chorussell.simp | R Documentation |
chorussell
This function simplifies the list of candidates to be
considered in the optimization problem in the
chorussell
function. In particular, because
\mathbf{1}≤ft[√{n}≤ft(\hat{θ}_{\rm lb}^b - \hat{θ}_{\rm lb}\right) ≤q c_{\rm lb}\right] ≥q \mathbf{1}≤ft[√{n}≤ft(\hat{θ}^b_{\rm lb} - \hat{θ}_{\rm lb}\right) ≤q c_{\rm lb} \quad \mathrm{ and } \quad -c_{\rm ub} ≤q √{n} ≤ft(\hat{θ}^b_{\rm ub} - \hat{θ}_{\rm ub} + Δ\right) \right],
the values of c_{\rm lb} that satisfy
\frac{1}{B}∑^B_{b=1} \mathbf{1} ≤ft[√{n}≤ft(\hat{θ}_{\rm lb}^b - \hat{θ}_{\rm lb}\right) ≤q c_{\rm lb}\right] < 1 - α
will be removed from the set of the values under consideration. Similarly, the list of c_{\rm ub} that satisfy
\frac{1}{B}∑^B_{b=1} \mathbf{1} ≤ft[- √{n}≤ft(\hat{θ}_{\rm ub}^b - \hat{θ}_{\rm ub}\right) ≤q c_{\rm lb}\right] < 1 - α
will be removed from the set of the values under consideration.
chorussell.simp(lb.can1, lb.can2, ub.can1, ub.can2, progress)
lb.can1 |
The vector of values that corresponds to √{n}≤ft(\hat{θ}^b_{\rm lb} - \hat{θ}_{\rm lb}\right). |
lb.can2 |
The vector of values that corresponds to √{n}≤ft(\hat{θ}^b_{\rm lb} - \hat{θ}_{\rm lb} - Δ \right). |
ub.can1 |
The vector of values that corresponds to √{n}≤ft(\hat{θ}^b_{\rm ub} - \hat{θ}_{\rm ub}\right). |
ub.can2 |
The vector of values that corresponds to √{n}≤ft(\hat{θ}^b_{\rm ub} - \hat{θ}_{\rm ub} + Δ \right). |
progress |
The boolean variable for whether the progress bars should
be displayed. If it is set as |
Returns the list of updated candidates of lower bounds and upper bounds.
lb |
The updated list of candidates of lower bounds. |
ub |
The updated list of candidates of upper bounds. |
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