Gassendi, Pierre
,
De proportione qua gravia decidentia accelerantur
,
1646
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notum erit, quàm anteà momenta, ſeu incrementa velocitatis
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per parallelas
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ED, GE, IH
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&
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LK
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repræ|entatæ. </
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">æqualia
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ſub huiuſmodi partibus acquiri. </
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<
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hypotheſi eadem omninò velocitatis acceleratio habeatur, cur
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prior à te constituta perfectam omnibus numeris
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G
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alilei de
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finitionem oſtendat; vulgatam autem defi utionem poſterior
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hypotheſis pari ratione perfectam non euincat?
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">Cauſſam inſinuaui tum mox, tum verbis illis, quæ
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præmiſeram,
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Quippe meminiſſe, aut potiùs adnotaſſe dili
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genter oportet agi heic de motu æquabiliter accelerato, ſiue
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cuius celeritas continenter, vniformiterque increſcat, neque
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vllum ſit momentum conſequentis temporis, in quo motus non
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ſit velocior, quàm in quouis antecedente, & in quo non eadem
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ratione ipſa velocitas augeatur.
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Tempo
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ris,
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ob rationem poſteà deductam, vbi tu primùm de
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eo egiſti, admonendo fuiſſe originem mali, quòd in
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definitione vulgari, ſeu tua nulla eſſet facta
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tem
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poris, ſine quo tamen neque celeritas, neque accele
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ratio (& maximè quidem vniformis) intelligi poſſit.
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">Obieci illeic,
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Si velocitas attendatur ſolùm penes ſpatia,
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debere ſemper id mobile, quod decem percurrerit ſtadia, dici
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moueri celeriter, & ſemper id, quod vnicum percurrerit, tar
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dè, cum contingere tamen poßit, vt quod percurrit vnicum,
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moueatur decuplò velociùs, quàm illud, quod percurrit decem.
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Addo heic ſolùm; ſi AC ſit ſpatium, & mobile diſce
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dens ab A acceleretur vſque ad E per parteis integri
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minuti; & motu non interrupto accelerari pergat ab
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E in G, ſed per parteis integræ horæ; ac rursùs motu
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non interrupto accelerari pergat à G in I, ſed per par
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teis integri ſecundi; rurſuſque etiam non interrupto </
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