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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
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gre I,6
δύο δὴ αἱ ΔΒ, ΒΓ δύο ταῖς ΑΓ, ΓΒ ἴσαι εἰσὶν ἑκατέρα ἑκατέρᾳ,
eng
the two sides DB, BC are equal to the two sides AC, CB respectively;
lat Sic
due ergo DB et BG duabus AG et GB equales sunt, utraque utrique,
lat Gerard
erunt due linee DB; BG duabus lineis AG; GB equales, queque illarum sue relative,
lat Adelard
Quod si linee DB et BG equales sunt lineis AG et GB,
Pic979
lat Hermann
erunt DB et BG eis que sunt AG et GB equalia.
ara Uppsala 4v,2-5r1
يكون كلا خطي (د ب) (ب ج) مساويين لكلي خطي (ا ج) (ج ب) كل ' واحد لنظيره
ara Tuṣi
See previous record
ara Nairizi p. 60
فضلعا (ا ج) (ج ب) من مثلث (ا ج ب) الاعظم مثل ضلعى (د ب) (ب ج) من مثلث (د ج ب) الاصغر كل ضلع مساو لنظيره
per Shirazi p. 24,13
بس بجهت انک (ا ب) (ب ج)
san 13,8-10
a(9)jabatribhuje ababhujo bjabhujaḥ abajakoṇaḥ dabajatribhujasya daja(10)bhujena jababhujena dajababhujena jababhujena djabakoṇena samānaḥ |
Pic680
lat Clavius
æqualia sint duobus lateribus D B, B C, trianguli D B C, utrumque utrique, nempe A C, ipsi D B, (abscidimus enim ex A B, ipsi A C, concessu aduersarij, æqualem D B,) & C B, ipsi B C, cum sit unum & idem;
kin 幾何原本
次自丁至丙作直線。則本形成两三角形。其一為甲乙丙。其一為丁乙丙。
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