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# Title: Leibniz-Handschriften zur Mathematik LH 35, 13, 2b
# Folio 129v, page id 00068198:0258
# Scan: One image of two folio pages side by side, registered by the library under both labels (also fol. 130r); this page is its left half.
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# Lines: 87 recognised, mean confidence 0.78
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Hinc quia
Pax + safina - Car- etasir datur absolute, dabitur
rax - 2 siaaxx - ecaf absolute, quod esst mirum, et parum credendum.
Hac ergo melius evolvenda
Quid hoc. vuxx + atas ext = v an summabile vdx
sit lex + as - ZZ fit v -, (Z2  - 2a5 ZZ + aafs + Za 1b
+ga
- la ZZ -laf
N Ex + 2gelt +v - 2ta 7 rV - as rubx
Rursus da + lx + xX + a taf + bx = vV et X + 2( + 2gaXX.
Xxd
si sit +lx +ga + Fa f+bX = Y fit lxrga - vb = - alas. + bx
et UXX + 2lgAX + ggaa + v + - 2 lx vV - 29a  = a a f + aa bX
et fit XX + Elga. X
 2l 6V
= aa b
seu XX L Aga -  ten + allv
+l + Elga
aab
-BUgavo
L + 4aablwv
+ allaagg
= al
+pr 2
412
-
sic: Sal X+ D + a Vatabx = v.
Ex+h
Exth
lx + ga - vo = -a safibu
ex + ha
X+
alx adl xx + 24 9 lX + a g9
ee XX + 2ehX + tih
a0
i issurgitur ad X.
extga +
efexrta
= - v + 2ga VV + a3f
(+AB
et
a af agbx
L Y
axrah
ZaVV. X +ga
trima
a ixtam
Extam
seu - Cx +ba + gX rah + un = cer, 2v sgxtah
lx tam
extaf Ex tam aa
ex+ db + sit gxtah + v 2vB (D extba + 9Xtah) 
et fit 1 exras
Sed ita evanescit v
+ 29a vy 
+ a3F
e X+h
=
fit ex+ba = v ∞- 2V Sax+h + gx + ah
ex 1 af
aa
- Y
utam aa aa el exras itam
ogua
4vv 9xtaha
aa xtam
et ponendo extam = extat, fiet.
LCCXX + 2 ab CX + aabb + (ex a f) eC XX+ 2 efX taass) v fg X tal fext as) v H = 89
ua
+ggXx + 2agh X + aihh
et fiit odruando Hec V +(91eCe VV+
aq tgg
at ng. tatus
Cantab)e aa 2agh
treviter CB. Xx + ad x = aa Z sit DDXx + a DOX = aa  Dx
fil 8DXX + a03 X = aa D  et vel DDXX + aO DD +  aa OB = aa ( + 4 aa D 7
quaeramus  , v, v, v2, v v in anoO + 4aa D8.
v’ aficitur per qaa ees - 4 el35 seu pero per, 3 aef Latabse  aa
nass
tollunti
Ve afficitur per ) 4 12) as(etus) + achio)  aee saal ) =  (cctgu) = 4. 2at (hib) eserc) videtur et hoc
manespere. Ergo non asserveuu scopum
ggaa
=
e
a2f + 1abX
ex + h