Monantheuil, Henri de, Aristotelis Mechanica, 1599

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                <s id="id.002828">An quod in duo.]
                  <emph type="italics"/>
                Reſponſio eſt ex diſtinctione duplicis mo­
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                tus exhauſtioni per tollenonem neceſſarij. </s>
                <s id="id.002829">Alter eſt immerſionis: al­
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                ter eleuationis. </s>
                <s id="id.002830">Et illum quidem fatetur Ariſtoteles ex adiecto pon­
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                dere reddi difficiliorem: at hunc contra multo effici faciliorem. </s>
                <s id="id.002831">Ad­
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                mittendum autem in vna totius operis parte leue incommodum, pro­
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                pter ſubſecuturam in altera operoſiori parte longè maiorem commo­
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                ditatem. </s>
                <s id="id.002832">Vnde autem tum hæc, tum illud pendeat non dicit Ariſtote­
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                les, quia ex antecedentibus facile intellectum. </s>
                <s id="id.002833">Tignus enim tranſ­
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                uerſus eſt vectis, cuius
                  <expan abbr="fulcimentũ">fulcimentum</expan>
                eſt in axiculo trabis,
                  <expan abbr="atq;">atque</expan>
                in motu
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                immerſionis pondus
                  <expan abbr="mouendũ">mouendum</expan>
                eſt in A: mouens vero eſt in B, vel in
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                ſitula E. </s>
                <s id="id.002834">Quò igitur pondus in A erit grauius, eò difficilius attol­
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                letur, ſic natura grauitatis ferente: & ſic maiore vi opus erit: contrà
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                in motu eleuationis, pondus mouendum eſt ſitula, mouens eſt in A,
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                hic adiutus pondere adiecto natura ſua deorſum vergente, facilius
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                tantò deprimet ipſum A: quantò grauius erit G. </s>
                <s id="id.002835">Et ſic facilius B
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                attolletur cum annexa ſitula. </s>
                <s id="id.002836">Poſſet etiam hæc quæſtio ad libram
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                commodißimè referri.
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                </s>
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                <s id="id.002837">30.
                  <foreign lang="el">*dia\ ti/ o(/tan fe/rwsin e)pi\
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                  cu/lou du/o a)/nqrwpoi i)=son ba/­
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                  ros, ou)x o(moi/ws qli/bontai.</foreign>
                </s>
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                <s id="id.002838">30. Cur cum duo homines
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                  <expan abbr="">cum</expan>
                pertica pondus æqua­
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                le ferunt, non æqualiter
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                premuntur. </s>
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              <p type="main">
                <s id="id.002839">
                  <foreign lang="el">*dia\ ti/, o(/tan fe/rwsin e)pi\ cu/lou h)/ tinos toiou/tou du/o
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                  a)/nqrwpoi i)/son ba/ros, ou)x o(moi/ws qli/bontai, e)a\n mh\ e)pi\
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                  tw=| me/sw| h)=| to\ ba/ros, a)lla\ ma=llon o(/sw| a)\n e)ggu/teron h)=|
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                  tw=n fero/ntwn; </foreign>
                </s>
                <s id="g0132902">
                  <foreign lang="el">h)\ dio/ti moxlo\s me\n gi/netai ou(/tws e)xo/ntwn
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                  to\ cu/lon, to\ de\ ba/ros u(pomo/xlion, </foreign>
                </s>
                <s id="g0132903">
                  <foreign lang="el">o( de\ e)ggu/teros tou=
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                  ba/rous tw=n fero/ntwn to\ ba/ros to\ kinou/menon, a(/teros de\
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                  tw=n fero/ntwn to\ ba/ros o( kinw=n.</foreign>
                </s>
                <s id="g0132904">
                  <foreign lang="el">o(/sw| ga\r ple/on a)pe/xei tou=
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                  ba/rous, tosou/tw| r(a=|on kinei=, kai\ qli/bei ma=llon to\n e(/teron
                    <lb/>
                  ei)s to\ ka/tw, w(/sper a)nterei/dontos tou= ba/rous tou= e)pikeime/nou
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                  kai\ ginome/nou u(pomoxli/ou.</foreign>
                </s>
                <s id="g0132905">
                  <foreign lang="el">e)n me/sw| de\ u(pokeime/nou tou=
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                  ba/rous, ou)de\n ma=llon a(/teros qate/rw| gi/netai ba/ros, ou)de\
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                  kinei=, a)ll' o(moi/ws e(ka/teros e(kate/rw| gi/netai ba/ros.</foreign>
                </s>
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              <p type="main">
                <s id="id.002840">Cur cum duo homines
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                cum pertica, vel aliquo ſi­
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                mili pondus æquale
                  <expan abbr="ferũt">ferunt</expan>
                ,
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                non ſimiliter premuntur, ſi
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                ipſum non è medio ſuſpen­
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                datur: ſed
                  <expan abbr="quãtò">quantò</expan>
                magis pro­
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                pius fuerit ferentibus. </s>
                <s id="id.002841">An
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                quia pertica quidem ſic fe­
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                rentium eſt vectis, pondus
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                verò hypomochlium: Etè
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                baiulis qui ponderi pro­
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                pior eſt, eſt mobile: alter
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                verò eſt mouens, qui quò
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                plus diſtiterit à
                  <expan abbr="põdere">pondere</expan>
                , eò </s>
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