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Leibniz-Handschriften zur Mathematik LH 35, 6, 19, fol. 9v

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: 0.77.

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

The machine reads it as

  1. V2=
  2. 054
  3. +83224
  4. 150000
  5. 600
  6. +p
  7. 60sD
  8. 30100
  9. a vel o veloz et in 0t
  10. 601, d99 =
  11. 002, 097
  12. ∞3 094
  13. 004 040
  14. 00c sl
  15. 006 e
  16. 00d99 5 0.0097
  17. 001945 0.0293
  18. 002
  19. 003600
  20. i0 4307
  21. vorgtu
  22. 0057
  23. 6.0935
  24. 01363
  25. 0. 18
  26. uia brron cegis ardod
  27. AR
  28. 12 4
  29. Po 215
  30. HA. Z = p. No2 3
  31. K8 = Z = AN. N- 2 :HA
  32. AS K _ K 8. l = K A. W
  33. A ex NS = AK.3
  34. K AK
  35. AN
  36. E
  37. Na
  38. 8b Keb indist rentr. gr. = Kt. W 3 + h
  39. KA dist
  40. K8 W
  41. B, +
  42. 93s 108474
  43. 4q
  44. 376
  45. 1698 et 1225
  46. 01, 0) =009d0 8835 0665
  47. -o2
  48. 02, 19 = 01432 169 017672
  49. 0b491, 181 03, 094 = 017672
  50. 5
  51. cioo) i
  52. liuq lipis ulto in
  53. 01099= 009806 00980
  54. 02, 097 = 018815V 028610
  55. o3, cet = 013 05C027
  56. 04, 89 = 6,400 087527
  57. 05, 046
  58. 81 209
  59. d9g 1.2450
  60. ∞, e8t o 9+ 162452
  61. o7q.74 04o52 203977
  62. Hatsi nicam ha ducu summe
  63. F momta ducensa sunt in cubum radi qui est
  64. t
  65. 2a hoc lao 2Y2. et diudend
  66. (09004
  67. 609604
  68. 39b
  69. ∞gC
  70. 6874
  71. 09216
  72. o18 +32
  73. exqrudi. ipsius a. Ergo ducendi 3G2
  74. sunt in 212) ser in 2. 82
  75. 2822009801 =02F hois quattas 082 B
  76. 2 028
  77. 24
  78. 055
  79. 087
  80. 124
  81. 48aa 163
  82. 203
  83. 07e fecium
  84. 155 applicalis
  85. 08464
  86. 245 lincae 025392
  87. 39 Nempe aa = bb: 2
  88. 459 50z est 0098
  89. 22 quarta pars 28
  90. quatipars momenti Zonaecrcutans 4
  91. ipsius c72 est
  92. psa s2
  93. nn fallor 14.
  94. 100o 100
  95. 074
  96. Bb
  97. 2
  98. AB AFAZIF ex 00g
  99. axe si AF v. 8
  100. 1- _ 172 (86
  101. 863 032
  102. 1. 2:: 1. AB. Ergo
  103. esa
  104. AK. KIdiL AK. A AL, E, fiet b AN = 074
  105. KI= e E
  106. 1 ad S, ut c37 ad Aβ.
  107. 00q
  108. 2.8
  109. 0. 18
  110. 2
  111. D. 252
  112. 282
  113. 2256 18
  114. 0564 024
  115. Ergo A3 = 185f031 07896 287
  116. 282
  117. AL, 1. AI = 2 Xi = 2 AV. 187 055
  118. Ahr XIZ: AB- = 1974 1410
  119. AL Z. AI. L. XI Z A. eb 2256,
  120. 1: 3 :: 043: A-92 2924534
  121. 410
  122. 155 10
  123. 12
  124. 392Cd 124
  125. AL L. A1 5 XI S 203 163 1128
  126. AN, 074. fit
  127. 4b
  128. 5640) 84b 564
  129. 1: 2:: 037: AB 57240
  130. A(3 = 031
  131. 692 282
  132. AL L. AI - 2. X1 - + 25912 9f03C
  133. AX = fiet
  134. 12
  135. 1: H :: A B 48
  136. P
  137. AL, 0 A1, 0 AKI = 1 aV=0
  138. 185
  139. NL AX1: kI, P:: Z ANo: Aβ. 06 13)
  140. prax
  141. litire
  142. trax
  143. 2aX = XY +XK
  144. 148
  145. 054
  146. 940
  147. (d81 0 034
  148. 02 396
  149. 036980
  150. 46+1
  151. 6EE
  152. 39
  153. v0ra
  154. 950
  155. 005376 20043

Cite

Leibniz-Handschriften zur Mathematik LH 35, 6, 19, fol. 9v. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 73). https://leibnizlegible.com/page/00068064:0018?run=73