Description Usage Arguments Value
Function for evaluating the existence and uniqueness properties of a system in Sims' canonical form.
1 2 3 | evaluate_my_model(deep_params = NULL, threshold = 1.01,
my_model = "Lubik_Marzo_26_0", tol = sqrt(.Machine$double.eps),
verbose = FALSE)
|
deep_params |
List object containing the deep parameters for the respective model.
Default is the model by Lubik and Marzo (2007), equation (26) with |
threshold |
Numeric value. Generalized eigenvalues larger than "threshold" are considered unstable. |
my_model |
String indicating which model should be evaluated.
Default is the model by Lubik and Marzo (2007), equation (26) with |
tol |
Threshold to determine what is considered practically zero. Default set to square root of machine precision. |
verbose |
Boolean variable to indicate whether matrices in Sims' canonical form, the QZ decomposition, and the matrices determining existence and uniqueness should be printed. Default is set to FALSE. |
Object of type "data_frame". Contains information about the existence and uniqueness properties. In particular, the variables are
existence_boolean: TRUE if a stable and causal solution exists
existence_dim_kernel: Dimension of the kernel of the matrix pertaining to the endogenous forecast errors in the existence condition.
uniqueness_boolean: TRUE if the uniqueness condition is satisfied
indeterminacy_dim: Dimension of indeterminacy as characterized in the paper accompanying this package
indeterminacy_smallest_sv: Smallest singular value of the intersection of the spaces in the uniqueness condition. The smaller, the "more unique".
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