Schott, Gaspar
,
Mechanica hydraulico-pneumatica. Pars I. Mechanicae Hydraulico-pnevmaticae Theoriam continet.
,
1657
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monſtrat hoc ſubtiliſſimè Archimedes lib 1. de infidentibus hu
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mido Propoſit. 2. & Ariſtot. lib. 2. de Cœlo text. 31. & ſequitur
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ex præcedente Proprietate. </
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>Si enim ceſſante fluxu, & conſi
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ſtente iam aquâ, pars vna ſuperficiei extimæ altior eſſet, & altera
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humilior, hoc eſt, ſi non omnes æquè diſtarent à centro Mundi
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(quod eſt ſphæricam habere ſuperficiem, habentem idem Cen
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trum commune Mundi;) non omnes aquæ partes, ſublatis im
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pedimentis, fluerent ad loca decliviora, nec aquæ conſiſtentis
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partes omnes eò naturali appetitu inclinarent; aut certè violen
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ter in tali ſtatu, & nullo præſente impedimento, detinerentur;
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quod incongruum eſt, & naturis rerum repugnans. </
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Aqua conſi
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ſtentis ſuper
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ficies ſuperi
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or ſpharica
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eſt.
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Aquæ vaſis
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contentæ ſu
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perficies con
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formantur
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vaſorum in
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ternis figu
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ris.
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<
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>Inferior porrò aquæ ſuperficies, & laterales, conforman
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tur ſuperficiebus internis vaſorum & receptaculorum, quibus
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aqua continetur: Vnde ſi vna pars fundi vaſorum ac recepta
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culorum eſt altior alterâ (prout in mari, lacubus, fluminibus,
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& vaſis ordinariè fit) etiam talis erit aquæ illis contentæ infe
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rior ſuperficies. </
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<
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>Idem intellige de lateralibus ſuperficiebus. </
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Poriſma I.
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Aquarum
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omnium Su
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perficies ſu
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perior eſt
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ſphærica.
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<
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>COlligitur hinc, Oceani, Marium, lacuum, & aquarum qua
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rumcunque continuatarum, & in quibuscunque receptacu
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lis contentarum, ac conſiſtentium, ſuperficies ſuperiores atque
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externas eſſe ſphæricas, habentes idem cum Terraquæ ſuperficie </
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<
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centrum. </
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<
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>In vaſis tamen & receptaculis exiguis adeo exi
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gua eſt & inſenſibilisſphæricitas iſtius ſuperficiei, vt meritò ſup
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poni poſſit eſſe planam, ſeu horizonti parallelam: vnde & nos
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in ſequentibus id nobis concedi poſtulabimus, & ita ſuppone
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mus. </
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In vaſis ta
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men exiguis
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cenſeri po
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teſt plana.
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Poriſma II.
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<
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>COlligitur iterum, idem vas ad turris aut montis radicem po
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ſitum, & aquâ omnino plenum, plùs aquæ continere, mathe
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maticè loquendo, quàm poſitum in turris aut montis vertice, &
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aquâ itidem omnino plenum. </
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<
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>Ratio eſt, quia major eſt ſphæri
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citas aquæ in primo, quàm ſecundo caſu. </
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