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The Timpson Lyceum · History of Philosophy (2024)

Alexander the Great & Aristotle Review – Lecture 30 (History of Philosophy)

Overview

This lecture closes the Aristotle unit with a sweep back through his five fields of philosophy — metaphysics, epistemology (logic and the Organon), ethics, politics, and aesthetics — and then turns to the historical figure who carried Greek civilization across the known world: Alexander the Great (356–323 BC), Aristotle's own pupil. The pairing is deliberate. Aristotle stood at the intellectual summit of the classical Greek world just as that world's independent city-states were about to be absorbed into something far larger, and his student's conquests mark the hinge between the Classical and the Hellenistic ages.

The historical thread runs from Philip II of Macedon — who forged a professional standing army, reformed the phalanx, and subdued Greece — to Alexander, who inherited that instrument, crushed a revolt, and in 334 BC crossed the Hellespont to overthrow the Persian Empire. In roughly a decade he campaigned from Greece to the Indus, spreading Greek language, cities, and culture across an empire of unprecedented extent before dying at Babylon at thirty-two. The review also fixes the place of Aristotle's most important pupils — not only Alexander, but Theophrastus, who carried the philosophy itself forward.

Key Concepts

Worked Example

Estimating the pace of Alexander's advance. All figures are deliberately approximate — the point is the order of magnitude.

  1. Fix the time span. Alexander crossed into Asia in 334 BC and died in 323 BC:

Δt≈334−323=11 years.\Delta t \approx 334 - 323 = 11 \text{ years.}

  1. Estimate the extent of conquest as the straight-line distance from the Greek/Macedonian heartland to the easternmost reach at the Indus River. A reasonable great-circle figure is

dextent≈4,800 km.d_{\text{extent}} \approx 4{,}800 \text{ km.}

  1. Compute the average rate of eastward extension of the empire:

vextent=dextentΔt≈4,800 km11 yr≈440 km/yr.v_{\text{extent}} = \frac{d_{\text{extent}}}{\Delta t} \approx \frac{4{,}800 \text{ km}}{11 \text{ yr}} \approx 440 \text{ km/yr.}

  1. But the army did not travel in a straight line — it looped through Asia Minor, down the Levant to Egypt, back through Mesopotamia and Persia, and on into Central Asia and India. The actual distance marched is far greater; a common approximation for the whole campaign is

dmarched≈30,000 km.d_{\text{marched}} \approx 30{,}000 \text{ km.}

  1. Averaged over the full period, the marching rate is

vmarch=dmarchedΔt≈30,000 km11 yr≈2,700 km/yr.v_{\text{march}} = \frac{d_{\text{marched}}}{\Delta t} \approx \frac{30{,}000 \text{ km}}{11 \text{ yr}} \approx 2{,}700 \text{ km/yr.}

  1. Convert to a daily figure, spreading the total over every day of the campaign (marching days and the many months spent besieging, resting, and governing):

vday=30,000 km11 yr×365 day/yr≈30,0004,015≈7.5 km/day.v_{\text{day}} = \frac{30{,}000 \text{ km}}{11 \text{ yr} \times 365 \text{ day/yr}} \approx \frac{30{,}000}{4{,}015} \approx 7.5 \text{ km/day.}

  1. On days the army actually marched, the pace was of course much higher — well over 3030 km/day was routine. The averaged ≈7.5\approx 7.5 km/day figure instead captures the relentlessness of a decade in which an empire spanning roughly 4,8004{,}800 km east–west was assembled by a commander who died at just 32. ■\blacksquare

Summary