The following pages link to Charles M. Stein (Q1137587):
Displaying 37 items.
- (Q1069239) (redirect page) (← links)
- (Q1162319) (redirect page) (← links)
- Best invariant estimation of a direction parameter (Q1069240) (← links)
- Lectures on the theory of estimation of many parameters (Q1076455) (← links)
- Asymptotic evaluation of the number of latin rectangles (Q1137588) (← links)
- Estimation of the mean of a multivariate normal distribution (Q1159929) (← links)
- The jackknife estimate of variance (Q1162320) (← links)
- Some Tauberian theorems related to coin tossing (Q1253280) (← links)
- Inadmissibility of the usual estimator for the variance of a normal distribution with unknown mean (Q2523673) (← links)
- The Admissibility of Hotelling's $T^2$-Test (Q3234932) (← links)
- (Q3237829) (← links)
- (Q3239659) (← links)
- The Admissibility of Pitman's Estimator of a Single Location Parameter (Q3258230) (← links)
- An Example of Wide Discrepancy Between Fiducial and Confidence Intervals (Q3269566) (← links)
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- Minimax Character of Hotelling's $T^2$ Test in the Simplest Case (Q5601203) (← links)
- (Q5604940) (← links)
- Inadmissibility of the Best Invariant Test in Three or More Dimensions (Q5621846) (← links)
- Sequential Confidence Intervals for the Mean of a Normal Distribution with Known Variance (Q5788506) (← links)
- Most Powerful Tests of Composite Hypotheses. I. Normal Distributions (Q5788949) (← links)
- On the Theory of Some Non-Parametric Hypotheses (Q5788950) (← links)
- Unbiased Estimates with Minimum Variance (Q5799106) (← links)
- Completeness in the Sequential Case (Q5801672) (← links)
- A Property of Some Tests of Composite Hypotheses (Q5806250) (← links)
- The Admissibility of Certain Invariant Statistical Tests Involving a Translation Parameter (Q5819810) (← links)
- A Two-Sample Test for a Linear Hypothesis Whose Power is Independent of the Variance (Q5836382) (← links)
- A Note on Cumulative Sums (Q5846191) (← links)
- A Necessary and Sufficient Condition for Admissibility (Q5849245) (← links)