In an SRS, each possible subset of n units has probability of being chosen as the sample;
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of being chosen as the sample; in this chapter, we showed that this definition implies that each unit has probability n/N of appearing in the sample. The converse is not true, however. Show that the inclusion probability πi for each unit in a systematic sample is n/N, but that condition (2.7) is not met.
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In a systematic sample the population is partitioned into k clusters each of ...View the full answer
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