Description Usage Arguments Value Author(s) References Examples
This function performs group-wise, cross-validatory
model assessment for an INLA model using so-called node-splitting
(Marshall and Spiegelhalter, 2007; Presanis et al, 2013).
The user inputs an object of class inla
(i.e. a result
of a call to inla()
) as well as a variable name (split.by
) specifying a grouping:
Data points that share the same value of split.by
are in the same group.
The function then checks whether each group is an "outlier", or in conflict with
the remaining groups, using the methodology described in Ferkingstad et al (2017).
The result is a vector containing a p-value for each group, corresponding to a test
for each group i
, where the null hypothesis is that group i
is
consistent with the other groups except i
(so a small p-value is evidence
that the group is an "outlier"). See Ferkingstad et al (2017) for further details.
1 2 |
result |
An object of class |
split.by |
The name of the variable to group by. Data points that have
the same value of |
debug |
Print debugging information if |
A numeric vector of p-values, corresponding to a test
for each group i
where the null hypothesis is that group i
is
consistent with the other groups except i
. A small p-value for a group
indicates that the group is an "outlier" (in conflict with remaining groups).
This function is EXPERIMENTAL!!!
Egil Ferkingstad egil.ferkingstad@gmail.com and Havard Rue hrue@r-inla.org
Ferkingstad, E., Held, L. and Rue, H. (2017). Fast and accurate Bayesian model criticism and conflict diagnostics using R-INLA. arXiv preprint arXiv:1708.03272, available at http://arxiv.org/abs/1708.03272. Published in Stat, 6:331-344 (2017).
Marshall, E. C. and Spiegelhalter, D. J. (2007). Identifying outliers in Bayesian hierarchical models: a simulation-based approach. Bayesian Analysis, 2(2):409-444.
Presanis, A. M., Ohlssen, D., Spiegelhalter, D. J., De Angelis, D., et al. (2013). Conflict diagnostics in directed acyclic graphs, with applications in Bayesian evidence synthesis. Statistical Science, 28(3):376-397.
1 2 | ## See http://www.r-inla.org/examples/case-studies/ferkingstad-2017 and Ferkingstad et al (2017).
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