Figure 1
The proportion of the three relevant covariates (i.e., $X_1, X_2,$ and $X_3$) correctly selected (the “true positives”; the two gray panels), and the $p-3$ irrelevant covariates (i.e., $X_4, X_5, \ldots, X_p$) incorrectly selected (the “false positives”; the two white panels), respectively (and $\pm 1$ standard deviation), as the sample size $n$ varies from $100$ to $1000$, for each $p \in \{50, 200\}$.

The proportion of the three relevant covariates (i.e., |$X_1, X_2,$| and |$X_3$|⁠) correctly selected (the “true positives”; the two gray panels), and the |$p-3$| irrelevant covariates (i.e., |$X_4, X_5, \ldots, X_p$|⁠) incorrectly selected (the “false positives”; the two white panels), respectively (and |$\pm 1$| standard deviation), as the sample size |$n$| varies from |$100$| to |$1000$|⁠, for each |$p \in \{50, 200\}$|⁠.

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