei est
  21. dta solum Canonem sinuum.
  22. BI
  23. 1 2
  24. ll
  25. pc, 5uY
  26. aA, cujus resiluttorum detur ex logarichuis, quoniam vi, pareim etiam
  27. sis hiet sum numeris simmum tangentium e secantiam non inventis, methodo diversa
  28. bea quae adhibetur Methodus omnem aequationem propositam reddendi puram
  29. luncuriam analiticam aequivitentem rationalam, et per consequens
  30. vadietura onnidum figurarum per series infinitas Methodus resolvendi
  31. oaniem aequationem propositam per solas Tabulas logaritmorum, aute etram
  32. t
  33. bganeI
  34. (2 1, 2, 3, 4, 1 2, 3, 4, 5, 6,2
  35. 2,3S
  36. a
  37. sin ex arci
  38. rest. 4 , 57b.
  39. 1eu, 9
  40. e
  41. I v. B Ab t resus
  42. sin a. arcui quod est absurdum
  43. a
  44. ver
  45. GW
  46. posito arcu a, sit sunus. sinet
  47. lese
  48. sin e
  49. sumsin HI =
  50. opent seque retur
  51. sit ergo abstracte: ac sin p
  52. AEHy ABp2y
  53. et BC13
  54. dna
  55. a vi
  56. sin
  57. NIm F
  58. na
  59. a
  60. a
  61. 23b 45C GZ8 39,E
  62. e
  63. 234b 456C 670 89, 10, e 1
  64. tam Sa s4 Is. _ sinum i semper aduno edripigua rttionet differre alibus ostensu
  65. ova forter comparatio jum x v
  66. 1+y
  67. idg
  68. diffeculia simum facilis Nam
  69. fieri
  70. i
  71. +1P
  72. =C)
  73. H
  74. 34,5
  75. nas)
  76. 1,23 1
  77. ad
  78. EAB
  79. Xy
  80. ersi
  81. BB
  82. c
  83. 17, 3
  84. 2B-
  85. n 2y 2y+B
  86. 11y d
  87. ls
  88. ey
  89. +y+2yβ
  90. s
  91. sib 1 2y
  92. seu
  93. 11db
  94. seu posita 1 pi 8.
  95. fii as dsmtroda x ee
  96. 23
  97. ed
  98. t
  99. 1iry
  100. g est quantitus cujus summa haberi potest. Nam S piegtII irgo
  101. (. quae est summa arcuum in off sino, est q
  102. 112
  103. Ergos CyC2 qu e oo sin 1
  104. rye
  105. la
  106. +y
  107. ercuspi 294 1y +195- 197. Seuu arcpise
  108. (Si nanevoa in dift. taps. semarus p areri t
  109. at 17 = hy 3+ γ 29 et. quaeritur sius ex dato arcu. 60p 193 + y - 2y et
  110. rejere a pi 9= y. br eg _ p Y 27. Ex priore 2y3 p 8-6. sed quoninita fiet
  111. ie1rg
  112. puy nesio
  113. t 291 277
  114. s
  115. ermt X p 2g a. sedila sabstitatio for e palieus quoaiimm rd alte drctra imnatus Ergo pro 8V

Cite

Leibniz-Handschriften zur Mathematik LH 35, 13, 1, fol. 431v. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 74). https://leibnizlegible.com/page/00068196:0858?run=74