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Leibniz-Handschriften zur Mathematik LH 35, 3 B 11, fol. 14r

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: 0.70.

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

The machine reads it as

  1. qu
  2. +
  3. 36
  4. 1480
  5. 8
  6. 601
  7. 87600 43800 21900 10950 5475 5474 2737 2736 1968 684 342 171 170
  8. 170 85 84 42 2) 20
  9. B
  10. d
  11. 10
  12. X
  13. 10001
  14. Netmnt snt Rehmet 1 ab von der grgebenen hase 87609 wiod 8760D, solihaa hase considerirt
  15. a emmus Ex ponn A dato numero, qui quaeritur an sit primitivus, detrahatur Unitas, sit
  16. datus 8760 ortus ex 365 per 24, ascrinto; fine ip no qui est 8468
  17. 10001
  18. producta
  19. a fine nolam I, ut fiat nonerus majorquam 10000 nempe 8,607, Ab eo detrahatur t fit
  20. 27600. Hujus sumatur dimidims, et dimidius dimidii, et. donec perveniatur ad imparem, ab hoc
  21. detrahatur unitas, et ab resiuse quod superest eodem modo dractetur, donec perveniat ad
  22. e
  23. 100b
  24. ex ponentem progrissionis Geometricae duplae, cujus numerus est minor. Ita pervenietur ad
  25. jam ve est 105+ minor dato rjus quadratus jam 2 est 512, minos dato. is quadretur
  26. 614 12 11 10 9
  27. 40go 48yb 204g 1024 512
  28. Quia A exponons 9 habet 312. A
  29. 4096
  30. 6+2
  31. si gel habol si periodus esset 41. foret loco (624 m. 41 7583 urpis periodus
  32. 593 582 291 39C 195E 3618
  33. 144
  34. 512
  35. 2uX contrne tsd 58Z vidiamus 14 4
  36. an quodent 4096
  37. 62g
  38. 613
  39. 123
  40. +1
  41. qpotiescunque inter residuos occuit numerus aliquis propessonis binariae, 1421 42
  42. ut qugb pao holemus periodo
  43. 10001
  44. 1000D 5000 2500 1230 625624 312 15678 3)3819.
  45. Dc
  46. e
  47. in
  48. i ce +)H
  49. vi c e
  50. ad P
  51. d
  52. quia exponens habet 512 exponens AE habebit A09d
  53. si jam exponens er4 habet etiam 4095, uit intervalta
  54. recursus. 624. = 9 seu 615terminorum, sed quia hic numerus
  55. est dicu fbilis per G et per 2 (eu per 15, 9449
  56. et prodiq 4) possen esse teminomi. 944G
  57. A1 vel horum mulsili5041
  58. 8978568118927quod Eabra. B7796
  59. f+sa
  60. reb
  61. 14
  62. Aet
  63. 67
  64. Al
  65. og. 4430
  66. 2
  67. d
  68. 796
  69. (8504
  70. 89283601
  71. 94
  72. 4454
  73. 1609 (45sC
  74. 0600o
  75. A t31o
  76. Afqu
  77. 60
  78. 2154
  79. 215C
  80. 8016
  81. 10970
  82. 1bab
  83. 2t76
  84. 36+
  85. 2154 163940
  86. 4639716
  87. 2
  88. 14700
  89. 10001
  90. 1449
  91. 55
  92. AAL
  93. 64
  94. 158
  95. A4+3
  96. HB
  97. 47 y(B
  98. est1 A 16
  99. B3
  100. 26244) 1) XB2H4F26 n 512
  101. 2118
  102. 4236
  103. 2a
  104. 04
  105. F
  106. i
  107. e
  108. 21iE
  109. 16944
  110. 2114
  111. C4485921
  112. si
  113. 794
  114. 2560
  115. 262141
  116. d-
  117. r
  118. vo
  119. 1024
  120. 11369b
  121. 046+
  122. 1804
  123. 216
  124. id
  125. 4d96
  126. Aq
  127. Aps
  128. 0
  129. 8 os
  130. 8
  131. 10400400
  132. 07100esa spsis
  133. (9005
  134. 1446
  135. E
  136. 12
  137. 196
  138. t146
  139. 1
  140. 102855 =
  141. e
  142. 46
  143. 4025
  144. 597
  145. 8970
  146. 10731
  147. 804609
  148. 192
  149. e
  150. 79
  151. sfoB4 (6710(4308 1677721
  152. es gb.
  153. 87 (04 2 64 +6710
  154. pyg
  155. atb
  156. 1o
  157. q
  158. 59
  159. 49265
  160. 16
  161. 8009
  162. 16 kortie 167
  163. ibia
  164. 304320
  165. 470416
  166. 16777216
  167. 92

Cite

Leibniz-Handschriften zur Mathematik LH 35, 3 B 11, fol. 14r. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 74). https://leibnizlegible.com/page/00068261:0027?run=74