Statistics & Analysis

Conjoint Analysis

Reviewed bySatya R Panigrahi

Definition

Conjoint analysis is a survey based statistical technique used to understand how individuals value different attributes of a product, service, or intervention by presenting them with hypothetical scenarios that require trade offs.[4][5] Participants evaluate profiles composed of varying attribute levels, and their choices reveal the relative importance of each attribute and the preferred combination of features. Developed from work in mathematical psychology and adopted by marketing research, conjoint analysis has become widely used in health economics, health technology assessment, and environmental valuation.

Explore the concept

Pick a migraine pill

Change the levels on two migraine treatment profiles, then switch views to see how trade offs become preference weights, relative importance and willingness to pay.

Treatment A

Treatment B

Favored

Tap a row to change its level

Total preference weight

A45 points
B55 points
Time to pain reliefRisk of nauseaMonthly cost

500 patients × 12 choice tasks = 6,000 choices. Each task shows two profiles like these. The weights are estimated from the choices, not from asking what matters most.

Treatment B is favored, 55 to 45

On average this sample's weights favor B. No single attribute decides: a strength on one can be outweighed by the others.

The big idea: Conjoint analysis infers how much people value each attribute from the trade offs they make between whole profiles, not from asking them directly. Relative importance is each attribute's weight range as a share of all ranges, so it depends on the levels tested, and weights can be converted to willingness to pay.

From the article's migraine discrete choice experiment: 500 patients, 12 tasks each comparing two treatments, relative importance 45% (time to pain relief), 35% (risk of nausea) and 20% (cost), and willingness to pay of $42 a month for relief in 30 rather than 60 minutes. The level weights are illustrative points chosen to reproduce those figures (ranges 45, 35 and 20 points; cost linear at 20 points over $80 = 0.25 points per $1; 30 versus 60 minutes = 10.5 points, and 10.5 ÷ 0.25 = $42); the 10% nausea level is placed linearly. The $20 to $180 range is a hypothetical with the same per dollar weight: ranges 45, 35 and 40 give 37.5%, 29.2% and 33.3%. Real studies estimate weights with conditional logit, mixed logit or latent class models, with uncertainty not shown here.

Why it matters

Many research questions involve understanding preferences in situations where multiple factors compete for attention. In health care, patients and clinicians make decisions that involve balancing efficacy, side effects, convenience, and cost. Conjoint analysis quantifies these trade offs in a way that direct questioning cannot, because asking someone "What is most important to you?" often produces socially desirable answers that do not reflect actual decision behavior. By revealing the implicit weights people place on different attributes, conjoint analysis supports patient centered drug development, benefit risk assessment, health policy design, and the development of new services.

How it works

Researchers begin by identifying the key attributes and their levels. For a study on diabetes treatment preferences, attributes might include blood sugar reduction (small, moderate, large), injection frequency (daily, weekly, monthly), and out of pocket cost ($50, $150, $300 per month). These attributes and levels are combined using experimental designs (fractional factorial designs are common) to create a manageable number of choice tasks. In a discrete choice experiment, one of the most popular forms of conjoint analysis, participants repeatedly choose between two or more hypothetical treatment profiles. Conditional logit, mixed logit, or latent class models then estimate the preference weight (utility) of each attribute level: an average for the sample with conditional logit, a distribution across respondents with mixed logit, and separate weights for groups of respondents with latent class models.[5] From these weights researchers calculate willingness to pay, acceptable trade off ratios, and preference heterogeneity across subgroups.[5]

When to use it

Use conjoint analysis when you need to understand how people weigh multiple attributes simultaneously. It is appropriate for informing benefit risk assessments of medical products, designing health benefit packages, evaluating patient preferences for treatment characteristics, and estimating the monetary value people place on nonmarket goods (such as environmental benefits or reduced waiting times). Conjoint analysis is also useful in regulatory science, where agencies need to understand public tolerance for specific risk and benefit combinations.

Key takeaways

  • Many research questions involve understanding preferences in situations where multiple factors compete for attention.
  • For a study on diabetes treatment preferences, attributes might include blood sugar reduction (small, moderate, large), injection frequency (daily, weekly, monthly), and out of pocket cost ($50, $150, $300 per month).
  • Use conjoint analysis when you need to understand how people weigh multiple attributes simultaneously.
  • Including too many attributes or levels creates cognitive overload for participants, reducing data quality.

Common mistakes

  • Including too many attributes or levels creates cognitive overload for participants, reducing data quality.[4] There is no single correct number: a systematic review of discrete choice experiments on health technologies found an average of 5.7 attributes per study (range 2 to 12).[2]
  • Another error is selecting attributes that are highly correlated in practice (such as efficacy and dosage), making it difficult for participants to evaluate them independently. Poor survey design, including unrealistic attribute combinations, undermines the face validity of the results.
  • Researchers sometimes neglect to pretest the survey with the target population, leading to confusing task descriptions.[4] Relative importance scores are also often misread as fixed properties of the attributes.[3] They are usually calculated as each attribute's utility range as a share of the sum of all the ranges, so they depend on the levels tested: widening the range of cost, for example, raises the importance of cost even when preferences are unchanged.[5]
  • Finally, failing to test for attribute non attendance (where respondents ignore certain attributes entirely) can produce biased utility estimates.

Example

A pharmaceutical company developing a new migraine medication conducts a discrete choice experiment with 500 migraine patients. The attributes include time to pain relief (30 minutes, 60 minutes, 120 minutes), risk of nausea (2%, 10%, 20%), and monthly cost ($20, $60, $100). Participants complete 12 choice tasks, each comparing two hypothetical treatments. Mixed logit analysis reveals that time to pain relief has the highest relative importance (45%), followed by risk of nausea (35%) and cost (20%). The willingness to pay for faster pain relief, in 30 rather than 60 minutes, is estimated at $42 per month, informing the company's pricing strategy and regulatory benefit risk discussions.

Test your understanding

5 questions that adapt as you go: answer two in a row correctly and they get harder.

Question 1 of 5

Scenario:

The same study estimates a willingness to pay of $42 per month for faster pain relief, in 30 rather than 60 minutes.

Question:

What does this figure tell the company?

Hardness: Interpret

Sources

  1. [1]Drummond MF, Sculpher MJ, Claxton K, Stoddart GL, Torrance GW. Methods for the Economic Evaluation of Health Care Programmes. 4th ed. Oxford University Press, 2015. ISBN 9780199665884
  2. [2]Trapero-Bertran M, Rodríguez-Martín B, López-Bastida J. What attributes should be included in a discrete choice experiment related to health technologies? A systematic literature review. PLoS One. 2019;14(7):e0219905. doi:10.1371/journal.pone.0219905
  3. [3]Gonzalez JM. A guide to measuring and interpreting attribute importance. Patient. 2019;12(3):287-295. doi:10.1007/s40271-019-00360-3
  4. [4]Bridges JFP, Hauber AB, Marshall D, Lloyd A, Prosser LA, Regier DA, et al. Conjoint analysis applications in health: a checklist: a report of the ISPOR Good Research Practices for Conjoint Analysis Task Force. Value Health. 2011;14(4):403-413. doi:10.1016/j.jval.2010.11.013
  5. [5]Hauber AB, González JM, Groothuis-Oudshoorn CGM, Prior T, Marshall DA, Cunningham C, et al. Statistical methods for the analysis of discrete choice experiments: a report of the ISPOR Conjoint Analysis Good Research Practices Task Force. Value Health. 2016;19(4):300-315. doi:10.1016/j.jval.2016.04.004

Cite this term

FullPaperguide. (2026, October 14). Conjoint Analysis. In Paperguide Research Glossary. https://paperguide.ai/research-glossary/conjoint-analysis/
In-text(Paperguide, 2026)

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