When running many experiments and tracking dozens of metrics, you must combine statistical controls with engineering guardrails to avoid false discoveries and p-hacking. I’d split the approach into (A) statistical methods, (B) engineering/process controls, and (C) automation.A. Statistical methods (what and why)- Bonferroni: controls family-wise error rate by dividing alpha by m. Very conservative; use when any false positive is costly.- Benjamini–Hochberg (BH): controls false discovery rate (FDR). Less conservative; good when you expect multiple true effects and want power.- Sequential testing (alpha-spending / group sequential / A/B testing with continuous monitoring): use pre-specified spending functions (O’Brien–Fleming, Pocock) or methods like alpha-investing to allow optional stopping without inflating Type I error.- Hierarchical testing / gatekeeping: test primary metrics first, only test secondaries if primaries significant to limit multiplicity.Trade-offs: Bonferroni → low Type I, low power. BH → balanced FDR/power. Sequential → supports monitoring but requires adjusted thresholds.B. Engineering & governance guardrails (process + code)- Pre-registration: every experiment has a manifest: metrics, primary vs secondary, sample size, stopping rules, analysis date. Store in git/DB.- Metric taxonomy and owners: canonical definitions to avoid cherry-picking.- Locked analysis spec: generate analysis code from manifest; only approved changes via PR.- Audit logs + experiment dashboard that shows raw p-values, adjusted p-values, method used, and pre-registration adherence.- Enforce hierarchical testing in pipeline (block secondary tests if primary not significant).C. Automation example (how to implement)- Central experiment service: exposes experiment spec (metrics, alpha, method).- Analysis pipeline reads spec, computes raw p-values, applies correction (Bonferroni or BH), and applies sequential boundaries if enabled.- Record results and decisions in experiment DB; disallow manual reporting of ad-hoc tests.Example Python snippet applying BH and Bonferroni:python
import numpy as np
from statsmodels.stats.multitest import multipletests
pvals = np.array([...]) # p-values for m metrics
# Bonferroni
reject_bonf, p_bonf, _, _ = multipletests(pvals, alpha=0.05, method='bonferroni')
# Benjamini-Hochberg
reject_bh, p_bh, _, _ = multipletests(pvals, alpha=0.05, method='fdr_bh')
Sequential monitoring sketch (alpha-spending):- Compute interim look thresholds via spending function; only call test when sample crosses look size; pipeline enforces stopping rule and logs look number.Operational best practices- Default to pre-registration + BH for broad metric lists; use Bonferroni for small critical families.- Automate and version-control analysis code; require metric ownership sign-off to change metric definitions.- Surface adjusted p-values and effect sizes with CIs, and emphasize business-sensible thresholds (minimum detectable effect) to avoid overinterpreting tiny but significant deltas.This combination of rigorous statistical choices, process-level constraints (pre-registration, metric ownership), and automated analysis pipelines prevents p-hacking while keeping power and operational efficiency.