This is a linkpost for The Impossibility of Interpersonal Utility Comparisons by Daniel M. Hausman, which was originally published in Mind in 1995. It is freely available on Sci-Hub. Below is a summary from Claude Opus 4.8 High. Daniel said "I think the summary is accurate". I also believe the summary is accurate based on my read of the article. I used the following prompt. "Hi. Make an in-depth summary of the article "The Impossibility of Interpersonal Utility Comparisons", which I send attached".
Hausman targets the preference-satisfaction theory of well-being — the view that a person's welfare consists in the extent to which their preferences are satisfied (where a preference is satisfied when the world is as the person prefers, independently of any accompanying feeling of satisfaction). His conclusion is that this theory must be rejected, because it cannot underwrite the interpersonal comparisons that moral theory requires.
The argument is a modus-tollens-style reductio [ad absurdum] in three premises [context]:
The essay concentrates almost entirely on defending premise 1. Premise 2 rests on the thought that most moralities require comparing the good of different people for purposes of benevolence or justice. Throughout, Hausman insists on taking the slogan "utility just represents preference" literally: utility is nothing more than an index of location in an unchanging preference ranking, not a separate good that people possess in varying intensities. He assumes preferences are consistent (an ordering) and unchanging, since relaxing either only makes comparisons harder.
A key framing distinction: an interpersonal comparison here is a comparison of how well satisfied Ira's and Jill's preferences are, not of how well off Ira and Jill are as persons — not a comparison of their mental or physical states, but of the extent to which the world matches what each prefers.
On the standard ordinal conception, only the ordering of utility numbers carries information; differences and ratios are arbitrary. Hausman grants immediately that ordinal unit (difference) comparisons are impossible — but notes this has nothing to do with interpersonality, since utility differences are meaningless even intrapersonally. This already dissolves Nozick's "utility monster" and Ira's claim to greater "sensitivity": with only ordinal information, a global claim to always gain more utility is simply incoherent.
The harder case is ordinal level comparisons. Superficially, Jill is better off than Ira if her preferences are satisfied to a greater extent — i.e., if she sits higher in her ranking than he sits in his. But Hausman attacks the notion of comparable "location" in an ordinal ranking. There are no units of "distance" within an ordinal ordering. Attempts to give location content — e.g., counting alternatives above and below an option — fail: the individuation and counting of alternatives is arbitrary, and once lotteries are admitted there are infinitely many alternatives above and below any intermediate option. So there is no non-arbitrary fact about whether a position in one ranking is "higher" than a position in another.
He then adds a second, independent objection: even if such counting could be made to work, it would be morally irrelevant, because the count depends on incidental facts like what each person happens to be able to imagine. Either way, ordinal level comparisons of the intermediate positions are unavailable.
The main proposed rescue is Arrow's "judgments of extended sympathy": an extended utility function V over person-state pairs, so that Ira-with-x beats Jill-with-y iff [if and only if] V(Ira,x) > V(Jill,y). Hausman asks what fills the blank in "___ prefers Ira-with-x to Jill-with-y." No one's actual preferences will do: whether Ira is better off than Jill shouldn't depend on what bystanders happen to prefer; people may prefer to be Jill for reasons (nobility, etc.) unrelated to who is better off; and people who prefer Ira's state because they judge him better off cannot ground that judgment in the preference — the belief explains the preference, not vice versa.
On the standard reading, extended-sympathy judgments express "impersonal" preferences realized by imaginatively taking on Ira's, then Jill's, preferences and asking how well one's imagined preferences would be satisfied. This is supposed to be underwritten by psychological laws (V summarizing what causal factors produce which preferences, with Uⱼ(y) = V(rⱼ,y)). Hausman's objection: what one needs is not laws relating how preferences are acquired to causal factors — those we roughly have — but laws relating preference structures and world-states to some impersonal measure. There is no evidential basis for the latter. It can't come from a theory of mental states (welfare is supposed to be preference satisfaction, not feeling), nor from any substantive theory of the good (those have been set aside by assumption), nor from comparisons of well-being (which is exactly what's in question and would make the account circular), nor from actually expressed preferences (already ruled out). So extended sympathy provides no way to determine whose preferences are better satisfied.
Within a purely ordinal index there are at most three comparable locations: bottom, top, and undifferentiated "intermediate." No evaluative commitment to fairness or equality can generate comparisons among intermediate locations. Robbins was therefore right to deny ordinal level comparability — but for the wrong reasons (not because of introspection problems or because such comparisons are value judgments; value judgments can be inconsistent and are of no help). Hausman notes that people do make interpersonal welfare comparisons in ordinary life, but takes this as no embarrassment: there's little reason to think those everyday comparisons are comparisons of preference satisfaction, and the very fact that eminent theorists can't hold consistently to the preference view is itself evidence for that.
The striking move: adding cardinal structure changes nothing unless the cardinal index is bounded. If unbounded, the "distance" above and below any option is infinite for both people, and comparison remains impossible. But if preferences can be represented by a bounded cardinal utility function, unique up to positive affine transformation [context], then Hausman contends there is exactly one right way to compare — the zero-one rule: normalize each person's scale so that the top of their preference ranking = 1 and the bottom = 0, then compare the resulting ratios
His central and most provocative claim is that taking the preference view literally commits you to the zero-one rule — and crucially, this argument does not rest on any fairness premise (unlike the rule's usual defenders). The reasoning: to say Jill's bottom might be "lower" than Ira's bottom is implicitly to smuggle in some notion of utility beyond "extent to which preferences are satisfied." If both are at the very bottom, neither's preferences are satisfied at all — there is simply nothing there to be more or less of. He reinforces this with a change argument: if Jill's preferences shifted to become identical to Ira's while leaving her non-comparative welfare untouched, a definition of comparative well-being denying top/bottom equality would have to say her welfare both did and didn't change — a contradiction. Hence people at the top (or bottom) of their rankings must be equally well off.
He carefully distinguishes his rule from two lookalikes: it is not assigning 0 and 1 to the best/worst feasible options in a decision problem, and it is not Gauthier-style "relative concessions" in bargaining. The relevant scale is the person's full ranking over everything they've conceived. He concedes an awkward consequence — those good at imagining bliss come out worse off, those good at imagining misery better off — but argues this is an objection to preference-satisfaction views (or to using actual preferences), not to his account of how to compare given that view.
His eleven-word diagnosis: because theorists haven't taken literally the view that utility represents preference. The zero-one rule is old (Isbell 1959), but it has always been presented and attacked as a fairness device. Hausman reviews four critics — Hammond, Sen, Rawls, Griffin — and turns each objection against the preference view rather than against his rule:
The argument can be read two ways: as a new technology for making comparisons, or as a reductio of the preference-satisfaction conception. For actual-preference views, one must read it as a reductio: comparison requires a bounded cardinal representation (which few people's preferences even approximate — many can't be represented ordinally), and even where it works, the Hammond/Sen/Rawls/Griffin intuitions show that people at the same ranking-location are not intuitively equally well off. Hausman argues the same conclusion follows, if less obviously, for informed/rational-preference views: because extravagant or extremely modest preferences may fail to be "rational," the rule won't automatically recommend cultivating modest wants, so the objections are partly answered — but the rule remains ethically implausible and ordinal comparisons remain impossible. He also rebuts the economist's fallback that preference satisfaction is merely an empirical proxy for welfare: preference satisfaction is too hard to measure to be a good proxy, and if welfare is something else, economists owe an account of what that something is.
Five objections, each turned aside:
Two disturbing results: interpersonal comparisons of ordinal utilities are largely impossible, and for bounded cardinal utilities the zero-one rule is the uniquely correct method — yet it conflicts with our intuitive comparisons. Since interpersonal comparison is ineliminable in human life, and since the serious problems with "equally well off iff equally satisfied" give strong reason not to identify welfare with preference satisfaction, anyone assessing preference utilitarianism, refining benevolence, or understanding prudence must first be clear about what taking well-being to be preference satisfaction actually involves.
I like the zero-one rule idea, but the last time I pushed it on here someone pointed out it might run into trouble with two people who have different trade offs between their worst possible and best possible experiences. I.e. if you would take a  51/49 chance of best v worst possible experience, but someone else will only take the deal when the ratio is 80/20, applying the normalization idea possibly breaks. I don't have the mathematical sophistication to work out if this is right, but I suspect you do.Â
Hi David. I do not understand in which sense that would break the zero-one rule. The denominator of the normalised degree of preference satisfaction would be smaller for the person who is closer to indifferent between the best and worst possible experiences. However, for the purpose of comparing the degree of preference satisfaction across people, one person going from the worst to the best possible experience for them would be as good as the other person going from the worst to the best possible experience for them.
I do not like the zero-one rule. I understand it implies one bacterium going from their worst to best state would be as good as one human going from their worst to best state. I find this very counterintuitive.