Inference and Decision Making for 21st-Century Drug Development and Approval

Stephen J. Ruberg, Frank E. Harrell, Margaret Gamalo-Siebers, Lisa LaVange, J. Jack Lee, Karen Price, Carl Peck

Research output: Contribution to journalArticlepeer-review

28 Scopus citations

Abstract

The cost and time of pharmaceutical drug development continue to grow at rates that many say are unsustainable. These trends have enormous impact on what treatments get to patients, when they get them and how they are used. The statistical framework for supporting decisions in regulated clinical development of new medicines has followed a traditional path of frequentist methodology. Trials using hypothesis tests of “no treatment effect” are done routinely, and the p-value < 0.05 is often the determinant of what constitutes a “successful” trial. Many drugs fail in clinical development, adding to the cost of new medicines, and some evidence points blame at the deficiencies of the frequentist paradigm. An unknown number effective medicines may have been abandoned because trials were declared “unsuccessful” due to a p-value exceeding 0.05. Recently, the Bayesian paradigm has shown utility in the clinical drug development process for its probability-based inference. We argue for a Bayesian approach that employs data from other trials as a “prior” for Phase 3 trials so that synthesized evidence across trials can be utilized to compute probability statements that are valuable for understanding the magnitude of treatment effect. Such a Bayesian paradigm provides a promising framework for improving statistical inference and regulatory decision making.

Original languageEnglish (US)
Pages (from-to)319-327
Number of pages9
JournalAmerican Statistician
Volume73
Issue numbersup1
DOIs
StatePublished - Mar 29 2019

Keywords

  • Bayesian statistics
  • Clinical trial
  • Prior and posterior probability
  • Statistical inference
  • Substantial evidence
  • p-value

ASJC Scopus subject areas

  • Statistics and Probability
  • General Mathematics
  • Statistics, Probability and Uncertainty

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