Last chance! 50% off unlimited learning
Sale ends in
object
is obtained. Letting $\Sigma$ denote a
positive-definite matrix, a square-root factor of $\Sigma$ is
any square matrix $L$ such that $\Sigma = L'L$. This function extracts $L$.pdFactor(object)
pdMat
, representing
a positive definite matrix, which must have been initialized
(i.e. length(coef(object)) > 0
).object
stacked column-wise.pdMatrix
pd1 <- pdCompSymm(4 * diag(3) + 1)
pdFactor(pd1)
Run the code above in your browser using DataLab