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Euclid: Elementa

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Click to Expand/Collapse OptionTitle
Click to Expand/Collapse OptionPreface
Click to Expand/Collapse OptionBook I
Click to Expand/Collapse OptionBook ΙI
Click to Expand/Collapse OptionBook IΙΙ
Click to Expand/Collapse OptionBook IV
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gre IΙ,2
λέγω, ὅτι τὸ ὑπὸ τῶν ΑΒ, ΒΓ περιεχόμενον ὀρθογώνιον μετὰ τοῦ ὑπὸ ΒΑ, ΑΓ περιεχομένου ὀρθογωνίου ἴσον ἐστὶ τῷ ἀπὸ τῆς ΑΒ τετραγώνῳ.
Pic616
Pic656
eng
I say that the rectangle contained by AB, BC together with the rectangle contained by BA, AC is equal to the square on AB.
lat Sic
Dico quoniam quod sub rectis AB, BG continetur orthogonium cum eo quod sub rectis BA, AG continetur orthogonio equale est ei quod ab AB tetragono.
lat Gerard
Dico igitur quod superficies rectorum angulorum, que ab his duabus comprehenditur lineis BA; AG, cum superficie rectorum angulorum, que ab his duabus continetur AB; BG, quadrato quod fit ex linea AB equalis est.
lat Adelard
Dico quia quod fuerit ex ductu linee AB in lineam AG et in lineam BG erit sicut illud quod fiet ex ductu linee AB in seipsam.
lat Hermann
supra eandem lineam in se ductam tetragonum AE constituimus, deinde lineam GZ equidistantem AD et BE producimus. Sunt itaque superficies AZ et ZB equidistancium laterum equales ei, que est AE.
ara Uppsala
No Arabic
ara Tuṣi
سطحا خط (ا ب) فى خطى (ا ج) (ج ب) يساوى مربع خط (ا ب)
Pic953
ara Nairizi p. 10
فاقول ان مربع خط (ا ب) مساو لمجموع السطحين الذين يحيط بهما خط (ا ب) وكل اوحد من خطى (ا ج)  (ج ب)
san 80,1-2
yathā abarekhā ajajabakhaṇḍābhyāṃ guṇitā tadyogo abavargatulyo bhavati |
lat Clavius
No Latin
kin 幾何原本
No Chinese
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