Monantheuil, Henri de, Aristotelis Mechanica, 1599

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      <text>
        <body>
          <chap>
            <subchap1>
              <p type="main">
                <s id="id.000697">
                  <pb xlink:href="035/01/077.jpg" pagenum="37"/>
                  <emph type="italics"/>
                ſtium, qui proprio ab occaſu in Orientem vergunt, & motu primi
                  <lb/>
                mobilis ab Oriente in occaſum mouentur. </s>
                <s id="id.000698">Ergo cum extremum radij
                  <lb/>
                mobile aut radius ipſe ſit quid ſimplicißimum, & ſimul duabus la­
                  <lb/>
                tionibus feratur, altera harum erit ei naturalis, altera ad vim alte­
                  <lb/>
                rius conſequetur. </s>
                <s id="id.000699">Et illa quidem potius naturalis erit quæ à termino à
                  <lb/>
                quo egredi conatur, & quantum in ſe eſt, diſcedit. </s>
                <s id="id.000700">Talis autem eſt ea
                  <lb/>
                qua extremum mobile veluti diſcedens à centro ſecundum periphe­
                  <lb/>
                riam fertur. </s>
                <s id="id.000701">Tum qua forma rei acquiritur, qualis latio per circum­
                  <lb/>
                ferentiam, cum hæc ſit circuli forma ſeu finis. </s>
                <s id="id.000702">Relinquitur ergo vt ea
                  <lb/>
                ſit contra
                  <expan abbr="naturã">naturam</expan>
                & per accidens, qua ad ipſum centrum reuellitur.
                  <emph.end type="italics"/>
                </s>
              </p>
            </subchap1>
            <subchap1>
              <p type="main">
                <s id="id.000703">
                  <foreign lang="el">o(/ti de\ mei=zon
                    <lb/>
                  to\ para\ fu/sin kinei=tai h( e)la/ttwn th=s mei/zonos, tw=n e)k tou=
                    <lb/>
                  ke/ntrou grafousw=n tou\s ku/klous, e)k tw=nde dh=lon.</foreign>
                </s>
                <s id="g0121302">
                  <foreign lang="el">e)/stw
                    <lb/>
                  ku/klos e)f' *b*g*d*e, kai\ a)/llos e)n tou/tw| e)la/ttwn,
                    <lb/>
                  e)f' ou(= *x*n*m*c, peri\ to\ au)to\ ke/ntron to\ *a, kai\ e)kbeblh/sqwsan
                    <lb/>
                  ai( dia/metroi, e)n me\n tw=| mega/lw|, e)f' w(=n *g*d
                    <lb/>
                  kai\ *b*e, e)n de\ tw=| e)la/ttoni ai( *m*x *n*c: kai\ to\ e(tero/mhkes
                    <lb/>
                  parapeplhrw/sqw, to\ *d*y*r*g. </foreign>
                </s>
                <s id="g0121302a">
                  <foreign lang="el">ei) dh\ h( *a*b gra/fousa
                    <lb/>
                  ku/klon h(/cei e)pi\ to\ au)to\ o(/qen w(rmh/qh e)pi\ th\n *a*e, dh­
                    <lb/>
                  lono/ti fe/retai pro\s au(th/n.</foreign>
                </s>
                <s id="g0121303">
                  <foreign lang="el">o(moi/ws de\ kai\ h( *a*x, pro\s th\n
                    <lb/>
                  *a*x h(/cei.</foreign>
                </s>
                <s id="g0121304">
                  <foreign lang="el">bradu/teron de\ fe/retai h( *a*x th=s *a*b, w(/sper
                    <lb/>
                  ei)/rhtai, dia\ to\ gi/nesqai mei/zona th\n e)/kkrousin, kai\ a)ntispa=sqai
                    <lb/>
                  ma=llon th\n *a*x.</foreign>
                </s>
                <s id="g0121401">
                  <foreign lang="el">h)/xqw de\ h( *a*q*h, kai\ a)po\
                    <lb/>
                  tou= *q ka/qetos e)pi\ th\n *a*b h( *q*z e)n tw=| ku/klw|, kai\ pa/lin
                    <lb/>
                  a)po\ tou= *q h)/xqw para\ th\n *a*b h( *q*w, kai\ h( *w*u,
                    <lb/>
                  e)pi\ th\n *a*b ka/qeton, kai\ h( *h*k.</foreign>
                </s>
                <s id="g0121402">
                  <foreign lang="el">ai( dh\ e)f' w(=n *w*u kai\
                    <lb/>
                  *q*z i)/sai. </foreign>
                </s>
                <s id="g0121402a">
                  <foreign lang="el">h( a)/ra *b*u e)la/ttwn th=s *x*z: ai( ga\r i)/sai
                    <lb/>
                  eu)qei=ai e)p' a)ni/sous ku/klous e)mblhqei=sai pro\s o)rqh=| th=|
                    <lb/>
                  diame/trw|, e)/latton tmh=ma a)pote/mnousi th=s diame/trou e)n
                    <lb/>
                  toi=s mei/zosi ku/klois.</foreign>
                </s>
                <s id="g0121402b">
                  <foreign lang="el">e)/sti de\ h( *w*u i)/sh th=| *q*z.</foreign>
                </s>
                <s id="g0121404">
                  <foreign lang="el">e)n o(/sw|
                    <lb/>
                  dh\ xro/nw| h( *a*q th\n *x*q e)nhne/xqh, e)n tosou/tw| xro/nw| e)n
                    <lb/>
                  tw=| ku/klw| tw=| mei/zoni, mh\ mei/zona th=s *b*w e)nh/nektai to\ a)/kron
                    <lb/>
                  th=s *b*a.</foreign>
                </s>
                <s id="g0121501">
                  <foreign lang="el">h( me\n ga\r kata\ fu/sin fora\, i)/sh: h( de\ para\
                    <lb/>
                  fu/sin e)la/ttwn, h( *b*u, th=s *z*x.</foreign>
                </s>
              </p>
              <p type="main">
                <s id="id.000704">Quod vero minor plus
                  <lb/>
                præter naturam moueatur:
                  <lb/>
                quam maior earum, quę ex
                  <lb/>
                centro
                  <expan abbr="deſcribũt">deſcribunt</expan>
                circulos,
                  <lb/>
                ex his erit manifeſtum. </s>
                <s id="id.000705">Sit
                  <lb/>
                circulus
                  <foreign lang="el">b g d e,</foreign>
                & alter
                  <lb/>
                minor
                  <foreign lang="el">x n m c,</foreign>
                eiuſdem
                  <expan abbr="cẽ­tri">cen­
                    <lb/>
                  tri</expan>
                  <foreign lang="el">a,</foreign>
                Et traductæ ſint dia­
                  <lb/>
                metri in magno quidem
                  <lb/>
                  <foreign lang="el">g d, & b e</foreign>
                : in minori
                  <foreign lang="el">m c &
                    <lb/>
                  x n</foreign>
                : atque alterolongum
                  <lb/>
                compleatur
                  <foreign lang="el">d y r g. </foreign>
                </s>
                <s>Si igi­
                  <lb/>
                tur
                  <foreign lang="el">a b</foreign>
                deſcribens
                  <expan abbr="circulũ">circulum</expan>
                  <lb/>
                perueniet ad id vnde mo­
                  <lb/>
                ueri cœpit, manifeſtum eſt
                  <lb/>
                quod fertur ad ipſam [
                  <foreign lang="el">a b</foreign>
                ]
                  <lb/>
                ſimiliter
                  <foreign lang="el">a x</foreign>
                perueniet ad
                  <lb/>
                ipſam
                  <foreign lang="el">a x. </foreign>
                </s>
                <s>Tardius autem
                  <lb/>
                fertur
                  <foreign lang="el">a x</foreign>
                : quam
                  <foreign lang="el">a b,</foreign>
                vt
                  <lb/>
                  <expan abbr="dictũ">dictum</expan>
                eſt, propter maiorem
                  <lb/>
                  <expan abbr="repulſionẽ">repulſionem</expan>
                & reuulſionem
                  <lb/>
                ipſius
                  <foreign lang="el">a x. </foreign>
                </s>
                <s>Ducatur vero
                  <lb/>
                recta
                  <foreign lang="el">a q h, & a q</foreign>
                excitetur
                  <lb/>
                perpendicularis ad
                  <foreign lang="el">a b,</foreign>
                quę
                  <lb/>
                ſit
                  <foreign lang="el">q z</foreign>
                in circulo [minori]. </s>
              </p>
            </subchap1>
          </chap>
        </body>
      </text>
    </archimedes>
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