| Literature DB >> 29657857 |
Emma K T Benn1, Chengcheng Tu1, Ann-Gel S Palermo2, Luisa N Borrell3, Michaela Kiernan4, Mary Sandre1, Emilia Bagiella1.
Abstract
As clinical researchers at academic medical institutions across the United States increasingly manage complex clinical databases and registries, they often lack the statistical expertise to utilize the data for research purposes. This statistical inadequacy prevents junior investigators from disseminating clinical findings in peer-reviewed journals and from obtaining research funding, thereby hindering their potential for promotion. Underrepresented minorities, in particular, confront unique challenges as clinical investigators stemming from a lack of methodologically rigorous research training in their graduate medical education. This creates a ripple effect for them with respect to acquiring full-time appointments, obtaining federal research grants, and promotion to leadership positions in academic medicine. To fill this major gap in the statistical training of junior faculty and fellows, the authors developed the Applied Statistical Independence in Biological Systems (ASIBS) Short Course. The overall goal of ASIBS is to provide formal applied statistical training, via a hybrid distance and in-person learning format, to junior faculty and fellows actively involved in research at US academic medical institutions, with a special emphasis on underrepresented minorities. The authors present an overview of the design and implementation of ASIBS, along with a short-term evaluation of its impact for the first cohort of ASIBS participants.Entities:
Keywords: Academic medicine; biostatistics; diversity; education; professional development
Year: 2017 PMID: 29657857 PMCID: PMC5890315 DOI: 10.1017/cts.2017.298
Source DB: PubMed Journal: J Clin Transl Sci ISSN: 2059-8661
Detailed schedule of the 7-week, online Applied Statistical Independence in Biological Systems (ASIBS) statistical theory curriculum
| Week 1: Introduction to statistics and study design |
| Population, sample, variable, parameter, and statistic |
| Cross-sectional, prospective, retrospective, and randomized study designs |
| Measures of internal and external validity |
| Measures of central tendency and dispersion |
| Week 2: Probability |
| Joint, marginal and conditional probabilities. Rules of probability |
| Random variables, the normal distribution, the |
| Sampling distribution, standard error, critical values, confidence intervals |
| Null and alternative hypotheses, type I and type II errors, power, sample size |
| Week 3: 1-Sample and 2-sample inference with continuous and categorical variables |
| The |
| 1 and 2 sample(s) test for proportions |
| Week 4: Correlation and simple linear regression |
| The Pearson’s correlation coefficient |
| The regression line, the least square estimates of the regression coefficients, the ANOVA table, hypothesis testing on regression line |
| Analysis of residuals, model diagnostics, goodness-of-fit test, outliers |
| Week 5: Confounding, effect modification, and multiple linear regression |
| Definition of a confounder and an effect modifier |
| Implication for model building |
| The multiple regression model, model building, main effects, interaction terms, independent predictors |
| Analysis of residuals, collinearity, goodness-of-fit and choice of the optimal model |
| Week 6: Categorical data analysis |
| Contingency tables. Rules of probability. Illustration with sensitivity and specificity |
| The odds ratio, risk ratio, risk difference, and confidence intervals |
| The χ2 test, the Fisher’s exact test, McNemar’s test, Cochran-Armitage test for trend |
| Week 7: Logistic regression |
| The logit link function, features of a simple and multiple logistic model, the Wald test, interpretation of the regression parameters |
| The likelihood ratio test, the |
Detailed schedule of the Applied Statistical Independence in Biological Systems (ASIBS) Short Course 1-week, in-person statistical computing curriculum
| Day 1 | Day 2 | Day 3 | Day 4 | Day 5 | |
|---|---|---|---|---|---|
| 8:00 | Welcome breakfast | Group learning exercise | Group learning exercise | Group learning exercise | Group learning exercise |
| 9:45 | SAS Lecture 1 | SAS Lecture 2 | SAS Lecture 3 | SAS Lecture 4 | SAS Lecture 5 |
| Introduction to the SAS environment Importing Data into SAS Creating a LIBNAME statement Merging data sets Viewing contents of data Generating new variables Renaming variables Formatting variables | Describing continuous data Graphically visualizing continuous data Assessing normality 1 sample | Creating scatter plots Testing for linear correlations Simple linear regression Testing for confounding Testing for effect modification Multiple linear regression | Summarizing categorical data with frequency tables 1 Sample proportion test χ2 test Fisher’s exact test McNemar’s test | Simple logistic regression Testing for confounding Testing for effect modification Multivariate logistic regression | |
| 12:15 | Lunch | Lunch | Lunch | Lunch | Lunch |
| 1:45 | Office hours | Office hours | Office hours | Office hours | Office hours |
| 3:00 | SAS hands-on collaborative Exercise | SAS hands-on collaborative Exercise | SAS hands-on collaborative Exercise | SAS hands-on collaborative Exercise | SAS hands-on collaborative Exercise |
Descriptive characteristics of applicants and selected participants for the first year of the Applied Statistical Independence in Biological Systems (ASIBS) Short Course
| Total applicants (n=43) | Accepted applicants (n=20) | Rejected applicants (n=23) | |
|---|---|---|---|
| Academic rank | |||
| Junior Faculty | 28 (65%) | 8 (40%) | 20 (87%) |
| Fellows | 15 (35%) | 12 (60%) | 3 (13%) |
| Gender | |||
| Female | 29 (67%) | 16 (80%) | 13 (57%) |
| Male | 14 (33%) | 4 (20%) | 10 (43%) |
| URM status | |||
| Yes | 16 (37%) | 9 (45%) | 7 (30%) |
| No | 27 (63%) | 11 (55%) | 16 (70%) |
Short-term pre-post competencies-related evaluation for the first year of the Applied Statistical Independence in Biological Systems (ASIBS) Short Course
| n | Pre-ASIBS evaluation [median (IQR)] | Post-ASIBS evaluation [median (IQR)] | |
|---|---|---|---|
| Confidence conducting the following analyses | |||
| Bivariate analyses for continuous data | 15 | 2 (1–4) | 3 (2–5) |
| Bivariate analyses for categorical data | 15 | 2 (1–3) | 2 (2–5) |
| Simple linear regression | 14 | 2 (1–4) | 3 (3–5) |
| Multiple linear regression | 14 | 2 (1–3) | 3 (3–4) |
| Simple logistic regression | 14 | 1 (1–3) | 3.5 (2–4) |
| Multiple logistic regression | 14 | 1 (1-2) | 3 (2–4) |
| Confidence conducting the following analyses using SAS | |||
| Bivariate analyses for continuous data | 15 | 1 (1–1) | 2 (2–3) |
| Bivariate analyses for categorical data | 15 | 1 (1–1) | 2 (2–3) |
| Simple linear regression | 14 | 1 (1–1) | 3 (3–4) |
| Multiple linear regression | 14 | 1 (1–1) | 3.5 (3–4) |
| Simple logistic regression | 14 | 1 (1–1) | 3 (2–4) |
| Multiple logistic regression | 14 | 1 (1–1) | 3 (2–4) |
| Confidence interpreting results from the following analyses | |||
| Simple linear regression | 14 | 2 (1–4) | 4 (3–5) |
| Multiple linear regression | 14 | 2 (1–2) | 4 (3–5) |
| Simple logistic regression | 14 | 2 (1–3) | 4 (3–4) |
| Multiple logistic regression | 14 | 2 (1–2) | 3.5 (3–4) |
| Confidence interpreting SAS output from the following analyses | |||
| Simple linear regression | 14 | 1 (1–1) | 4 (3–5) |
| Multiple linear regression | 14 | 1 (1–1) | 4 (3–5) |
| Simple logistic regression | 14 | 1 (1–1) | 4 (3–4) |
| Multiple logistic regression | 14 | 1 (1–1) | 3.5 (3–4) |