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# Title: Leibniz-Handschriften zur Mathematik LH 35, 8, 30
# Folio 88r, page id 00068124:0175
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# Lines: 49 recognised, mean confidence 0.82
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dia
seqviu
quia
eaeo
Schirahausius in sua Apologia
contra objectionem meam
asserit si curva quadranda
sit Aualytica non posse unam
ejus portionem quabrari, quin
e
qundrentur lomnes pe
siaque se posse demonstrare
Datur Area BGFEHB, seu BDEHB - BDFGB
Scha B Ponamus jam dari etiam areasse
BCHB seu B)I
P
post tum enim transferre
Datis ergo BG1 +
BL GB ser areau
en
tritineumu orthogonium
s
1
Datur audem B BsBC
BHB + BGH o BGB. et quia
datur BGH debitur ergo CF B HB
et addendo data ipsi BLHB ipsum V. HED
Ere
et ipsi BLGB quadiplaterum BACL
dubitur ergo differentia inter duos
sectores B DHB, et BAGB. Qui
poterimus autem et rationemm
nn
inter eos sectores resregire si de
ex dato aliquando scori possit quis
 mongulus B AG quae sit ratio
ad
inter angulos BAG et BDH.
Et quidem nihil prohibet punctum
 geometice inveniri tale, ut ducta
inde AGL, habeant antuli BAG et
st
BDH rationem datam numeri ad
3. 81
 similium, si  velimus manere in ggome
tria plana. Ergo si datur temper lareas
leniusque pordio
BGHB dabitur semper dimentr
quod absindum