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# Title: Leibniz-Handschriften zur Mathematik LH 35, 14, 1
# Folio 162r, page id 00068201:0323
# Scan: One image of two folio pages side by side, registered by the library under both labels (also fol. 161v); this page is its right half.
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# Model: FoNDUE-GD_v2_ft_Leibniz, run 74, 2026-09-06T16:05:13Z — 78 lines, status machine
# Lines: 78 recognised, mean confidence 0.84
# Machine transcription. Not an edition. Errors are expected: about 8% character error rate on Latin and French lines, higher on German.
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# After the first blank line: the recognised lines in reading order, one per line.

1
La
13tat -20 22
+2
21, 21. 21- 21. 2D.
13
+21. 2112
+22. 22 + 22.2
27
quid si sic, dissicmutando 20 et 20  et 50, da coracidere
20. 79 + 31. 77 + 22. 76 + 93. 75=0
+40. 77 +21. 76 +92. 75 + 33. 74=0
YI et 21 et 31 et
+40. 76 + 41. 75 4 42. 74 + 43. 73 =0
79 = - 11. 78 - 12. 37 - 13, 76,:10
78 = -21. 77-22. 76 - 23.75 20 79= + 11. 21. 78 + 11. 22. 76+ 11. 23.75, : 10. 20
- 12.20n = 13,20
47 = - 31. 76- 32 75, 83.745.3 b79- (112131. 76 - 11. 21. 32.75 - 11. 21. 33. 74, .10.20. 30
+ 120203] 4 + 12. 20. 32 1 412. 20, 33.
+ 11. 22. 30. + H1. 23.39..
= 13. 20.20..
∞ = - 41. 75. g2. 74 - 9373;: 4 79 = + u. 21. 31. 41. 75 + 11. 21. 31. 42,) 4 + 11. 21. 31. 43. 73, 310. 20. 30. 40
12. 20. 31.41  = 12.20. 31.42  = 12. 20. 31. 43
=11. 22.30.4]..-11. 22. 30.42- - 11. 22.3043.
+13. 20. 3041.- +13, 20.30. 42.. + 13. 20.30. 43..
211. 21. 32. 40 a = 11. 21. 33.40.
+ 12. 2032. 40u + 12. 20. 33.40.
4 11. 23. 30. 40...
75 = -51. 14. 52. B3, 53. p, . 50 792- 1. 21 31. T1. 51. 74 - 11. 21. 31. 41. 52. 73 - 11. 2131 41. 53. 72, : 1020.30.40. 50
+ 12 2031. 41. 52
+12. 20. 31. 41. 51
F11. 22. 30. 41. 51 + 11, 22
= 13.20. 30, 41. 51
+ 11. 21. 32.4051
12. 28 32,40. 51
= 11. 23,30. 40, 51
= 13. 20, 3071. 52
+C
1220 32, 40.52
= 11. 23.30. 40.52
+ 11. 21. 31. 42.50 + 11. 21. 31 4250
= 12. 20. 31.4250
= 12. 20. 31. 43.50
= 11. 22. 30. 4250 = 11. 22. 30. 43. 50
4 12. 20. 31. 41. 52
4 13, 20. 30. 42. 50 4 13. 20. 30.43,50
= 1. 21. 33.40.50
+ 12. 2033. 40.50
= 1. 25.) 40. 53
Noto autem in fine temini prim esse semper 1 et 0; in fine 2di semper 2 et 0, in fine yti 3 et 0
sed hioc non sufticit ad exclusionem, v. 9. in valvre , ubi ubi 7D est termini primi, reperio
I et 2 et D, ubi prangirte D, tamen non adest 1 2 et 1 et 0
praestitset forte sic scubere
10. 29 + 11. 38 + 12.77 + 13, 76+ 14. 95+ 14. 74 + 16, 73 ex =0
20. 79 + 1. 78 +277 +13. 16 + 24. 75 + 15. 74 + 26. 73 etc =0
et
+ I1. 22. 30. H. 53
Hujus combinationis Lex quaerenda est.
reque enim omnia membra absolute
possibilia adsunt, et invemienda
lex exclusionis. 2x. gi. in 77
in valore  2d0 ipsius 79 est
in coefficiente ipsius 77 est
+ e spectando notas
dextras (nam sinistrae semse
Sacul 1, 2, 3) habetur 1 et 1
item 2 et 0. sed non 8 et 
ibidem in 76 datur 1 et 2
item 3 et o; non lamen 2 et 1
eu
0 et 3
b
catur det 3, non tamen 3 ex c
= 13 ..H. 35
+ 11. 21. 33.40. 53
240. 5
= 12.2
10. 79 + _1. 78 + 82. 77 + 13. 76 =0