A set-output point of view on FDR control in multiple testing
author:
Etienne Roquain,
INRA - Paris
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| Slides | |
| 0:00 | A set-output point of view on FDR control |
| 0:15 | Outline |
| 0:54 | Outline01 |
| 1:06 | General Setting of multiple testing |
| 1:35 | General Setting of multiple testing01 |
| 2:05 | General Setting of multiple testing02 |
| 2:55 | General Setting of multiple testing03 |
| 3:23 | Type I error |
| 3:32 | Type I error01 |
| 3:55 | Type I error02 |
| 4:47 | Type I error03 |
| 5:37 | Goal in FDR control |
| 6:01 | Goal in FDR control01 |
| 6:25 | Goal in FDR control02 |
| 6:38 | Part I - A set-output point of view on classical procedures |
| 6:50 | I.1. The \"cardinal control\" condition |
| 7:05 | I.1. The \"cardinal control\" condition01 |
| 7:17 | I.1. The \"cardinal control\" condition02 |
| 8:08 | I.1. The \"cardinal control\" condition03 |
| 8:39 | I.1. The \"cardinal control\" condition (2) |
| 10:16 | I.1. The \"cardinal control\" condition (2)01 |
| 10:45 | I.1. Condition () ) FDR control |
| 11:46 | I.1. Condition () ) FDR control01 |
| 12:28 | I.1. Condition () ) FDR control02 |
| 13:11 | I.1. Condition () ) FDR control03 |
| 13:22 | I.1. Proof of Lemma 1 |
| 13:27 | I.1. Proof of Lemma 1 01 |
| 13:38 | I.1. Proof of Lemma 2 |
| 14:03 | I.2. Step-up procedures satisfy () |
| 14:32 | I.2. Step-up procedures satisfy () 01 |
| 15:16 | I.2. Step-up procedures satisfy () 02 |
| 15:31 | I.2. Using Lemma 1 |
| 15:56 | I.2. Using Lemma 1 01 |
| 16:02 | I.2. Using Lemma 1 02 |
| 16:17 | I.2. Using Lemma 1 03 |
| 16:29 | I.2. Using Lemma 1 04 |
| 16:54 | I.2. Using Lemma 2 |
| 17:26 | I.2. Using Lemma 2 01 |
| 17:31 | I.2. Using Lemma 2 02 |
| 18:08 | I.2. Using Lemma 2 03 |
| 18:58 | I.2. Using Lemma 2 04 |
| 19:03 | I.2. Threshold functions with Dirac prior |
| 19:50 | I.2. Threshold functions with Dirac prior 01 |
| 20:06 | I.2. Threshold functions with power prior |
| 20:23 | I.2. Threshold functions with power prior 01 |
| 20:35 | I.2. Threshold functions with power prior 02 |
| 21:27 | I.2. Threshold functions with Gaussian prior |
| 22:05 | I.2. Open problems |
| 22:12 | I.2. Open problems 01 |
| 22:26 | I.2. Open problems 02 |
| 22:45 | I.2. Open problems 03 |
| 22:57 | Part I I - New adaptive procedures |
| 23:13 | I I.1. 0-adaptive procedures |
| 23:39 | I I.1. 0-adaptive procedures 01 |
| 24:05 | I I.1. 0-adaptive procedures 02 |
| 24:35 | I I.1. 0-adaptive procedures 03 |
| 24:53 | I I.1. 0-adaptive procedures 04 |
| 25:22 | I I.1. 0-adaptive procedures 05 |
| 25:37 | I I.1. 0-adaptive procedures 06 |
| 26:00 | I I.1. Existing 0-adaptive procedures |
| 26:19 | I I.1. Existing 0-adaptive procedures 01 |
| 27:01 | I I.1. Existing 0-adaptive procedures 02 |
| 27:47 | I I.1. New 0-adaptive procedures |
| 28:15 | I I.1. New 0-adaptive procedures 01 |
| 28:27 | I.1. New one-stage adaptive procedure |
| 29:10 | I.1. New one-stage adaptive procedure 01 |
| 29:27 | I.1. New one-stage adaptive procedure 02 |
| 29:58 | I I.1. New two-stages adaptive procedure |
| 30:27 | I I.1. New two-stages adaptive procedure 01 |
| 30:53 | I I.1. New two-stages adaptive procedure 02 |
| 31:15 | I I.1. Simulations |
| 31:36 | I I.1. Simulations 01 |
| 31:56 | I I.1. Simulations 02 |
| 32:00 | I I.1. Simulations 03 |
| 32:30 | I I.1. Simulations, FDR, indep |
| 33:23 | I I.1. Simulations, FDR, indep 01 |
| 33:46 | I I.1. Simulations, Power, indep |
| 34:05 | I I.1. Simulations, Power, indep 01 |
| 34:16 | I I.1. Simulations, FDR, with corr |
| 34:46 | I I.1. Simulations, FDR, with corr 01 |
| 35:12 | I I.2. Under general dependence |
| 35:37 | I I.2. Under general dependence 01 |
| 36:29 | I I.2. New two-stages adaptive procedure |
| 37:03 | I I.2. New two-stages adaptive procedure 01 |
| 37:38 | I I.2. New two-stages adaptive procedure 02 |
| 37:49 | I I.2. New two-stages adaptive procedure 03 |
| 37:57 | Conclusion |
| 38:35 | Future works |
| 38:45 | Future works 01 |
| 39:29 | Future works 02 |
| 39:44 | Thank you for your attention! |
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