Aristoteles
,
Quæstiones Mechanicæ
,
1585
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Ariſt Quæſtiones
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dum quam maior conuoluitur circulus, aliquan
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do verò ſecundùm quam minor Sit enim circu-
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lus maior quidem vbi D F C. </
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E C B: </
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<
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</
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<
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dem per ſe magnus conuoluitur, ſit vbi F I: </
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<
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vero per ſe minor vbi GK, æqualis A. </
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<
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xml:space
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">Si igitur mi
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norem mouero, idem mouens
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vbi A, ma-
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ior autem ſit annexus. </
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<
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igitur A B fuerit recta
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ad ipſam G K, ſimul & </
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</
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<
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">quam ob rem ęqualem ſemper tranſlata erit ip-
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ſam quidem G K, vbi eſt G B circunferentia: </
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ſam verò FL, quæ eſt vbi F C. </
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quarta pars
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æqualem conuoluitur, manifeſtum eſt,
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totus
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circulus toti circulo æqualem conuoluetur. </
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re
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B C, linea ad ipſum peruenerit K, & </
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F C circunferentia erit in ipſa C L: </
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xml:space
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">& </
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crit conuolutus circulus. </
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<
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gnum mouero, illi
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annectens, eodem exi
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ftente
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, ſimul cum A C ipſi A B perpendicu
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lum & </
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: </
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">hæc quidem ad ipſam F I, illa
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verò ad G M. </
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æqualem ipſi G M pert
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/>
<
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type
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, illa verò ipſi F I,
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& </
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>
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F L. </
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">& </
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<
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">ipſa A C rurſum recta, velut à principio
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erant in ipſis M I. </
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">Hoc autem neque aliqua in-
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tercedente mora maioris ad minorem, vt. </
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aliquod temporis ſpatium ſtaret in eodem pun-
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cto: </
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,
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maiorem quidem æqualem minori pertranſire,
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hunc a
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tem maiori, abſurdum eſt. </
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ea etiam ſemper exiſtente motione,
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mo-
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rum interdum quidem magnam, nonnunquàm
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verò minorem conuerti, admirandum eſt. </
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enim celeritate eadem latus
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natum hoc
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eft pertranſire: </
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">eadem autem celeritate </
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>
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