Gassendi, Pierre, De proportione qua gravia decidentia accelerantur, 1646

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              <s id="s.000039">
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              æquari vni integro (cuius ſemper relinquitur inexhaustum
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              aliquid) niſi priùs omnia, hoc eſt infinita, fuerint numerata.
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              A. p. </s>
              <s id="s.000040">14. in 21. </s>
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              <s id="s.000041">ART. XIII. XIV. XV. XVI. XVII.
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              XVIII. </s>
              <s id="s.000042">De Poſtulato Galilei circa motum
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              ſuper æque-altis, non æque-inclinatis planis. </s>
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            <p type="main">
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              Cùm experientiâ conſtet accelerationem eadem ratione
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              fieri, ſiue ad perpendiculum graue decidat, ſiue ſupra planum
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              inclinatum delabatur; candidè egit
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              G
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              alileus, dum aſſumens
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              Gradus velocitatis eiuſdem mobilis ſuper diuerſas pla­
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              norum inclinationes acquiſitos tum eſſe æqualeis, cùm
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              eorumdem planorum eleuationes ponuntur æquales:
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                <emph type="italics"/>
              id extulit, non vt demonſtratum (tametſi Torricellius posteà
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              demonſtrationem attulerit) ſedvt eatenus probabile, quatenus
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              deductæ ex eo concluſiones cum experientia conſentirent. </s>
              <s id="s.000044">Id
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              tamen R. P. exagitat, vti & confirmationem, non incongruè
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              alioquin petitam ex pendulis, quæ longioribus, breuioribuſque
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              filis illigata, & ex eadem tamen altitudine vibrari permiſſa, ad
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              eandem proximè aſſurgant, ſicque debeant omnia parem impe­
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              tum (ſeu velocitatem) deſcendendo acquirere: vtcumque per
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              arcus inæqualeis procurrant. </s>
              <s id="s.000045">Neque verò etiam R. P. licet
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              difficilia obiiciat, proptereà infirmat
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              G
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              alilei experimenta (qui­
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              bus Author habet aliqua ſimilia) ad probandum grauia tam
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              decidentia, quàm delabentia conficere primo tempore vnum ſpa­
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              tium, ſecundo tria, tertio quinque, &c.
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              A p. </s>
              <s id="s.000046">21. in 32 </s>
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