seminars:datasci:191105
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| + | <WRAP centeralign>## | ||
| + | * Date: Tuesday, Nov 5, 2019 | ||
| + | * Time: 12:00pm -- 1:00pm | ||
| + | * Room: WH-100E | ||
| + | * Speaker: Wangshu Tu (Binghamton University) | ||
| + | * Title: Non existence of fixed sample estimator for prescribed proportional closeness | ||
| + | |||
| + | <WRAP center box 80%> | ||
| + | <WRAP centeralign> | ||
| + | Proportional closeness is a common practice in engineering and applied | ||
| + | sciences. It asks for an estimator of a parameter of a statistical | ||
| + | distribution which, with high probability, | ||
| + | of the parameter by more than a certain percentage of its absolute | ||
| + | value(Zacks 1966). If x is a parameter of consideration, | ||
| + | proportional closeness as P(|x^-x|< | ||
| + | In this talk, we will prove that there is no fixed sample estimator, | ||
| + | satisfy above inequality for all x. | ||
| + | </ | ||
