Description Usage Arguments Details Value References
Set control parameters for the EM algorithm for inductive estimation and for Bayesian regularization of the class-specific covariance matrices
1 2 3 4 5 6 7 | control_em(tol = 1e-05,
iter = 1e03,
printmsg = FALSE,
init = c("mclust", "hc"))
control_reg(gamma = 0.01,
alpha = 0, ...)
|
tol |
Tolerance value for judging when convergence of the EM algorithm has been reached. |
iter |
Maximum number of iterations of the EM algorithm. |
printmsg |
Logical argument to print any warning/error messages during the estimation procedure. By default messages are suppressed (and typically user would use default setting). |
init |
Initialization of the EM algorithm. If |
gamma |
A scaling factor for regularization of the covariance matrices. |
alpha |
A scaling factor for regularization on the expected number of observations in each class (note: not tested). |
... |
Further arguments not meant to be modified by the user. |
Function control_em
is employed to set standard parameters of the EM algorithm for inductive estimation.
Function control_reg
is used to set hyperparameters for Bayesian regularization of the class covariance matrices. The hyperparameter gamma
controls the amount of regularization, such that the determinant of the regularizing matrix is proportional to gamma/C, where C is the total number of classes present in the test data (those observed in the training set plus those additional classes which might be present in the test data). It is suggested to set gamma
to (log R)/N^2, where R is the total number of variables observed in the test data, and N is the number of observations in the test data. The hyperparameter alpha
controls the (minimum) expected number of observations in each class. Use of this hyperparameter has not been thoroughly tested and default is alpha = 0
, which corresponds to no regularization on the expected number of observations in the classes.
A list of parameters values.
Fop, M., Mattei, P. A., Bouveyron, C., Murphy, T. B. (2021). Unobserved classes and extra variables in high-dimensional discriminant analysis. Advances in Data Analysis and Classification, accepted.
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