Archimedes
,
Archimedis De iis qvae vehvntvr in aqva libri dvo
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FED. COMMANDINI
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FED. COMMANDINI
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ut in cono dictum eſt.</
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ſphæræ portione, quæ dimidia ſphæ-
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ra maior non ſit, poteſt ſolida quædam portio in-
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ſcribi & </
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altitudinem habentibus, ita ut circumſcripta in-
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ſcriptam excedat magnitudine, quæ ſolida ma-
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gnitudine propoſita ſit minor.</
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Archimede traditum eſt in conoidum, & </
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tionibus, propofitione uigeſimaprima libri de conoidi-
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bus, & </
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