Abstract
Let {ξn, n≥1} be a sequence of independent trials with three possible outcomes 0, 1, 2 labeled as failure, success of type I and success of type II, respectively. Suppose that at each time a success of type I (type II) occurs in {ξn, n≥1} a random reward of type I (type II) is received. We obtain distributions of the number of trials until either the sum of consecutive rewards of type I is equal to or exceeds the level k1 or the sum of consecutive rewards of type II is equal to or exceeds the level k2 under two different schemes.
| Original language | English |
|---|---|
| Pages (from-to) | 70-78 |
| Journal | Statistics and Probability Letters |
| Volume | 115 |
| DOIs | |
| Publication status | Published - 1 Aug 2016 |
Research Keywords
- Exact distribution
- Sooner waiting time
- Trinary trials
- BERNOULLI TRIALS
- FREQUENCY
- SYSTEMS
- QUOTAS
- RUN
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