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# Title: Leibniz-Handschriften zur Mathematik LH 35, 13, 1
# Folio 214v, page id 00068196:0424
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Itaque
4= ge
sit nd rpp,
fit sit Y =0
fiet f =0 et h5 = 0
+3 = (K g = 29+. Ergo g =  + (+). 2CK
fiet (+K = pp YbvV+ CCBYd:a et +e = sbllccl +d3: a
sed g =  blvpp 2bl Bb(tcC)P +6d  cel +6d pp + b m + 2cemmjo: a
ergo duos quabrs equando fit (2blV + CcV + cel +6d pp +bm + 2ce mmp =  cel H8, bB tecbr  p)
ubi prodit valor ipsius m L (2 pld l +  nm: p fit enim
bm: pp  +2CCmnip = 2 sb + ul +d, bvv + cev + d3 = 2blv - c B - ce l - 6d3
rursus ob f -0, fit -mm: p = 2ccl +4d3: 2bl +ec unde sipt 20 drul 
2cclbv + 433bV + celce + 2d3cC
et ob h 20 sit = mn: p = 2ccb + 9d3; , 260 + Cc. 2ccbbl + 4d il + cevcc + 2 d’ ec
unde fit v-l, 4d b+ c, = 0 sed non debet esse 40b + ct = 0 ergo
fit v - l = 0 vel v = l ergo n= Ipp et 1 el( 1) N = 
ergo n = lpP 9= soll+ ccl +d: a et  (seu (4) 13) = pp 9
et L. pp et - mm: p = 2cl + 4d3:, 2bl + cC et M ipp-
et exaeq. 8 sit b m ipp + 2cemm. p = F 2bll fi ccl ̸. d - 2 bll - 2 cel - 646d
ubi si X sit + fit bbm: pp +2cC Bmm: p = = 4d, seu bbm ipp 42 CC bmmip +  = c - 4bd
seu b mm: p = -cc + Sc - 4bd. Ergo demque fiet.
+cc: b - Sc - 4bd: l = 2ccl + 4d3: 2bl + cc = = mm: p = 2V
et fiet 2cel + 4d  = 2blW + cc W. seu l_ = cc WV - 4d3 :, 2cc - 2bW
et fiet
ce W-4d3
1y
X = _C c- 2bW.
y+p
= pWVV +  cc W- 4d3 pp
2 a v9
2
Si esset W = 0 fieret X =
2cc- 3bW
- 2d pp
y + p
2CC
se
centro (Cc = cd+ Sc- 4bd
et 
E) y +p
Sed hoc video non licere, quia sune fieret. cc+ c - 4b83 = 0 seu c = c - 4bd
Quod est absurdum manibit ergo Ait
ubi momum quid
Cc and
y.y
no
(2 yt p
=pWV Y + cciv -4d vp
2t c- 4bd
Ubi morum porito W = c et 4bd ab -ce - Sc - 4bd3 3: b
ubi mirum manere  indeterminatam
Sed opus erit calculum resamere pagina sequenti, ut magis secnti sinus,
y3+pP