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Euclid: Elementa

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gre ΙΙI,20
Ἔστω κύκλος ὁ ΑΒΓ, καὶ πρὸς μὲν τῷ κέντρῳ αὐτοῦ γωνία ἔστω ἡ ὑπὸ ΒΕΓ, πρὸς δὲ τῇ περιφερείᾳ ἡ ὑπὸ ΒΑΓ, ἐχέτωσαν δὲ τὴν αὐτὴν περιφέρειαν βάσιν τὴν ΒΓ:
Pic2532
eng
Let ABC be a circle, let the angle BEC be an angle at its centre, and the angle BAC an angle at the circumference, and let them have the same circumference BC as base;
lat Sic
Esto circulus ABG et ad centrum quidem ipsius angulus esto qui sub BEG, ad periferiam vero qui sub BAG. Habeant autem eandem periferiam basim BG.
lat Gerard
No Latin
lat Adelard
No Latin
lat Hermann
No Latin
ara Uppsala
No Arabic
ara Tuṣi
No Arabic
ara Nairizi
No Arabic
san
No Sanskrit
lat Clavius
IN circulo ABC, cuius centrum D, superbasin BC, consticuatur angulus BDC, ad centrum; et super eandem basin angulus BAC, ad peripheriam.
Pic3403
kin 幾何原本
解曰。甲乙丙圜。其心丁。有乙丁丙分圜角。乙甲丙負圜角。同以乙丙圜分為底。
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