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Leibniz-Handschriften zur Mathematik LH 35, 4, 1, fol. 12v

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: 0.69.

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. 11r); this page is its left half.

The machine reads it as

  1. Iu , Z0
  2. qu
  3. sive V +L
  4. r+2+S
  5. r+ 2rs +5
  6. 12
  7. ab
  8. Jam lentemus dividere;
  9. fiei X
  10. Ergu
  11. etaS
  12. + 2r+s
  13. Jm Ce
  14. ab Ergo
  15. r+5 4 2r p
  16. rers
  17. Erg
  18. ponamus XZ1
  19. ram dividamus
  20. r = 2rs +5 F pIV C1 2B+
  21. rx po
  22. 2
  23. si ers+ se cuo ita non succedit quin
  24. productus diosionis fit quadantus, cum tamen , non sit necesse qua at
  25. 2pV
  26. A ab
  27. n 1
  28. 1 IV
  29. Ergo rp, l. Ergo ab r+5
  30. abp
  31. uo qu
  32. pmrm r(+ 2fC ⊓
  33. 12
  34. ab
  35. ideo aliter incipiemus divisionem.
  36. fr.r
  37. ZYS +res
  38. p.
  39. eea
  40. e
  41. = 1
  42. +2 fiet re
  43. r
  44. sp gu es B, U
  45. 25 1.
  46. r 2 - (3
  47. rpv
  48. i
  49. rp B X. Quod rursus a
  50. quod misus supponit datam numerum esse quadratum, contra intentum.
  51. (3,2 r5 +
  52. 1) Z + 2ZY (1) + Erp + 2Zp F p
  53. s redius sici pone t 2r1+S
  54. g2
  55. + (2
  56. 12zpr+ +27r arp + Pal
  57. Sive arpz + Zp + Zr
  58. fier.
  59. Eei
  60. 12
  61. b
  62. ponendo rdop
  63. s,F
  64. Erit Ergo esse debet
  65. diatum est(
  66. 1+
  67. +C
  68. (rip)
  69. V
  70. 7rr
  71. I
  72. ))
  73. A, (rep ers rrefi 1a
  74. M 4 q
  75. Z
  76. L
  77. eqP + erCr
  78. 2 Durp rp +r
  79. 2
  80. pourtap
  81. Z B 4 rep
  82. D (4) . Ergoc qua qu qlc
  83. Jams.
  84. H sive c np, HG7 9l + 2
  85. p2
  86. q+ il H
  87. . Ergo 9ab p, ql + 213. Ergoque a13
  88. a e
  89. ab
  90. redit eadem quast ab
  91. Habetur ergo q. pure et independenter ab aliis. Ac proiide si valor alicuius termini
  92. aut quantitatis Algebigicae habetur in numeris quantitatibus sem
  93. in eus locumato substitiu potest, nam si numerus illedatus nontrabit
  94. illam formam, problema estimpossibile, 95
  95. 7569 3f, 217074 27 6814
  96. 196
  97. 196
  98. 196
  99. 60
  100. 1x
  101. 7
  102. 39= 696
  103. 35, 1500
  104. e
  105. 4
  106. 90

Cite

Leibniz-Handschriften zur Mathematik LH 35, 4, 1, fol. 12v. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 73). https://leibnizlegible.com/page/00067996:0024?run=73