Description Usage Arguments Details Value
This function computes the matrices Q_i, such that sequential outlier detection using Cook's distance is equivalent to \bigcap_{i \in I} y^T Q_i y ≥ 0.
| 1 | constrInResponseCookSeq(n, p, PX, PXperp, obs.ordered, numOfOutlier)
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| n,  | the number of observations. | 
| p,  | the number of variables, including the intercept. | 
| PX,  | the projection matrix onto the column space of the design matrix X. | 
| PXperp,  | 
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| obs.ordered,  | the index of observations with their cook's distance in the decreasing order. | 
| numOfOutlier,  | the number of outliers assumed, must be between 0 and n. | 
Using Cook's distance sequentially and assume there are k outliers, the i-th data is considered as an outlier if and only if its Cook's distance ranks in top-k among all, Then we can characterize this "detection event" as an intersection of quadratic constraints in the response y by \bigcap_{i \in I} y^T Q_i y ≥ 0, where I is a finite index set.
This function returns a list of matrices Q_i.
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