DelMonte, Guidubaldo
,
Mechanicorvm Liber
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MN: tres igitur potentiæ æquales in BDE totum ſuſtinebunt pon
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dus G; & vnaquæq; potentia in BD duplum ſuſtinebit eius, quod
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ſuſtinet potentia in E. </
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">Cùm itaq; potentia in E partem H ſuſti
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neat, quæ quinta eſt pars ponderis G, ipſiq; ſit æqualis; erit po
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tentia in E ſubquintupla ponderis G. </
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">& quoniam potentia in B
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partes kL ſuſtinet, quæ quidem duplæ ſunt potentiæ B, & partis H;
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erit quoq; potentia in B ipſi H æqualis: quare ſubquintupla erit
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ponderis G. </
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<
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">Non aliter oſtendetur potentiam in D ſubquintu
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plam eſſe ponderis G. </
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<
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tupla eſt ponderis G. </
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">quod demonſtrare oportebat. </
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2
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Huius. de vecte.
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In
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6
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Huius
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<
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">Si verò ſint tres vectes AB
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CD EF bifariam diuiſi in
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GHk, quorum fulcimenta
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ſint ACE; & pondus L eo
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dem modo in GHk ſit ap
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penſum; quatuorq; ſint po
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tentiæ æquales in BDFG
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pondus L ſuſtinentes; ſimili
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modo oſtendetur vnam
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quamq; potentiam in BD
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FG ſubſeptuplam eſſe ponde
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ris L. </
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">& ſi quatuor eſſent vectes, & quinq; potentiæ æquales pon
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dus ſuſtinentes; eodem quoq; modo oſtendetur vnamquamq;
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potentiam ſubnonuplam eſſe ponderis. </
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<
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">atq; ita deinceps. </
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<
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<
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culis, quarum altera ſupernè, altera vero in
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fernè, ponderiq; alligata, diſpoſita fuerit, cir
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cumducatur funis; altero eius extremo inferiori </
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