- #1
TaPaKaH
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Suppose we have a random service time ##T## with residual service time ##R## observed at some point along the way.
What is the correct way to call ##T## (in 1-2 words, without having to introduce ##R##) if:
1) For any observation time, ##\mathbb{E}R\leq\mathbb{E}T##?
2) For any observation time, ##R<T## in distribution i.e. ##T## stochastically dominates ##R##.
What is the correct way to call ##T## (in 1-2 words, without having to introduce ##R##) if:
1) For any observation time, ##\mathbb{E}R\leq\mathbb{E}T##?
2) For any observation time, ##R<T## in distribution i.e. ##T## stochastically dominates ##R##.