Added warnings about the BVAR identification scheme.
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@ -550,10 +550,12 @@ The syntax for computing impulse response functions is:
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The \textit{identification\_scheme} option has two potential values
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\begin{itemize}
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\item \texttt{'Cholesky'}: uses a lower triangular factorization of the covariance matrix (default)
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\item \texttt{'SquareRoot'}: uses the Matrix square root of the covariance matrix
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\item \texttt{'Cholesky'}: uses a lower triangular factorization of the covariance matrix (default),
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\item \texttt{'SquareRoot'}: uses the Matrix square root of the covariance matrix (\verb+sqrtm+ matlab's routine).
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\end{itemize}
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Keep in mind that the first factorization of the covariance matrix is sensible to the ordering of the variables (as declared in the mod file with \verb+var+). This is not the case of the second factorization, but its structural interpretation is, at best, unclear (the Matrix square root of a covariance matrix, $\Sigma$, is the unique symmetric matrix $A$ such that $\Sigma = AA$).\newline
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The mean, median, variance and confidence intervals for IRFs are saved in \texttt{oo\_.bvar.irf}
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\section{Examples}
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