Monantheuil, Henri de, Aristotelis Mechanica, 1599

Table of figures

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        <body>
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            <subchap1>
              <p type="main">
                <s id="id.000896">
                  <pb xlink:href="035/01/094.jpg" pagenum="54"/>
                  <figure id="id.035.01.094.1.jpg" xlink:href="035/01/094/1.jpg" number="26"/>
                  <lb/>
                  <emph type="italics"/>
                in ſitu fuerit A B vt
                  <lb/>
                in G H manebit, tum
                  <lb/>
                quia brachia manent
                  <lb/>
                æqualia, tum quia cen­
                  <lb/>
                trum grauitatis C ſem­
                  <lb/>
                per erit in perpendicu­
                  <lb/>
                lari horizontis, ſecun­
                  <lb/>
                dum quam & ad quam
                  <lb/>
                magnitudo compoſita
                  <lb/>
                ex brachijs C A, C B & lancibus & ponderibus æquiponderan­
                  <lb/>
                tibus, ſi impoſita ſint, fertur, ſed ſuſtinetur linea C D vel C E
                  <lb/>
                fixa. </s>
                <s id="id.000897">Et ſic patet ſolutio tertiæ partis huius problematis ab Ariſtotele
                  <lb/>
                prætermiſſæ. </s>
                <s id="id.000898">Rarò tamen huic demonſtrationi licet veræ, experien­
                  <lb/>
                tia reſpondet, propter inſtrumentorum materiam Phyſicam, in qua
                  <lb/>
                exacte medium conſtituere non datur in puncto geometrico, vtcum­
                  <lb/>
                que tamen alias reſpondet.
                  <emph.end type="italics"/>
                </s>
              </p>
            </subchap1>
          </chap>
          <chap>
            <subchap1>
              <p type="main">
                <s id="id.000899">4.
                  <foreign lang="el">*tou= moxlou= duna/mews ai)/tion. </foreign>
                </s>
              </p>
              <p type="main">
                <s id="id.000900">4. Potentiæ vectis cauſa. </s>
              </p>
              <p type="main">
                <s id="id.000901">
                  <foreign lang="el">*dia\ ti/ kinou=si mega/la ba/rh mikrai\ duna/meis tw=| moxlw=|:
                    <lb/>
                  w(/sper e)le/xqh kai\ kat' a)rxh/n: proslabo/nti ba/ros
                    <lb/>
                  e)/ti to\ tou= moxlou=; r(a=|dion de\ to\ e)/latto/n e)sti kinh=sai ba/ros.</foreign>
                </s>
                <s id="g0130301">
                  <foreign lang="el">
                    <lb/>
                  e)/latton de/ e)stin a)/neu tou= moxlou=.</foreign>
                </s>
                <s id="g0130302">
                  <foreign lang="el">h)\ o(/ti ai)/tio/n e)stin o( moxlo/s
                    <lb/>
                  zugo\n ka/twqen, e)/xon to\ sparti/on, kai\ ei)s a)/nisa dih|rhme/non,
                    <lb/>
                  to\ ga\r u(pomo/xlio/n e)sti to\ sparti/on.</foreign>
                </s>
                <s id="g0130302a">
                  <foreign lang="el">me/nei
                    <lb/>
                  ga\r a)/mfw tau=ta, w(/sper to\ ke/ntron, e)pei\ de\ qa=tton u(po\
                    <lb/>
                  tou= i)/sou ba/rous kinei=tai h( mei/zwn tw=n e)k tou= ke/ntrou.</foreign>
                </s>
                <s id="g0130302b">
                  <foreign lang="el">e)/sti de\
                    <lb/>
                  tri/a ta\ peri\ to\n moxlo/n.</foreign>
                </s>
                <s id="g0130302c">
                  <foreign lang="el">to\ me\n u(pomo/xlion, spa/rton,
                    <lb/>
                  kai\ ke/ntron.</foreign>
                </s>
                <s id="g0130302d">
                  <foreign lang="el">du/o de\ ba/rh, o(/, te kinw=n, kai\ to\ kinou/menon.</foreign>
                  <arrow.to.target n="marg18"/>
                </s>
              </p>
              <p type="margin">
                <s id="id.000902">
                  <margin.target id="marg18"/>
                Videtur hic
                  <lb/>
                aliquid de­
                  <lb/>
                eſſe & fortè.
                  <lb/>
                  <emph type="italics"/>
                Radius au­
                  <lb/>
                tem minor
                  <lb/>
                tardius.
                  <emph.end type="italics"/>
                </s>
              </p>
              <p type="main">
                <s id="id.000903">Cur vires exiguæ vecte
                  <lb/>
                magna
                  <expan abbr="mouẽt">mouent</expan>
                onera, vt eſt
                  <lb/>
                in principio
                  <expan abbr="dictũ">dictum</expan>
                inſuper
                  <lb/>
                  <expan abbr="adiiciẽdo">adiiciendo</expan>
                vectis ipſius onus.
                  <lb/>
                </s>
                <s id="id.000904">Facilius enim eſt minus mo­
                  <lb/>
                uere onus: minus vero eſt
                  <lb/>
                abſque vecte. </s>
                <s id="id.000905">An quia ve­
                  <lb/>
                ctis cauſa eſt, qui & inſtar
                  <lb/>
                libræ deorſum habet
                  <expan abbr="agi­nã">agi­
                    <lb/>
                  nam</expan>
                , & in inæqualia diuiſus
                  <lb/>
                eſt? </s>
                <s id="id.000906">Eſt enim preſſio pro
                  <lb/>
                agina. </s>
                <s id="id.000907">ambæ enim ſtant vt
                  <lb/>
                centrum. </s>
                <s id="id.000908">Quoniam vero
                  <lb/>
                celerius ab æquali ponde­
                  <lb/>
                re mouetur radius maior. </s>
              </p>
            </subchap1>
          </chap>
        </body>
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