Roadmap and Discussion of Planned Features
October 6, 2025
crmPack package has entered the SLA phase on 11 September 2025 when we had a kick-off meeting with the crowd-funding companies 🚀crmPack stand up meetings which allow to check in with you (the community) and collect general questions and feedback| Service | Available when |
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Context:
Simulation Setup:
Assumptions for Backfill Cohorts:
Outputs: For each assumption and scenario
LogisticNormalFixedMixture and LogisticNormalMixture
crmPackThe idea is to implement the 5-parameter BLRM approach by Neuenschwander et al. (2014):
Let \(\textrm{odds}(p)=p/(1-p)\) be the odds transformation of the probability \(p\), such that \(\textrm{logit}(p) = \log(\textrm{odds}(p))\).
Let \(x_i\) be the dose of drug \(i=1,2\), and \(p(x_1, x_2)\) be the probability of DLT with doses \(x_1\) and \(x_2\).
The reference doses for the two compounds are again denoted by stars.
Then the model assumes a linear interaction function:
\[ \textrm{odds}(p(x_1, x_2)) = \textrm{odds}(p_0(x_1, x_2)) \cdot \exp(\eta x_1/x_1^{*} x_2/x_2^{*}), \]
where \(\eta\) is the interaction coefficient (positive values correspond to synergistic toxicity, zero corresponds to additive effect without interaction, and negative values correspond to antagonistic toxicity).
Under no interaction with \(\eta=0\), this reduces the probability \(\textrm{odds}(p(x_1, x_2))\) to \[ p_0(x_1, x_2) = p(x_1) + p(x_2) - p(x_1)p(x_2) = 1 - (1 - p(x_1))(1 - p(x_2)). \]
Now for the single-agent DLT probabilities \(p(x_1)\) and \(p(x_2)\) we assume the logistic log-normal models: \(\textrm{logit}[p(x_i)] = \alpha_i + \beta_i \log(x_i/x_i^{*}),\) with prior e.g. \((\alpha_i, \log(\beta_i))^\top \sim \textrm{Normal}(\mu_i, \Sigma_i)\) for \(i=1,2\).
dose_combinations branch (last changes happened 9 years ago!)