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Euclid: Elementa

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gre I,5
καὶ τὸ ΒΖΓ ἄρα τρίγωνον τῷ ΓΗΒ τριγώνῳ ἴσον ἔσται, καὶ αἱ λοιπαὶ γωνίαι ταῖς λοιπαῖς γωνίαις ἴσαι ἔσονται ἑκατέρα ἑκατέρᾳ, ὑφ᾽ ἃς αἱ ἴσαι πλευραὶ ὑποτείνουσιν·
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eng
therefore the triangle BFC is also equal to the triangle CGB, and the remaining angles will be equal to the remaining angles respectively, namely those which the equal sides subtend;
lat Sic
et BZG ergo trigonum trigono GIB equale erit et reliqui anguli reliquis angulis equales erunt, uterque utrique, quibus equa latera subtenduntur.
lat Gerard
erit tunc triangulus BZG triangulo GHB equalis et reliqui anguli reliquis angulis equales, quisque eorum suo relativo, cui subtenditur latus equale lateri quod primo subtensum fuit,
lat Adelard
Triangulus ergo BZG sicut triangulus GHB. Ceterique anguli ceteris angulis equales illis equalibus lineis contenti.
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lat Hermann
angulique eorum ut sese respiciunt equales erunt et reliqui anguli eorum sese respicientes ipseque triangulus triangulo equalis.
ara Uppsala 4v,7-8
فمثلث (ز ب ج) مساو لمثلث (ح ج ب) وسائر الزوايا مساوية ' لسائر الزوايا كل واحدة لنظيرتها التي يوترها الضلع المساوي للضلع الذي ' يوتر الأولى
ara Tuṣi
[...]
ara Nairizi p. 56
فبحسب برهان (د) من (ا) يكون مثلث (ج زب) مثل مثلث (ب ح ج) وسائر الزوايا مثل سائر الزاويا كل زاوية مثل نطيرتها
san 12,8-9
tadā jabajhakoṇaḥ baja(9)vakoṇaḥ imau dvau samānau jātau |
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lat Clavius
See previous record
http://www2.hf.uio.no/common/apps/permlink/permlink.php?app=polyglotta&context=record&uid=a9fcbdc6-561b-11df-870c-00215aecadea
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