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1. The General Decision Problem
2. The Probability Background
3. Uniformly Most Powerful Tests
4. Unbiasedness: Theory and First Applications
5. Unbiasedness: Applications to Normal Distributions
6. Invariance
7. Linear Hypotheses
8. The Minimax Principle
9. Multiple Testing and Simultaneous Inference
10. Conditional Inference
11. Basic Large Sample Theory
12. Extensions of the CLT to Sums of Dependent Random Variables
13. Applications to Inference
14. Quadratic Mean Differentiable Families
15. Large Sample Optimality
16. Testing Goodness of Fit
17. Permutation and Randomization Tests
18. Bootstrap and Subsampling Methods
A. Auxiliary Results.

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