DelMonte, Guidubaldo
,
In duos Archimedis aequeponderantium libros Paraphrasis : scholijs illustrata
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127
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quam
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habet QN ad NP, hoceſt
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LG ad GK. habet autem &
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AB ad CD proportionem ipſius LG ad G
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K.
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ut igitur AB ad
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CD, ſic est MN ad NX. & permutando
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vt AB ad MN, ita
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CD ad NX.
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æquale autem est AB ipſi MN, erit igitur & CD
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ipſi NX æquale. </
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<
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NX
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est
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punotũ
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F.
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propterea quod eſt in medio lineæ GK,
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parallelo
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grammi NX oppoſita latera ON XP bifariam ſecat.
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&
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quoniam æqualis eſt LH ipſi HK, totaquè LK appaſita latera
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MQ
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XP
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bifariam diuidit, totius PM
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expan
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centrũ
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grauitatis erit punctum Hr
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Verùm ipſum MP æquale est utriſ〈que〉 MN NX,
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quorum, cùm
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ſint centra grauitatis EF, æ〈que〉pondera bunt ſpacia MN
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NX ex diſtantijs FH HE. ſi igitur loco parallelo gram mo
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rum MN NX ponatur AB in E, & CD in F, cùm ſit
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AB ipſi MN, & CD ipſi NX æquale; ſpacia AB CD
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diſtantijs FH HE æ〈que〉ponderabunt.
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ac propterea magnitudi
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nis ex utriſ〈que〉 AB CD
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compoſitæ
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centrum grauitatis
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H.
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quod quidem propoſitum fuit. </
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2.
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cor.
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9.
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primihui
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^{9}.</
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16.
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quinti.
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2.
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cor.
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9.
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primihui
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^{9}.</
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8.
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poſthui
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^{9}</
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<
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<
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">Cùm ſit intentio Archimedis non nulla pertractare ad pa
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rabolen ſpectantia; primùm iacit fundamentum, parabolas
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nempe ita ſe habere, vt permutatim diſtantiæ, ex quibus
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ſuntcollocatæ, ſe habent. </
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<
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vniuerſim, atquè in om
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nibus mutuam hanc conuenientiam ex dictis ex primo libro
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depræhendere liceat, hoc tamen loco peculiariter voluitad
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huberiorem do ctrinam id ipſum in parabolis
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& quamuis in primo libro dixerit Archimedes magnitudi
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nes æ〈que〉ponderare, quando ita ſe habent inter ſe, ut diſtan
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tiæ permutatim ſe habent; hocautem loco quærit
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centrũ
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gra
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uitatis magnitudinis ex parabolis compoſitæ; non ſunt
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tamẽ
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propoſitiones diuerſæ. </
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<
s
id
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">nam & in primo libro dum in demon
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ſtratio ne quærit proportionem diſtantiarum, oſtendit, vbi
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nam ſit centrum grauitatis magnitudinum. </
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pro
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poſitiones videantur diuerſæ, non ſunt tamen diuerſæ, ete
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nim vt poſt tertiam primi libri propoſitionem adnotauimus, </
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