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                    <TEI xmlns="http://www.tei-c.org/ns/1.0"><text><body><div type="edition" xml:lang="grc" n="urn:cts:greekLit:tlg5022.tlg005.1st1K-grc1"><div type="textpart" subtype="section" n="53"><p>53. Οὐκοῦν τὸ μὲν Β p. 336, <del status="error">12</del> ἐπειδὴ ἕκαστον τῶν
                        ὁρωμένων ὁρᾶται κατὰ τὴν σύμπτωσιν ἐκβαλλομένων <lb n="15"/> τῆς τε ὄψεως
                        καὶ τῆς ἀπὸ τοῦ ὁρωμένου ἐπὶ τὸ κέντρον ἐπιζευγνυμένης, ὥστε τοῦ Β ὁρῶντος
                        τοῦ Γ ὁρωμένου καὶ τοῦ Γ ὁρῶντος τοῦ Β ὁρωμένου ταὐτὰ γίνεσθαι.</p></div><div type="textpart" subtype="section" n="54"><p>54. Ἐλάσσων δὲ ἡ ΕΚ τῆς ΒΓ ἐκ τοῦ ἰσογώνιον <lb n="20"/> εἶναι τὸ ∠ΑΓ
                        τῷ ∠ΕΚ2) ἐκ τῆς κοινῆς γωνίας καὶ ἐκ τῶν ὀρθῶν διὰ τὸ παραλλήλους
                        εἶναι τὴν ΕΚ καὶ τὴν ΒΓ.</p><note type="footnote">1) Errore permutauit MΑ, ΛΑ et ΠΜ, ΒΛ.</note><note type="footnote">2) Debuit dici: dimidium ∠ΕΚ.</note><note type="footnote">52. V (q); eodem pertinet. 53. V (q) 54. V (q); pertine ad
                        p. 336, 14 sq.</note><note type="footnote">4. τῷ] corr. ex τό m. 1 V. 6. τῇ] τῆς V. κορυφήν κορυφῆς
                        V. ΠΑΜ] ΠΑΝ V. 9. ΜΑ] corr. ex ΜΑ m. 2 V. 10. ΜΑ] ΜΛ V. 11 ΜΑ] ΜΛ V. 16. τοῦ
                        Β τὸ Β V. 17 ταὐτά] ταυτα V.</note><pb n="361"/></div><div type="textpart" subtype="section" n="55"><p>55. Παράλληλος γάρ ἐστιν ἡ ΕΚ p. 336, <del status="error">15</del> πάλιν
                        ὁμοίως ἰσογωνίου δεικνυμένου τοῦ ΚΖΓ τριγώνου τῷ ΕΖΒ τριγώνῳ καὶ μιᾶς
                        πλευρᾶς μιᾷ πλευρᾷ ἴσης τῆς πρὸς ταῖς ἴσαις γωνίαις.</p></div><div type="textpart" subtype="section" n="56"><p>56. Ἡ γὰρ γωνία ἡ πρὸς τῇ p. 34Ο, <del status="error">9</del> ἐὰν γὰρ <lb n="5"/> ἐπιζεύξωμεν τὴν ἀπὸ τοῦ Γ ἐπὶ τὸ Θ, ἴση ἐστὶν ἡ ὑπὸ ΗΓΘ τῇ ὑπὸ
                        ΘΓΒ· ἡμικυκλίων γάρ. οὐκοῦν ἡ ὑπὸ ΗΓ∠ ἐλάσσων τῆς ὑπὸ ΘΓΒ· πολλῷ πλέον
                        τῆς ὑπὸ ∠ΠΒ.</p><p>Διὰ τί δὲ ἡ ἀνακλωμένη μὴ ἐπὶ τὸ κέντρον ἐπιζεύγνυται; <lb n="10"/> ἐπειδὴ αἱ
                        ὄψεις ἐν ἴσαις γωνίαις ἀνακλῶνται, ἐλάττων δὲ ἔμελλεν εἶναι ἡ πρὸς τῷ Π τῆς
                        ὑπὸ ΘΓΒ, ἀνάγκη οὖν τὴν ἴσην τῇ πρὸς τῷ Π ἀπὸ τῆς μείζονος ἀφαιρεθεῖσαν τῆς
                        ὑπὸ ΘΓΒ ἀνωτέρω που ποιῆσαι τὴν ἀνάκλασιν ὡς ἐπὶ τὸ Κ.</p><lb n="15"/></div></div></body></text></TEI>
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