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# Title: Leibniz-Handschriften zur Mathematik LH 35, 14, 1
# Folio 147r, page id 00068201:0293
# Scan: One image of two folio pages side by side, registered by the library under both labels (also fol. 146v); this page is its right half.
# Original at the GWLB: https://digitale-sammlungen.gwlb.de/resolve?id=00068201&page=293
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signa eadem: Ergo sic F
gar
- 7 y al-  hsr
grr
ut signu ipsarum l. ex h. sint inter segtraria. itaque +N p, +9 a l - h. s3. ponendo
scilicet omnes liberas este quantitate, affirmativas seu significare suam molem
ita redit contradictio, fiet enim ipsa moles
sed
Non ergo sic procedit calculus:
si sic:
X F1 16 + ra + a Vr= 96
N negation contra hypothesin
 55 a2 = a:
27a
- 
unde XH + ra +dqX. et X - 2tqX  = Aq X - r’ at C
et tollendo secundum terminum: X y  - 1q)
conferendi cn H X = h N
2
+ 152
erit q h 13, et 2 96 2,3 Nh 2 13
et fier  2 Nh2 13 = lsa p r2 a+
-ra
27
E7a2
0.
ubi quidem Y. est possibilx
sed aliunde oritur matum, nam radix, +r - qa non peuinde erit
nam Y
s
2s h si =gl N
36
st
S.
27
270
p∞Nh13
sive debet  gl este s 2h 13. seu B ( 4 h, 3, seu 27 lH 4h
quae deseminatio coincidit cum priore scipionis ferrei
Y X
(5, +s ar + adra +4 a + 15 - a sar + a Pra tq a
2
(
ergo X F 2a Tr a + qa + 39 aX et X = sgaX + 9q’ a X -qra 
et CX sit jam aequatio data: XaX  al. fiet X - 6ga X + 9 q’ a A2
19
- ael
sod ita redit determinatio scipionis Ferrei. Sin tollaus secundanterminum aequationis 3
ponendo: X X 1 Z + 29. fier:
sit, um data aequatio
Z37
Nh
-Nl
fiet  N 1 4 + 3a. et s2, 3
et r +) 3 qual 1 3a
4 ah
quia r. debet esse attirmativa
hal s3a
e
73 +69Z + 12927 +89
-692 4-G9249: - 69, 49
et fi mutatis signis rp 293 h - 39 al
si r H q, seu ut sit 2h = 3al s
dinus in eaudem deterim navem
n p +aeh F ae h
a
+992. 484
itaque tantum ipus est
Ara
ac
ra
affirmativa opus ut 27l 1 4h
= 293h. ergo op t 3. si g. est quantitas
si vero 9 si quantitas negativa debet esse contralium
Sed tunc nec esse est ut
 Sive = 3al d  H 2 h ubi rursus inc-