Harriot, Thomas, Mss. 6785

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Sit portio sphæræ dac, in qua
intelligatur figura ex conicis inscripta,
ut in
[Translation: Let there be a portion of the sphere dac, in which it is understood that the figure from cones is inscribed, as in the previous pages,
Intelligatur etiam conus
cuius altitudo ou, sit æqualis
perpendiculari a centro sphæræ
ad unum latus polygoni:
et basis circa diametrum xz,
sit æqualis superficiei figuræ
compositæ ex conicis.
Dico
[Translation: It is also understood that the cone whose altitude is ou is equal to the perpendicular from the centre of the sphere to one side of the polygon; and the base around the diameter xz is equal to the surface of the figure composed from cones.
I say ]

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