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Euclid: Elementa

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gre I,37
παραλληλόγραμμον ἄρα ἐστὶν ἑκάτερον τῶν ΕΒΓΑ, ΔΒΓΖ: καί εἰσιν ἴσα:
Pic366
Pic649
eng
Then each of the figures EBCA, DBCF is a parallelogram; and they are equal,
lat Sic
Parallilogrammum ergo utrumque eorum qui sunt EBGA et DBGZ. Et equale EBGA ei quod est DBGZ,
lat Gerard
Unaqueque igitur duarum superficierum EBGA et BGZD equidistantium est laterum. Superficies igitur equidistantium laterum EBGA superficiei equidistantium laterum BGZD equalis existit,
lat Adelard
Manifestum erit quia superficies HBAG equalis superficiei DBGZ.
lat Hermann
Duas composite sunt huiusmodi, superficies inter se invicem equales esse constans est.
ara Uppsala
No Arabic
ara Tuṣi p. 25
فيصير (ه ب ج ا) (د ب ج ز) سطحين متوازى الاضلاع
ara Nairizi p. 152
فمن البين ان سطح (ب ه) (ا ج) متوازى الاضلاع وكذلك سطح (ب د ج ز) متوازى الاضلاع
san 55,19
tadā habajaacaturbhujaṃ dabajajhacaturbhujaṃ ca
Pic752
lat Clavius
Erunt igitur parallelogramma A C D E, B C D F, æqualia.
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