Biancani, Giuseppe
,
Aristotelis loca mathematica
,
1615
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veluti centro parte E. quia ve
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rò ob maris liquiditatem na
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uis minimè obſiſtit, ſed facilè
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cedens à ventis vrgetur, hinc
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fit, vt meritò dixerim pondus
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nauis eſſe ad D, fulcimentum
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verò ad E.</
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<
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">Quæſtio ſeptima, & ſatis per
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ſe clara eſt;
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Mathemati
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ci eſt eam exponere.</
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QVÆSTIO OCTAVA
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De Rota.
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<
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">Cur ex figurarum genere quæcunque rotundæ ſunt, & cir
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culares facilius mouentur?</
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249</
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<
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id
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">Tribus autem modis circulum rotari contingit; aut enim ſecun
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dum apſidem, ſiue curuaturam centro ſimul moto, quemadmo
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dum plauſtrorum rotæ vertuntur: aut circa manentem axem,
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tanquam centrum veluti rotulæ illæ, ex quibus trochlea compo
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nitur; vel quibus ad puteos vtimur, quæ quidem rectæ ad horizontem ſo
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lent conſtitui. </
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<
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id
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">aut quem ad modum rota figuli, quæ pariter circa
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abbr
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manẽs
">manens</
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cen
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trum gyratur, ſed quaſi proſtrata horizonti æquidiſtans collocata eſt. </
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id
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">Quæ
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igitur primo modo mouentur, fortè facilius quam figuræ rectilineæ, vt ſunt
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triangulares, quadratæ, pentagonæ, &c. </
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<
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id
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">mouentur, quia circulares figuræ
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parua ſui parte, & quaſi in puncto planum, ſeu pauimentum contingunt, vn
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de fit, vt
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offenſent,
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impingant; cuius cauſa eſt, quia à terra ſemo
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tus eſt angulus, ideſt tali angulo planum contingunt, vt ab eo ſtatim rotæ
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curuatura à terra eleuari incipiat, & propterea parum terræ hæreat: in fi
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guris verò rectilineis, in quadrata. </
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<
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id
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">v. g. ſecus accidit, quia ab angulo ad an
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gulum linea recta tenditur, vnde in ipſius volutatione poſt contactum vnius
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anguli tota recta linea ſequens, plano adaptabitur, & non ſemouebitur ſta
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tim in altum, & ideò multum offenſabit, & impinget,
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; idcircò mo
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uebitur. </
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<
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">Præterea circulares etiam, ſi cui obuiam fiunt corpori, illud ſimi
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liter ſecundum puſillum tangunt: rectilineæ verò figuræ, rectitudine ſua
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plani multum contingerent. </
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<
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">Ad hæc motor mouens huiuſmodi rotas, eas
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mouet, quò nutant: nam quando rota erecta eſt ſuper pauimentum, dia
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meter ipſius, quæ à contactu pauimenti ad angulos rectos, ad ſupremum </
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