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Euclid: Elementa

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gre I,44
Συνεστάτω τῷ Γ τριγώνῳ ἴσον παραλληλόγραμμον τὸ ΒΕΖΗ ἐν γωνίᾳ τῇ ὑπὸ ΕΒΗ, ἥ ἐστιν ἴση τῇ Δ:
Pic376
Pic652
eng
Let the parallelogram BEFG be constructed equal to the triangle C, in the angle EBG which is equal to D [I. 42];
lat Sic
Constituatur trigono G equale parallilogrammum BEZI in angulo EBI qui sit equalis angulo D.
lat Gerard
Constituam igitur superficiem equidistantium laterum super quam sint HBKT triangulo GDE dato equalem, cuius angulus HBK angulo Z dato sit equalis,
lat Adelard
Protrahaturque linea AB directe usque ad H. Sitque BH sicut medium alkaide trianguli GDH. Estque alkaida DH fiatque super eam superficies equidistantium laterum triangulo GDH equalis. Sitque superficies BHTK. Sitque angulus TBH sicut angulus assignatus Z
lat Hermann
Praducimus itaque lineam AB ad punctum H, cui superponimus equidistancium superficiem BHTK equalem proposito triangulo, angulum autem HBT dato angulo equalem.
ara Uppsala
No Arabic
ara Tuṣi
No Arabic
ara Nairizi p. 168
فنخرج خط (ا ب) على استقامة فننزل انا قد اخرجناه الى نقطة (ح) ونجعل (ب ح) مثل نصف (د ه) الذى هو قاعدة مثلث (ج د ه) ونعجل عليه سطحا متوازى العضلاع مساويا لمثلث وهو سطح (ب ط ك ح) ومساوية زاوية (ح ب ط) منه لزاوية (ز) وذلك بحسب برهان (مب)
san 59,14-17
tatra vabakatacaturbhujaṃ kalpanīyaṃ tribhujasamaṃ pūrvoktavat yasyaikakoṇaḥ pūrvoktasamaḥ kalpyaḥ
Pic759
lat Clavius
Constituatur triangulo B, æquale parallelogrammum D E F G, habens angulum E F G, angulo C, æqualem,
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