Gassendi, Pierre
,
De proportione qua gravia decidentia accelerantur
,
1646
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cúmque ijs, qui eadem naui conuchuntur appareat) ſed
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proiicit reuerà obliquè, quatenus & ipſa obliquè mo
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uetur, dum agi ſurſum creditur, deflexa putà à motu
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nauis. </
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<
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">Et quia proinde vis propria manus, & tranſla
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titia nauis ſibi non repugnant, ſed ſeſe veluti inten
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dunt, vnam que totalem, fortioremque, quàm ſi ſigilla
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tim eſſent, conſtituunt: heinc fieri videtur, vt ſe ſe non
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deſtruant, ſed vna euadant, quæ tantum ſit alterutrâ
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fortior, quantum altera fortis eſt. </
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<
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">Quare & cùm lapis
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non tendat directè ſurſum, vt ſi à ſola manu proiicere
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tur: neque directe ſecundùm horizontem, vt ſi vehere
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tur, agereturve à ſolanaui; verùm feratur motu miſto,
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obliquóve, & deſcribat per aërem, quaſi arcum (ſiue
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potiùs lineam, quam dicunt parabolicam) cuius chorda,
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ſeu baſis ſecundum horizontem eſſe intelligatur; & ſa
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gitta, ſeu axis ſecundum perpendiculum (prout medium
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eſt inter aſcenſum, & deſcenſum) Exinde eſt, cur lapis
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neque minùs altùm, quàm ſi à ſola manu proiiceretur,
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perueniat: neque minus ptorsùm, quàm ſi à ſola agere
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tur naui, quatenus prolixitas lineæ eſt quidem maior,
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quàm ſimplex aſcenſus, deſcenſuſque ad perpendicu
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lum; ſed ad hoc vim ſuppletimpreſſio à naui: & pro
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lixior quoque, quàm ſimplex ſecundum horizontem
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progreſſio; ſed ad hoc vim ſupplet impreſſio à manu.
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</
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<
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">Idem verò dicendum eſt de ſemi parabolica linea: vt
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dum lapis è carcheſio non proiectus, ſed dimiſſus, ad
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pternam perinde cadit, vt ſi nauis quieſceret: ſiqui
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dem ipſi grauitati lapidem adacturæ ſecundùm perpen
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diculum, accedit vis nauis, qua manus dimittens inte
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rim transfertur, quæque tantumdem impetus addit, </
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