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# Title: Leibniz-Handschriften zur Mathematik LH 35, 13, 1
# Folio 208r, page id 00068196:0411
# Scan: One image of two folio pages side by side, registered by the library under both labels (also fol. 207v); this page is its right half.
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# Model: FoNDUE-GD_v2_ft_Leibniz, run 74, 2026-09-06T16:05:13Z — 81 lines, status machine
# Lines: 81 recognised, mean confidence 0.71
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# After the first blank line: the recognised lines in reading order, one per line.

+10. 21. 11. 24. 10. 22. 13.14. 10. 31. 1. 24. 15. -71324 = quadr (Y10. 21. 11. 24. 10. 23. 13. 24) = 0
vit X in XI. = XI in XX = a ubi contingit XI et XX aequari
ita non erit obus scribere nter magis explicate, cum superstet
quid signiticent X, XI, XX, X.XI. potest tamen etiam ae quatio () Explicari priores
colligamus jam puncis omnem Culcolum praecedentem
10. 21 - 11. 20 =0 vel compendio 10. 210
Fregu + 1aGLI2 aa 0 10. 21y +10. 22a 0
18. 22y + 11. 22c=0
1ols. + 11 agy +1L a2G +B a 20
20y+ 21 ay7 r2t aay 12 4 =0
1103 2tY) + 10.21. a ] =0 X. 1M XXXI-0
520.11.. 20.12. 5
11  F H. 12 a f2 0
ex B) 110. 2L yy + 13. 22 Cy + 13. 23 aa 120
siet -Y. 1Y.. = 20. 12, . - 20. 13..
10.21 yy riC. ay + 10. 29a 2 0  ex 4) Frer3Hy rU~Gay +1229 aa)C
10. 23∞1 + 11. 23ay + 12. 23 aa
Deniqe onplipaitia. vtiam institui potest 1er efli 10. 21. 1 23,9 4 10. 21. B. 23a 20
2094 1 -1 ay + 2 14 20
nemp. 10. 11. 51. 24. 10. 22. 13. 24, et 1021. 11. 24 1023. 4. 24.
lo cg+ n 20921 a 20
10. 2. 11. 349 10. 2r. 13. 24, 10. 4. 11. 24, 13. 15447
veldemque ex dutibus parpat ponions
-20. 13 11 - 21. 13.- - 22. 13.
10. 21. 12. 23 1 4 13. 22. 12.2 a55
+ 10. 21. 11. 23, 1022. 12 23 - qu (19. 21. 13. 13) 20
100 +1aV+ aagu + 13ayt a=0
209.  21 ag. 4 22 aa pus 4 252, +2 ado
ex) (5) 4po. 21. 11. 23 Y)
10 1oul t 10. 2ratys L10 2 ans L 1d. 24. 2
frit  =10. 21. 21. 13 1
ex (D) K 10. 2. 1Z. 22 V
fiet o=
ficiter) 20.1. 1.b
10. 21. 1. 24yy =18. 171: 13. 27 ay + 10. 21. 12 24a a -0, 10. 2sil3. 2 4 u 416. 22. 13 0G Ho. 23. n 24a a  
10. 245 1 11. 24 aisus +12. 24 aay +1. 24a =0
218. Zl 1X.
+L) 10
2494 = 0 - 30. 11. 2it
+ 10. 7(. 124. 10. 1. 1 24a -
f. 10. 21. 11.24. 10. 23, 13. 24a
+10 Y + 11a Y + 12 aayy + 13a y + 14a 0
(8 10. 2015 11. 20y 612 2009y  17 20 y 214. 20a 6)
+20. 10,.) f21. 10.. +22.10, +231b. +24. 10.
20y + 2ay3 + 22 aaVy + 23 ~y t 2a a20
+12 yFu. 2guyg. + 12. 24 aa y +13. 24a (1. 29 a(4
2. 20. 14 . - 4. 14. - 22. 14 .. . - 22.14.. - 34. 140)
seu compendo 10. 21.y + 102 d agy + 18bay +1. 192 = 0 2bo. Eip + v.  agus + 12 anu +  24 a 0
und ek a. 5 sit 1g 28. 1. 24yy + v 21. 1. 24ay + 182f. 13. 24 ac 0 et 1V. 13 a4 Hy +  L Beray r 1. 3. 132g a 
Unde ex (15t et (6)
fiet per cal culum plae.
+10. 21. I1. 249y+ 10. 2. 12. 24 ay + 10.21. 13. 22a (5), + ( 31. 13 24H 10. 22. 1329 ay + B. 25 L aa B)
4013 se
a
c20 Eta. 22
pta 4... supra+
10. 21. 11. 24. 10.22. 13. 24 9 110. 2L. MH. 1023B. 22 aLO + 10. 21. 1. 2F. 102717y + 10.  1. 24. 0299. 40
4.. .. supra +.. supra
+ 1 . 10 dlil 2
= 20 ut
+ 19. 21. 1. 24, 10. 23. 13. 24 a
H10. 21. 11. 24. 0.  G onneas n C
.N + 10. 21. 11. 22  1
.720. 11. 2l. D Bv. 12. 26
Ex Aequl). vel 
fiet expli 10. 21. 11. 2]. 10. 2L .12. 23
cite ...... 10. 12 u
+2e. 1. 3 3.  20.12. 22. 13.
 tus 4oot sungas trominaaa, o  hpra
is
20. F
pe. +...
0
7o. Ec. 1. 24. 10. ch. p. 19 
.... .... 20. 12 uet
et... nias rit
10. 21. 11. 7 2 1
L110. 21. 1. 1.b y. p. 1517
+10. L1. 12,24. 10.23. 13. 24a
+10. 21. 1. 24. 10.22. 13, 2.4. 18. 21. 11. 24.10, 23, 13. 24 = 10. 21. 11. 24. 10. 23. 13. 24 f0. L1. l. 15. 8. 15. 1924
+ 10. 21. il. 1 C 10. 22. 13 2t (0. 1 a1 14 18. 1h. 13 14 = qu (10 22 11 24 1e 2y 13. 14) L. 8