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# Title: Leibniz-Handschriften zur Mathematik LH 35, 13, 2a
# Folio 102v, page id 00068197:0204
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sit  aequatio 1X y = dy: dx. fiatsa fint dy: dx = e Ergo fiet
(Itao
B3tio) e = E. 2 quae est aequatio ad curvas infinitas, ordinatim datas, variantes
secundum e parametrum mutabilem. Mutemus sed ponamus jam aeg. 1.
simplicissine
fuisse factam ex transformatae datae habentis  et co, pro e ponendo
 et co explicando arbitrarie per X et y, quod fieri poterit, si sit
A si fiat D = 10X + 21y, :, 10X + 20y et c0 = 31X + 41, :, 30x + 40y
Hhoc modo jam efficiamus secundum aquationem paginae praecedentis, ut
C
fiat curvae diversae sint congruae, seu diversa vestigia ejusdem.
Eadem res inverso modo tentari poterit in curva
data ubi relatio inter Z et V secundum paginam
praecedentem subsistuanturque valores ipsarum Z et v, secundum
paginam praecedentem, et quidem bis;  videndum
an possibile sit effici, ut aequatio sic sriens inter X et y, pro uno situ
sita ab ea quo eritur similis plane sit ei quae oritur pro alio situ
mico tantum numero differente. quod