Category: Effects
Type: Judgment bias
Origin: Jonathan Baron and John C. Hershey, Journal of Personality and Social Psychology (1988)
Also known as: grading a decision by its result
Type: Judgment bias
Origin: Jonathan Baron and John C. Hershey, Journal of Personality and Social Psychology (1988)
Also known as: grading a decision by its result
Quick Answer — Outcome Bias is a higher rating for a decision when the result is good, and a lower rating when the result is bad. The judge already has the odds the decision maker had. Jonathan Baron and John C. Hershey named it in 1988. In their first study, the same medical and test cases scored a mean of 0.70 points higher when the result was a success.
What is Outcome Bias?
Outcome Bias is a shift in the judged quality of a decision that follows the result, after the chances were already on the page. The thinking, the options, and the stated odds stay the same. The ending changes the score.An outcome bias existed when the evaluation of the decisions depended on their outcomes.That sentence is how Baron and Hershey close their definition in the Journal of Personality and Social Psychology, 1988, pages 569–579. They looked for people taking a result into account in a way that is irrelevant to the quality of the decision. The judge was told the probabilities the decision maker had. The result then added no new fact about those probabilities. A fair coin called before the toss is the everyday picture. Heads and tails were each one in two. The call does not become sharper thinking because the coin landed heads. Hindsight Bias is the neighbor that moves the remembered chance. This page keeps the chance fixed and moves the grade given to the thinking.
Outcome Bias in 3 Depths
- Beginner: Before you praise or blame a choice, write the chance that was known at the time. A smooth recovery and a rare harm can share that same chance.
- Practitioner: Score the information on one line and the result on a second line. Finish the first line before you read the ending aloud in a review, a family talk, or a class debrief.
- Advanced: A result grades the choice when it reveals something the chooser did not have. One known chance does not do that. A run of similar unknown chances can. A loss can also be the better inference, once the missed option is allowed to teach.
Origin
The habit is old. The name, and the test that holds the odds still, are from 1988. Baron and Hershey open with Antoine Arnauld. The Dickoff and James translation of The Art of Thinking, the Port-Royal Logic, gives the 1662 remark on page 285. Arnauld calls it a fault, condemned but seldom avoided, to evaluate the intention of an act by the act’s outcome. People fail to separate fortune from wisdom, and misfortune from guilt. That sentence is the ancestor. It is not a counted study, and it is not the modern name. The decision-analysis norm they quote is Ward Edwards, 1984, page 7. Edwards calls it a familiar elementary point.A good decision cannot guarantee a good outcome.His next lines say that a real decision is a bet, so the grade depends on the stakes and the odds. Baron and Hershey ask how well people outside that profession keep the distinction. The paper that names the bias is “Outcome bias in decision evaluation,” volume 54, number 4, pages 569–579, the April 1988 issue. Baron was in the Psychology Department at the University of Pennsylvania. Hershey was in the Department of Decision Sciences. Both were senior fellows of the Leonard Davis Institute for Health Economics. The work was supported by the National Institute of Mental Health, grant MH37241, and by the National Science Foundation, grant SES-8509807. They thank Mark Spranca. They sort information into three piles. Actor information is known to the decision maker and not to the judge. Judge information is known only to the judge. Joint information is known to both. In their cases the result is judge information. The stated odds are joint information. A result can still be useful when it hints at facts the chooser had and the judge lacks. A result can also teach a rate across many similar decisions, as draws from a deck of unknown composition can. Their test removes those uses. The judge is told everything relevant that the chooser had. If the score still follows the ending, that leftover is the Outcome Bias. They ran five studies with undergraduates. The decisions were medical cases or money gambles. People rated the quality of thinking, the competence of the decision maker, or their willingness to let that person decide for them. They understood that they already had the relevant information. Favorable results received the better ratings. In the money gambles, a poor result for the option not chosen also raised the rating of the choice that was made. People who were asked said they should not use the result. They used it anyway. The authors’ partial account is salience. A death on the table makes the risk of death easier to see as an argument against surgery. That account did not cover every set of items. Baruch Fischhoff’s 1975 hindsight studies moved judged probabilities. Baron and Hershey held the probabilities still, so a change in the rated thinking would not have to travel through a changed chance. The two effects can stack in ordinary life. The pages stay separate. Just-World Hypothesis is the further neighbor that wants a bad ending to have been deserved.
Key Points
Four checks keep the Outcome Bias tied to a result that was not needed. Each number stays inside the study that printed it.1
The same stated odds still move the score
In Experiment 1, twenty University of Pennsylvania undergraduates rated fifteen medical cases on a scale from 3 to −3. A 3 meant clearly correct, and the opposite decision would be inexcusable. A −3 meant incorrect and inexcusable. Success cases scored higher than the matched failures by a mean of 0.70, t = 4.04, df = 19, p < .001, one-tailed. Of 140 pairs, 44.3 percent favored success, 9.3 percent favored failure, and 46.4 percent were ties. The heart-surgery pair for a physician was 0.85 after success and −0.05 after death. The standard deviations were 1.62 and 1.77.
2
Saying the result should not count still leaves a gap
The last eight people in Experiment 1 were asked. Seven said they should ignore the result, and one was unsure. The seven who said ignore it still showed a gap, t = 3.26, df = 6, p < .01. Four of the eight said they had not used the result. Their own gaps were 0.43, 0.29, 1.43, and 0.71. A 2023 repeat found the same split. Among 44 of 705 online participants who said the result should not count, success still scored higher than failure, mean difference 0.75.
3
The option you did not take can move the grade
Experiment 3 used simple gambles and told people the result of the option not chosen. A better cash result raised the rating by a mean of 9.91 on a scale from −30 to 30, t = 5.40, df = 39, p < .001. A worse result for the foregone option raised it by a mean of 5.03, t = 4.15, df = 38, p < .001. One picture is a sure 200 dollars against an 80 percent chance of 300 dollars. The instruction said the chooser had no further relevant information. A missed prize is still part of the grade.
4
A loss can be the sharper inference
Experiment 5 used two decks. The ordinary deck had 26 red cards and 26 black cards. The mystery deck had an unknown mix. Red paid 20 dollars to each person, and black paid nothing. The card was replaced. After a red card from the mystery deck, staying with that deck is the better next inference. After a black card, switching is the better inference, and the student did switch. Willingness to let that student decide still rose after wins and fell after losses. The Fisher tests, among people who changed, were p < .005 for mystery-first and p < .01 for ordinary-first, both two-tailed.
Applications
Use the stated chance, the second line, and the option not taken. Leave each printed gap inside its own study.Write the chance before the ending
In a family talk about an operation, or a school meeting about a program, write the chance that was given before anyone describes the recovery or the harm. The 1988 bypass vignette said 8 percent would die from the operation, and life expectancy would move from 65 to 70 if it worked. That 8 percent was chosen in a pilot so the choice would look difficult. The score still followed the ending. Read the written chance before the story of what happened.
Score the file and the result on two lines
In a work review or a project postmortem, finish a line about what the person knew, then a separate line about what happened. Experiment 4 asked for a future-competence rating on a scale from 0 to 100, after telling people the physician had no extra information and did not perform the procedure. The success cases still scored higher by a mean of 3.41, t = 2.26, df = 24, p < .025, among people who said the result should not count for competence. That gap is a lab rating. It is not a company audit.
Record the option you left behind
When a household skips a purchase, or a small investment is declined, write what the declined option did before you grade the choice you kept. Experiment 3 found a mean gap of 5.03 points when the foregone result was worse for the chooser. The sure 200 dollars looks wiser when the 80 percent gamble would have paid nothing, and less wise when it would have paid 300. The odds were already in the letter. Add the foregone line so the missed prize is visible as a separate fact.
Ask whether the result taught a new rate
A single case with a known chance adds no rate. A series can. Baron and Hershey use a deck. Draws teach the share of red cards only when that share was unknown. An ordinary deck, sampled with replacement, teaches nothing about the next card. Before you change a family rule or a team rule from one ending, write whether the chance was unknown and whether a similar case will come again. Survivorship Bias is the neighbor that keeps only the endings still in view.
Case Study
The counted picture is a bypass operation, told twice, thirty-five years apart. The decision and the stated risk stay fixed. The ending changes. In Experiment 1, Baron and Hershey recruited twenty undergraduates at the University of Pennsylvania through a sign on a campus walkway. They were paid by the hour. Ten read the cases in one order, and ten read them in reverse. Each person saw both endings, with the matched cases placed far apart in a list of fifteen. Many said they remembered an earlier answer and repeated it. The authors note that this within-subjects design makes a small effect easier to detect and also shrinks it. The heart case concerned a 55-year-old man who had stopped working because of chest pain. He enjoyed his work and did not want to stop. Pain also interfered with travel and recreation. A bypass would relieve the pain and increase life expectancy from age 65 to age 70. Eight percent of people who have the operation die from the operation itself. A footnote says the 8 percent was chosen from pilot data so the decision would look difficult. In one version the physician decided. In the matched version the man decided. Success meant the operation succeeded. Failure meant it failed and the man died. On the scale from 3 to −3, the physician’s decision averaged 0.85 after success, with a standard deviation of 1.62, and −0.05 after failure, with a standard deviation of 1.77. The patient’s decision averaged 1.00 after success and 0.75 after failure, with standard deviations of 1.05 and 1.26. Across the seven success-failure pairs, including liver surgery and two testing problems, the mean advantage for success was 0.70. The patient-only pairs, heart and liver together, still showed a mean of 0.48, t = 2.59, df = 19, p < .01. In 17 of those 40 pairs the success case scored higher, and in 4 the failure case did. The same vignette was repeated in 2023 by Sriraj Aiyer, Hoi Ching Kam, Ka Yuk Ng, Nathaniel A. Young, Jiaxin Shi, and Gilad Feldman, in the International Review of Social Psychology, volume 36, issue 1, article 12. They preregistered a between-subjects version of this one case, not the full set of fifteen. Each person saw one combination of decision maker and ending. Recruits came from Amazon Mechanical Turk through CloudResearch. Of 707 people, 705 finished. After the other preregistered exclusions, 692 remained, 364 of them women, with a mean age of 38.9 and a range from 19 to 78. They had to pass four comprehension checks before the rating, including the question of whether 8 percent would die. The means on the same style of scale were 1.81 for a physician and success, 1.76 for a patient and success, 0.45 for a physician and failure, and 0.90 for a patient and failure. The cell sizes were 173, 171, 172, and 176. The success-versus-failure gap was 1.36 for the physician, Cohen’s d = 1.10, and 0.86 for the patient, d = 0.77. The 95 percent intervals run from 0.94 to 1.26 and from 0.62 to 0.93. Both Welch tests were one-tailed, and both printed p < .001. The authors call the shift from within-subjects to between-subjects a close-to-far replication. They estimate the 1988 paired effect as d = 0.21 for the patient, with a 95 percent interval from −0.23 to 0.66. They estimate d = 0.53 for the physician, with an interval from 0.06 to 0.99. Those d values are their calculation. The 1988 paper prints the t tests. A paired d and an independent d are not the same comparison, which the 2023 paper says in its note under the table. The lesson is local. With the 8 percent already printed, a success still received the higher rating of the thinking, in a small paid student sample and again in a larger online sample that saw only one ending. The standard deviations in 1988 are larger than the case means. The 2023 intervals on the old paired d values are wide. Neither study is a record of operations performed in a hospital.Boundaries and Failure Modes
Outcome Bias is the wrong summary in three places. A result can reveal a hidden fact. The question can be punishment rather than the quality of thinking. A lab gap can also be carried into a hospital or a firm. The first boundary is information. Baron and Hershey say a judge who lacks the chooser’s probabilities may treat the result as a clue to those probabilities. In the extreme, with no other information, a bad result is a reasonable first hypothesis of a badly made decision. They also say a sequence of similar decisions can teach a rate. Their bias claim starts after those uses are removed. Experiment 2 used 41 paid students and a scale from −30 to 30. The gaps were 4.97 for physician surgery, t = 3.15, df = 38, and 4.15 for patient surgery, t = 2.21, df = 40. The testing cases differed by 3.50, t = 3.80, df = 40. The salience account, that a good result makes the supporting reasons look more important, was reliable only for the physician surgery items, t = 3.61, df = 38. It was not reliable for the patient items or the testing items. The authors write that they cannot explain that split, and that salience cannot fully explain the bias. The second boundary is the question being asked. Elaine Walster’s 1966 study, which they cite, had people judge a driver as more responsible when the damage was more severe. Responsibility and punishment can track harm even when the thinking is held still, because the judge often does not know what the driver knew. Their own question was the quality of thinking, with the odds supplied. Experiment 4 then asked a second question, future competence, and excluded people who said the result should count. The competence gap remained, and it correlated 0.85, across subjects, with the decision-quality gap. An ambiguous risk, one study at 12 percent and another at 4 percent, lowered competence ratings regardless of the ending, t = 2.46, df = 24, two-tailed. It did not reliably change the size of the outcome gap. The studies rate someone else’s decision. The discussion says they did not test a person grading their own choice. Fundamental Attribution Error is the page for reading a person from a single act. Illusion of Control is the page for treating a chance result as a personal skill. Some of the 1988 comments treat luck as a stable trait, and the footnote says those examples include a pilot questionnaire. The third boundary is export. The mean of 0.70, the heart-case means, the 9.91, the 5.03, the 3.41, and the 2023 values of d are ratings of written cases. They are not surgical error rates, malpractice findings, or promotion gaps. Experiment 5’s willingness counts come from 111 students present in a class Baron taught. Two baseline sheets that said no and then yes were dropped, while Table 5’s four rows also sum to 111. Those two facts stay side by side. The mystery-first lose row is 3 increases, 12 decreases, and 14 unchanged. Of the 23 competence remarks that were not “average,” wins drew 6 above average and 4 below, and losses drew 2 above and 11 below. That is a class session, not a hiring study. The 2023 analysis of people who rejected the result used 44 of the 705 people who finished the survey. The later sample of 692 is a separate cut. The 95 percent interval from 0.21 to 1.08 belongs to the mean difference of 0.75. The abstract prints that interval beside d. The results paragraph prints it beside the difference.Common Misconceptions
Three shortcuts travel with the name. A stated principle is treated as a cure. A moved chance is treated as the whole effect. A bad ending is treated as proof that the thinking was bad.Knowing the rule removes the gap
Knowing the rule removes the gap
In Experiment 1, seven of the last eight said the result should not count, and the gap among those seven was still reliable, t = 3.26, df = 6. Four who said they had not used the result produced gaps of 0.43, 0.29, 1.43, and 0.71. In the 2023 bypass repeat, 44 of 705 completers marked the low end of the scale for using the result. Success still averaged 1.71 and failure 0.96, t = 2.23, df = 38.64, p = .03, d = 0.64. The degrees of freedom are from a Welch test. They are not a head count. Awareness of the rule and a flat rating are different reports.
This is only a changed memory of the odds
This is only a changed memory of the odds
Hindsight Bias, in Fischhoff’s 1975 studies, raises the chance people later assign to the ending they were told. Baron and Hershey told every reader the same probabilities and asked for the quality of thinking. The heart case stays at 8 percent in both endings. The 1988 mean gap of 0.70, and the 2023 physician gap of 1.36, are gaps in that rating. A later feeling that the death was likely is a different measurement, and it belongs on the hindsight page.
A bad result shows the choice was the worse one
A bad result shows the choice was the worse one
Experiment 5 built a case in which the loss was the better piece of thinking. A black card from the mystery deck is a reason to switch, and the student switched. Readers still became less willing to hand over the next choice after a loss. The mystery-first win row was 13 increases and 1 decrease. The mystery-first lose row was 3 increases and 12 decreases. The ordinary deck, already known to be half red, does not teach a new rate when the card is put back. A single bad ending is a result. It becomes evidence about the choice only when it tells you something the chooser did not already have.
Related Concepts
Outcome Bias sits next to a rewritten chance, a person read from one act, and a chance result read as skill. It also sits next to a record that keeps only visible endings, a demand that harm be deserved, and a search for reasons after the ending is known.Hindsight Bias
Raising the chance assigned to an ending once that ending is known. Outcome Bias holds the stated chance still and moves the grade of the thinking. Fischhoff’s probabilities stay on the hindsight page.
Fundamental Attribution Error
Reading a durable trait from one act. Experiment 4’s competence scale still rose after success when people said the result should not count. The mean gap of 3.41 stays on this page.
Illusion of Control
Expecting a personal chance above the odds once a task feels skilled. A few 1988 comments treat a good medical result as stable luck. The footnote mixes those comments with a pilot.
Survivorship Bias
Learning from the cases that remain visible. Here the missing line is often the option not chosen. Experiment 3’s foregone gap of 5.03 is the rating of that missing line, not a survival rate.
Just-World Hypothesis
Expecting harm to fall on people who deserved it. Baron and Hershey separate that comfort from a grade of thinking once the odds are known. Walster’s damage ratings stay with responsibility.
Confirmation Bias
Searching for support after a view is in place. A bad ending makes the risk easier to recite as the reason against the choice. Experiment 2 found that shift for physician surgery and not for every item set.