Guevara, Giovanni di, In Aristotelis mechanicas commentarii, 1627

Table of figures

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            <p id="N15C26" type="main">
              <s id="N15C28">
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              maiori angulo ſubtenditur, vt conſtat ex 18. primi ele­
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              ment. </s>
              <s id="N15C50">Dilatatur autem magis ipſe angulus AEC, & con­
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              ſequenter alius ad verticem BED; Nam quò propinquius
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              ei acceſſerit nucis magnitudo, cum qua conſtituit veluti
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                <expan abbr="triangulũ">triangulum</expan>
              AEC, eò minora ſeu breuiora
                <expan abbr="euadũt">euadunt</expan>
              duo latera,
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              quibus ipſe angulus E continetur, prædictamque magnitu­
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              dinem tanquam baſim ſubtendit. </s>
              <s id="N15C64">Duo autem latera ſuper
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              eandem baſim quanto minora ſunt, tanto
                <expan abbr="maiorẽ">maiorem</expan>
              angulum
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                <expan abbr="cõſtituunt">conſtituunt</expan>
              , vt patet per vigeſimam
                <expan abbr="primã">primam</expan>
              primi. </s>
              <s id="N15C76">Magis ergo
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              dilatatis brachijs ſeu vectibus cum angulo
                <expan abbr="cõnexionis">connexionis</expan>
                <expan abbr="eorũ">eorum</expan>
              ,
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              propter
                <expan abbr="maiorẽ">maiorem</expan>
                <expan abbr="approximationẽ">approximationem</expan>
              nucis ad ipſum validius, ac
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              facilius, vt docet Ariſtot.
                <expan abbr="potẽtia">potentia</expan>
              quę in extremis manubrijs
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              adhibetur, comprimere, atque adeò
                <expan abbr="cõfringere">confringere</expan>
              intelligetur. </s>
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            <p id="N15C9B" type="main">
              <s id="N15C9D">Quæ quidem conſequentia duplici ex capite poteſt pro­
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              bari. </s>
              <s id="N15CA2">Primo quia dilatatis brachijs, diſtantioribuſque ex­
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              tremis eorum ab inuicem conſtitutis, ob maiorem propin­
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              quitatem nucis ad centrum, velocior poſtea conſequitur
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              motus compreſſionis eorum. </s>
              <s id="N15CAB">Siquidem maiorem arcum in
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              eodem tempore eadem potentia per talem
                <expan abbr="motũ">motum</expan>
              deſcribet.
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              </s>
              <s id="N15CB5">Licet enim eadem ſit extenſio, quæ deperditur per com­
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              preſſionem ex parte corporis compreſſi, aut confracti vbi­
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              cunque fiat ipſa compreſſio, ſemper tamen quò propriùs
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              centro fit, & amplius brachia dilatata ſupponit, eo maiorem
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              arcum extrema brachiorum, in quibus applicatur potentia
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              comprimendo percurrunt. </s>
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            <figure id="id.005.01.204.1.jpg" xlink:href="005/01/204/1.jpg" number="72"/>
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              <s id="N15CC9">Sint
                <expan abbr="namq;">namque</expan>
              tanquam
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              brachia dilatata duæ
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              diametri AD, & CB
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              in circulo ABCD ſeſe
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              inuicem
                <expan abbr="bifariã">bifariam</expan>
              inter­
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              ſecantes, & connecten­
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              tes in
                <expan abbr="cẽtro">centro</expan>
              E. </s>
              <s id="N15CE5">Exten­
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              ſio verò corporis con­
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              fring
                <expan abbr="ẽdi">endi</expan>
              , quæ per
                <expan abbr="com-preſſionẽ">com­
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                preſſionem</expan>
              deperditur,
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              ſit ſpatium AF, quod </s>
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