Marci of Kronland, Johannes Marcus, De proportione motus figurarum recti linearum et circuli quadratura ex motu, 1648

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              <s>
                <emph type="center"/>
              Reſolutio aliquot dubiorum exlibello
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              De
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                <emph type="italics"/>
              Proportione motús.
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                <emph.end type="center"/>
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              <s>LIbellus de proportione motus
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              ante annos novem in lucem datus, ad plures
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              quidem peruenit opinione doctrinæ, & Geo­
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              metriæ famâ claros: illorum de ſe judicia ac
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              cenſuram laturus. </s>
              <s>Ex quorum tamen numero
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              unus & alter quod ſciam ſubmurmurauit. </s>
              <s>
                <expan abbr="Atq;">Atque</expan>
              huic quidem
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              minùs arriſit illa proportio inter
                <expan abbr="motumrectũ">motumrectum</expan>
              & inclinatum
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              ad prop. 13. </s>
              <s>Quam ut diſturbaret, machinâ mirâ, & ingeni­
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              osâ, ex affirmatiuâ negatiuam expreſſit. </s>
              <s>Ita enim R. P. Bal­
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              thaſar Conradus Soci: IESV. Philoſ. & Matheſeos Profeſſor, ad
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              R. P. Theodorum Moretum Soc: IESV, Matheſeos
                <expan abbr="quoq;">quoque</expan>
              tum
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              Profeſſorem,
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              Geometram percelebrem. </s>
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              Mitto, inquit, R.
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              Væ diſcurſum ſuper prop. 13. Excellentißimi Domini Doctoris Marci:
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              cuius propoſitionis contradictoria eſt hæc.
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              </s>
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              <s>
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              Motus per lineam perpendicularem & lineam inclinatam, quorum
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              terminos coniungit linea recta, perpendicularis ad lineam inclinatam,
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              non ſunt inter ſe æquales.
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            </p>
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              <s>
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              Sit eadem figura, quæ Doctoris; & intelligantur duo ſegmenta
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              Sphærica GHF. GIF inter ſe æqualia.
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              <s>
                <emph type="italics"/>
              Dico non eſſe id, quod Author prop: 13 proponit: videlicet non per
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              uenturum globum D eodem tempore in plano inclinato BF, à puncto
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              B ad punctum F, quo tempore alius globus eidem æqualis ex codem
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              </s>
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          </chap>
        </body>
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