# Leibniz Legible — https://leibnizlegible.com
# Page: https://leibnizlegible.com/page/00068255:0015
# Permalink to this reading: https://leibnizlegible.com/page/00068255:0015?run=74
# Title: Leibniz-Handschriften zur Mathematik LH 35, 3 B 5
# Folio 8r, page id 00068255:0015
# Original at the GWLB: https://digitale-sammlungen.gwlb.de/resolve?id=00068255&page=15
# Source image: https://digitale-sammlungen.gwlb.de/content/00068255/jpgs/default/00000015.jpg
# Model: FoNDUE-GD_v2_ft_Leibniz, run 74, 2026-09-06T16:05:13Z — 130 lines, status machine
# Lines: 130 recognised, mean confidence 0.78
# Machine transcription. Not an edition. Errors are expected: about 8% character error rate on Latin and French lines, higher on German.
# Licence: CC BY 4.0, Leibniz Legible. Machine output: do not ingest it as verified text; keep this provenance with the text.
# Wording rule: say "the machine reads it as …", never "Leibniz wrote".
# After the first blank line: the recognised lines in reading order, one per line.

ortationibus
010101
ol 11111
001100110011
101
r1 0011 0011
001160 11 00110
Co1LIMIINI
001 0b100 1001
00100 1001001
001001001001
Generalis calculus
W a A 5 g9 pn 
etc esd c ba
a ay  as avaque ap n angat
b b9s bpoh bn
19 18 _ 16 15 14 13 12 1
9 8 7 6. 54. 3. 2. 11
(1.19 J1.18 (1.17 ] 116) 115] 1 14 (L. B (1. 1 1.1
2. 19 2. 18 217 216 2.15 (2. 142. 132. 12 2. 1
(329 3. 58 3. 17 316 (3. 15 314B13(3123. 11
00MIIIIMIII 4418 4.17 916 (4. 15 414 4. 13 4. 12Y. 1
001001001001
imnopgratuWx s
eba
a
Im noFOrSF u WX
El l, b bxbpbg ex bs bt ba b bx
et n in eo epeqeroreteu ad ex
S.17) S. 16 S. 15 5. 14)5. 13 (5,112(5. 11
is(8.17 (6. 14 (6. 13 1812 (.11
seucen 
uo = (1) jam 1.HI = (1). Ergo 11 =
Ergo ex termino ido 2. + 12) =1 seu 12 = 1 -2 et 2. 1
1=  ,. Extermmino 3tir 3, t 13, 1 seu
H Extermnnogto 41 + 3
Ex termund 3tio fit i1. 13, + A. 1. 2 - .2 2 + l. 1. 3 = A. 1. 1.
seu quia 2.2 = 1. 2 fint 13(2 = 2) +3 = 1. seu 13 = 1-3
1. 14 4 1. 2 = 2. 3 + 1.3-2.3 +, 4, 1. 1
seu 1. 14 = 1. 1 4+ b.52.3 = 1. 2 - 1. 3 - 1. 4
1. 1. 15 = 1. 1. 1 (-11. 2 -(bi) 1.2. 3(F 1 1. 2) (4 1.2.3 + 1. 2. 4 (- 1. 1. 3 + 1.1. 3)
= 1. 1. 4 + 1. 2.4
semp. 13 = 1. 1 + bis p2. 4 - 23 - 1. 4
enim pro dato ut 101, assumendis reo pralim
perodus inveniri protest sen valor ipsorum 1, m, h, p, 9, et  01 0101
et adeb res pecedit, tam vero non possunt, duo miguio
frnction
balores 100000007010101
inveniri, patet
temper las
loco istele scontingere
ve
trandi genus, a posse ad esse.
As
additum lure tan
seligres etobordon
1 16000000 +0001001
190000
a = I X= l
Si b = 1 erit W0=0
si 6-0 prit 10 =1
sergo d o
Ergo 
WoNo
 bobo
-b
 similiter Cu = d et et u = 1, quin li blo
et Wn
sit  sit t= 1- b - c
Ergo H = 1-C
+ + b_ + CW =1. E∞ CW = c- cb et bu = b - cb
W u +
W n
U
W0a +
W u
s
a
Y 91
n
nn
L2
0
=p 20
2
I=1 mEI neo peo
9- 1 p=1 120 A =0
et ita porro
lineata tantum sunt 1
religua sunt 
et patet redire semper
eandem forman
aM.
m
n
1. H1 = 21
1. 12 +2. 11 = 22
fit l.l. 12
1. 12 = 1. 1 = 2. 11
1. I.(3 = 1. 11 - 1. 1. 2+22. 11
instituamus rem 3
calculo generali
quasi pumum pro
1. 1. 1. etc foret
1jem haec
ut ceuse
ese aqualia, deinde
10FR+ + 1a+25L6LY + 18,19
21 + 22 +23 +24 +25 +26 +27 + 28+29
11. 21 +12, 24 B. 21 +14, 21 + 15. 21+1b. 21 +17. 2)
11. 22 +12, 2+ 13. 22 4 19, 22 +15. 22 +16. 22
14. 23 +15. 2
HI. 23+12. 23 + B. 23
F1I. 24 +12. 24+
411. 25 +
+ 11. 26
1. 26
24
11. 2)
2+ 33+34 +38 +36 +34 + 3)
11 = 31:21 12. 21. 21 +5222= 21.33. Ergo 12 = 21. 33-22.32,:21. 21
H. El. H = 3 21. 2. 12 + 3227 = 33. 21 FC et fil 21. 12 = 8), 21 - 31.2
13. ~ et 13. 213 34. 2 + 3331
Ll. 134 33. 21. EL- 31. 22. (2 + 32. 21.23 = 34. 21
seu 213. 13 = 3.4. 21 - 33. 21. 216-32.21. 29 + 31. 22. 22
13. 2134+ 21. 38. 22+32. 21. 23= 21. 21. 39. seu ent.
ElX +22X + 23X + 24 X
 X let ayge par
+2, Xh. 7
C