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1–3 4–2 3–1 2–4 5–2 3 4–2 3–5 1–2 3–4 5–2 3–1 1 2–1 1 2–1 2–1 2 3–2 3–1 2–5 1 2 3–4 5–2 3–2 3–5 1 2–4 5–1 2–1 2–4 1–3 1–5 1–2 3–7 1 2–3 1 2–1 2–5 6–1 2–3 4–5 6–3 1–2 3–4 5–4 1–4 5–3 4–1 2–7 1 2–1 2–3 4 1–6 1–2 3–6 1 2–3 4–2 3–5 6–3 1–4 5–4 5–2 3–1 2–7 1–3 4–2 3–2 3 4–2 3–2 1–7 1–3 4–5 1–4 5–1 2–4 5–1 2 3–2 3 4–2 3–2 1–2 1–8 9–3 1–6 7–3 1–2 1–4 5–1 1 2–4 1–3 4–2 3–6 1–4 1–4 5 6 7–4 5–1 2–4 1 2 3 4–3 4–1 2 3–1 2 3–5 6–2 3–1 2–6 7–2 1–4 5–1 2–4 5–3 4–2 3–2 3 1–2 3–1 2 3–7 1–3 1–3 4–1 2–3 4–3 1–3 4 5–1 2–4 1–5 6–4 1–3 4–2 3–7 8–3 4–2 3–4 1–2 1–2 1–2 3–6 7–4 1–3 4–1 2–1 2–7 8–12 13–2 3–4 5–9 1–3 4–3 4–2 3–1 2–4 5–3 4 5–1 2–7 1–5 6–3 4–8 1–4 5–2 3–1 2 3–2 3–9 1–4 5–9 10–4 5–4 1–7 1–4 1 2–3 4–3 4–3 4–5 6–4 5–4 5–2 3–2 1–3 1–6 1 2 3–2 3–6 1–8 1 2–7 1 2–4 1–2 1–2 3 4–8 1–5 1 2 3–1 2–1 2 3–4 1–4 5–3 4–3 4–1 2–5 6–2 3–6 7–1 2–1 2–3 4–5 6–4 5 1–4 1–3 4–5 1 2 3–4 5–2 3 4–1 2–1 1–3 4–3 4–5 1 2 3–7 1–3 4–2 3–1 2–3 1–5 1–2 3–2 1–5 1–3 4–6 7–8 1–2 3–1 2–4 1–3 4 1–2 3–1 2 3–2 3–1 2 3–2 1–4 5–3 1–4 5–2 3 1–4 1 2 3–5 6–3 4–1 2–3 4–2 3–4 1 2 1–5 6–9 1–4 1–5 1–4 1–2 3–2 3–2 1 2–3 4–3 4–2 3 1–3 4 5–10 11–5 6–2 3 4–2 3 4–1 2–1 2 3–1 2 1–4 5–1 2–4 1–2 3 4–2 1–2 3–4 5–3 1 2–3 4 1–2 3–1 2 1–7 1–4 1–3 4 1 2–1 2–5 6–2 3–1 2–1 2 3–1 2–1 2–4 5–1 2–6 1–3 4–1 1 2–5 6–4 5–4 5–1 2–4 1–3 4–7 1–5 1 2–8 9–2 3–8 1–3 4–5 1–4 1 2 1–2 3–4 5–3 4–1 2 3–5 1–2 3 4–8 9–1 2 3–1 2–1 2 3–1 2–3 4–1 2–3 4–3 4 5–3 1–2 3–2 1–4 1 2–6 1–3 4–5 1–3 4–9 10–5 6–10 11–1 2–3 4–2 1–2 3–2 1–5 6–10 11–3 1–2 3–6 1–3 1–5 6–1 2–3 4 5 6–5 6–1 2–4 5–8 1 2–1 2 3–2 3–2 3–2 1–3 1–2 3–2 3–1 2–4 5–8 9–2 3–5 1 2 1–4 1–2 3–2 1 2–1 2–6 1 2 3 4–2 3–1 2–1 2 3 4–3 4–2 3–2 3–7 8–4 1 2–4 5–3 4–3 1 1 1 1–2 1–4 1 2–1 2–1 2–4 1–3 4–1 2–3 4–2 3–1 2–3 1 2–1 2–4 5–4 5–2 1 2–1 2–5 6–5 6–2 3–6 7–3 4–2 1–3 4–1 2 3–2 3–2 1–2 3–4 5–2 3 4–1 2–4 5–8 9–2 3–2 1–5 1 2–4 1 1–4 1–2 3–5 1 2–3 4–3 1–2 3–5 6–2 3–1 2–1 2–1 2–5 1–5 6–3 4–3 1–3 1 2 3–4 1–3 1 2–3 4–2 1–2 3 4–2 1–4 1 2–1 2 3–1 2–3 4–3 4–3 4–7 8–2 3–2 3 4–7 1–5 1 2 1 2–1 2 3–1 2–3 4–1 2 3–1 2 3 4–3 4–5 1–5 6–3 4 1–2 3 4–1 2–3 4–1 2–4 1–3 4–3 4–2 3–5 1 2 3–5 6–9 1–2 3–2 3–1 2–1 2 3–1 2–4 5–4 5–1 2–3 4–1 2 3 4 1–3 4–2 3–7 1–4 5–1 2–4 1–4 5–2 3–2 3–1 2–1 2–1 2–3 4–5 6–9 10–3 4–1 2–5 1–3 4 1–3 1 2–1 2–1 2–4 1–4 5–8 1–5 6–3 4–2 3–1 2–3 4–6 7–3 4–7 1–5 6–4 5–4 5–3 4–2 3–1 2–1 2–3 4–3 4–1 2–4 1–4 1 1–4 5–3 4–1 2 3–4 1 2 3–2 1–2 3–1 2 1 2–5 6–4 5–2 3–2 3–4 5–4 5–1 2–1 2–4 1–3 4–3 4 5–4 1 2–3 4–3 4 1–4 5–3 4–2 1–3 4–7 1–4 5–3 1 2 3–2 3 4–2 1–7 1 2–1 2 3–2 3–4 5–3 1–3 4 1 2–1 2–5 6–3 1–2 3–6 7–1 2–1 2–1 2 3–2 3–2 3 4–8 9–2 3–6 1 2–4 1–3 4–2 3–2 3–7 8–11 1 2–3 4–1 2–5 1–2 3–1 1–4 5–1 2–1 2–1 2 3–2 1–5 1–2

5–2

 
τήν τε γὰρ πόλιν ὅτε ἐδόκει ἐκλιπεῖν ἄμεινον εἶναι καὶ ἐς τὰς ναῦς ἐσβῆναι, ἄνευ ἐκείνων ἔφασαν γνόντες τολμῆσαι, καὶ ὅσα αὖ μετ’ ἐκείνων βουλεύεσθαι, οὐδενὸς ὕστεροι γνώμῃ φανῆναι.
 
δοκεῖν οὖν σφίσι καὶ νῦν ἄμεινον εἶναι τὴν ἑαυτῶν πόλιν τεῖχος ἔχειν, καὶ ἰδίᾳ τοῖς πολίταις καὶ ἐς τοὺς πάντας ξυμμάχους ὠφελιμώτερον ἔσεσθαι·
 
οὐ γὰρ οἷόν τ’ εἶναι μὴ ἀπὸ ἀντιπάλου παρασκευῆς ὁμοῖόν τι ἢ ἴσον ἐς τὸ κοινὸν βουλεύεσθαι. ἢ πάντας οὖν ἀτειχίστους ἔφη χρῆναι ξυμμαχεῖν ἢ καὶ τάδε νομίζειν ὀρθῶς ἔχειν.
 
οἱ δὲ Λακεδαιμόνιοι ἀκούσαντες ὀργὴν μὲν φανερὰν οὐκ ἐποιοῦντο τοῖς Ἀθηναίοις (οὐδὲ γὰρ ἐπὶ κωλύμῃ, ἀλλὰ γνώμης παραινέσει δῆθεν τῷ κοινῷ ἐπρεσβεύσαντο, ἅμα δὲ καὶ προσφιλεῖς ὄντες ἐν τῷ τότε διὰ τὴν ἐς τὸν Μῆδον προθυμίαν τὰ μάλιστ’ αὐτοῖς ἐτύγχανον), τῆς μέντοι βουλήσεως ἁμαρτάνοντες ἀδήλως ἤχθοντο. οἵ τε πρέσβεις ἑκατέρων ἀπῆλθον ἐπ’ οἴκου ἀνεπικλήτως.
 
τούτῳ τῷ τρόπῳ οἱ Ἀθηναῖοι τὴν πόλιν ἐτείχισαν ἐν ὀλίγῳ χρόνῳ.
 
καὶ δήλη ἡ οἰκοδομία ἔτι καὶ νῦν ἐστὶν ὅτι κατὰ σπουδὴν ἐγένετο· οἱ γὰρ θεμέλιοι παντοίων λίθων ὑπόκεινται καὶ οὐ ξυνειργασμένων ἔστιν ᾗ, ἀλλ’ ὡς ἕκαστόν ποτε προσέφερον, πολλαί τε στῆλαι ἀπὸ σημάτων καὶ λίθοι εἰργασμένοι ἐγκατελέγησαν. μείζων γὰρ ὁ περίβολος πανταχῇ ἐξήχθη τῆς πόλεως, καὶ διὰ τοῦτο πάντα ὁμοίως κινοῦντες ἠπείγοντο.

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