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Euclid: Elementa

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gre I,47
καὶ ἐπεὶ ἴση ἐστὶν ἡ μὲν ΔΒ τῇ ΒΓ, ἡ δὲ ΖΒ τῇ ΒΑ, δύο δὴ αἱ ΔΒ, ΒΑ δύο ταῖς ΖΒ, ΒΓ ἴσαι εἰσὶν ἑκατέρα ἑκατέρᾳ·
Pic89
Pic655
eng
And, since DB is equal to BC, and FB to BA, the two sides AB, BD are equal to the two sides FB, BC respectively,
lat Sic
Et quoniam due DB et BA duabus BZ et BG equales sunt, utraque utrique,
lat Gerard
Et quia linea HB linee BA equatur et linea BG linee BD, erunt due linee HB; BG duabus lineis AB; BD equales, unaqueque sue relative.
lat Adelard
Linea autem HB sicut linea BA et BG sicut BD. Linee ergo BH et BG sicut linee AB et BD unaqueque sibi opposite equales.
Pic986
lat Hermann
Erat linea HB equalis AB lineaque BG equalis BD, sunt itaque linee HB et BG lineis AB et BD queque respicienti equales.
ara Uppsala
No Arabic
ara Tuṣi p. 28
فلان فى مثلثى (ح ج ب) (ب ا د) ضلعى (ح ب) (ب ج) وزاوية (ح ب ج) مساوية لضلعى (ا ب) (ب د) وزاوية (ا ب د)
ara Nairizi p. 174
وضلع (ب ح) مساو لضلع (ا ب) وضلع (ب د) مساو لضلع (ب ج) فضلعا (ح ب) (ب ج) مساويان لضلعى (ا ب) (ب د)
san 61,17-19
vajabatri(18)bhuje baadatribhuje vababhujo bajabhujo vabajakoṇaḥ ababhuja(19)avadabhujaabadakoṇena samāno ’sti |
Pic762
lat Clavius
Quoniam igitur duo latera A B, B E, trianguli A B E, æqualia sunt duobus lateribus F B, B C, trianguli F B C, utrumque utrique, ut constat ex definitione quadrati:
kin 幾何原本
依顯甲丙丁、與乙丙辛、兩角亦等。又甲乙戊角形之甲乙、乙戊、兩邊、與丙乙己角形之己乙、乙丙、兩邊等。
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