| Literature DB >> 35067067 |
Emily Grayek1, Yanran Yang1, Baruch Fischhoff1,2, Karen E Schifferdecker3, Steven Woloshin3, Karla Kerlikowske4,5, Diana L Miglioretti6, Anna N A Tosteson3.
Abstract
BACKGROUND: We evaluate the construct validity of a proposed procedure for eliciting lay preferences among health care policy options, suited for structured surveys. It is illustrated with breast cancer screening, a domain in which people may have heterogeneous preferences.Entities:
Keywords: breast cancer screening; clinical guidelines; mammography; preference elicitation; risk communication; survey methodology
Mesh:
Year: 2022 PMID: 35067067 PMCID: PMC9277327 DOI: 10.1177/0272989X211073320
Source DB: PubMed Journal: Med Decis Making ISSN: 0272-989X Impact factor: 2.749
Figure 1The tables used to display outcome information to elicit women's preferences for frequency of mammography screening. Women received one of six random surveys which differed in the order in which information was presented. The risk tables were presented in a random order for each participant. Note. For the Very Low Risk and Low Risk tables, Every Year was a dominated choice. For the Medium Risk and High Risk tables Every 2 Years was a dominated choice. Dominated choices occur when two rows have the same chance of breast cancer death, but differ in the other outcomes.
Demographic Information for All Women Included in the Analyses
| Characteristic | Participants ( | Census Estimates, % |
|---|---|---|
| Age, y | 2019 estimates | |
| 18–39 | 152 (52) | 38 |
| 40–49 | 62 (21) | 16 |
| 50–69 | 78 (26) | 32 |
| ≥70 | 3 (1.0) | 15 |
| Ethnicity | 2020 estimates | |
| White or European American | 237 (80) | 60 |
| Black or African American | 24 (8.1) | 13 |
| Latino or Hispanic | 11 (3.7) | 19 |
| Asian or Asian American | 14 (4.8) | 6 |
| Native American or First Nations | 3 (1.0) | 1.3 |
| More than 1 race | 5 (1.7) | 2.9 |
| Prefer not to say | 1 (0.3) | |
| Highest level of education | 2019 estimates | |
| Grade school | 0 (0) | 10 |
| High school | 32 (11) | 30 |
| Associate degree/some college | 90 (31) | 30 |
| College | 129 (44) | 20 |
| Graduate/professional | 44 (15) | 10 |
| Annual household income | 2019 estimates | |
| <$25,000 | 32 (11) | 19 |
| $25,000–$49,999 | 84 (29) | 21 |
| $50,000–$99,999 | 130 (44) | 27 |
| >$100,000 | 46 (16) | 30 |
| Prefer not to say | 3 (1.0) | |
Numeracy and Comprehension for All Women Included in the Analyses (N = 295)
| Additional Demographics | |
|---|---|
| Numeracy | |
| How many heads in 1000 coin flips? | 266 (90) |
| Convert 1% to 10 in 1000 | 234 (79) |
| Convert 1 in 1000 to 0.1% | 136 (46) |
| Subjective numeracy | Mean (SD) |
| How good are you at calculating a 15% tip? (1 =
| 4.5 (1.4) |
| Comprehension | |
| Identified a table cell | 280 (95) |
| Compared table rows | 269 (91) |
| Calculated difference between table rows | 234 (79) |
The comprehension questions were created for this survey and have not been independently validated. They were presented in order of increasing difficulty. They asked participants to 1) Identify a table cell: “Among women who are screened every 3 y, what percentage will have at least 1 false alarm?” 2) Compare table rows: “A woman who has been screened every 3 y decides to get screened every 2 y. Is her chance of having a false alarm larger or smaller?” 2) Calculate the difference between table rows: “What is the difference in the chance of having a false alarm for women who are screened every year and every 2 y?”
Number and Percentage of Women Preferring Each Screening Frequency for Each Risk Table (N = 295)
| Screening Frequency | Very Low Risk of Breast Cancer Death (0.2%–0.4%) | Low Risk of Breast Cancer Death (0.4%–0.6%) | Medium Risk of Breast Cancer Death (0.5%–0.8%) | High Risk of Breast Cancer Death (0.6%–1.3%) | Same Preference for All Tables |
|---|---|---|---|---|---|
| No screening | 35 (12%) | 51 (17%) | 47 (16%) | 35 (12%) | 23 (8%) |
| Every 3 y | 96 (33%) | 100 (34%) | 141 (48%) | 112 (38%) | 41 (14%) |
| Every 2 y | 106 (36%) | 99 (34%) | 37 (13%) | 34 (12%) | 11 (4%) |
| Every year | 58 (20%) | 45 (15%) | 70 (24%) | 114 (39%) | 34 (12%) |
The risk of breast cancer death refers to the chance of dying from breast cancer between the age of 50 and 59 y.
Comparing Preferences for Risk Tables (Number Choosing Each Combination of Screening Frequencies)
| (a) | Low Risk | ||||
|---|---|---|---|---|---|
| Very Low Risk | All Responses ( | No Screening | Every 3 y | Every 2 y | Every Year |
| No screening | 30 (23) | 2 | 3 | 0 | |
| Every 3 y | 16 | 65 (41) | 11 | 4 | |
| Every 2 y | 4 | 26 | 73 (11) | 3 | |
| Every year | 1 | 7 | 12 | 38 (34) | |
| (b) | Medium Risk | ||||
| Low Risk | All Responses ( | No Screening | Every 3 y | Every 2 y | Every Year |
| No screening | 43 (23) | 5 | 1 | 2 | |
| Every 3 y | 2 | 92 (41) | 5 | 1 | |
| Every 2 y | 2 | 42 | 27 (11) | 28 | |
| Every year | 0 | 2 | 4 | 39 (34) | |
| (c) | High Risk | ||||
| Medium Risk | All Responses ( | No Screening | Every 3 y | Every 2 y | Every Year |
| No screening | 28 (23) | 18 | 1 | 0 | |
| Every 3 y | 4 | 84 (41) | 12 | 41 | |
| Every 2 y | 1 | 8 | 16 (11) | 12 | |
| Every year | 2 | 2 | 5 | 61 (34) | |
The bracketed number in each diagonal cell is the number of participants selecting that screening frequency for all 4 risk tables.
Predictors of Screening Frequency Preference
| Predictor | Very Low | Low | Medium | High | ||||
|---|---|---|---|---|---|---|---|---|
| Odds Ratio | 95% CI | Odds Ratio | 95% CI | Odds Ratio | 95% CI | Odds Ratio | 95% CI | |
| History of mammography | 3.7 | 1.9–5.4 | 4.3 | 2.5–7.6 | 3.7 | 2.1–6.5 | 2.8 | 1.6–5.0 |
| Age | 0.97 | 0.93–0.97 | 0.96 | 0.93–0.98 | 0.97 | 0.95–0.99 | 0.96 | 0.94–0.98 |
| Perceived normal frequency of mammography | — | — | 1.4 | 1.1–1.9 | 1.5 | 1.2–2.0 | — | — |
| Income | — | — | 0.81 | 0.69–0.95 | — | — | — | — |
Note: These are the predictors that emerged as significant in step-wise regressions with all study variables. Odds ratios and 95% confidence intervals are calculated for each table separately. The confidence intervals refer to the corresponding regression coefficient.