Sequence-of-returns risk
Sequence-of-returns risk is the chance that a bad market sequence early in retirement permanently impairs a portfolio that would otherwise have worked. The same long-run average return can produce wildly different outcomes depending on the order in which the good and bad years arrive, and the early years matter the most.
Why it matters
This is the single most important concept for early retirees to understand. While you're working, sequence doesn't really matter. You're a net buyer of stocks, so a market crash early in your career is actually helpful (you buy cheap). The day you retire, sequence flips: you become a net seller, and an early crash means you're selling at the worst possible time. Recovery years don't help if you've already withdrawn the capital that would have ridden them up.
Conventional retirement calculators that average annual returns hide this risk entirely. They report a tidy number based on the long-run average. Monte Carlo simulations expose it: 10,000 different sequences with the same average produce a wide range of outcomes, and the worst 10-25% are dominated by sequences where the first 5-7 retirement years went badly.
How it works
Worked example. Two retirees, both starting with $1M at age 65, both withdrawing $50,000/year inflation-adjusted for 30 years. Both face the exact same 10 annual returns: -15%, -5%, -10%, +5%, +12%, +20%, +25%, +18%, +12%, +8%. Long-run average return: about 7%. The only difference between the two retirees is the order.
Retiree A gets the bad years first (the -15%, -5%, -10% sequence early), then the recovery. After year 3, her portfolio is worth roughly $600K, already cut nearly in half by the combination of withdrawals and market losses. Even though the recovery years are strong, she's now compounding from a much smaller base. She runs out of money around year 22.
Retiree B gets the good years first. The 20%, 25%, 18% sequence pushes his portfolio to about $1.4M after three years even after withdrawals. The bad years arrive later, but by then he's compounded so much extra base that the losses are manageable. He ends the 30 years with roughly $800K still left over.
Same retirees. Same total withdrawals. Same average annual return. Wildly different outcomes, purely because of the order. That's sequence-of-returns risk, and it's why a single-projection retirement calculator (which inherently picks one sequence, usually a smooth one) is dangerously incomplete. A Monte Carlo simulation runs 10,000 different orderings and reports the share that ended badly.
Mitigations. Three approaches are well-supported: keep 1-3 years of expenses in cash so a market crash doesn't force you to sell at the bottom; have a part-time income stream during the first 5 retirement years that can flex up if markets crash; build flexibility into your spending plan so a -25% portfolio year triggers a 10-15% spending cut for that year. None of these eliminate sequence risk, but each meaningfully reduces it.
Common questions
Does this only affect early retirees?
Sequence-of-returns risk affects every retiree, but early retirees feel it most because they have more years exposed. A 65-year-old retiree has perhaps a 5-year vulnerability window. A 55-year-old retiree has more like a 7-10 year window because the portfolio needs to last longer overall.
How does this interact with the 4% rule?
The 4% rule was derived (by William Bengen, 1994) by stress-testing US historical sequences. It's roughly the highest withdrawal rate that survives the worst historical sequences. That's why it's lower than the long-run average return suggests it could be: the rule has sequence risk baked in. Monte Carlo simulations replicate that approach with more sequences.
Does asset allocation matter?
Yes, but counterintuitively. A bond-heavy portfolio reduces sequence risk in the early years (less downside) but increases longevity risk (lower long-run growth). A glide-path strategy that starts more bond-heavy and shifts more equity-heavy as you age has gained traction in the academic literature precisely because of sequence risk.
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- What is a Monte Carlo simulation? (How sequence risk is measured)
- Try the calculator (See your own plan's vulnerability)