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The Everyday Aristotle  ·  04 / 12

MESOTES · THE MEAN

The Right Amount Isn’t the Middle

On a doctrine that says the right amount is different for every person and has to be found — and on the objection that it therefore tells you nothing.


Calibration · Individuality  ·  ~6 min read

§Six Pounds of Food

Aristotle’s wrestler, at the length he gives him

Milo of Croton was the most famous athlete in the Greek world. Six times an Olympic victor, the subject of stories that were already tall by the time anybody wrote them down — that he carried a bull around the stadium, that he ate it afterwards. When Aristotle wants an example of a person whose requirements are nothing like yours, he does not have to explain who Milo is.

And the example he builds is, on its face, a joke about food. If ten pounds is too much for someone and two is too little, he says, the trainer does not therefore prescribe six.

It takes a second to see why that is not obvious. Six is the midpoint. Six is defensible, it is between the two errors, and it is what a sensible person would land on if they were reasoning about the range rather than about the man.

But for Milo, ten might be right. For someone beginning, six would be too much. The midpoint of the range is a fact about the range. It is not a fact about anybody standing in front of you, and prescribing it feels like moderation while being, for almost everyone in the room, simply wrong.

This is the doctrine of the mean, and the thing it is most often quoted in support of is the exact position it was written against.

The mean is not one and the same for everybody. It is relative to us.Aristotle, Nicomachean Ethics II.6, 1106a29–b7, after Ross

§What the Doctrine Actually Says

Three words that get dropped

Relative to us is the phrase every popular version drops, and it is the whole doctrine. The right amount is specific to a person and a situation and has to be found, which makes this a claim about calibration rather than about moderation.

Two misreadings follow from dropping it. The first is moderation — everything in moderation, nothing to excess. Aristotle did not think courage was moderate fear, and he says plainly that some acts admit no mean at all: some things are simply wrong, and no amount of them is right.

The second is arithmetic, which is the Milo case. Splitting the difference between two extremes produces a number with a respectable look and no relationship to the person it is for.

What the doctrine leaves you with, then, is not a target. It is the knowledge that a standard instruction will miss important individual differences, in both directions, invisibly.

§What Can Actually Be Measured

And what it does and does not establish

The nearest empirical version is the idea of an individual optimum. Yuri Hanin’s work found that the level of pre-performance anxiety associated with a person’s best performances varies widely between individuals, and that some people do best at levels that would ordinarily be described as high.4

It is worth being exact about what that supports. It is evidence that a single prescribed level of activation will be wrong for a substantial portion of any group. It is not evidence that Aristotle was right about virtue, or about anything outside the narrow band the studies measured. The model is largely descriptive, the zones are identified retrospectively from a person’s own history, and the evidence base is thinner than the model’s popularity suggests.

So the convergence here is one useful negative claim arrived at twice, and nothing more than that. There is no single correct level. That is all either party has shown.

§The Case Against

The standard objection, and it has force

The doctrine is frequently accused of being empty, and the accusation is not silly.

The case against

“The right amount is the right amount” is not advice.

The doctrine gives no method for finding the mean. It says there is one, that it differs by person, and that the person of practical wisdom perceives it — which relocates the problem rather than solving it, and is why essay six exists.

It also does not tell you which actions have a mean at all. Aristotle says some do not, and gives examples, but no criterion for sorting them, which leaves the hardest cases exactly where they were.

What the doctrine is actually good for is diagnostic rather than prescriptive. Knowing that a standard instruction will miss important individual differences, and knowing which direction you systematically err in, is real information. Aristotle supplies both, and nothing more.

§Warped Wood

His practical advice, which is the best thing in the chapter

Most people, Aristotle says, are systematically off in one direction, and knowing which is worth more than knowing the right answer.

His image for the correction is straightening warped wood. You do not aim at the middle; you pull hard toward the opposite error, and you land somewhere near right. That is a technique, which is more than the rest of the doctrine offers.

So: pick one variable you suspect you get wrong. How much you prepare, how long you rest, how much you say in a meeting. Rate it and rate the outcome for a few weeks and look for the direction of the error rather than its size. The direction repeats; the size does not.

And stop reading a standard prescription as a finding about you. It is a finding about a population, and you are one draw from it.

§Two Weeks

One variable, measured

The constraint matters: one variable. Several at once produces a cloud rather than a pattern.

Days 1–2
Name one variable you suspect you get wrong. One.
Days 3–5
Rate it daily and rate how the day went. Two numbers, nothing elaborate.
Days 6–9
Deliberately overshoot in the direction you think you under-do. The warped-wood move. Note what happens.
Days 10–14
Look for the direction of your error. Not the right amount — the side you are usually on. That is the finding and it keeps.

§What This Leaves You With

A diagnosis, not a prescription

Ten pounds is too much and two is too little, and the trainer does not prescribe six. That is the doctrine, and the part everybody quotes is the part he is arguing against.

It does not tell you what the right amount is, and the objection that it therefore says nothing has force. What it does tell you is that there is no shared right amount, and that you are probably wrong in a consistent direction.

Both of those are usable. Neither of them is moderation.

§The Takeaway

The mean is “relative to us” — the right amount differs by person and has to be found. The midpoint of a range is a fact about the range, not about you.

The doctrine gives no method, which is the standard objection and it holds. What it gives is diagnostic: a group prescription will miss important individual differences, and you are probably wrong in a consistent direction.

§Sources

Quotations are from the Nicomachean Ethics unless noted, cited by book, chapter and Bekker number; renderings follow W. D. Ross (rev. Urmson), Terence Irwin or Roger Crisp, and a condensed line is marked “after Aristotle”. Modern research is cited by author and publication.

  1. Aristotle — Nicomachean Ethics II.6 (the mean relative to us and Milo, 1106a26–b7; the acts that admit no mean, 1107a8–27) and II.9 (the warped wood, 1109b1–7).
  2. Urmson, J. O. — “Aristotle’s doctrine of the mean,” American Philosophical Quarterly 10(3) (1973). The paper that separated the doctrine from the moderation reading.
  3. Hursthouse, Rosalind — “A false doctrine of the mean,” Proceedings of the Aristotelian Society 81 (1980). The emptiness objection, in its strongest form.
  4. Hanin, Y. L. — “Individual zones of optimal functioning,” in Emotions in Sport (2000). Individual optima; descriptive, retrospective, and thinner than its popularity suggests.
  5. Ruiz, M. C., Raglin, J. S. & Hanin, Y. L. — “The individual zones of optimal functioning model,” International Journal of Sport and Exercise Psychology 15(1) (2017). A review that is honest about the evidence base.
  6. Broadie, Sarah — Ethics with Aristotle (1991). On why the mean is a doctrine about perception rather than about quantity.