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# Title: Leibniz-Handschriften zur Mathematik LH 35, 12, 2
# Folio 215v, page id 00068195:0430
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sed matum ex eo oriri video, quod cum inventa sunt Y. D. et 4, si  et 6,
habebitur g, quia ingreditur 6 cum D et Y. At idem g etiam in 2 habelitur quod
etiam ingreditur: cum D et Y eti Unde si B esset in cognita vel incognitam
contineret ito explicatio dejus plenaque solutio quationx haberetur
Ubicusque deo poubleanta aequatio goblematis solidi ita resolui potest,
ut duae hab Res digna considerata an utiliter investigari possint duae ladires
pluresque aequationes plane diversae, sed quae uuam, aut plures habeant
radices communes; possunt autem duae aequationes opinot non nisi duas
habere radices communes tot enim habet radices aequatio, in quot punctis sectio
occune
Conica, aut altior curva circuleus potest, at duo circuli s non nisi
in duobus punctis secare possunt. Suppono enum omnem aequationem curvas et
circulo constini posse In eo jam quostio versatur. an data aequatione
quadam alia una plures ve formari possint, quae easdem cum ea habent
radices communes. Dico id nisi problema deprimi queat fieri, non posse,
saltem, non nisi ope alteius aequationis aeque altae it ratio est,
quia data aequatione semper opinot haberi circulus potest, qui cum ipsa pro
aliqua cuiri es apta problema solvit. Si ergo ductum equationum
inveniantur circuli, estum intersectio dabit raduem unam communem,
pluresve duasve. enta autem una radices duabusve probleua
deprimi potest. I
Excogitada artemdratio est, inviniendi modum
tales aequationes fubricandi quando d fieri potest
X + a x + b y +c
Mck cbt
t
X nX apk ar