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The 310 and 378 Ships at Salamis

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The 310 and 378 Ships at Salamis

Prize question: 'Aeschylus was at Salamis; Herodotus was not. Therefore Aeschylus is the better source for the battle.' A Year 13 student has 1,200 words and three sources: Aeschylus, Persians 337–343 (310 ships), Herodotus 8.44 (378 ships), and a fragmentary casualty list from the Athenian Agora that preserves only '...and of the Athenians...' The student's draft argues that Aeschylus' eyewitness status makes his number authoritative and dismisses Herodotus as 'oral gossip.' The teacher's feedback says the draft 'confuses genre with testimony' and asks for a revised paragraph that treats the discrepancy as evidence rather than error. The student must also address why a tragic poet would give a precise number and what that number does dramatically in the play. The class has studied Persian Wars historiography and the concept of 'source criticism.'

1. Explain why the student's inference from eyewitness status to authority is unsafe, using the specific numbers 310 and 378.

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The inference is unsafe because it treats 'eyewitness' as a single variable that guarantees numerical accuracy, when the number in Persians is doing dramatic work. Aeschylus was an eyewitness to the battle, but Persians is a tragedy performed in 472 BCE, not a military dispatch. The figure 310 may be shaped by the play's needs: it is the number the Messenger gives to the Persian queen, and its function is to magnify the defeat while keeping the count within the play's economy. Herodotus' 378 may count a different set - perhaps including ships that did not fight, or using a different source. The fragmentary casualty list cannot adjudicate because it preserves no total. The correct move is not to choose the 'better' witness but to ask what each author is counting and why. Eyewitness status gives access to experience, not to arithmetic; genre, audience, and purpose determine what a number is for.

2. Draft the revised paragraph the teacher asked for, and explain the choices you made in it.

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Revised paragraph: 'The discrepancy between Aeschylus' 310 and Herodotus' 378 is not a simple error to be corrected by preferring the eyewitness. Aeschylus was present at Salamis, but his number belongs to a tragedy performed before an Athenian audience in 472 BCE; the Messenger's count magnifies the Persian defeat and gives the audience a manageable figure. Herodotus, writing later, may be counting a different body of ships or following a different informant. The fragmentary casualty list from the Agora cannot settle the question because it preserves no total. Read together, the two numbers reveal two different projects: Aeschylus' dramatic memorialisation and Herodotus' enquiring history. The historian should therefore use the discrepancy as evidence for how the battle was remembered, not as a clue to a single true fleet size.' This paragraph does three things: it names the genre of each source, it explains what each number might be doing, and it converts the conflict into a question about memory and purpose. It avoids the trap of calling Herodotus 'oral gossip' because it recognises that oral testimony is a source, not a defect.

3. What further evidence could help decide between the two numbers, and what would it not settle?

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A contemporary Persian administrative list would be the strongest evidence, but none survives. The Troizen decree, which purports to be a 5th-century Athenian mobilisation order, is known only from a 4th-century inscription and its authenticity is disputed; even if genuine, it would give Athenian ship numbers, not the total Greek fleet. A more complete Athenian casualty list would help with losses, not with the size of the fleet at the start. None of these would settle the definitional question: whether '310' and '378' count the same category of ship. A total could still be compatible with both figures if one includes sacred ships, allied contingents, or ships that did not engage. The student should therefore present the discrepancy as a problem of counting conventions and source purpose, not as a puzzle with a single numerical answer.