Fabri, Honoré, Dialogi physici in quibus de motu terrae disputatur, 1665

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            <pb pagenum="170" xlink:href="025/01/174.jpg"/>
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              <s id="s.001985">
                <emph type="italics"/>
              Antim.
                <emph.end type="italics"/>
              </s>
              <s id="s.001986"> Hoc ipſum ſubnectere meditabar; ſed præveniſti; infundo igi­
                <lb/>
                <figure id="id.025.01.174.1.jpg" xlink:href="025/01/174/1.jpg" number="65"/>
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              tur Mercurium in AB, donec totum vas plenum
                <lb/>
              ſit, ſtatue libellam AG; obſerva quantumlibet,
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              vides Mercurium aſſurgere in FG ; equidem cir­
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              ca centrum V altiùs attollitur, quàm ſi eſſet aqua,
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              propter rationem à me ſupra expoſitam; tantu­
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              lum enim ſubït cuneus aëris inter latera vaſis &
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              Mercurium, quod inaqua non fit; vnde altiùs
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              centrum V. attollitur; minus verò centrum ſu­
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              perficiei FG, quia minor eſt ſuperficies: vides ta­
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              men, vix oculo diſcerni poſſe, vtra ſuperficies al­
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              tiùs aſſurgat; equidem ſi canaliculus IE angu­
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              ſtior eſſet, difficilius per illum craſſior Mercurius aſſurgeret; hinc minùs
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              altè, in plumbo, & melle idem probabis; ſi verò, vt hic, paulò laxior ad ean­
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              dem ſenſibiliter aſcendit altitudinem, & licèt tantulum aſſurgat, per cana­
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              liculum id compenſatur ab altiore tumore ſuperficiei AB. </s>
              <s id="s.001987">Illud porrò tan­
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              tulum, quo aſſurgit ab eadem ratione inæqualis preſſionis procedit; cùm
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              enim aquæ gravitas ſit ad
                <expan abbr="gravitatẽ">gravitatem</expan>
              Mercurij ferè vt 1.ad 15.fit ſegmentum
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              aquæ ſupra libellam AG aſſurgens, FL; dividatur linea FM in 15.partes
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              æquales, vna ex illis erit altitudo ſegmenti Mercurij aſſurgentis in canali­
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              culo ID; ſi tamen paulò laxior ſit, vt dixi; ſi enim anguſtior, præ craſſitudi­
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              ne minùs aſſurgit: vides quàm facilè cuncta hæc ad commune illud princi­
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              pium reducantur, immò ad aliud reduci nequeant; ac proinde ex præmiſſis
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              omnibus experimentis idem principium etiám ſtatuitur & confirmatur. </s>
              <s id="s.001988">Sci­
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              licet humorem attolli in canaliculo propter inæqualem aëris preſſionem. </s>
            </p>
            <p type="main">
              <s id="s.001989">
                <emph type="italics"/>
              Auguſtin.
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              Hæc mihi ſupra modum arrident; quid porrò fiat ſi canàli­
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              culus intra alium inſeratur, quando ſcilicet in Mercurium immergitur, ex
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              te reſcire deſidero, cùm mihi dubium non ſit, quin cuncta hæc probaveris. </s>
            </p>
            <figure id="id.025.01.174.2.jpg" xlink:href="025/01/174/2.jpg" number="66"/>
            <p type="main">
              <s id="s.001990">
                <emph type="italics"/>
              Antim.
                <emph.end type="italics"/>
              </s>
              <s id="s.001991"> Rectè conjicis, à me probata eſſe: Sit ergo
                <lb/>
              Cylindrus vitreus AD, cavus, ſed clauſus in CD,
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              apertus in AB; in quem tantulum Mercurij infuſus
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              occupet ſegmentum CO, & inſeratur canaliculus
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              vtrimque pervius IE; non aſſurgit Mercurius ſupra
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              libellam NO, ſed tantulum deprimitur in canaliculo;
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              aſſurgit verò in vacuitate intercepta, propter rationem
                <lb/>
              jam expoſitam. </s>
              <s id="s.001992">Si verò infundatur aqua in prædictam
                <lb/>
              vacuitatem interceptam, tantulum Mercurius in præ­
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              dicta vacuitate contentus deprimitur infra libellam
                <lb/>
              NO, aſſurgit verò ſupra in canaliculo, puta in G ; quod
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              certè fieri debet, vt ſit perfectum æquilibrium; cùm
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              ſcilicet non modò pondus Mercurij NE attollat Mer­
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              curium, verùm etiam pondus ſimul aquæ infuſæ; igitur
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              ſi pondus ſolius Mercurij ſuſtinet ſegmentum Mercu­
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              rij EE, majus pondus, vtpote compoſitum ex Mercu­
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              rio & aqua infuſa, majus Mercurij ſegmentum ſuſtinet, puta EG ; ſi autem </s>
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          </chap>
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