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The iteration threshold $\gamma_i$ is defined as the empirical $(1-p)$-quantile of the current batch of samples drawn from the proposal distribution. The loop stops when this threshold $\gamma_i$ is greater than or equal to the target rare-event threshold $\gamma$.

Conditions: Samples are drawn from the current proposal distribution.; The elite fraction parameter $p$ is set to 0.05.; The target threshold is $\gamma=5$.

The iteration threshold $\gamma_i$ is defined as the empirical $(1-p)$-quantile of the current batch of samples drawn from the proposal distribution. The loop stops when this threshold $\gamma_i$ is greater than or equal to the target rare-event threshold $\gamma$.

Conditions: Samples are drawn from the current proposal distribution.; The elite fraction parameter $p$ is set to 0.05.; The target threshold is $\gamma=5$.