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# Title: Methodus Figurarum Lineis Rectis & Curvis Comprehensarum Quadraturas Determinandi (shelfmarks Leibn. Marg. 135, Stück 1; Leibn. Marg. 135)
# Folio 41, page id 1025220307:0049
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eadem Ouadranda generali, in quibus x non ultra
duas dimentiones alcendic; et quod concludat Figu-
ram non esse indetinice Duadrabilem (i haec compara
tio Ouadratricem non determinet. Intiniex enim lune
Duadrandxe generales (ex iplius etiam Mectodo dedu.
cibiles) in quibus Z non ulera duas dimensiones alcen
dic, e non nunquam xequatio C urrae propositae, Cum
prima, secunda, certia, etC. Comparata Guadratricem
non habebir, e camen comparatio cum Millelima
quadrarricem decerminabit. Si enim ab xequarione
certia (quam poluic pro Quadrarrice generali in qua x
ellec erium dimentionum primum cerminum by F dxy
auterat, ex reliquo Ouadrandam generalem deducere
porest, in qua Z non ultra duas dimensiones alcendit,
de quae Madrarricem determinet, cum illa quam ille
ctacuir generalem non succedie: FF siC ex xequatione
GuarCA, GuIEa (quas ille ponerer pro Guadrarricibus
alciorum gradum) ac. ablacIS IIS cermInIS in qui
busy ulera duas dimensiones ascendit, ex reliquo ha
bere porest duadrandae generalis xequatio, quae Qua
drarricem decerminabi, cum nec ejus Juadranda, nec
illa quam dixi esse deducibilem ex aequatione certia,
determinare porest, ita ut casu non arce incidimus In
Ouadrandam Generalem requisicam. Sed quia dixi
iltas aequationes ad Guadrandas generales ex iplIUS
Mechodo esse deducibiles; rolo hic paucis ostendere,
Ouomodo clariss. hic rir aequationes ad Ouadrandas
enerales invenerie, vel salcem facile invenire potu-
isset
e