Gravesande, Willem Jacob 's
,
Physices elementa mathematica, experimentis confirmata sive introductio ad philosophiam Newtonianam; Tom. 1
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MATHEMATICA. LIB. II. CAP. XIV.
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hujus diviſiones inæquales, indicantes æquales partes cavi-
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tatis tubi HI.</
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<
s
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xml:space
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">Si tubus hic exacte cylindricus foret, æquales hæ forent
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diviſiones, cumque raro admodum hoc contingat, dicam
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quomodo diviſiones regulæ LM notentur.</
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<
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<
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xml:space
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">Invertitur tubus HI, ipſique regulæ applicatur ita,
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ut index in I extremitati regulæ reſpondeat. </
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<
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xml:space
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funditur mercurius exiguâ copià, cujus ex. </
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<
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<
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xml:space
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do in tubo quartam aut tertiam partem poll. </
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<
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xml:space
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">valeat, nota-
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turque in regula altitudo ad quam pertingit; </
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<
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xml:space
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">æqualis quan-
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titas mercurii iterum ſuperinfunditur, ſecundaque diviſio
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notatur; </
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xml:space
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<
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xml:space
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quales mercurii quantitates ipſas ponderando determinan-
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tur.</
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xml:space
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rare ita, ut exacte æqualiter ponderent; </
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xml:space
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gularis ſit, id eſt, ſi ſit portio coni truncanti, ut contin-
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git plerumque, ſi etiam parum a cylindro differat,
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quod facile habetur, alia methodo uti poſſumus; </
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<
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xml:space
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">quia in
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hoc caſu diviſiones a progreſſione arithmetica non ſenſibi-
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liter aberrant.</
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</
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<
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xml:space
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">Primæ quatuor aut quinque diviſiones, methodo indica-
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tâ, notandæ ſunt, quia dum hermeticè clauditur tubus
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non regularem ſervat figuram; </
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<
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xml:space
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">deinde decupla aut duo-
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decupla mercurii quantitas infundenda tubo erit, & </
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notanda erit, quæ ab ultima notata diſtabit, partibus de-
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cem aut duodecim partibus minoribus, & </
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<
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xml:space
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">continuando re-
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liquum regulæ, eodem modo in partes tales majores, æ-
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quales portiones capacitatis tubi deſignantes, dividendum
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erit; </
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<
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xml:space
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">quæ dein geometrice ſubdividi debent ita, ut omnes
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minores continuam forment arithmeticam progreſſionem.</
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">Examinandum autem an majores notatæ diviſiones in a-
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rithmetica ſint progreſſione, ſin minus geometrica divi-
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ſio, propter tubi irregularitatem, locum habere nequit.</
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