Monantheuil, Henri de, Aristotelis Mechanica, 1599

Table of figures

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                <s id="id.001093">
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                rectæ C D prop. 31. lib. 1. ſicque parallelogramma ſunt O F &
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                  <figure id="id.035.01.109.1.jpg" xlink:href="035/01/109/1.jpg" number="33"/>
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                N C. </s>
                <s id="id.001095">Quoniam igitur diame­
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                ter A B maxima eſt inſcripta­
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                rum in circulo, & K I propin­
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                quior centro ipſi L H remotiore
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                maior eſt prop. 15. lib. 3. harum
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                quoque dimidiæ M B, N I, O
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                H prop. 3. lib. eiuſdem erunt in­
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                æquales & M B maior quam
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                N I, & N I quam O H. </s>
                <s id="id.001097">Ab
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                his igitur ſublatis æqualibus M
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                C, N F, O G parallelogram­
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                morum O F, N C lateribus oppoſitis prop. 34. lib. 1. reliquæ C B,
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                F I, G H erunt inæquales ax. 5. </s>
                <s>Et quidem reliqua C B à maiore M
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                B maior: quam F I: & F I eadem ratione maior quam G H, &
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                ſic de cæteris. </s>
                <s id="id.001099">Igitur ſi chorda rectas, &c. </s>
                <s id="id.001100">quod fuit
                  <expan abbr="demonſtrandũ">demonſtrandum</expan>
                .
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                <s id="id.001101">Itaque mouetur nauis.]
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                Cauſa efficiens motum nauis actua­
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                riæ, & modus quo efficitur, hic exprimitur eſſe impulſio remi à re­
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                mige, mouente animato. </s>
                <s id="id.001102">Modus eſt cum remi palmula aquam ingreſ­
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                ſa, & aquæ ob ſui copiam, tanquam ſolo, firmiter renitenti innixu
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                manubrium antrorſum propellitur à remige, & proinde totus remus
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                vnum continuum & validum inflexileque exiſtens, excepto palmu­
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                læ extremo quod ob aquæ renixum vtcumque immobile manet, &
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                per conſequens alligata remo, eò quò manubrium, promouentur.
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                <s id="id.001103">Nauis autem per ſcalmum alligata eſt remo. </s>
                <s id="id.001104">Nauis igitur promouebi­
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                tur antrorſum, ſi eò manubrium
                  <expan abbr="promotũ">promotum</expan>
                ſit. </s>
                <s id="id.001105">Dixi ſi eò manubrium
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                promotum ſit, quia concitato nauigio, quum remiges inhibent, contra
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                fit. </s>
                <s id="id.001106">Manubrium ſiquidem mouetur retrorſum, proinde vna cum eo
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                & nauis. </s>
                <s id="id.001107">Ad huius rei fidem locus eſt apud Tullium luculentus.
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                <s id="id.001108">Nunc vt ad rem redeam, inquit, inhibere illud tuum, quod valde
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                mihi arriſerat, vehementer diſplicet. </s>
                <s id="id.001109">Eſt enim verbum totum nauti­
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                cum: quanquam id quidem ſciebam: ſed arbitrabar ſuſtineri remos,
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                quum inhibere eſſent remiges iußi. </s>
                <s id="id.001110">Id non eſſe eiuſmodi, didici heri,
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                quum ad villam noſtram nauis appelleretur: non enim ſuſtinent, ſed
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                alio modo remigant, id ab
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                  <foreign lang="el">e)poxh=s</foreign>
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                remotißimum eſt. </s>
                <s id="id.001111">Et poſtea ſubdit.
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                <s id="id.001112">Inhibitio autem remigum motum habet, &
                  <expan abbr="vehemẽtiorem">vehementiorem</expan>
                quidem
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