Nudge Patterns

Loss aversion in copy: an effect whose strength is debated

Do losses weigh twice as much? What prospect theory supports, what has been contested since 2018, and what remains for ad copy.

“Don’t miss out on your €120 saving”

“Don’t miss out on your €120 saving” rather than “Save €120” — you will find that advice in almost every book on copywriting. The justification sounds compelling: a loss hurts about twice as much as an equivalent gain feels good. So threaten the loss instead.

The justification has two problems, and both are bigger than they look.

The first: since 2018 researchers have seriously disputed whether the effect exists in this form at all.

The second matters more for copy. Even if it does exist, it was measured on something else entirely: on how people value gambles and trade objects. Not on how they respond to sentences.

This guide separates the two questions. The short answer first: for choices under risk, loss aversion is well supported. For your product page, it is not.

Where the “twice as much” figure comes from

Loss aversion is part of prospect theory (Kahneman & Tversky, 1979), a model of how people value gains and losses. The core in one sentence: the road from zero to minus a hundred feels steeper than the road from zero to plus a hundred.

The famous 1979 paper, however, gives no number at all. It rests on hypothetical bets answered by students and faculty, usually 66 to 95 people per problem. The authors name the limits of that method themselves.

The factor of 2 appears only in 1991 — and it comes from coffee mugs. Tversky and Kahneman gave one group a mug and asked what they would give it up for. A second group could choose freely between mug and money.

Group Value given (median)
Owners of the mug $7.12 and $7.00
Free choice between mug and money $3.12 and $3.50

From this follows a ratio “slightly greater than two” — the authors’ own phrase. A bet with real money gave 2.5 to 1. Of that too they write that the convergence should be interpreted with caution.

There is now an overall picture. Brown, Imai, Vieider and Camerer (2024) collected every available estimate: 607 values from 150 papers.

Value
Mean 1.96 (95 percent interval 1.82 to 2.10)
Median of the raw values 1.69
Range 0.04 to 23.46

The much-quoted 2.25 comes from a 1992 paper with 25 graduate students and unincentivised lottery choices; on this collection it is pitched too high.

The decisive line, though, is the last one. Everything lies between 0.04 and 23.46. The factor is not a constant of nature but an average across very different situations.

For online retail another figure matters anyway. Brown and colleagues point to an earlier review by Neumann and Böckenholt (2014) covering consumer brand choice alone: 109 estimates from 33 studies. There the factor is 1.49, or 1.73 in the enhanced model. The pattern is clear — the closer the task sits to a real purchase, the smaller the factor comes out. That work is reported here at second hand.

The dispute since 2018

In 2018 a paper appeared with a provocative title: The loss of loss aversion. In it Gal and Rucker argue that many findings taken as evidence can be explained without loss aversion — by inertia, by a preference for the accustomed state, by plain effort.

At the core sits a confound in the design. In the classic experiments “loss” coincides with “doing nothing” and “gain” with “acting”. Whoever keeps the mug is also staying passive. Two things are measured at once, and the result is credited to one of them.

Gal and Rucker separated the two:

Setup Share choosing the mug
classic: the mug belongs to the person 41% against 18%
keeping is an active choice too 26% against 26%

Same stimuli, same population, effect gone.

A second finding in the same paper is more awkward still. To obtain fibre-optic service respondents paid $50.43, to retain the same service only $43.75 — although 85 percent of them expressly described the second situation as avoiding a loss. They called it a loss and did not act on it.

The rebuttal came two years later, and it carries weight. Mrkva, Johnson, Gächter and Herrmann (2020) analysed five samples totalling 17,720 respondents. Their core argument: the objection hits the trading tasks, not the gambles. At least ten papers offer a choice between two lotteries, neither of which is the accustomed state — and people are loss averse there too.

For a German-speaking market their first study is the most revealing. 360 car buyers in Austria, Germany and Switzerland, two interviews two weeks apart, one task with real money. For bets of €6 the factor was 1.12 — effectively one. For the same people’s trading tasks, between 1.8 and 2.7.

The same people, two types of task, values far apart. That is not measurement error; that is the finding.

And it shows for whom the effect runs stronger. Older respondents are more loss averse, respondents with product knowledge less so — and strikingly precisely: someone who knows about fuel economy reacts less on fuel economy and unchanged on seat comfort. So for regular customers the lever is smaller than for newcomers.

The dispute resolves once you sort by subject matter. Gal and Rucker’s finding hits the endowment effect — the observation that people demand more to give up an object than they would pay to acquire it. There it hits hard: Mrkva and colleagues themselves concede that this effect can be explained without loss aversion, for instance by an aversion to bad deals or by plain feelings of ownership. For choices under risk, they say, that expressly does not apply.

So the position is this: loss aversion in gambles and risky choices — well supported, on 607 estimates and 17,720 respondents. The endowment effect — shaky, as the other side itself concedes.

Two different things under one name

Now to the actual point. This is where practice most often slips.

Research on loss aversion measures how people value gambles and trades. The rule “phrase it as a loss” is a claim about the effect of sentences. That the one supports the other has never been shown.

The mechanism that governs wording belongs to a different field: attribute framing. It means the same fact described once positively and once negatively — “90% lean” against “10% fat”. That is exactly what ad copy does.

Piñón and Gambara (2005) analysed 51 papers with 13,343 participants and averaged the fields separately.

Risky choices

d = 0.44

  • Sure versus risky option
  • Asian disease paradigm

Not the situation in ad copy

Attribute framing

d = 0.26

  • Same attribute, described differently
  • “90% lean” versus “10% fat”

The relevant class

Fictional exampleOn the left the research usually cited. On the right the research that actually governs copy — and it is the weaker one.

What does d = 0.26 mean? The d measures how far two groups sit apart, expressed in their own spread. By the usual rule of thumb, 0.2 counts as a small effect, 0.5 as medium and 0.8 as large. So 0.26 sits at the low end of “small”: the two groups almost overlap, and the difference shows up only in the average across many people.

And that average is deceptive. Of the 30 attribute-framing effect sizes, 27 percent point the other way, and the values run from −0.60 to 2.03. Across the four psychology papers the mean is −0.25 — there the positive wording worked better.

That justifies thinking about a single phrase. It does not justify rebuilding a pricing page around threats.

One review asks exactly our question. O’Keefe and Jensen (2007) summarised 93 studies with more than 20,000 participants on health messaging. The result: in not a single application area were loss-framed appeals significantly more persuasive than gain-framed ones. For disease-prevention messages the gain-framed ones were in fact significantly superior.

Two caveats belong with it: this work is reported here at second hand, after Gal and Rucker, and health communication is not ad copy. But it points the same way as d = 0.26 — and in one respect further: loss framing is not a lever, and sometimes it is the worse choice.

Free trials: two explanations that look alike

The free trial is the case where loss aversion is most plausible. Someone who has worked with a tool for four weeks is reluctant to give it up.

But this is exactly where Gal and Rucker’s objection bites. That someone stays may be loss aversion. It may equally mean: the data are configured, the routines are learned, and switching is work. In the numbers the two look identical.

The distinction still has consequences, because it calls for different measures:

If what is really at work is … … then what helps is
inertia and switching costs an easier start, an import function
loss aversion making the accumulated value visible

Doing both is the safe option. Testing one against the other is the more instructive one.

Practical cases

Make the accumulated value visible

Plausible

“You have recorded 142 receipts” at the end of a trial is a true statement about something the user would genuinely lose. That is the honest form of this pattern.

Test one phrase, do not rebuild the page

Plausible

Attribute framing is small but real. Test a single central phrase against its opposite framing.

Do not expect to read “0.26” off your own results: d is a standardised mean difference from laboratory measures, not a conversion rate. The figure says only that the difference is small — size the sample accordingly, or the test measures nothing.

Loss framing on deadlines

Hypothesis

“Your discount expires on Friday” versus “Save 20% until Friday”. There is no checked source for this comparison. So run it as an A/B test — and only if the deadline is real.

Lower switching costs instead of stressing loss

Hypothesis

If inertia is the better explanation, an import function does more than any wording. This option costs more — and it is the real test between the two readings.

What we deliberately do not recommend

  • The factor of 2 as a quantity to calculate with. It is not a constant. Carrying a textbook number into a spreadsheet transfers a precision that does not exist.
  • Sustained loss framing. Copy that threatens throughout produces resistance; see reactance.
  • Invented losses. “Your basket will be deleted in 10 minutes”, when it will not.
  • Loss aversion as a justification for cancellation hurdles. That people dislike giving up what they have does not justify a hard-to-find cancellation path. That is sludge.

Ethics check: nudge or sludge?

Limits and criticism

Science Corner

Sources

  1. Key studyFull text checkedKahneman, D., & Tversky, A. (1979). Prospect theory: An analysis of decision under risk. Econometrica, 47(2), 263–291.
  2. Key studyFull text checkedTversky, A., & Kahneman, D. (1991). Loss aversion in riskless choice: A reference-dependent model. The Quarterly Journal of Economics, 106(4), 1039–1061.
  3. Counter-evidenceFull text checkedGal, D., & Rucker, D. D. (2018). The loss of loss aversion: Will it loom larger than its gain? Journal of Consumer Psychology, 28(3), 497–516.
  4. ReviewFull text checkedMrkva, K., Johnson, E. J., Gächter, S., & Herrmann, A. (2020). Moderating loss aversion: Loss aversion has moderators, but reports of its death are greatly exaggerated. Journal of Consumer Psychology, 30(3), 407–428.
  5. Meta-analysisFull text checkedBrown, A. L., Imai, T., Vieider, F. M., & Camerer, C. F. (2024). Meta-analysis of empirical estimates of loss aversion. Journal of Economic Literature, 62(2), 485–516.
  6. Meta-analysisFull text checkedSteiger, A., & Kühberger, A. (2018). A meta-analytic re-appraisal of the framing effect. Zeitschrift für Psychologie, 226(1), 45–55. https://doi.org/10.1027/2151-2604/a000321
  7. Meta-analysisFull text checkedPiñón, A., & Gambara, H. (2005). A meta-analytic review of framing effect: Risky, attribute and goal framing. Psicothema, 17(2), 325–331.
Setting
Gambles and trades in the laboratory, one methodological counter-test, three meta-analyses covering 607 estimates of the loss factor and 51 framing papers, plus five field samples totalling 17,720 people
Scores
Loss aversion in decisions
Effect
Robust
Transfer
Plausible
Loss framing in copy
Effect
Weak
Transfer
Plausible
Endowment effect and free trials
Effect
Weak
Transfer
Plausible
Source check
7 / 7 read in full
Replication status
mixed
Checked on
7 November 2026

Frequently asked questions

Do losses really weigh twice as much as gains?

About twice as much on average, but the number varies enormously. It comes from mug experiments by Tversky and Kahneman (1991): people who owned a mug asked $7.12 for it, people free to choose valued it at $3.12 — hence “slightly greater than two”, and the authors themselves urge caution. The far more often cited 1979 paper gives no number at all. Brown and colleagues (2024) collected 607 estimates from 150 papers: mean 1.96, median of the raw values 1.69 — and a range from 0.04 to 23.46. The closer the task sits to a real purchase, the smaller the factor; for brand choice it is around 1.5.

Should I rewrite my copy in terms of loss?

Probably not. The mechanism that governs wording is not loss aversion but attribute framing — the same fact described positively or negatively. There the mean effect size is d = 0.26 (Piñón and Gambara, 2005), the low end of what counts as a small effect, and 27 percent of the individual findings point the other way. On top of that comes a review of 93 studies reported by Gal and Rucker: loss framing was significantly superior in no application area, and inferior for prevention messages. Testing one phrase is worth it. Rebuilding the page is not.

Has loss aversion been refuted?

No. But Gal and Rucker (2018) show that the endowment effect disappears once keeping is an active choice too — with the same sample and the same stimuli. They do not claim the opposite, but that the relation depends on context. Mrkva and colleagues (2020) disagree, with 17,720 respondents: for choices under risk the effect holds even when neither option is the status quo. The dispute resolves by subject matter — weak for the endowment effect, strong for gambles.

Why do free trials work?

The usual explanation is the endowment effect: people are reluctant to give up what they have. It may just as well be that the data are configured, the routines are learned and switching is simply work. In the metrics the two look identical — but they call for different measures: in one case show the accumulated value, in the other make switching easier.

Change log

  • : Removed the “Hook:” prefix from the first heading. It named the paragraph’s function in the structure rather than its content, and stood as the first entry in every guide’s table of contents. The opening text itself is unchanged.
  • : Replication set to *mixed*. That losses weigh more is established by the meta-analysis of Brown et al. (2024); how much more is explained by only 14.4 percent of the variance. For copy it is attribute framing that applies, and its 30 effect sizes in Piñón and Gambara run from −0.60 to 2.03. The [loss aversion](/en/pattern-library/loss-aversion/) page stays on *replicated* because it describes the phenomenon; this guide describes its application to copy. Scores unchanged.
  • : Body rewritten for readers without a background in the field: technical terms (attribute framing, endowment effect, the effect size d) are explained where they first appear, and the mug and Brown figures now sit in tables. Nothing changed substantively — every number, limitation and attribution is the same. Fixed: the DOI belonging to Steiger and Kühberger was attached to Piñón and Gambara, and two bullets under limits said the same thing about second-hand figures.
  • : Piñón and Gambara (2005) taken up as a source. The figure d = .26 for attribute framing now rests on the original rather than on a second-hand report. Added: 51 papers with 13,343 participants, and 27 percent of the 30 effect sizes point the other way; across the psychology papers the mean is −.25.
  • : Effect scores adjusted: loss aversion in decisions from 3 to 4, endowment effect and free trials from 3 to 2. The basis for the rise is Brown et al. with 607 estimates (93.9 percent above 1) and Mrkva et al. with 17,720 respondents; the basis for the cut is that Mrkva et al. themselves concede the endowment effect can be explained without loss aversion and set it apart from choices under risk. The loss aversion concept also stands at 4. The replication field is left unchanged at unchecked.
  • : Mrkva et al. (2020) and Brown et al. (2024) evaluated. Brown: 607 estimates from 150 papers, mean 1.96 (1.82 to 2.10), median of raw values 1.69, 93.9 percent above 1; the much-quoted 2.25 comes from Tversky and Kahneman (1992) and is judged too high. Mrkva: 17,720 respondents, the status-quo objection defused for choices under risk, and in the German-speaking sample only 1.12 for €6 bets. Added, second hand: Neumann and Böckenholt (2014) at 1.49 for brand choice. The effect score for loss framing in copy was downgraded from 3 to 2.
  • : Three papers evaluated. Correction: the 1979 paper gives no factor; the number comes from Tversky and Kahneman (1991) and rests on mug experiments ($7.12 against $3.12), whose authors themselves urge caution. Gal and Rucker (2018) made precise: the endowment effect vanished (41 against 18 percent became 26 against 26) once keeping was an active choice. Added, second hand: O'Keefe and Jensen (2007), 93 studies, no field with a significant advantage for loss framing.
  • : Two corrections before publication: the text cited the wrong cap rule — Gal and Rucker reinterpreted rather than replicated, so rule 6 applies. And a practical case implied that d = 0.26 could be read off an A/B test; d is a standardised mean difference, not a conversion rate.
  • : First draft. Five of the six sources are not yet evaluated. Only Steiger and Kühberger (2018) is evaluated; it supplies the one solid figure in this guide. Scores are provisional.