DelMonte, Guidubaldo
,
Mechanicorvm Liber
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<
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">Nam ſi libra AB habeat
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centrum C ſupra libram;
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ſitq; trutina CD infra li
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bram; moueaturq; libra in
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EF; tunc EF rurſus in AB
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horizonti æquidiſtantem
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redibit. </
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<
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">ſimiliter ſi libra
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centrum C habeat infra li
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bram, ſitq; trutina CD ſu
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lb
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pra libram, & moueatur
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libra in EF; patet libram
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ex parte F deorſum moue
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ri, trutina ſupra libram e
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xiſtente. </
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<
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">& in quocunq; a
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lio ſitu fuerit trutina, idem
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ſemper eueniet. </
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<
s
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">non igitur
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trutina, ſed centrum libræ
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harum diuerſitatum cau
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ſa erit.
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<
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">Animaduertendum eſt
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itaq; in hac parte difficulter materialem libram conſtitui poſſe,
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quæ in vno tantùm puncto ſuſtineatur; quemadmodum mente
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concipimus. </
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<
s
id
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">brachiaq; ab eiuſmodi centro adeò æqualia habeat,
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non ſolum in longitudine, verùm etiam in latitudine, & profun
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ditate, vt omnes partes hinc indé ad vnguem æqueponderent. </
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>
<
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hoc enim materia difficilimè patitur. </
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<
s
id
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">quocirca ſi centrum in ipſa
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libra eſſe conſiderauerimus, ad ſenſum confugiendum non eſt:
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cùm artificilia ad ſummum illud perfectionis gradum ab artifice
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deduci minimè poſsint. </
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>
<
s
id
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id.2.1.37.2.1.5.0
">In aliis verò experientia quidem appa
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rentia docere poterit; propterea quod, quamquam centrum libræ
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ſit ſemper punctum, quando tamen ſupra libram fuerit, parùm re
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fert, ſi libra in eo puncto adamuſſim minimè ſuſtineatur; quia cùm
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ſit ſemper ſupra libram, idem ſemper eueniet. </
s
>
<
s
id
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id.2.1.37.2.1.6.0
">ſimili quoq; modo
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quando eſt infra libram: quod tamen non accidit centro in ipſa li
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bra exiſtente. </
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>
<
s
id
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id.2.1.37.2.1.7.0
">ſi enim ad vnguem ſemper in illo medio non ſu
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ſtineatur, diuerſitatem efficiet; cùm facillimum ſit, centrum il</
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