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Euclid: Elementa

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gre I,25
Ἔστω δύο τρίγωνα τὰ ΑΒΓ, ΔΕΖ τὰς δύο πλευρὰς τὰς ΑΒ, ΑΓ ταῖς δύο πλευραῖς ταῖς ΔΕ, ΔΖ ἴσας ἔχοντα ἑκατέραν ἑκατέρᾳ,
Pic353
Pic643
eng
Let ABC, DEF be two triangles having the two sides AB, AC equal to the two sides DE, DF respectively,
lat Sic
Sint duo trigona ABG et DEZ duo latera AB et AG duobus lateribus DE et DZ equalia habentia, utrumque utrique,
lat Gerard
Exempli causa: Sint duo trianguli super quos scribuntur ABG; DEZ sintque duo latera BA; AG unius eorum duobus lateribus alterius ED; DZ equalia, quodque eorum suo relativo,
lat Adelard
Sint duo trianguli ABG et DHZ sintque duo latera AB et AG duobus lateribus DH et DZ unumquodque se respicienti equalia,
lat Hermann
Duorum triangulorum ABG videlicet et DEZ unius duo latera, que sunt AB et AG, duobus lateribus alterius DE scilicet et DZ equalia sunt,
ara Uppsala
No Arabic
ara Tuṣi p. 15
مثلا فى مثلثى (ا ب ج) (د ه ز) ( ا ب) مساو لـ(د ه) و(ا ج) لـ(د ز)
ara Nairizi p. 104-6
مثله ان ١٠٦ ضلعى (ا ب) (ا ج) من مثلث (ا ب ج) يساويان ضلعى (د ه) (د ز) من مثلث (ه د ز)
san 33,6
yathā ekaṃ abajatribhujaṃ dvitīyaṃ dahajhatribhujaṃ
Pic720
lat Clavius
DVO latera A B, A C, trianguli A B C, æqualia sint duobus lateribus D E, D F, trianguli D E F, utrumque utrique,
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