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1 2–5 6–2 3–1 1 2–6 1–2 3–1 2–3 4–1 2–3 4–5 1–3 1 2–5 6–3 1 1 2–3 1–2 3–2 1–4 1–5 6 7–3 4–2 3–5 1–2 3–2 3–2 3 4–2 3 4–2 3 4–7 1–4 5 1–3 1 1 2–5 6–2 1 2 3–1 2–1 2 3 4–2 3–1 2–4 5–6 1–6 7–2 3–7 1–2 1–3 4–1 2–4 1 2 3–6 1 2–3 4–6 1–4 5–1 2–4 1–2 3 4–1 2–1 2–4 5–3 4–7 1–4 5–1 2–4 5–2 1–3 4–3 1 2 3–1 2–1 2 3–1 2–3 4–3 4–1 2–1 2–5 1 2–3 4–2 3–1 2–3 1 2–4 5–3 4–1 2–4 1–2 1–3 1–4 5–9 10–2 3–4 5–2 3–2 1 2–4 5 1 1–3 4–1 2–1 2–3 4–2 3–5 6–2 3–4 1–3 4–3 4–6 7–6 7–2 3–4 5–1 2–3 4–1 1–2 3–1 2–1 2–5 6–4 5–1 2–1 2–3 4–3 4–1 2–6 7–1 2–5 1–2 3–6 7–2 1–3 4–1 2–3 4 5–2 3–1 2–1 2 3–2 1–4 5–2 1–2 3–7 1–2 3–1 2–8 1–3 1–3 4–1 2 1–3 4–2 3–2 3–1 2–3 4 1–2 3–1 2–4 1–2 1–2 3–4 5–7 8–3 4–6 1–4 1–2 3–2 1 2–1 2–3 4–1 2–4 1–2 3–5 1–3 1–3 4–1 2–6 7–10 11–1 2–3 4 5–9 1 2–1 2–4 1–2 3 1 2–6 1–3 4–2 3–1 2 3–7 1–4 5–1 2–6 7–1 2–1 2–3 4 5–4 5–2 3–8 9–1 2–5 6–9 10–4 5–3 4–5 6–3 4–2 3–2 3 4–3 4–2 3 4–3 4–3 4–1 2–4 5–1 2–3 1–4 5–4 5–2 1–3 4–2 3–6 1–5 6–3 1–4 5–2 1–2 3–4 1 2–4 1–2 3–6 7–3 4–1 2–1 2–4 1 2–1 2–1 2–1 2 3–1 2–5 6–2 3–5 1–5 6–2 3–6 7–2 3–5 6–1 2–5 6–5 1–2 3–6 7–4 5–4 5–2 3–2 3–1 2–5 1–3 4–3 4 1–5 6–3 4–3 4–1 2–4 1–2 1–5 1–4 1–5 1 2–1 2–5 6–1 2–1 2–4 5–1 2 3–4 5–2 3–1 2–1 2–5 1–2 3–5 6–7 8–1 2–1 2–3 4–5 1–3 4–5 1–2 3 4–1 2–1 2–5 1–3 1 2–1 2–1 1–2 1–5 6–1 2–4 5–1 2–1 2 3–4 1–3 1–3 1–3 4–5 6–2 3–6 1–3 4–5 6–2 3–4 1–3 1–2 1–2 3–7 8–1 2 3–5 1–4 1–2 3–1 2–1 2–1 2–3 4–3 4–1 2–1 2 3–2 3–1 2–4 5 6–10 11–4 5–9 1–3 4–2 3–1 2–1 2–4 1 2–1 2–1 2–3 4–2 3–1 2–1 2–1 2–1 2 3 4–2 1–5 1 2–6 1–3 1–3 1–2 3–1 2–1 2–3 4–2 3–2 1–5 6–2 3–1 2–3 4 1–3 1–3 4–3 4–6 1–3 4–2 1–2 3 4–1 2–4 1–2 3–5 1 2–4 5–3 1–5 1 2–1 2–4 5–2 3–1 2–6 1–2 1–4 1 2–4 5–7 1–5 1–3 1–6 7–3 4–5 6–1 1 2 3 4–2 3–1 2–4 1–3 1–3 4–7 1 2 1–3 1–4 5–1 2–1 2–3 4–7 8–14 1 2–3 1–3 4–1 2–1 2–4 1–4 1–4 5–1 2–1 2–1 2–5 1–5 6–3 1 2 1 2 3 4–2 3 4–3 4–3 4 5–10 1–4 5–8 9–12 1–2 1–2 3–1 2 1–2 3–1 2–1 2–4 5–6 7–10 11–2 3 1 2–6 1–2 3 4–1 2–1 2 3–1 2–5 1–4 5–3 4–7 1 2–3 4–8 1–2 1–5 1–3 4–2 3–2 3–1 2–3 1–2 1–3 1 2–4 1–3 4–1 2–3 4–7 8–11 12–1 2–1 2–5 1 2–1 1 2 3–1 2–3 4–2 3–1 2–6 1–5 1–4 1 2–4 5–1 2–1 2 3–1 2–1 2 3–1 2 3–4 5–3 1–8 1–3 4–2 3–1 2–5 6–4 1–3 1–2 3–5 6–3 1–4 5–2 3–1 2 3 4–3 4–2 3–4 5–3 4–7 1–2 1–2 1–3 4–2 3–5 6–3 4–8 1–3 4–6 7–2 3–1 2 1 2 3–2 1 2 3–1 2 3–4 5–1 2–1 2–4 5–1 2–3 4–5 6–8 9–1 2–4 1 2–4 5–2 1 2 1 2–4 1–2 3–5 1 1–2 3 4–3 1 2 3–6 7–2 3–2 3–4 1–3 4–3 4–1 2–5 6–2 3–2 3–2 3–2 3 1 2–4 1–2 3–2 3–1 2–3 4–1 2 1–4 1–4 1–2 1–3 4–2 3 4–2 3–1 2 3–2 3 4–2 3–5 1–4 5–8 9–2 3–6 1–4 1–5 6–2 3–5 1–4 1 2–3 1–5 1 2–4 1–3 1–5 6–3 4–3 4–1 2–1 2–1 2–5 1–4 1–5 1–4 5–2 3–1 2 3 1–2 3 4–1 2–1 2–4 1 2–4 1–2 3–1 2–4 5–1 2–5 1 2–1 2 3–7 8–2 3 4–2 3–4 1–4 5–3 1–4 5–2 1–5 6–5 6–8 1 2–4 5–1 2–1 2 1 2 3–4 5–2 3–6 7–2 3–5 6–1 2 3–1 2–3 4–6 1–4 1–3 4–2 1–2 3–1 2 3 4–6 7–9 10–2 3–2 3 4–3 1 2–4 1–3 1–3 1–3 4–2 3–1 2–3 4–3 4–6 7–2 3–5 6–3 4–2 3–1 2–3 4–5 6–1 2–5 6–3 4–2 3–1 2–1 2–4 5–3 1 2–1 2 3–1 2–6 1–2 3–2 3–1 2–1 2–4 5–2 3–5 1–2 3 1 2–3 1 1–3 1–2 1 2–1 2–4 1 1–2 3–6 1–4 5–1 2–5 1 2–6 1–5 1 2–4 1 2–1 1 2–4 5–4 5–2 3–2 3–2 3 4–3 4–3 4–2 3–1 2–4 5–1 2 3–5 6–1 2–4 5–2 3–1 1–2 3 4–2 3 4–1 2–5 6–1 2 3–1 2–1 2–1 2–1 2–5 1–3 1–3 4–3 4–2 1–2 3–1 2–4 5–2 3–2 3–4 5–1 1–2 3–2 3–1 2–3 1 2–3 4–2 3–2 3–5 6–9 1–3 4–6 1 2–4 1–3 4–2 3–2 3–6 7–10 11–1 2 3 4–7 1–4 5–2 3–4 1 2–4 5–3 1–2 3–4 5–3 1–5 1–3 4–5 1–2

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And if any one has taken up with the idea in question for reasons of safety, it is high time for him to change his mind. The party attacked, whose own country is in danger, can scarcely discuss what is prudent with the calmness of men who are in full enjoyment of what they have got, and are thinking of attacking a neighbour in order to get more.
 
It is your national habit, in your country or out of it, to oppose the same resistance to a foreign invader; and when that invader is Athenian, and lives upon your frontier besides, it is doubly imperative to do so.
 
As between neighbours generally, freedom means simply a determination to hold ones own; and with neighbours like these, who are trying to enslave near and far alike, there is nothing for it but to fight it out to the last. Look at the condition of the Euboeans and of most of the rest of Hellas, and be convinced that others have to fight with their neighbours for this frontier or that, but that for us conquest means one frontier for the whole country, about which no dispute can be made, for they will simply come and take by force what we have.

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