Monantheuil, Henri de
,
Aristotelis Mechanica
,
1599
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per punctum
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intus
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parallelogrammũ
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lelogrammum</
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ſimile eſt toti,
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&
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erit in diametro iuxta
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contactũ
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laterum. </
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<
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atque latus pertranſit latus
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etiam ipſum
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ipſum
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diametrum. </
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ipſum
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ipſam
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multò
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abbr
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maiorẽ
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ipſa
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pertranſit,
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& latus
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motũ
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eadem celeri
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tate
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minorẽ
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<
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lineã
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[tranſit.]
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Et latus
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vna latione
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motum pertranſijt lineam
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maiorem: quam
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<
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quãtò
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enim acutior eſt Rhombus,
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diameter
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quidẽ
">quidem</
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<
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fit mi
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nor,
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vero maior,
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abbr
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tũ
">tum</
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& la
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tus
<
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">a b</
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maius quam
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Quidam le
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gunt
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pro
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">Cvr amborum.]
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In hoc capite duo continentur problemata,
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eorũque
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ſolutiones. </
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<
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id
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id.002443
">Prius eſt cur è duobus
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pũctis
">punctis</
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>
in vno Rhom
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bi latere extremis eadem motis celeritate duobus ſimul motibus, vno
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per ſe; altero ad motum lateris ſui vnum plus ſpatij conficit, nempe id
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quod ab acuto angulo diſcedit, alterum minus, nempe. </
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<
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obtuſo.
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">Idem eſt ſermo.]
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Poſterius eſt cur vnum ê dictis punctis mo
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tum prædictis duobus motibus minus aliquando ſpatij conficiat:
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quã
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latus ſuum. </
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<
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">Vtrumque problema vt intelligatur ſciendum eſt e def.
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32. lib. 1. Eucl. </
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">Rhombum eſſe quadrilaterum æquilaterum, & mini
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mè rectangulum: Et tamen omnes eius angulos æquales eſſe quatuor
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rectis per coroll. prop. 32. li. 1. Eucl. </
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<
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Cumq;
">Cumque</
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oppoſiti in
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parallelogrãmo
">parallelogrammo</
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>
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ſint æquales prop. 34. lib.
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eiuſdẽ
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duo ſunt acuti, reliqui obtuſi, vt ſit
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<
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Rhõbus
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<
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cuius anguli oppoſiti
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<
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&
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ſint acuti:
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<
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<
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vero
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