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Euclid: Elementa

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gre I,47
τὸ ἄρα ἀπὸ τῆς ΒΓ πλευρᾶς τετράγωνον ἴσον ἐστὶ τοῖς ἀπὸ τῶν ΒΑ, ΑΓ πλευρῶν τετραγώνοις.
Pic89
Pic655
eng
Therefore the square on the side BC is equal to the squares on the sides BA, AC.
lat Sic
Tetragonum ergo quod a latere BG equale est tetragonis que a lateribus BA et AG.
lat Gerard
No Latin
lat Adelard
Manifestum igitur est quia quadratum ex ductu BG in seipsum existens est sicut duo quadrata que ex ductu BA et AG utriusque in seipsum existunt.
Pic986
lat Hermann
Deinceps itaque, si huiusmodi raciocinacionem in alteram partem intenderit, sive equales sint sive ut fieri poterit alter altero minor, ad eundem finem perveniet. Observato semper, ut de duobus tetragonis uterque de maiori sue partis a perpendiculari equalitatem sortiatur, sive he sibi invicem equales fuerint sive non, in utroque namque modo inferior tetragonus superiorum qualitatem integra equalitate metietur.
ara Uppsala
No Arabic
ara Tuṣi p. 28
فاذن مربع (ب ج) يساوى مربعى (ب ا) (ا ج)
ara Nairizi p. 176
فقد تبين ان المربع الكائن من ضلع (ب ج) الموتر لزاوية (ب ا ج) القائمة مساو لمجموع المربعين الكائنين من ١٧٦ ضلعى (ا ب) (ا ج)
san 61,22-23
tadā (23) bajavargaḥ baaajabhujayor vargayogena samāno jātaḥ |
Pic762
lat Clavius
Quamobrem totum quadratum B C D E, quod componitur ex duobus parallelogrammis B E K L, C D K L, æquale est duobus quadratis A B F G, A C H I.
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