Clavius, Christoph
,
Geometria practica
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GEOMETR. PRACT.
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<
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">Conſtructio Quadrantis, in quo minuta quoque,
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acſecunda deprehendantur, etiamſi gradus in eaſecti non ſint. </
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<
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quo pacto eadem minuta, & </
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90. </
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<
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<
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">Ac denique qua ratione ex data recta in
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pauciſſimas partes æquales diuiſa abſcindi poſſint partes milleſi-
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mæ, &</
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">HOc eſt ſecundum, quod præmittendum eſſe diximus, qua vi-
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delicet via cognoſcere poſsimus, quotminuta, & </
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propoſita particula cuiuſuis gradus contineantur: </
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partes milleſimas quęlibet particula datęrectę comprehendat,
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licet in pauciſsimas ea partes ſit diſtributa. </
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mur, conſtruendus eſt quadrans, quem anno 1586. </
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