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# Title: Leibniz-Handschriften zur Philosophie LH 4, 5, 10
# Folio 76v, page id 00069349:0152
# Scan: One image of two folio pages side by side, registered by the library under both labels (also fol. 69r); this page is its left half.
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# Lines: 91 recognised, mean confidence 0.76
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anferatur
aqua
addatur aequalio arbitraria
u
ducta in (
fiet O aequatio ad 
sectionem Comeam
indefinitam.
Satius est huc quoque
explicare +l
Bstatim 492
habetur et facile
quoque habtentur e.etg.
Aeque vatiom prima interpretatione inventae;
erm X F7 + C
Eg.
conferatur aequationi ia sectionem
=(
+rn
ne
. -BL d.
conisiam datam
+dX 1 + = V
te y
+rC
Ex his litris, dantur r. t. l. m. n. p., et ut mox ostendam C. restant quae end. β.g. d. C
quem in finem et quatuor Aequationes collatitiae habentur. (. 3. CLY
 rmC - 2rr
29V
- e
.Ergo
mo eg
ar
esi Lot
(x +
item
Tarmil- Brn Seg sive
8g
ba+et, sive ge
si
amtori
inverta g. habetuo et . β. quare et per eas quae restant E aequationes
etiam d et c, habentur Nam d  rm - βg.
s
Restati ut ostendamus, quomodo 
et c1 rp
+dXN+ Xy tey +rc. sit dad sectionem sonicam datam, ubi ee determi
nabitur. Nimirum ponatur X i DFa
fiet  DV X =XAVdud +d d, sive
et sublatis quae se destruunt, et cognilo in alterum aequationis psi examiniudae latus translato, 2fiet:
Z +V 2+ +rC inqua aequatione nova utiterminum cognitum Reterum destri-
+damq ponamus V e Z+ t et pro +xy + eV, habebia
AZ u+ X  +e, ses + rcrd
Nunc ergo ut termini cogniti orti, et priores se mutuo
to
datam 202+4,2 rt2
inde ea
destmant, fiet. + Y n F es - YC= 42
273
q2ideo erit
+S 4
as, que e ut sit ad sectionem Conicanit
=B a, eutgilem 4 lam +e72a.
AaC +e 4a. quae ut pingatur priori +   esF rC d.
faciemus pri 4 LN4 L oC, et  q- qe + que 24
Erpo + aq(+ 90)+ g (4 e9 4qer
Xa c
iu ea
M - re
Hatemus ergo valoem ipsius,   s orae ad a
e ete
+a
ideat er a 2 nada
Nunc fit data sectio; 
Coniea descripta intelligatur. Pum. ZH y. - n, et V X +d
Et jam supra in circulo y f9 +1, ego Z e G+ 
Ererit VN 5. f +d.
et...
denn it
nun I
et quia
adati ca
hy
dichanis 
at adhuc invenne valorem tfolutum
lincarum d. 9. 1C. c. . B de quo
sereda sequenti.
am
phin
at
a