Data on Risk Management Reported by Owen Woodberry and Colleagues (A flexible method for parameterizing ranked nodes in Bayesian networks using Beta distributions): Risk Management
2022 APR 20 (NewsRx) -- By a
Our news editors obtained a quote from the research, “Conditional probability tables (CPT) require parameters for often hundreds of very similar scenarios and specifying them in the absence of data can be overwhelming. The problem is even more severe when eliciting parameters from experts with limited time. Often, there is local structure with fewer parameters that better describes the relationship. Such structures include the Noisy OR, decision trees, and equations. These work well for modelers, but can be an issue for experts and particularly groups of experts. An alternative approach is to elicit only a few CPT rows and interpolate the remainder. This is a promising approach, as it can handle unknown structures and multiple experts, but existing techniques can be limited. Here, we present a flexible approach called InterBeta for performing CPT interpolation with ordered nodes. In the simplest case, just two CPT rows are needed, but this can be easily augmented with further information. The basic approach assumes input independence, but allows dependencies to be reintroduced as required, and can also be combined with other local structures such as decision trees or equations, leaving the interpolator to fill in the gaps.”
According to the news editors, the research concluded: “We explain the InterBeta method, describe its capabilities and limitations and how it compares to similar approaches and show how it can trade-off elicitation effort against faithfully representing expert understanding.”
This research has been peer-reviewed.
For more information on this research see: A flexible method for parameterizing ranked nodes in Bayesian networks using Beta distributions. Risk Analysis, 2022. Risk Analysis can be contacted at: Wiley,
The news editors report that additional information may be obtained by contacting
The direct object identifier (DOI) for that additional information is: https://doi.org/10.1111/risa.13915. This DOI is a link to an online electronic document that is either free or for purchase, and can be your direct source for a journal article and its citation.
Publisher contact information for the journal Risk Analysis is: Wiley,
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