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Cyrus R. Mehta, Ph.D Cytel Inc. and Harvard University

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1 Cyrus R. Mehta, Ph.D Cytel Inc. and Harvard University
Adaptive Population Enrichment for Oncology Trials with Time to Event Endpoints Cyrus R. Mehta, Ph.D Cytel Inc. and Harvard University

2 Adaptive enrichment designs in oncology Motivation
Outline of Talk Adaptive enrichment designs in oncology Motivation Statistical methodology Simulation guided operating characteristics Future directions August 7, 2014 JSM Boston

3 Oncology Products Approved in the US for Selected Patient Populations
Compound/Target Indication (prevalence target) Crizotinib (Xalkori®)/ ALK-rearrangement Non-small cell lung cancer with ALK-rearrangements (5%) Vemurafenib (Zelboraf®)/ BRAF mutation Advanced melanoma with mutant BRAF (30-40%) Trametinib (Mekinist™)/ MEK Trastuzumab (Herceptin®); Lapatinib (Tykerb®)/ Her2 Her2 expressing breast cancer (25%) Her2 expressing metastatic gastric cancer (20-30%) Aromatase inhibitors (letrozole, exemestane) ER(+) breast cancer (60-70%) Rituximab (Rituxan®)/ CD20 CD20(+) B-cell lymphomas (90%+) Cetuximab (Erbitux®); Panitumumab (Vectibix®) / EGFR Advanced Head/neck cancer (~100%) EGFR(+) metastatic colorectal cancer (60-80%) KRASWT metastatic colorectal cancer (60%) August 7, 2014 JSM Boston

4 Dilemma in Phase 3 Oncology Trials
High phase 3 failure rate in broad population but treatment is effective in subgroups In many cases, responsive subgroups were identified retrospectively Desirable to launch phase 3 trials of targeted agents in biomarker-defined subgroups Risky to do so without empirical evidence of biomarker predictivity Conclusion: First launch a phase 2 POC trial August 7, 2014 JSM Boston

5 Design Considerations for phase 2 POC
Strength of preclinical evidence Prevalence of the marker Reproducibility and validity of assays Time-to-event endpoint (PFS or OS) Sample size limitations ( ) Utilize adaptive enrichment design August 7, 2014 JSM Boston

6 Adaptive Enrichment Design: Notation
𝑺 and 𝑺 are biomarker subgroups n denotes sample size d denotes events T denotes the logrank statistic A priori biological and PK basis for large effects in 𝑺 and small effects in 𝑺 August 7, 2014 JSM Boston

7 Schematic Representation of Design
Subgroup 𝑆 .5 Treatment .5 Control 𝑛 0 patients Stop for Futility 𝑑0 events ALL COMERS S T RAT I F Y INTERIM ANALYSIS Continue with S and 𝑆 FINAL ANALYSIS Perform a closed test of S Subgroup 𝑆 .5 Treatment .5 Control Continue with S only patients events If is dropped, randomize all remaining patients to subgroup S and increase its events August 7, 2014 JSM Boston

8 Important Features of Design
Ensures that both 𝑺 and 𝑺 are adequately represented at the interim analysis In keeping with FDA Guidance on Enrichment Designs (2012, Figure 5 A) Makes better use of limited sample size by re-directing enrolment to 𝑺 if biomarker is predictive August 7, 2014 JSM Boston

9 Time Line of S Subgroup 𝑛 0 𝑛 𝑠 𝑛 𝑠 𝑑 0 𝑑 𝑠 𝑑 𝑠 𝑇 0 𝑇 𝑠 𝑇 𝑠 𝑆 ′ cohort
𝑛 𝑠 𝑑 0 𝑑 𝑠 𝑑 𝑠 𝑇 0 𝑇 𝑠 𝑇 𝑠 Time Axis 𝑆 ′ cohort 𝑆 ′′ cohort Interim Analysis Planned Final Analysis Actual Final Analysis August 7, 2014 JSM Boston

10 Time Line of 𝑺 Subgroup 𝑛 0 𝑛 𝑠 𝑑 0 𝑑 𝑠 𝑇 0 𝑇 𝑠 Drop the Subgroup
𝑛 0 𝑛 𝑠 𝑑 0 𝑑 𝑠 𝑇 0 𝑇 𝑠 Drop the Subgroup if it has low conditional power 𝑺 Time Axis 𝑆 ′ cohort 𝑆 ′′ cohort Interim Analysis Planned Final Analysis August 7, 2014 JSM Boston

11 For closed testing both 𝑯 𝑺 and 𝑯 𝑺 ∩ 𝑯 𝑺 must be rejected
Hypothesis Testing at Final Analysis (a) If you do not drop 𝑺 at interim R: rejection region for the Intersection hypothesis 𝑯 𝑺 ∩ 𝑯 𝑺 T s 2.24 For closed testing both 𝑯 𝑺 and 𝑯 𝑺 ∩ 𝑯 𝑺 must be rejected 1.96 2.24 T s Rejection region for the elementary hypothesis 𝑯 𝑺 August 7, 2014 JSM Boston

12 Hypothesis Testing at Final Analysis (b) If you do drop 𝑺 at interim
Rejection region for the elementary hypothesis 𝑯 𝑺 Reject if T 𝑺 > 𝒄 𝑐 T s August 7, 2014 JSM Boston

13 Preserving Type-1 Error: CER Method 1 ( Mullër and Schafër, 2001)
𝑛 0 𝑛 𝑠 𝑛 𝑠 𝑑 0 𝑑 𝑠 𝑑 𝑠 𝑇 0 𝑇 𝑠 𝑇 𝑠 Time Axis 𝑆 ′ cohort 𝑆 ′′ cohort Interim Analysis Planned Final Analysis Actual Final Analysis August 7, 2014 JSM Boston

14 Preserving Type-1 Error: Method 2 (Mehta, Irle, Daniels, Schafër 2014) methodology)
𝑛 0 𝑛 𝑠 𝑛 𝑠 𝑑 0 𝑑 𝑠 𝑑 𝑠 𝑇 0 𝑇 0 𝑇 0 𝑇 𝑠 𝑇′ 0 𝑇 𝑠 𝑇′ 0 Time Axis 𝑆 ′ cohort 𝑆 ′′ cohort Interim Analysis Planned Final Analysis Actual Final Analysis August 7, 2014 JSM Boston

15 Elicit Operating Characteristics by Simulation
Example: metastatic non-small cell lung cancer trial N = 160 patients with 80 for each subgroup Primary endpoint is progression free survival (PFS) Median PFS for control arm is 5 months Prior evidence that subgroup S (EGFR mutation) is predictive of PFS: HR(S) = 0.5, 0.6 is plausible HR( 𝑆 ) < 0.7 is unlikely August 7, 2014 JSM Boston

16 Decision Rule for Dropping 𝑺 at Interim
Based on conditional power (CP) at the interim look Drop 𝑆 if CP( 𝑆 ) < A and CP(S) > B Use phase 2 results for go no-go phase 3 decision August 7, 2014 JSM Boston

17 Use Phase 2 Simulations to Guide Phase 3 Go/No-Go/Enrich Decisions
Decision rules for initiating a Phase 3 trial based on the results of the Phase 2 adaptive enrichment trial Phase 2 Outcome: Decision Rule for Phase 3 Win on S; Lose on 𝑆 Initiate Phase 3 in S only Win on S; Win on 𝑆 Initiate Phase 3 in S and 𝑆 Lose on S; Win on 𝑆 No Go/investigate Lose on S; Lose on 𝑆 No Go August 7, 2014 JSM Boston

18 Drop 𝑺 if CP( 𝑺 ) < 0.5 and CP(S) > 0
Assume HR(S) = 0.5 August 7, 2014 JSM Boston

19 Drop 𝑺 if CP( 𝑺 ) < 0.5 and CP(S) > 0.5
Assume HR(S) = 0.5 August 7, 2014 JSM Boston

20 Never Drop 𝑺 (apply closed test only)
Assume HR(S) = 0.5 August 7, 2014 JSM Boston

21 Incorporating Tumor Response Data into the Adaptive Decision Rules
Generalized logistic regression model for tumor response Y given subgroup Z and treatment t: Mean of exponential survival function f(t|y, t, Z) The mixture distribution of t unconditional on Y Stop accrual to subgroup Z if August 7, 2014 JSM Boston

22 Comparison with Jenkins et. al. (2011)
Jenkins et. al. (JSJ method): Combines p-values with pre-specified weights Test H_F and H_S Mehta et. al. (MDSI method): Uses conditional error rate approach Tests H_S and H_Sbar Which is more appropriate for targeted therapies in oncology? August 7, 2014 JSM Boston

23 Comparing JNJ and MDSI for rejecting (H_F, H_S) when H_S=0. 5 and 0
Comparing JNJ and MDSI for rejecting (H_F, H_S) when H_S=0.5 and 0.5≤H_Sbar≤1 August 7, 2014 JSM Boston

24 When to use each approach
When one expects that the biomarker is predictive (i.e., new treatment has greater benefit than control in S but not in S_bar), then it is preferable to test (H_S, H_Sbar). When one expects that the treatment works equally well in both subgroups then it is preferable to test (H_F, H_S) August 7, 2014 JSM Boston

25 Concluding Remarks and Future Work
Phase 2 trial produces go/no-go/enrich Phase 3 decision Simulate Phase 2 trial under scenarios where biomarker is predictive and where it is prognostic Use simulation results to calibrate the performance of the go/no-go/enrich decision rules Improve the criteria for dropping 𝑆 or for futility termination at interim analysis: Utilize the information in the censored observations Use Bayesian model incorporating tumor response and PFS for sharper criteria Consider modeling both Phase 2 and Phase 3 August 7, 2014 JSM Boston

26 References and Acknowledgements
Design based on collaborations with the medical oncologists at Pfizer Inc. Joint research with Sebastien Irle and Helmut Schäfer, University of Marburg, Germany Expert computational help by Pranab Ghosh References: Posch and Bauer (2004, SiM); Jenkins, Stone, Jennison (2011, Pharmaceut. Statist); Mehta, Schäfer, Irle (2014, SiM); FDA Guidance on Enrichment Designs (2012) August 7, 2014 JSM Boston


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