Monantheuil, Henri de, Aristotelis Mechanica, 1599

Table of figures

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                <s id="id.001232">Quia motor.]
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                Syllogiſmi præcedentis propoſitio nec poſita,
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                nec illuſtrata eſt. </s>
                <s id="id.001233">quia ex ſe euidens. </s>
                <s id="id.001234">Pro aſſumptione vero hîc prioris
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                eius partis illuſtratio ponitur, ſic.
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                <s id="id.001235">
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                Non reſiſtentia, aut minus reſiſtentia, mouere facilius eſt.
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                </s>
                <s id="id.001236">Vbi autem eſt finis rei motæ ( eſt autem in puppi nauis, non in
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                eius medio, nec in prora ) ibi reſiſtentia vel nulla vel minor.
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                <s id="id.001237">Contra vbi celerrime mouetur, vt in prora, aut celerius, vt in
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                medio, ibi maior eſt.
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              <p type="main">
                <s id="id.001238">
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                Ergo in puppi nauim mouere facilius eſt: quam in medio, aut in
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                prora.
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                <s id="id.001239">Quoniam vt in ijs.]
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                Similitudo eſt ad illuſtrandam præce­
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                dentis ſyllogiſmi aſſumptionem, ſic. </s>
                <s id="id.001240">Quemadmodum eorum quæ vi
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                feruntur latio ad finem deficit, & imbecillior eſt: ſic continui lati
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                extremum imbecillius mouetur.
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                <s id="id.001241">Et quoniam exigua.]
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                Similis ſententia eſt apud Ariſtotelem
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                lib. de animalium motu. </s>
                <s id="id.001242">Nec vero dubium eſt, inquit, quin parua ad­
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                modum initio facta mutatione in corpore multiplices è longinquo
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                varietates ſuboriantur, vt cum per temonem paululum tralatum
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                longè diuerſa proræ poſitio viſitur. </s>
                <s id="id.001243">Atque hæc eſt altera cauſa cur
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                gubernaculum in puppi ponitur.
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                <s id="id.001244">Angulus enim æqualis.]
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                Licet oculata alioquin fide perci­
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                piatur quanta & quam euidens nauigij temone paulùm vixque con­
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                torto ipſius proræ ſtatim tranſpoſitio multo maior conſequatur: ta­
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                men & id geometrica propoſitione confirmatur quæ imperfecta eſt
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                ſed ſic perfici poteſt.
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                <s id="id.001245">
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                Si duo Iſoſcelia æqualia angulis, inæqualium crurum fuerint:
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                erunt & inæqualia
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                  <figure id="id.035.01.118.1.jpg" xlink:href="035/01/118/1.jpg" number="34"/>
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                baſibus: & huius ba­
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                ſis maior, cuius crura
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                maiora. </s>
                <s id="id.001246">Sint A B E
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                & A D C duo iſoſ­
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                celia æqualia angulis
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                qui ad A, & A D
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                crus eſto maius crure
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                A B ſicut & A C
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                ipſo A E. </s>
                <s id="id.001247">Dico baſim D C maiorem eſſe baſi B E. </s>
                <s id="id.001248">Nam quia
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                </s>
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