Monantheuil, Henri de, Aristotelis Mechanica, 1599
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                vt in A, B,
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                C, vbi lineæ
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                pro orbitis
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                inæqualium
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                  <expan abbr="circulorũ">circulorum</expan>
                , ſed
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                  <expan abbr="annexorũ">annexorum</expan>
                D
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                E, F G, HI
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                ſunt æquales
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                vt facile eſt
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                demonſtrare
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                ex adſcripto
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                diagrammate.
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                <s id="id.002607">Quod vero eodem.]
                  <emph type="italics"/>
                Reſpondet aſſumptioni præcedentis ſyllo­
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                giſmi, in quo concludebatur ratio admirationis problematis. </s>
                <s id="id.002608">Negat­
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                que idem etiam concentricorum circulorum ita vt dictum eſt moto­
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                rum,
                  <expan abbr="cẽtrum">centrum</expan>
                eſſe, niſi captiose. </s>
                <s id="id.002609">Huius enim
                  <expan abbr="centrũ">centrum</expan>
                , eſt quod primum
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                mouetur, non huius quod ſecundario. </s>
                <s id="id.002610">Huius enim centrum feriatur:
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                illius verò
                  <expan abbr="cũ">cum</expan>
                ſit
                  <expan abbr="principiũ">principium</expan>
                motus, agit, ſeu in actu eſt. </s>
                <s id="id.002611">Et ſic non
                  <expan abbr="vnũ">vnum</expan>
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                  <expan abbr="idemq;">idemque</expan>
                centrum
                  <expan abbr="vtriuſq;">vtriuſque</expan>
                eſt, cum
                  <expan abbr="alterũ">alterum</expan>
                moueat, alterum moueatur.
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                </s>
                <s id="id.002612">Hæc tamen ſolutio quæ ſit, relinquo cogitandum. </s>
                <s id="id.002613">quomodo enim ſi
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                  <expan abbr="principiũ">principium</expan>
                motus
                  <expan abbr="concentricorũ">concentricorum</expan>
                  <expan abbr="circulorũ">circulorum</expan>
                ſit ab axe, vt in mola mole­
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                trinæ, &
                  <expan abbr="vnũ">vnum</expan>
                  <expan abbr="idemq;">idemque</expan>
                  <expan abbr="centrũ">centrum</expan>
                cum ſit, puta, molæ minoris in maiore
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                deſcriptæ, non
                  <expan abbr="idẽ">idem</expan>
                eodem
                  <expan abbr="tẽpore">tempore</expan>
                ab
                  <expan abbr="eodẽ">eodem</expan>
                erit in actu &
                  <expan abbr="principiũ">principium</expan>
                , ſui
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                motus habebit. </s>
                <s id="id.002614">Aliter igitur verè ſolueretur, ſi intelligamus aliud eſſe
                  <lb/>
                  <expan abbr="motũ">motum</expan>
                  <expan abbr="circularẽ">circularem</expan>
                : aliud
                  <expan abbr="motũ">motum</expan>
                in circulo vel per circulum. </s>
                <s id="id.002615">Motus enim
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                circularis fit
                  <expan abbr="cẽtro">centro</expan>
                quieſcente, & reliquis omnibus motis, talis eſt mo­
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                tus æquatoris in cælo. </s>
                <s id="id.002616">Motus verò per
                  <expan abbr="circulũ">circulum</expan>
                fit progrediente centro,
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                & huic accedit vt
                  <expan abbr="circũuertatur">circumuertatur</expan>
                , alioqui nihil aliud eſſet
                  <expan abbr="quã">quam</expan>
                circu­
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                lus progrediens, & vectio
                  <expan abbr="quædã">quædam</expan>
                , vt hæc qua
                  <emph.end type="italics"/>
                  <foreign lang="el">a</foreign>
                  <emph type="italics"/>
                  <expan abbr="centrũ">centrum</expan>
                perpetuò per
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                  <lb/>
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                  <lb/>
                  <emph type="italics"/>
                æquidiſtantem
                  <expan abbr="lineã">lineam</expan>
                fertur in
                  <emph.end type="italics"/>
                  <foreign lang="el">g,</foreign>
                  <emph type="italics"/>
                ſeu trahatur ſeu impellatur, & ideo
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                omnia puncta æqualiter
                  <expan abbr="mouẽtur">mouentur</expan>
                , & per æquale
                  <expan abbr="ſpatiũ">ſpatium</expan>
                perinde ac ſi
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                motus hic merè rectus eſſet, & ſine vlla circumuerſione quaſi fune
                  <lb/>
                circulus traheretur. </s>
                <s id="id.002617">Cæterum cum
                  <expan abbr="tã">tam</expan>
                  <emph.end type="italics"/>
                  <foreign lang="el">z g d,</foreign>
                  <emph type="italics"/>
                  <expan abbr="quã">quam</expan>
                  <emph.end type="italics"/>
                  <foreign lang="el">h b e</foreign>
                  <emph type="italics"/>
                moueantur ſu­
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                per rectas
                  <emph.end type="italics"/>
                  <foreign lang="el">z l, h q</foreign>
                  <emph type="italics"/>
                & quidem ita vt ſingula puncta
                  <emph.end type="italics"/>
                  <foreign lang="el">z g d</foreign>
                  <emph type="italics"/>
                tangant
                  <lb/>
                ſingula puncta
                  <emph.end type="italics"/>
                  <foreign lang="el">z l</foreign>
                  <emph type="italics"/>
                :
                  <expan abbr="tũ">tum</expan>
                  <emph.end type="italics"/>
                  <foreign lang="el">h b e</foreign>
                  <emph type="italics"/>
                ſingula puncta ipſius
                  <emph.end type="italics"/>
                  <foreign lang="el">h q.</foreign>
                </s>
                <s>
                  <emph type="italics"/>
                Tamen peri­
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                pheria
                  <emph.end type="italics"/>
                  <foreign lang="el">z g d,</foreign>
                  <emph type="italics"/>
                aut
                  <expan abbr="nõ">non</expan>
                eſt æqualis rectæ
                  <emph.end type="italics"/>
                  <foreign lang="el">z l</foreign>
                  <emph type="italics"/>
                : aut peripheria
                  <emph.end type="italics"/>
                  <foreign lang="el">z b e</foreign>
                  <emph type="italics"/>
                  <expan abbr="nõ">non</expan>
                eſt
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                </s>
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