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Euclid: Elementa

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gre I,34
δύο δὴ τρίγωνά ἐστι τὰ ΑΒΓ, ΒΓΔ τὰς δύο γωνίας τὰς ὑπὸ ΑΒΓ, ΒΓΑ δυσὶ ταῖς ὑπὸ ΒΓΔ, ΓΒΔ ἴσας ἔχοντα ἑκατέραν ἑκατέρᾳ
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eng
Therefore ABC, DCB are two triangles having the two angles ABC, BCA equal to the two angles DCB, CBD respectively,
lat Sic
Duo ergo trigona sunt ABG et BGD duos angulos ABG et BGA duobus BGD et GBD equos habentia, uterque utrique,
lat Gerard
Duo igitur anguli ADB; ABD trianguli ADB duobus angulis GDB; DBG trianguli DBG equales existunt, quisque eorum suo relativo.
lat Adelard
Sicque duo anguli unius trianguli, qui sunt DAB et ADB, sicut duo anguli alterius trianguli, GDA et GAD, quisque respicienti se equalis, scilicet, DAB sicut ADG et ADB sicut GAD.
Pic984
lat Hermann
No Latin
ara Uppsala
No Arabic
ara Tuṣi
See previous records
ara Nairizi p. 146
فزاوية (ب ا د) من مثلث (ا ب د) مثل زاوية (ا د ب) من مثلث (ا ج د)
san 52,20-23
evaṃ adabatribhjue jabadatribhuje ca adabakoṇaḥ jadabakoṇaś caitau samānau staḥ | punaḥ abadakoṇaḥ jadabakoṇaś caitau samānau jātau |
Pic746
lat Clavius
Itaque cum anguli B A C, B C A, trianguli A B C, æquales sint duobus angulis D C A, D A C, trianguli A D C, uterque utrique,
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