Abstract
Logistic regression is a statistical tool of paramount significance in the field of epidemiology1 and ranks as one of the most frequently published multivariable analyses for designs involving a single binary dependent variable and one or more independent variables in the fields of public health2,3 and medical4 research.
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References
Ottenbacher KJ, Ottenbacher HR, Tooth LR, Ostir GV (2004) A review of two journals found that articles using multivariable logistic regression frequently did not report commonly recommended assumptions. J Clin Epidemiol 57:1147–1152
Hayat MJ, Powell A, Johnson T, Cadwell BL (2017) Statistical methods used in the public health literature and implications for training of public health professionals. PLoS ONE. https://doi.org/10.1371/journal.pone.0179032
Zardo P, Collie A (2014) Predicting research use in a public health policy environment: results of a logistic regression analysis. Implement Sci 9:142
Tetrault JM, Sauler M, Wells CK, Concato J. Reporting of multivariable methods in the medical literature. Journal of Investigative Medicine 20–08; 56: 954–957.
Kalil AC, Mattei J, Florescu DF, Sun J, Kalil RS (2010) Recommendations for the assessment and reporting of multivariable logistic regression in transplantation literature. Am J Transplant 19:1686–1694
Real J, Forne C, Roso-Llorach A, Martinez-Sanchez JM (2016) Quality reporting of multivariable regression models in observational studies. Medicine 95:e3653
Bagley SC, White H, Golomb BA (2001) Logistic regression in the medical literature: standards for use and reporting, with particular attention to one medical domain. J Clin Epidemiol 54:979–985
Zhang YY, Zhou XB, Wang QZ, Zhu XY (2017) Quality of reporting of multivariable logistic regression models in Chinese clinical medical journals. Medicine 96:e6972
Kumar R, Indiayan A, Chhabra P (2016) Evaluation of quality of multivariable logistic regression in Indian medical journals using multilevel modeling approach. Indian J Public Health 60:99–106
Wright RE. Logistic Regression. In LG Grimm, PR Yarnold (Eds.), Reading and
Understanding Multivariate Statistics (2005) Washington. APA Books, DC
Yarnold PR (1996) Discriminating geriatric and non-geriatric patients using functional status information: An example of classification tree analysis via UniODA. Educ Psychol Measur 56:656–667
Linden A, Yarnold PR (2016) Using data mining techniques to characterize participation in observational studies. J Eval Clin Pract 6:839–847
Linden A, Yarnold PR (2016) Using classification tree analysis to generate propensity score weights. J Eval Clin Pract 6:848–853
Linden A, Yarnold PR (2016) Identifying causal mechanisms in health care interventions using classification tree analysis. J Eval Clin Pract 6:854–858
Yarnold PR (1996) Characterizing and circumventing Simpson’s paradox for ordered bivariate data. Educ Psychol Measur 56:430–442
Yarnold PR, Soltysik RC (2005) Optimal data analysis: Guidebook with software for Windows. APA Books, Washington, D.C.
Yarnold PR (2017) What is optimal data analysis? Optimal Data Analysis 6:26–42
Yarnold PR, Bryant FB (2015) Obtaining a hierarchically optimal CTA model via UniODA software. Optimal Data Analysis 4:36–53
Yarnold PR, Bryant FB (2015) Obtaining an enumerated CTA model via automated CTA software. Optimal Data Analysis 4:54–60
Yarnold PR (2017) What is novometric data analysis? Optimal Data Analysis 6:26–42
Yarnold PR, Soltysik RC (1991) Theoretical distributions of optima for univariate discrimination of random data. Decis Sci 22:739–752
Yarnold PR, Soltysik RC (1991) Refining two-group multivariable classification models using univariate optimal discriminant analysis. Decis Sci 22:1158–1164
Yarnold PR, Hart LA, Soltysik RC (1994) Optimizing the classification performance of logistic regression and Fisher’s discriminant analyses. Educ Psychol Measur 54:73–85
Yarnold PR. UniODA vs. ROC analysis: Computing the “optimal” cut-point. Optimal Data Analysis 2014; 3, 117–120.
Yarnold PR (2016) How many EO-CTA models exist in my sample, and which is the best model? Optimal Data Analysis 5:62–64
Yarnold PR (2013) Univariate and multivariate analysis of categorical attributes with many response categories. Optimal Data Analysis 2:177–190
Yarnold PR, Linden A (2016) Theoretical aspects of the D statistic. Optimal Data Analysis 5:171–174
Rhodes JN, Yarnold PR (2020) Generating novometric confidence intervals in R: Bootstrap analyses to compare model and chance ESS. Optimal Data Analysis 9:172–177
Linden A, Yarnold PR (2017) Minimizing imbalances on patient characteristics between treatment groups in randomized trials using classification tree analysis. J Eval Clin Pract 23:1309–1315
Linden A, Yarnold PR (2016) Combining machine learning and matching techniques to improve causal inference in program evaluation. J Eval Clin Pract 22:868–874
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Ugarte, S. et al. (2022). Maximum Accuracy Machine Learning Statistical Analysis—A Novel Approach. In: Bennett, C., Lubaczewski, C., Witherspoon, B. (eds) Cancer Drug Safety and Public Health Policy. Cancer Treatment and Research, vol 184. Springer, Cham. https://doi.org/10.1007/978-3-031-04402-1_8
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