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Leibniz-Handschriften zur Mathematik LH 35, 13, 3, fol. 92r

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: 0.65.

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

The machine reads it as

  1. A
  2. formula aequasionis sexti
  3. 2 Febr. 1676.
  4. gravus qua ad (ubicam reduci potest
  5. Xnx bX C
  6. vb.
  7. HC
  8. 42
  9. unde seplitando:
  10. A ca
  11. qu
  12. 2
  13. CEAXA+
  14. r
  15. B
  16. Abcebrnicium versatu, dactant.
  17. AGHAI
  18. BCG est recta
  19. DCF est recta.
  20. BG )d.
  21. BC b BLBC
  22. 3)
  23. rest
  24. A..-
  25. e
  26. quis intulligat insina circa varias
  27. 3
  28. M=
  29. 2
  30. e-s
  31. s
  32. q
  33. Aera
  34. atX a
  35. quia enim AC AC. enit
  36. AG 1 AF ABC
  37. anDe
  38. a
  39. bX = CXY (11) ~ ex g. et 10
  40. - X2
  41. s
  42. ane X + L probanus ABL rectum
  43. s
  44. FF2bCXD+C
  45. ex teC+
  46. bx- tx BcV
  47. p+
  48. 2
  49. a
  50. ex13.
  51. E
  52. +
  53. si
  54. v+ X p
  55. a
  56. es
  57. atx+ dEx 13.
  58. st
  59. +e C_
  60. u
  61. a unde
  62. .
  63. paro
  64. est
  65. 2
  66. c = a
  67. catcd
  68. a +Cb70
  69. . siu XBC qua
  70. ncalul aliquo
  71. quaesitum a m est
  72. j
  73. eC.
  74. e
  75. epem. X
  76. a
  77. f
  78. u
  79. 22.
  80. sbsurdul
  81. qui hoc fieret .Respondi aequationeu re verna esse
  82. XF Cy0u
  83. e
  84. C
  85. C =2(272
  86. AB, X( ) CDH
  87. DC
  88. aextd
  89. E.
  90. 6 BFI DLV. 1
  91. AD. AI
  92. AL V CL b
  93. tendum
  94. (X+ es
  95. aequatio quae semper red Tubicam qE redini potest4
  96. 2 23 39
  97. a 3 24
  98. 2
  99. CX- 2eXY
  100. o.
  101. exemplum
  102. DFFa
  103. ADiV.
  104. AL BV
  105. A
  106. ABp
  107. Exemplum calcum lubrili et
  108. +p A + gc +ra f6
  109. NrkbR+CX+
  110. VA P.
  111. s
  112. e
  113. C
  114. cc
  115. G) unve
  116. 2
  117. non
  118. dividendam per C) ut redeat
  119. D. sed potio pruar quia
  120. ulies pe
  121. t
  122. bxte.
  123. 70. exhrypothesi
  124. 15. unde non est in
  125. nostra polestate
  126. b excera eligere.
  127. Ny = VX pet
  128. =B Xy-vx ex 2qubu
  129. (6) Reo
  130. = bx - c0 f, + ..;. sergo CbX- CD Xy- BX
  131. Et HCF - XEB. Ergo V cbX - XY. v, XY -C+ Monria
  132. (id XbX -XEY
  133. xCXDticxy Ct C 1 + f+ t
  134. X
  135. 2- 2
  136. aequationum cdices serbit ad confun
  137. va
  138. sd
  139. 1
  140. Xe
  141. etr
  142. difficillim
  143. ait modi
  144. ru
  145. Hoc servit ad eos, confundendos quise egregre in
  146. 2
  147. isa emini eos
  148. petent nde cum
  149. refecto, cumm gener deredirei
  150. ABD Cserniciccrqus ducemus adb absurdum, scalentum
  151. eut
  152. nc

Cite

Leibniz-Handschriften zur Mathematik LH 35, 13, 3, fol. 92r. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 74). https://leibnizlegible.com/page/00068200:0185?run=74