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# Title: Leibniz-Handschriften zur Mathematik LH 35, 1, 30
# Folio 28v, page id 00067992:0056
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fiat semper rectanoulum et
S
A _ et BC) aequale eiam constanti quadra
to ab et s. quam curvam ex Conicis constat
eose syperbolam. Jam et A vocetur a e
st B boc etur X fiet A B = a X et BC voce
Ur y. Ergo ex dicta curvae proprietate cum
it A B in LC aq. 1t s
ex gen, utique fiet y- aa: a - x seu valor ipsive y sive
n
per
ec, oritur si na dividatur  a - x sed quando
D incidit in A ita ut et B evanes cat seufint
equalis nihilo siet a = x seu A A = AtB ereo
a x= 0 Ergo meo casu siet y a a: 0
eroo y est quantitas infinita; seu si B merdat
in A, ipda BC fit infinita; adoque recta edui
ita normalis ad ipsam A H edueta ex Aversus
Hyperbolam, e infinota, et licet continue ad eam
accodat, nullum tamen punctum assionam pt
vo quod ei occurrat; id eoque sol et dici At sumptota
quae a res multis incomprchensibilis visa c inte-
les
erisque olim libris materiam dait. Sed haec ideo
tantum paucis libare placuit ut infinitae maoni
tudinis asionao penfinitas, ususque hujus desiera
tionis assionaretum intelligeretur
Superesset transcendentium finitarum aberior ex
plicatio sed hanc rem in locum convenientionem
rejicere maluimus, ut tandem tractationi de
Analy+
Notione Fhcoremate simplici Logicae Mathematicae vari
isque generibus neumeroin sive quantitatum Mathese
tationibus quantitates afficientibus taa
lanquam jactojam fundamento finem imponamus.
os universalis tractationi sub; ectarum variisque cono bile sionificent tamen non tantum orten
S
aa
seuo