Mean reversion is the statistical tendency of a variable — a price, spread, ratio, or market share — to drift back toward its long-run average after deviating from it. To say a series "does not mean-revert" asserts the deviation is structural, not cyclical, and the old average is no longer the relevant anchor.
A mean-reverting process pulls back toward a fixed long-run level with a speed set by a reversion coefficient; the Ornstein-Uhlenbeck process is the canonical continuous-time form. The empirical test is whether deviations are stationary (transitory) or carry a unit root (persistent). Asserting a series will not revert claims the mean itself has shifted.
In 2025-2026 the question dominates equity and macro debates: does the Magnificent Seven's elevated index weight, AI-driven capex, or a stretched valuation multiple mean-revert to pre-2024 norms, or has the structural mean re-based higher? Betting on reversion that never comes is the costliest error in a regime-shift environment.
A pairs trader sees two cointegrated stocks whose spread historically reverts within a 10-day half-life; when the spread blows out two standard deviations, they short the rich leg and buy the cheap one expecting convergence. The opposite call: an analyst arguing the Mag7 share of S&P 500 market cap — roughly a third by 2024 — "does not mean-revert to its pre-2024 share" because earnings concentration, not sentiment, drives the weight, so fading the rally on mean-reversion grounds loses money.
dx = θ(μ − x)dt + σdW, where θ is reversion speed, μ the long-run mean, σ volatility. Half-life of a shock ≈ ln(2)/θ.