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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

4–2

 
And if the Athenians reduce us to subjection, though it is by your decisions that they will gain the victory, it is in their own name that they will enjoy the honour; and they will receive no other prize for the victory than those men who put the victory into their hands. If, on the other hand, we are the conquerors, you will also have to submit to the punishment due to the authors of our dangers.
 
Consider then, and choose at once, either immediate slavery without any peril, or the chance of gaining the victory with us, and so avoiding a disgraceful submission to these men as your masters, as also of escaping our enmity, which would be of no trivial kind.
 
Hermocrates spoke to this effect; and after him, Euphemus, the Athenian ambassador, as follows:
 
"Though we are come hither for the purpose of renewing our former alliance, yet, as the Syracusan orator has attacked us on that head, we must also address you on the subject of our empire, to show that we enjoy it on just grounds.
 
The strongest proof, then, of this he himself has mentioned, in his assertion that the Ionians have ever been hostile to the Dorians. And such too is the case. For we, who are Ionians, considered, with regard to the Peloponnnesians. who are Dorians, and more numerous than ourselves, and living near us, in what way we might be least subject to them.

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