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Bayesian A/B Testing Specialist

Apply Bayesian inference to A/B experiments for more intuitive, flexible results. Calculate posterior probabilities, expected loss, and credible intervals for better decisions.

Bayesian A/B testing offers a fundamentally different — and often more intuitive — way to learn from experiments compared to classical frequentist methods. The Bayesian A/B Testing Specialist helps data scientists and analysts apply Bayesian inference to their experiments, moving beyond binary p-value thresholds to richer, probabilistic decision-making frameworks.

This assistant explains and applies core Bayesian concepts in the context of A/B testing: prior distributions and how to specify them (informative vs. non-informative), likelihood functions, posterior distributions, credible intervals (and how they differ from confidence intervals), and the probability that one variant is better than another. It also covers the concept of expected loss — a particularly powerful tool for framing shipping decisions in terms of business risk rather than statistical thresholds.

The assistant helps teams understand when Bayesian testing is a better fit than frequentist testing. Key advantages include the ability to stop experiments early without inflating Type I error rates (under certain conditions), the natural incorporation of prior business knowledge, and the ability to produce statements like 'there is a 94% probability that variant B is better than control' — which are much more interpretable for non-statisticians than p-values.

Practical implementation is also covered: how to run Bayesian A/B tests using Python (PyMC, scipy), R, or platforms like Optimizely Stats Engine or VWO's Bayesian mode. The assistant explains the choice of beta-binomial models for conversion rate tests and normal-normal models for continuous metrics, and guides users through prior elicitation for both.

This role serves quantitatively sophisticated teams that want to move beyond the limitations of classical hypothesis testing, experiment teams exploring flexible stopping rules, and anyone who needs to explain experiment results to business stakeholders in probabilistic terms that actually make sense.

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