Fabri, Honoré
,
Tractatus physicus de motu locali
,
1646
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globo, cuius aliquæ partes deſtruuntur, ne ſint fruſtrà, quod ſuprà de pro
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jecto per horizontalem vel inclinatam luculenter demonſtrauimus. </
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<
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">Quintò ſi demittatur ex alia naui proxima immobili perpendiculari
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ter omninò deſcendet; </
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<
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">Vnde valde hallucinantur ij, qui exiſtimant hunc
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motum eſſe ab aëre quem nauis commouet, quod falſiſſimum eſt, quia
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pertica ad inſtar mali parùm aëris commouet; </
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<
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">adde quod aër retrò agi
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tur, vt patet in aqua; </
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<
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">præterea ſi è curru immobili demittatur globus eo
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tempore, quo alius currus præteruolat, deſcendit perpendiculariter; </
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<
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">ſi ve
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rò è curru mobili etiam in maiori diſtantia porrecta ſcilicet maximè
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extra currum demittente dextera; </
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<
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">globus ab ipſo curru capietur; </
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<
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">hîc
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etiam obſeruabis idem prorſus accidere in curru mobili, quod in naui; </
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enim è feneſtra currus mobilis demittas pilam, ſemper cadet ex aduerſo;
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idem dico de currente equo, cui inſidens demittat globum, imò ſi locus
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ſit planus & politus, pila per aliquod tempus currum, vel equitem inſe
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quetur, quod quiſque probare poterit, vt reuerâ centies probatum
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fuit. </
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<
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id
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">Sextò ad rationem Galilei, qui contendit motum circularem circa
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centrum terræ eſſe æquabilem, quia ſcilicet mobile non recedit à centro:
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leuis eſt omninò ratio; </
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">quia globus in medio aëre motu mixto mouetur,
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id eſt habet impetum partim deorſum, partim per tangentem, & nullo
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modo per circularem, vt certum eſt; </
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<
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">nec enim rotata alium impetum im
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primunt, igitur violentus eſt; </
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<
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">igitur deſtrui debet etiam iuxta commu
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nia principia: </
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<
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">adde quod motus mixtus fit per Diagonalem quod etiam
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ipſe admittit; </
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<
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">igitur totus impetus æqualem motum non habet; </
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<
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">nec enim
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Diagonalis æqualis eſt vnquam duobus lateribus; </
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<
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">igitur aliquid illius
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fruſtrà eſt; </
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<
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id
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">igitur deſtrui debet; </
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<
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">præterea licèt motus circularis ſit peren
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nis circa centrum mundi; </
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<
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id
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">nam de illo tantùm eſt quæſtio, hoc ipſum
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ſupponit primò motum illum eſſe ſimplicem; </
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<
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">ſecundò, nullam prorſus
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eſſe reſiſtentiam; </
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<
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">atqui in hoc caſu vtrumque deficit; </
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<
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">nam motus ille
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circularis non eſt ſimplex ſed mixtus, & obeſt reſiſtentia aquæ, vt ſuprà
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abbr
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dictũ
">dictum</
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eſt; niſi verò conſideres
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deſcendentẽ
">deſcendentem</
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globum è ſummo malo, quis
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dicat eſſe circularem? </
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<
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id
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">adde quod nauis imprimit tantùm rectum per
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tangentem, vt iam ſuprà dictum eſt; </
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<
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id
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">porrò ad illud, quod dicit non de
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ſtrui motum circularem à naturali, cui non eſt contrarius, cum non re
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moueat longiùs à centro; </
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<
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id
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">videtur omninò diſſimulare cauſam impetus
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<
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abbr
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deſtructiuã
">deſtructiuam</
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, quæ cettè in
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abbr
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cõtrarietate
">contrarietate</
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tantùm determinationis poſita eſt,
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vt ſuprà dictum eſt; </
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<
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">ex qua ſequitur aliquid impetus fruſtrà eſſe; </
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<
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inde deſtrui per Axioma illud toties decantatum,
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Quod frustrà eſt, non eſt
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: </
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Præterea non video quomodo hanc rationem proponat magnus Gali
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leus, qui nullum alium impetum violentum deſtrui putat, nîſi tantùm il
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lum, qui eſt per lineam verticalem ſurſum; nam ex motu illo impreſſo
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æquabili, & naturali accelerato ſuas Parabolas adſtruit. </
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<
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">Septimò, non eſt tamen quod diffitear ingeniosè excogitatum ab eo
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fuiſſe, ideo globum è ſummo malo demiſſum ad imum deſcendere, quod
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ſcilicet deſcendat motu mixto ex naturali accelerato, & violento æqua-</
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