The goal of GGMnonreg is to estimate non-regularized graphical models. Note that the title is a bit of a misnomer, in that Ising and mixed graphical models are also supported. Graphical modeling is quite common in fields with wide data, that is, when there are more variables than observations. Accordingly, many regularization-based approaches have been developed for those kinds of data. There are key drawbacks of regularization when the goal is inference, including, but not limited to, the fact that obtaining a valid measure of parameter uncertainty is very (very) difficult.
More recently, graphical modeling has emerged in psychology, where the data are typically long or low-dimensional \insertCitewilliams_rethinking,williams2019nonregularizedGGMnonreg. The primary purpose of GGMnonreg is to provide methods specifically for low-dimensional data
Supported Models
Gaussian graphical model. The following data types are supported.
Gaussian
Ordinal
Binary
Ising model
Mixed graphical model
Additional Methods
Expected network replicability \insertCitewilliams2020learningGGMnonreg
Compare Gaussian graphical models
Measure of uncertainty \insertCitewilliams_2021_confGGMnonreg
Edge inclusion "probabilities"
Network visualization
Constrained precision matrix (the network, given an assumed graph)
Predictability (variance explained)
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