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. Author manuscript; available in PMC: 2022 Oct 1.
Published in final edited form as: Int J Eat Disord. 2021 Sep 2;54(10):1875–1880. doi: 10.1002/eat.23601

Table 2.

Logistic regression model parameter estimates for dropout and remission for cognitive-behavioral therapy guided-self-help (CBTgsh) and therapist-led (CBTth).

Outcome Model Parameter Estimate SE p-value Effect size

Dropout Intercept −2.41 1.31 0.0656 n/a
EDE Weight Concern 0.42 0.21 0.0439 1.78
Treatment length −0.15 0.06 0.0072 1.16
CBTgsh treatment 3.00 0.92 0.0011 19.99
EDE Weight Concern*CBTgsh −0.63 0.24 0.0095 2.91
  Treatment length*CBTgsh 0.26 0.08 0.0016 1.79

Binge-eating Remission Intercept −0.26 1.12 0.8184 n/a
Age 0.03 0.01 0.0020 1.18
Treatment length 0.20 0.07 0.0055 1.22
CBTgsh treatment −2.68 0.82 0.0011 14.63
EDE Weight Concern*CBTgsh 0.58 0.22 0.0083 2.66
Treatment length*CBTgsh −0.24 0.10 0.0159 5.13

Notes: Only the significant variables are included in the logistic regression model summaries of the parameter estimates. EDE = Eating Disorder Examination interview; Binge-eating remission defined as zero binge-eating (OBE) episodes during past month assessed with EDE; SE = standard error. Effect sizes were as follows: odds ratio (OR), interpreted as the group difference in odds of being in one treatment outcome category vs. the other (holding constant the other covariates), was used to estimate effect sizes (odds ratios around 1.3 are considered “small,” 1.5 are “medium” and 2.0 are “large”). For BMI, age, and length of treatment, which were modeled as continuous, groups for effect size purposes were defined by first identifying participants who were above vs. below the covariate median, then using the covariate mean within each category to define the distance between groups.

All data presented above are for intent-to-treat analyses with all randomized participants. Parallel exploratory analyses performed with treatment completers produced essential similar model parameters suggesting absence of biases due to differential dropout and are therefore not presented.