DelMonte, Guidubaldo
,
In duos Archimedis aequeponderantium libros Paraphrasis : scholijs illustrata
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Nicolaus Tartalea, & alij) in libello de ponderibus hanc
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dem</
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propoſitionem quo〈que〉 demonſtrare conatus ſit; & ad
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oſtendendam pluribus medijs fuerit vſus; nulli tamen pro
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bationi demonſtrationis nomen conuenire poteſt. </
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<
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">cùm vix
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ex probabilibus, & ijs, quæ nullo modo neceſſitatem
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afferũt
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,
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& fortaſſe ne〈que〉 ex probabilibus ſuas componat rationes.
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Cùm in mathematicis demonſtrationes requirantur exquiſi
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tiſſimæ. </
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">ac propterea ne〈que〉 inter Mechanicos videtur mihi
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Iordanus ille eſſe recenſendus. </
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">Quapropter ad Archimedem
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confugiendum eſt, ſi fundamenta mechanica, veraquè huius
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ſcientiæ principia perdiſcere cupimus: qui (meo iudicio) ad
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hoc potiſſimùm reſpexit; vt elementa mechanica traderet. </
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<
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etiam Pappus in octauo Mathematicarum collectionum li
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bro ſentit; quod quidem ex diuiſione, ac progreſſu horum li
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brorum facilè dignoſcetur. </
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<
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">DE DIVISIONE HORVM LIBRORVM.</
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">Diuiditur enim in primis hic tractatus in duos libros diui
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ſus, in poſtulata, & theoremata: theoremata verò ſubdiui
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duntur in duas ſectiones, quarum prima continet priora o
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cto theoremata; ad alteram verò reliqua theoremata
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ſpectãt
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.
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quæ quidem adhuc in alias duas partes diuidi poteſt; nempè
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in theoremata primo libro examinata, & in ea, quæ ſecun
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dus liber contemplatur. </
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<
s
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N10BD3
">Hanc autem horum librorum con
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ſtituimus diuiſionem, quoniam imprimis Archimedes, (o
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miſſis poſtulatis, quæ primum locum obtinere debent) quæ
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dam tractauit communia in prioribus octo theorematibus;
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quorum ſcopus eſt inuenire fundamentum illud
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præcipuũ
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mechanicum, quòd ſcilicet ita ſe habet grauitas ad grauita
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tem, vt diſtantia ad diſtantiam permutatim. </
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<
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id
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N10BE5
">ad quod
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demõſtrandum
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ſtrandum</
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quin〈que〉 præmittit theoremata, quæ paulatim
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deducunt nos in cognitionem demonſtrationis præfati fun
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damenti. </
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<
s
id
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">quo loco illud ſummoperè notandum eſt, nimi
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rum fundamentum illud, nec non octo priora theorema
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ta communia eſſe tam planis, quàm ſolidis; at〈que〉 promiſ
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cuè de vtriſ〈que〉
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abbr
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Archimedẽ
">Archimedem</
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demonſtrare. </
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