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

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While the Mantineans, and other mercenaries from Arcadia, went as being accustomed to go against the enemies who at any time were pointed out to them; and thought, for the sake of gain, that the Arcadians, who at that time came with the Corinthians, were no less than others their foes. The Cretans and Aetolians also came for consideration of pay; and it happened in the case of the Cretans, that although they had joined the Rhodians in founding Gela, they now came, not with their colonists, but against them—not by choice, but for pay. There were also some Acarnanians who served as auxiliaries, partly from motives of interest, but mainly as being allies, through their friendship with Demosthenes, and their good-will towards the Athenians.
 
These, then, τῷ Ἰονίῳ κόλπῳ ὁριζόμενοι,] i. e. who were separated by that sea from the Greeks of Sicily and Italy. Compare VI. 13, τοὺς μὲν σικελιώτας, οἷσπερ νῦν ὅροις, χρωμένους πρὸς ἡμᾶς, οὐ μεμπτοῖς, τῷ τε Ἰονίῳ κόλπω, κ. τ. λ. were within the boundary of the Ionian gulf.

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