Leibniz Legible

Machine transcription of the Leibniz Nachlass

Search the Nachlass

An Introduction To Algebra, fol. 185

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: 0.81.

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

The machine reads it as

  1. F.
  2. 23
  3. 14
  4. 1
  5. O
  6. 67
  7. 91
  8. 33 p 39
  9. 2 L
  10. 22
  11. 24
  12. u make nine columels FOr c.
  13. dD. q. r. Aa It SOdA CHCII aIL OlCOF Pa3. 1627
  14. 8) 25)X83, T84, in chis 1 anner; AcHt AII che C olumel
  15. 26) 2FOFl rich 118 38 numbers in cheir natural order,
  16. 33) 40aDd let che numbers oF che other eiehc (FOF c. f.
  17. 25) 48 _C.) Hand in (uch order as thole Ot L WiII PCFMIE
  18. 24 35YOW BaII make a Table noc ac aIl differine in
  19. 39) 55schose vine columels, From Pa5. 166, 167.
  20. 63 80 Buc thole ero pages have allo columels mark-
  21. 45 77lravins n0 k Or _, requires but such a Tablet aS
  22. 56 65 thistere adjoined: Whole numbers are tater
  23. 11) 35) 96OuE OF p28. 182,183, 184, 180.
  24. 40) 51, 9F
  25. 25 143 168
  26. 4. F3, 5133 65) 68,153
  27. 7. 15) 2169) 25 76F276
  28. 6. 137 127) 13220)(233
  29. (0. 233(233) 23120243
  30. 5. 24F 15T 56T25 C72
  31. 5. 772229219, c45(264
  32. 3. 257163 75112187
  33. 7. 263285104 105209
  34. 28, 11. 373247
  35. 93187280
  36. 29) 7. 19727795217312
  37. 30TT. 283299) 56155227
  38. 32
  39. ABa(O F have solved ihe 29th. Problem asce
  40. 69) 9r160 nother manner, 25 Was require d P28, 175.
  41. 40 772
  42. 26, 13. 293)2F1 29 295224
  43. 27
  44. Problem ZXX.
  45. 55 57 x+2Cd , b: k, d: F, H: 7, Z. In Aead oF which, ibis may.
  46. 32
  47. 9
  48. 5. 127209 24 95,219
  49. 18FL. 53 157
  50. 20
  51. IC
  52. T
  53. 0. 19( 91 19 80
  54. 16) 7. 203(203
  55. (C7
  56. 2G
  57. 2
  58. 26
  59. 31
  60. 7. 16+F93 32275207
  61. 9. 19,2271 29261280
  62. Another may ti find these 38 AnsWers
  63. 3ota. Problem.
  64. Flaring y Z you may sind v 3: chatis, tavin
  65. 2uV ratio oF Y 10Z Which b toDC le(s thanD, (a5
  66. nPaG. 18O) Vou may And ies inverted correspon
  67. dent chatis, ABocher ratio oF y 10 Z, Which Work-
  68. ino by ch= TamC Equations, may sire chelame
  69. ande, bue may invere che values oF b and D
  70. Callins chat b ertichche former ratio had calles
  71. and thaco wtcti che Former had calledv.
  72. ThuS Y. 2]2. 1B. 2. C. [: 1 a. 3. B. C
  73. T. 3 7. 3. 5.
  74. 1. 52F, 15. 9. 24 3
  75. 7. 3. 5. E
  76. 7. 5. 3. 8
  77. 2,736, 25. 24. 45(323. 7. 8. 15
  78. 2. 413. 8. 7. 25
  79. 1(23. 8. 7. TG
  80. 23110. 293217 87160247 Thac is co Cay, chese equalicies are scen in ther
  81. 34
  82. 35
  83. 3C
  84. 37
  85. 6. 17 +223 85, 268253 ascer chey have been divided by their preatel
  86. 3. 353313205247352 common divisor. Before luchidivision, ic is buI
  87. 8. T7F217 27208225 equality oFrationes, ChuIS; 3.5::9. Y5. 21.24::7. E
  88. 5. 18, 1259 244, 1. 55)299 Aud theretore accordins 10 F qua 5O. 5I. Pa8. 17)
  89. 58ITT. 37336212851231416
  90. ic
  91. 4C
  92. 5. I
  93. 5. TT
  94. 3. 201 79

Cite

An Introduction To Algebra, fol. 185. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 74). https://leibnizlegible.com/page/827130880:0201?run=74