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# Title: Leibniz-Handschriften zur Mathematik LH 35, 12, 2
# Folio 216v, page id 00068195:0432
# Scan: One image of two folio pages side by side, registered by the library under both labels (also fol. 217r); this page is its left half.
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# Lines: 49 recognised, mean confidence 0.74
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vel BX
Ex AX definire YX in circulo Ponatur BX ∞.
erit BC B ACX. Unde
(1XCr X
an
xs. -
L2
aaalsass Mest
8 X
+S
prc, AArantur
g + Sabi +al abi igt ei srayrral +4y + a  F 2a ly
Fa y (2aY y ral
+2al
extum. 4. Gh  aY  ih 
FH 
 V Py 100) C y 17y
n y
+49 8g t (496
ap y2 ar1 aes
ess are aegtr mo G. substi tuatur  9a. Erqs habebitur pure. sd rolicta aequatione in
2ln
et   suc priore statm, jonimus
smntum fermini 3 tii, efiet et pro t
fict api 6d- 8 ap O 92 + 1694
as in locum ipsius , ejus valorem exticta aequatione
subpituamque intorem ghe ex ag. temini quanti
4gb + arBh p a5 O ateq. 1
 fal 1Xa . Engogt 1 at t ae l ra
intacto
Loco l, substituatur f4 l nsoh
ipso  At essiniamus l, vel l vel etiam ulcunque cum h evanescere
isa 5 L + a 5. 21.
Ah, - la. Ergo P dac (+ 29tu.  eaq
In k. 2ha + a
deoque pr P, fiet h py a = l.-
ita procedamus pro a sponamue Ba, pro h ponamus Vh, it pro
fictue ex D seu terminus secundo usta
Ca + 2a5l +  a pasa
4
F2 pa Fl r27 h. debet esse
Sed quia inde duae tantum orirentur aequationes, unaquen
dt cum una sit tantum indeterminata forto Etiam
e per indeterminatam multiplicanda est
deb Erit XBa ( - 1, Ergo Ba  48C onde patet
nem posibile, tantum in circulo, alius
piustra Bu nta
ese
et