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The Timpson Lyceum · History of Philosophy (2024)

The Greco-Persian Wars – Lecture 7 (History of Philosophy)

Overview

The course pauses its march through the philosophers to fill in the history they lived through: the Greco-Persian Wars (499–449 BC). These wars overlap the lives of nearly every thinker covered so far, and they set the stage for the golden age of Athens — the world of Socrates, Plato, and Aristotle to come.

The story runs from the Ionian Revolt (the Greek city-states of the Anatolian coast rising against their Persian-installed tyrants), through Persia's punitive invasions of the Greek mainland, to the famous clashes — Marathon, Thermopylae, Artemisium, Salamis, Plataea, and Mycale. The central puzzle the lecture keeps returning to: how could a scattering of small, often-feuding Greek city-states defeat the largest empire on earth? The answers — the hoplite phalanx, the resolve of free citizens, superior naval tactics in narrow waters, and Persian overreach — also explain why Athens rose afterward to lead the Delian League, setting up the Peloponnesian War.

Key Concepts

Worked Example

Why kill-to-death ratios, not raw numbers, decided the war. The Greeks were almost always outnumbered, so victory required inflicting far more casualties than they suffered. Compare the ratios from the major battles:

  1. Marathon: Persian dead ≈6,400\approx 6{,}400, Greek dead ≈192\approx 192. Ratio =6400192≈33.3= \dfrac{6400}{192} \approx 33.3 Persian deaths per Greek death.
  2. Thermopylae: Persian dead ≈20,000\approx 20{,}000, Greek dead ≈4,000\approx 4{,}000. Ratio =200004000=5= \dfrac{20000}{4000} = 5 — and yet this was a Greek defeat, because those 4,000 losses hurt the smaller Greek manpower pool proportionally more.
  3. The lesson in numbers: at Marathon a ∼33:1\sim 33{:}1 exchange let ~10,000 Greeks shatter a force of ~46,000. Suppose two sides trade at ratio rr (enemy losses per friendly loss). The smaller side of size GG can defeat a larger side of size PP only if it can impose enough losses to break morale before being ground down — roughly, it needs r≳PG.r \gtrsim \frac{P}{G}.
  4. At Marathon, PG=4600010000=4.6\dfrac{P}{G} = \dfrac{46000}{10000} = 4.6, while the actual ratio r≈33r \approx 33 — vastly above the break-even, hence a rout.
  5. Why such lopsided ratios? The key point: in ancient battle most deaths happen during the rout, not the clash. A cohesive phalanx that refuses to break suffers few losses while a fleeing enemy is cut down en masse. Free citizens fighting for home were far less likely to break than conscripts fighting far away — so the Greeks won the ratio, and thus the war. ■\blacksquare

Summary