Schott, Gaspar
,
Mechanica hydraulico-pneumatica. Pars I. Mechanicae Hydraulico-pnevmaticae Theoriam continet.
,
1657
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zontali, v.g. in linea HIK; hoc eſt, donec omnes dictarum ſu
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perficierum partes diſtent æqualiter à centro terræ, juxta dicta
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cap. 1. Proprietat. 2. Ratio deſumitur ex dictis ibidem. </
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formo ſequens. </
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Axioma Hydraulicum I.
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QVantùm aqua deſcendit per vnum ſiphonis erecti crus, tantundem </
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aſcendit per alterum.
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Idem contingit in omnibus canalibus,
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alveis, & meatibus quibuscunque incurvatis. </
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Axioma hy
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draulicum.</
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Secunda.
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Si vni crurium, ſive longiori, ſive breviori, ſive
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æquali, & ſive capaciori, ſive minùs capaci, addas aliquid aquæ,
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v.g. cruri AB; attollitur etiam alterius cruris aqua, donec rur
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ſus ſuperficies diſtent æqualiter a centrro terræ, ſeu ſint in eadem
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linea horizontali, v.g. in linea GFE. </
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>Ratio eſt eadem. </
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Tertia.
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Si cruri longiori, ſive id capacius ſit altero iam
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pleno, ſive non, addas plùs aquæ, v.g. cruri AB; deſcendet ea
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per B,
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aquam cruris CDEF, & expellet per os
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EF, donec ceſſante infuſione ſit iterum vtraque ſuperficies in li
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nea GFE. </
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>Patet experientiâ, & ratio eſt eadem, ne ſcilicet ſu
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perficies vnius cruris diſtet plùs aut minùs, à centro terræ, quàm
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alterius. </
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Quarta.
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Si cruri breviori, licet capaciori, nempe cruri
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EFCD, jam pleno addas plùs aquæ |; ea non attollet aquam
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cruris longioris vltra punctum G, ſed effluet ex ore EF, licet
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aqua cruris EFCD ſit longè maior & ponderoſior, quàm
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aqua cruris AB. </
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<
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>Patet itidem experientiâ, & ratio eſt eadem. </
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Corollarium I.
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>COlligitur hinc primò, aquam maioris perpendiculi pellere
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aquam minoris perpendiculi, non obſtante maiore copia, &
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maiore pondere huius: ideo enim aqua cruris AB primæ & tertiæ
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figuræ expellit aquam cruris CDEF, licet longè maiorem &
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ponderoſiorem, quia perpendiculum illius eſt maius ſeu longius,
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quàm perpendiculum huius. </
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<
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ſequentibus, appello altitudinem aquæ ſupra horizontem, ſeu
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ſupra centrum Terræ, ita vt illa dicatur habere maius </
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