Adaptive designs fordiagnostic accuracy studies
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Although adaptive designs cannot ‘change theanswer’ regarding the accuracy of a particulardiagnostic test, they can increase the efficiency infinding an answer.
[adopted from Kairalla et al., 2012]
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Adaptive study designs
Diagnosticaccuracy studies
Blindedinterim analysis
Adaptationsregarding:‐ prevalence‐ % discordant results‐ % missing values‐ reference standard‐ external: noninferiority margins,cutoff value
Unblindedinterim analysis
Adaptationsregarding:‐ estimated accuracy‐ target population‐ comparator‐ hypotheses
Randomizeddiagnostic studies
Blindedinterim analysis
Adaptationsregarding:diagnosticaccuracy orbenefit‐riskratio(external)
Unblindedinterim analysis
Adaptationsregarding:‐ proportion of TP, TN,FP, FN or benefit‐riskratio (internal)‐ study design
Adaptiveseamless designs
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[FDA, 2016]
Structure
• Blinded interim analyses
• Unblinded interim analysis
• To look ahead
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Structure
• Blinded interim analyses
• Unblinded interim analysis
• To look ahead
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Adaptations regarding:‐ prevalence‐ % discordant results‐ % missing values‐ reference standard‐ disease spectrum‐ accuracy of the comparator?
[FDA, 2016]
Modifications based entirely on information from a source completely external to the study [e.g. cutoff value, non‐inferiority margins] are not adaptive designs...
• The lower the conditional dependence between the tests,
the larger the sample size
→ largest sample size for maximum negative dependence
• Sensitivity:
• Specificity:
/
= prevalence
Sample size re‐estimation in pairedcomparative diagnostic accuracy studies I
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[McCray et al., 2017; Alonzo et al., 2002]
• Null hypotheses: , : 1 , : 1
→ extendable to non‐inferiority
• Worst case scenario:
1 1 1 1
• Interim analysis based on , , and π using maximum
likelihood estimation under a multinomial model
Sample size re‐estimation in pairedcomparative diagnostic accuracy studies II
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[McCray et al., 2017]
Sample size re‐estimation in pairedcomparative diagnostic accuracy studies III
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[McCray et al., 2017]
Sample size re‐estimation in pairedcomparative diagnostic accuracy studies IV
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[McCray et al., 2017]
Application
• Comparison of CT and PET/CT for the diagnosis of pancreatic cancer
• Assumptions: π = 0.47
• Minimum sample size for TPPR = 0.71, TNNR = 0.46 → N = 186
• Interim analysis after 187 patients: TPPR = 0.79, TNNR = 0.64, π = 0.44
• Sample size re‐estimation: N = 275
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diagnostic test se sp
pre‐PET 81 % 66 %
post‐PET 90 % 80 %
Further approaches
• Blinded sample size recalculation in clinical trials with binary
composite endpoints (internal pilot study design) [Sander et al., 2017]
‐ two endpoints: composite endpoint and main component
‐ not co‐primary → at least one rejected null hypothesis required
• Blinded sample size re‐estimation in superiority and noninferiority
trials (internal pilot study design) [Friede et al., 2013]
‐ continuous outcome
‐ blinded estimation of the variance→ not possible for binary data
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Structure
• Blinded interim analyses
• Unblinded interim analysis
• To look ahead
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[FDA, 2016]
Group sequential designs with / withoutsample size re‐assessment (e.g. based on corrected accuracy assumptions)
Adaptations regarding:‐ target population‐ comparator‐ hypotheses
Approaches
• Interim evaluation of futility in clinical trials with co‐primary endpoints[Asakura et al., 2017]
‐ interim monitoring with predicted interval
‐ for normal distributed data → transferable to other scales
• Sequential designs for clinical trials with simultaneous bivariate response
(efficacy and safety) for normal distributed data[Todd, 2003; Jennison and Turnbull, 1993; Cook and Farewell, 1994]
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Structure
• Blinded interim analyses
• Unblinded interim analysis
• To look ahead
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Adaptive study designs
Diagnosticaccuracy studies
Blindedinterim analysis
Adaptationsregarding:‐ prevalence‐ % discordant results‐ % missing values‐ reference standard‐ external: noninferiority margins,cutoff value
Unblindedinterim analysis
Adaptationsregarding:‐ estimated accuracy‐ target population‐ comparator‐ hypotheses
Randomizeddiagnostic studies
Blindedinterim analysis
Adaptationsregarding:diagnosticaccuracy orbenefit‐riskratio(external)
Unblindedinterim analysis
Adaptationsregarding:‐ proportion of TP, TN,FP, FN or benefit‐riskratio (internal)‐ study design
Adaptiveseamless designs
Approaches
• Adaptive clinical trial designs for simultaneous testing of matched
diagnostics and therapeutics [Scher et al., 2011]
• A conditional error function approach for subgroup selection in
adaptive clinical trials [Friede et al., 2012]
• Biomarker adaptive designs in clinical trials [Chen et al., 2014]
• A Bayesian adaptive design for biomarker trials with linked
treatments [Wason et al., 2015]
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Further topics
• Adaptive seamless designs
• Development of R packages and SAS macros
• Next workshop in spring 2019?
• Webpage of the DFG‐project: http://www.ams.med.uni‐
goettingen.de/p‐mgmt/Flexh.html
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Questions for discussion
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• Sample size reassessment based on interim estimates for the
comparator? Blinded?
• Re‐estimation of the cutoff value?
→ training and validation dataset
• Modification of the reference standard?
• Modification of the target population – seamless design?
References I• Alonzo et al. (2002). Sample size calculations for comparative studies of medical tests for
detecting presence of disease. Stat Med, 21:835–52.• Asakura et al. (2017). Interim evaluation of futility in clinical trials with co‐primary endpoints.
Talk on the CEN‐ISBS, Vienna. • Chen et al. (2014). Biomarker adaptive designs in clinical trials. Transl Cancer Res, 3(3):279‐
292.• Cook et al. (1994). Guidelines for monitoring efficacy and toxicity responses in clinical trials.
Biometrics 50:1146–1152.• FDA (2016). Adaptive designs for medical device clinical studies. Guidance for Industry and
Food and Drug Administration Staff. https://www.fda.gov/downloads/ medicaldevices/deviceregulationandguidance/guidancedocuments/ucm446729.pdf (last access 5/11/17)
• Friede et al. (2013). Blinded sample size re‐estimation in superiority and noninferiority trials: bias versus variance in variance estimation. Pharmaceutical Statistics, 12(3):141–146.
• Friede et al. (2012). A conditional error function approach for subgroup selection in adaptive clinical trials. Statistics in Medicine, 31(30):4309‐20.
• Jennison et al. (1993). Group sequential tests for bivariate response: interim analyses of clinical trials with both efficacy and safety endpoints. Biometrics 49:741–752.
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References II
• Kairalla et al. (2012). Adaptive trial designs: a review of barriers and opportunities. Trials, 13:145.
• McCray et al. (2017). Sample size re‐estimation in paired comparative diagnostticaccuracy studies with a binary response. BMC Med Res Metthodol, 17:102.
• Rana et al. (2012). Clinical evaluation of an autofluorescence diagnostic device for oral cancer detection: a prospective randomized diagnostic study. Eur J Cancer Prev, 21(5):460‐466.
• Sander et al. (2017). Blinded sample size recalculation in clinical trials with binary composite endpoints. J Biopharm Stat. 2017;27(4):705‐715.
• Scher et al. (2011). Adaptive clinical trial designs for simultaneous testing of matched diagnostics and therapeutics. Clinical Cancer Research, 17(21):6634‐6640.
• Todd (2003). An adaptive approach to implementing bivariate group sequential clinicaltrial designs.
• Wason et al. (2015). A Bayesian adaptive design for biomarker trials with linked treatments. Br J Cancer, 113:699‐705.
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