You are here: BP HOME > BPG > Euclid: Elementa > record
Euclid: Elementa

Choose languages

Choose images, etc.

Choose languages
Choose display
    Enter number of multiples in view:
  • Enable images
  • Enable footnotes
    • Show all footnotes
    • Minimize footnotes
Search-help
Choose specific texts..
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
Click to Expand/Collapse OptionBook V
Click to Expand/Collapse OptionBook VI
Click to Expand/Collapse OptionBook VII
Click to Expand/Collapse OptionBook VIII
Click to Expand/Collapse OptionBook ΙΧ
Click to Expand/Collapse OptionBook Χ
Click to Expand/Collapse OptionBook ΧI
Click to Expand/Collapse OptionBook ΧIΙ
Click to Expand/Collapse OptionBook ΧIΙΙ
gre ΙΙI,11
Ἐὰν δύο κύκλοι ἐφάπτωνται ἀλλήλων ἐντός, καὶ ληφθῇ αὐτῶν τὰ κέντρα, ἡ ἐπὶ τὰ κέντρα αὐτῶν ἐπιζευγνυμένη εὐθεῖα καὶ ἐκβαλλομένη ἐπὶ τὴν συναφὴν πεσεῖται τῶν κύκλων.
Pic2523
eng
If two circles touch one another internally, and their centres be taken, the straight line joining their centres, if it be also produced, will fall on the point of contact of the circles.
lat Sic
Si circuli se invicem contingant interius, in centra ipsorum copulata recta et emissa in contactum cadet circulorum.
lat Gerard
Omnium duorum circulorum sese tangentium si linea per centra eorum transeat, ad locum contactus perveniet sive contingant se interius sive exterius.
lat Adelard 49r
Si circulus circulum contigat lineaque per centra eorum transierit, ad punctum eorum coniunctivum pervenire necesse est.
lat Hermann 20v
Si linea per centra circulorum sese contingentium transeat, ad punctum contactus applicari necesse est.
ara Uppsala
No Arabic
ara Tuṣi
No Arabic
ara Nairizi
No Arabic
san
No Sanskrit
lat Clavius p. 232
SI duo circuli sese intus contingant, atque accepta fuerint eorum centra; ad eorum centra adiuncta recta linea, & producta, in contactum circulorum cadet.
kin 幾何原本 p. 133
兩圜內相切。作直線聯兩心。引出之。必至切界。
http://www2.hf.uio.no/common/apps/permlink/permlink.php?app=polyglotta&context=record&uid=69a6482a-3ed4-11e1-aecb-00215aecadea
Go to Wiki Documentation
Enhet: Det humanistiske fakultet   Utviklet av: IT-seksjonen ved HF
Login