selection. The formulas and rationale we used were published along with the raw data needed to repeat the analysis as a JUPYTER notebook, which we referenced in the first letter and again above. A JUPYTER notebook is an web based notebook that contains both computer code (e.g., such as that run in R) and rich text elements such as figures, equations etc. A JUPYTER document are humans-readable documents that can also execute computer code simultaneously. In this way, we have made all of our analyses and the data completely transparent and accessible in our analysis report.Cohen et al.'s second concern expressed that we did not provide a rationale for the use of the Bernoulli distribution. The Bernoulli distribution is discussed in the statistical literature as the standard distribution when dealing with binary cases, such as success/failure, heads/tails, cancer/ no-cancer (Freedman et al. 2007;Kruske 2011). The case of the Waalkes and Tokar data is a classic binary case of tumor/no tumor, making the Bernoulli distribution the simplest distribution with the fewest number of parameters choices.Cohen et al.'s third concern expressed that our ROPE interval was arbitrary. We provided a rationale for the ROPE analysis in the report referenced in the previous letter and again above. We stated, "Expanding the ROPE slightly, such as to ±0.10, still would not bring the 95 % HDI within the ROPE. We do not believe that a ±10 % rope is justified, when dealing with tumor incidences in the control population that are approximately 28 %. Specifically, we do not believe it is biologically plausible that a tumor incidence that spans from 18 to 38 % can be considered practically equivalent, whereas one that spans from 23 to 33 % is."We also wanted to address Cohen et al.'s contention that the Haseman criteria should apply to a common tumor as