| Literature DB >> 24646439 |
Pavlos Msaouel1, Theocharis Kappos2, Athanasios Tasoulis3, Alexandros P Apostolopoulos4, Ioannis Lekkas5, Elli-Sophia Tripodaki6, Nikolaos C Keramaris7.
Abstract
PURPOSE: The aim of this study is to determine the perceived familiarity of medical residents with statistical concepts, assess their ability to integrate these concepts in clinical scenarios, and investigate their susceptibility to the gambler's fallacy and the conjunction fallacy.Entities:
Keywords: biostatistics knowledge; cognitive bias; conjunction fallacy; gambler's fallacy; medical residents; statistical literacy
Mesh:
Year: 2014 PMID: 24646439 PMCID: PMC3955772 DOI: 10.3402/meo.v19.23646
Source DB: PubMed Journal: Med Educ Online ISSN: 1087-2981
Resident demographic, educational, and residency profile
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| Median: 32 years |
| Male | Female |
| Median: 2 years | ||
| 112 (73.2%) | 41 (26.8%) | |||||||
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| 1st I.K.A. Hospital | 251 G.N.A. Hospital | Aglaia Kyriakou Hospital | Alexandra Hospital | Asklipiio Hospital | Elpis Hospital | Evangelismos Hospital | Metaxa Hospital |
| 18 (11.8%) | 17 (11.1%) | 21 13.7%) | 21 (13.7%) | 21 (13.7%) | 19 (12.4%) | 15 (9.8%) | 21 (13.7%) | |
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| Medical specialties | Surgical specialties | Diagnostic and laboratory specialties | |||||
| 71 (46.4%) | 67 (43.8%) | 15 (9.8%) | ||||||
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| No 136 (88.9%) | PhD 6 (3.9%) | MSc 14 (9.2%) |
| University based 28 (18.3%) | Community based 125 (81.7%) | ||
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| No | Primary or secondary education | Medical School | Prior to beginning residency | During Residency | Other | ||
| 96 (62.7%) | 2 (1.3%) | 45 (29.4%) | 4 (2.6%) | 10 (6.5%) | 3 (2%) | |||
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| No | Primary or secondary education | Medical School | Prior to beginning residency | During Residency | Other | ||
| 28 (18.3%) | 7 (4.6%) | 119 (77.8%) | 0 | 6 (3.9%) | 11 (7.2%) | |||
Percentages in parentheses represent the rate percent to the study’s 153 respondents.
Percentages in parentheses do not add up to 100% due to rounding.
Percentages in parentheses do not add up to 100% due to rounding and overlapping of degrees (three respondents had both PhD and MSc degrees).
Percentages in parentheses do not add up to 100% due to rounding and overlapping of foreign educational experiences.
Percentages in parentheses do not add up to 100% due to rounding and overlapping of past biostatistics training settings.
Biostatistics knowledge questions
| Scenario description | Multiple choices (select only one) | Response frequencies | |
|---|---|---|---|
| SD vignette | You read in a medical paper that 100 patients had fasting serum glucose levels of 153 mg/dl±6 mg/dl (mean±SD). Which of the following statements is the most correct? | • It is approximately 95% certain that the true mean value lies between 147 and 159 mg/dl | 80 (52.3) |
| • Approximately 50% of patients had fasting serum glucose 153 mg/dl | 12 (7.8) | ||
| • Approximately 95% of patients had fasting serum glucose 141–165 mg/dl | 49 (32) | ||
| • I do not know and do not wish to guess | 12 (7.8) | ||
| SEM vignette | You read in a medical paper that 2 hours following administration of a drug the mean systolic pressure of the patients was 138 mm Hg±8 mm Hg (mean±SEM). Which of the following statements is the most correct? | • It is approximately 95% certain that the true mean value lies between 122 and 154 mm Hg | 35 (22.9) |
| • Approximately 50% of patients had mean systolic pressure 138 mm Hg | 11 (7.2) | ||
| • Approximately 95% of patients had mean systolic pressure 130–146 mm Hg | 85 (55.6) | ||
| • I do not know and do not wish to guess | 22 (14.4) | ||
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| You read in a clinical trial report that the treatment under investigation showed statistically significant increase in overall survival compared to the placebo-control group ( | • The treatment is definitely better compared to placebo | 58 (37.9) |
| • The observed increase in overall survival is so large that there is less than a 5% chance that placebo is equal to the treatment | 30 (19.6) | ||
| • If the treatment does not actually increase survival, then the chance of obtaining the observed (or even greater) increase in survival is less than 5%. | 41 (26.8) | ||
| • I do not know and do not wish to guess | 24 (15.7) | ||
| CI vignette | You read in a medical paper that the RR for a disease in individuals who are exposed to a risk factor is 1.64 (95% CI=1.10–2.45) compared to otherwise similar individuals who are not exposed to this risk factor. Which of the following statements is most correct? | • 95% of those exposed to the risk factor had RR between 1.10 and 2.45 | 44 (28.8) |
| • There is a 95% likelihood that the true RR falls between 1.10 and 2.45 | 51 (33.3) | ||
| • Approximately 50% of individuals exposed to the risk factor had a RR of 1.64 | 9 (5.9) | ||
| • I do not know and do not wish to guess | 49 (32) | ||
| Correlation coefficient vignette | You read in a medical paper that there was a highly statistically significant positive correlation between atrial natriuretic peptide blood levels and treatment outcomes ( | • There was a strong correlation between atrial natriuretic peptide blood levels and treatment outcomes | 97 (63.4) |
| • The correlation between atrial natriuretic peptide blood levels and treatment outcomes was weak | 23 (15) | ||
| • No correlation between atrial natriuretic peptide blood levels and treatment outcomes was detected | 4 (2.6) | ||
| • I do not know and do not wish to guess | 29 (19) | ||
| Sensitivity vignette | An article is describing the effectiveness of a novel diagnostic technique for the detection of a disease. The sensitivity of the technique is defined as: | • The ratio of true positives to the number of subjects who have the disease | 79 (51.6) |
| • The ratio of true positives to the number of subjects who had positive test results | 54 (35.3) | ||
| • The ratio of false positives to the number of subjects who had positive test results | 8 (5.2) | ||
| • I do not know and do not wish to guess | 12 (7.8) | ||
| RR vignette | You read in a medical paper that a new screening test for a disease reduces by 25% the risk of death from the disease in high-risk individuals compared to those who do not undergo the screening test (RR=0.75). On the other hand, you are also aware that 12 out of 1,000 high-risk individuals who undergo an older screening test will die from the disease compared to 20 out of 1,000 high-risk individuals who are not screened with any method. Which of the following statements is most correct? | • The data indicate that the new screening test may achieve greater reduction of the risk of death from the disease compared to the old screening test | 49 (32) |
| • The data indicate that the old screening test may achieve greater reduction of the risk of death from the disease compared to the new screening test | 43 (28.1) | ||
| • The data indicate that both screening tests have similar efficacy in reducing the risk of death from the disease | 10 (6.5) | ||
| • I do not know and do not wish to guess | 51 (33.3) |
Percentages in parentheses represent the rate percent to the study’s 153 respondents.
Correct answer.
SD, standard deviation; SEM, standard error of the mean; CI, confidence interval; RR, relative risk.
Cognitive biases questions
| Scenario description | Multiple choices (select only one) | Response frequencies | |
|---|---|---|---|
| Gambler’s fallacy vignette | Approximately 10 patients with hemoptysis per month attend a primary care center. Epidemiological data from this center indicate that approximately 1 out of 10 hemoptysis patients will have TB. Near the end of the month, nine patients with hemoptysis have attended the center and all were TB-negative. Which of the following statements about the next patient with hemoptysis who will attend the primary center before the end of the month is most correct? | • It is almost 100% likely that the patient will have TB | 4 (2.6) |
| • The patient’s chances of having TB will be approximately 50% | 7 (4.6) | ||
| • The patient’s chances of having TB will be approximately 10% | 83 (54.2) | ||
| • The patient’s likelihood of having TB will be increased compared to the previous 9 patients with hemoptysis but more data will be required to calculate it | 30 (19.6) | ||
| • No conclusions about the patient can be derived from the scenario’s data | 29 (19) | ||
| Conjunction fallacy vignette | John is a 42 years old, married office worker with a BMI of 35.6. He complains of angina-like chest pain. His father had CAD and died from myocardial infarction 7 years ago. John’s brother also suffers from CAD. Based on the above data, rank the following statements from one to six where one is the most probable and six is the least probable statement: | • John has depression | 48 (31.4) respondents ranked the likelihood that John has Huntington’s disease higher compared to the likelihood that he has both CAD and Huntington’s disease |
| • John is suffering from osteosarcoma and pneumonia | |||
| • John has CAD | |||
| • John has Huntington’s disease | |||
| • John has pre-diabetes | |||
| • John has CAD and Huntington’s disease |
Percentages in parentheses represent the rate percent to the study’s 153 respondents.
Correct answer.
BMI, body mass index; TB, tuberculosis; CAD, coronary artery disease.
Multivariate association (multiple linear regression) between resident variables and total biostatistics knowledge score
| Regression coefficient |
| |
|---|---|---|
| Age (years) | 0.046 (−0.059 to 0.150) | 0.389 |
| Year of residency | −0.227 (−0.429 to −0.026) | 0.027 |
| Education abroad | −0.846 (−1.426 to −0.266) | 0.005 |
| Total biostatistics familiarity score | 0.047 (0.026 to 0.068) | <0.001 |
Numbers in parentheses represent the 95% confidence intervals (CI).
‘No education abroad’ is used as the reference category.
Statistically significant association set at p<0.01 to adjust for multiple pairwise comparisons.
Perceived familiarity rating by medical residents for the biostatistical concepts of SD, SEM, p-values, CI, correlation coefficients, RR, sensitivity, and PPV
| Familiarity rating | 1 (none) (%) | 2 (%) | 3 (%) | 4 (%) | 5 (%) | 6 (%) | 7 (excellent) (%) |
|---|---|---|---|---|---|---|---|
| SD | 24 (15.7) | 7 (4.6) | 26 (17) | 11 (7.2) | 28 (18.3) | 26 (17) | 31 (20.3) |
| SEM | 37 (24.2) | 10 (6.5) | 23 (15) | 24 (15.7) | 24 (15.7) | 19 (12.4) | 16 (10.5) |
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| 34 (22.2) | 13 (8.5) | 16 (10.5) | 21 (13.7) | 19 (12.4) | 29 (19) | 21 (13.7) |
| CI | 46 (30.1) | 16 (10.5 | 23 (15) | 19 (12.4) | 24 (15.7) | 14 (9.2) | 11 (7.2) |
| Correlation coefficients | 54 (35.3) | 21 (13.7) | 30 (19.6) | 14 (9.2) | 11 (7.2) | 13 (8.5) | 10 (6.5) |
| RR | 33 (21.6) | 11 (7.2) | 26 (17) | 23 (15) | 23 (15) | 36 (23.5) | 1 (0.7) |
| Sensitivity | 14 (9.2) | 7 (4.6) | 14 (9.2) | 16 (10.5) | 14 (9.2) | 36 (23.5) | 52 (34) |
| PPV | 20 (13.1) | 12 (7.8) | 15 (9.8) | 24 (15.7) | 22 (14.4) | 30 (19.6) | 30 (19.6) |
Percentages in parentheses represent the rate percent to the study’s 153 respondents.
Percentages in parentheses do not add up to 100% due to rounding.
SD, standard deviation; SEM, standard error of the mean; CI, confidence intervals; RR, relative risk; PPV, positive predictive value.
Multivariate association (multiple linear regression) between resident variables and total biostatistics familiarity score
| Regression coefficient |
| |
|---|---|---|
| Biostatistics training | 6.054 (1.205 to 10.904) | 0.015 |
| Other graduate degrees | 11.349 (5.382 to 17.316) | <0.001 |
Numbers in parentheses represent the 95% confidence intervals (CI).
‘No prior biostatistics training’ is used as the reference category.
‘No other graduate degrees’ is used as the reference category.
Statistically significant association set at p<0.01 to adjust for multiple pairwise comparisons.