Monantheuil, Henri de, Aristotelis Mechanica, 1599

Table of figures

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                ex
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                  <foreign lang="el">g</foreign>
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                in
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                  <foreign lang="el">q.</foreign>
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                Sed ſi ſic eſſet, T idem ſcalmus qui C, propior cum ſit
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                aquæ: quam ipſe C, ſequeretur vt in vnius remigationis principio,
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                medio, fine nauis plus & minus mergeretur. </s>
                <s id="id.001317">quod ſi quando fiat, fit
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                exaccidenti, nec citra naufragij periculum: imo vero ſic non tam
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                nauis ferretur antrorſum: quam in profundum. </s>
                <s id="id.001318">At contrà latum
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                proſperè nauigium ſeruat eundem ſcalmum, ſeu ſpondam ſuam ſem­
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                per æquidiſtantem aquæ, niſi quod verius eſt, arcum peripheriæ, ſed
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                non ſimplicem, vt poſtea docebimus, deſcribat, cuius extrema ſunt in
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                ſuperficie aquæ.
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                vt, ſit ſponda
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                nauis G H, &
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                ſcalmus C, cui
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                alligatus remus
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                per medium ſit
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                A B exiſtens in
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                principio remi­
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                gationis, & in
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                fine ſit vbi D E,
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                tranſlato C per
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                motum nauigij
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                impulſi in T:
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                ſicque motionis
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                intra aquam pal­
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                mulæ B ſpatium erit B E: nauigij vero erit C T: tum capitis
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                remi A erit A D. </s>
                <s id="id.001319">Et quidem cum anguli qui ad E ſint ſemper
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                æquales prop. 15. lib. 1. </s>
                <s>Baſes erunt æquales, ſi triangula fiant æqui
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                crura, ſi iniquicrura, illius trianguli baſis erit maior, cuius latera
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                angulum continentia ſunt maiora, vt antea ostendimus. </s>
                <s id="id.001320">Hæc igi­
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                tur cum expendo cogor aliud ſentire quam Nonius licet timidè ( quia
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                viro huic propter ſcientiam præſtantem, & quod in loco natus ſit,
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                vixeritque ad nauigandum opportunißimo, multò plura quam mihi
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                tribuere ſoleo ) dicam tamen quod ſentio nempe concluſionem iſtam
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                  <foreign lang="el">d q</foreign>
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                maiorem eſſe
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                  <foreign lang="el">q z,</foreign>
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                pertinere eò, vt inferatur caput remi A
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                tranſuecti non conſiſtere in
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                  <foreign lang="el">d</foreign>
                :
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                ſed vltra. </s>
                <s id="id.001321">vt in figuræ noſtræ pun­
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                cto F. </s>
                <s id="id.001322">Sicque caput A multo anterius latum erit, quam B retrò.
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                <s id="id.001323">Eſt enim A F maior quam A D axiom. 9. quæ demonſtrata eſt
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