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. Author manuscript; available in PMC: 2022 Mar 1.
Published in final edited form as: Int J Eat Disord. 2020 Nov 30;54(3):365–375. doi: 10.1002/eat.23415

Table 3:

Logistic Regression and Negative Binomial Regression Models Comparing Athletes and Non-athletes Across Disordered Eating Engagement and Episode Frequency

Logistic Regression Model Negative Binomial Regression Model*
Disordered Eating Behavior Sample Size (n missing) Odds Ratio [95% CI] q-value Sample Size Reporting at Least 1 Episode in Past 3 Months Incidence Rate Ratio [95% CI] q-value
Binge Eating 23,920 (0) 0.85 [0.78, 0.92] <.001 17,903 0.91 [0.87, 0.95] <.001
Vomiting 23,920 (0) 0.92 [0.84, 1.00] .071 6,231 0.97 [0.88, 1.06] 0.545
Diuretics/Laxatives 23,907 (13) 0.97 [0.87, 1.07] .545 4,053 0.91 [0.82, 1.02] .140
Excessive Exercise 23,899 (21) 2.30 [2.13, 2.49] <.001 11,596 1.40 [1.32, 1.47] <.001
Fasting 23,805 (115) 0.78 [0.73, 0.85] <.001 12,068 0.99 [0.94, 1.05] .826

q-values and associated odds ratios or parameter estimates that are bolded are significant results after FDR corrections.

*

Negative binomial regression models only included the subset of the sample that reported at least 1 episode of the respective disordered eating behavior. Therefore, there were no missing data in each negative binomial regression model.

df=degrees of freedom, CI= Confidence Interval