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Ch. 1 | How to Use the Sample Size Program | 1 |
1.1 | Identification of Parameters | 2 |
Ch. 2 | Design and Analysis of Randomized Clinical Trials | 9 |
2.1 | Formulation of the Therapeutic Question | 9 |
2.2 | Design of the Clinical Trial | 11 |
2.3 | Conduct of the Trial | 20 |
2.4 | Analysis and Reporting of the Trial | 21 |
Ch. 3 | Derivation of the Statistical Results | 51 |
3.1 | Derivation of the Large Sample Distribution of the Logrank Statistic | 53 |
3.2 | Derivation of the Large Sample Distribution of the Kaplan-Meier Statistic | 63 |
3.3 | Exponential Survival | 86 |
3.4 | Application of the Logrank Test When Survival is Exponential | 93 |
3.5 | Exponential Survival with a Poisson Accrual Process | 98 |
3.6 | Extension to the Two-Sample Problem | 110 |
3.7 | Exponential Survival with "Up-Front" Accrual | 114 |
3.8 | Proportional Hazard Models and the Exponential Distribution | 117 |
3.9 | Consideration in Planning a Trial Under Proportional Hazards: Putting It All Together | 120 |
3.10 | Losses to Follow-Up and Sample Size Adjustment | 128 |
3.11 | Interpretation of the Program | 130 |
3.12 | Multi-Treatment Trials | 130 |
3.13 | Stratified Logrank Test | 137 |
3.14 | Intuitive Justification Why the Logrank Test and Kaplan-Meier Estimation for Actual Accrual Process Behave in the Limit in the Same Way as the Fixed Binomial Assumption | 140 |
3.15 | Alternate Standard Error For the Kaplan-Meier Estimator | 141 |
3.16 | Connection Between Kaplan-Meier and Binomial | 144 |
Appendix I A Review of Mathematical Statistics | 147 | |
Expected Value of a Function of a Random Vector (Definition) | 155 | |
Special Distributions | 162 | |
Transformations (Continuous Variables) (Consequence) | 169 | |
Statistical Inference | 189 | |
Sample Size Determination | 197 | |
The Poisson Process | 201 | |
References | 210 | |
Index | 211 |
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