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Euclid: Elementa

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gre I,34
Ἡ ἄρα ΒΓ διάμετρος δίχα τέμνει τὸ ΑΒΓΔ παραλληλόγραμμον:
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Pic648
eng
Therefore the diameter BC bisects the parallelogram ACDB.
lat Sic
Diametros ergo BG in duo equalia dividit ABGD parallilogrammum.
lat Gerard
No Latin
lat Adelard
No Latin
lat Hermann
No Latin
ara Uppsala
No Arabic
ara Tuṣi p. 23
فالسطح يتنصف بـ(ب د)
ara Nairizi p. 146
وقد تبين ان كل سطح متوازية الاضلاع فان كل ضلعين منه يتقابلان او زاويتين تتقابلان فهما متساويان واقطر يقسم السطح بنصفين
san 53,2
tadā badakarṇena caturbhujasya bhāgadvayaṃ samānaṃ kṛtam
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lat Clavius
ideoque parallelogrammum A B C D, diuisum erit bifariam a diametro A C, quod tertio loco proponebatur. Parallelogrammorum igitur spatiorum æqualia sunt inter se, quæ ex aduerso, &c.
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