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# Title: Leibniz-Handschriften zur Mathematik LH 35, 3 A 22
# Folio 18v, page id 00068235:0036
# Scan: One image of two folio pages side by side, registered by the library under both labels (also fol. 17r); this page is its left half.
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# Model: FoNDUE-GD_v2_ft_Leibniz, run 74, 2026-09-06T16:05:13Z — 68 lines, status machine
# Lines: 68 recognised, mean confidence 0.76
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# After the first blank line: the recognised lines in reading order, one per line.

e
nihilo minor, eliam foret quantitas nihilo minor, contin scopum.
Ergo sumendi erunt sex primi numeri, et lam longe procedendum erit 
aribus terminis assumtis pro e, et uno ad huc spluribus pro e + 1, donac
pluribus.
illo ca fieri possit prper e quantitas nihilo majori per et1 quantitas
nihito minor.
Caeterum etsi prosequeremur hunc calculum, non
Ideo. inveniremus relationem e circumferentiae ad diametrum.
C sit Daequ 1. C aequ 1 - + + f  +  - + etc.
D - a(  aequ. 1 - 2a + a - a etc. ponatur 1 = a aequ o. fieret a aequ 1. jam in
jam fiat: in  - a +a pro a substiluatur 1+1. fiet: seu 2. fiet : 1+2
 seu - quae est nihilo miner. Ergo a aequ 1. et _ aequ +   = + L ecc.
1- +b q fingatur esse 0. fiet b qu 3 - 1 - b aequ. 0.
O- ba aqu. 1 - 1ab + 1+ b - 1+ b + 1+b erc.
seu baequ2. sumatur fingatur jam b aequ. 3. et videatur, an ftres primifermini faciant
summam nihilo minorem  - + +2. quod non procedit. Ergo sumantur quatuor primi
termini fiet:  1, 3,5,7 = 1, 5, 2 = 15, 2b 4 1,3,7 + 13, 7, b - 13, 5 - 1ß, 5b
5+51 3 6 1. 3i1 + disre
E
fiet b aequ 13,5, 7 = 15,7. + 1, 3,7 = 1, 2, 5
 I, seli dita
t 1
foret b
et
210
05
1s
21
nasoru num nibilo; Ergo fiat; 12. 43 9, 1= 1 5128, lC + 13, 29, uF - 1, 3, 9111 + 13 7, 11-1, 3, 3.9
baequ
a
2
13, 5,2, 5, 1E 10395 = 1. prgani major intere est puxime maja integecte est 3.
59, H = orq 2661
Fingatur um b aequ. 4 fiet: + - 3
utis termines,
Ergo altiori assumnto baequ 125, 7,9, 11 B 10395
(1,3, 7,9, 11 = 1, 3, 8,9, C1 et y 2051
Integer exime major erit 3. samatur jam fingatur b aequ. 4. pro attrni et
sumlis terminis  erit: - 2 +2 - 5 + Z-5 +5 qui debet ell esse minor
nihila, fet:   +1 - 3 + E -5 + 2. seu
X-8 + Ep 102 4 105, ergo nisii est major nihilo, ergo
adhuc plures termini essent assumendi. Ergo nisi numeri progressionis
harmo niaae summa adhibeatur, tis hic calculus erit nimis prolixus
Vera tamen met hodus patet.
adhuc mipornitu
(037.
43386
erpdr (2079
AtA
16 2 rp 14
N B   (A155
A99g
hg r.945
MCAN
465
1 4 85
2
a
24
rin
p395
A6A
207
1153
3234
1. fcer .