How Much Do I Need to Retire? The 25x Rule Explained
Most retirement advice tells you to save “as much as possible.” The 25x rule gives you an actual number. Here’s where it comes from, how to calculate yours, and the limits you need to understand before relying on it.
The most common retirement advice — “save as much as possible” — is technically correct and practically useless. It gives you no target, no way to measure progress, and no indication of when you might be done. The 25x rule exists to replace that vagueness with a specific, calculable number. It’s not perfect. It’s also far more useful than anything else available to the average investor without a financial planner.
The 25x rule in one line
If you spend $50,000 a year, your retirement number is $1.25 million. If you spend $80,000, it’s $2 million. If you spend $40,000, it’s $1 million. The rule is a direct mathematical consequence of the 4% safe withdrawal rate — the finding from financial planner William Bengen’s 1994 research that a diversified portfolio could sustain annual withdrawals of 4% of the starting balance, adjusted for inflation, over any 30-year period in modern market history without being depleted.
The 4% rate becomes the 25x rule simply by inverting it: if you can safely withdraw 4% per year, you need a portfolio that is 25 times your annual withdrawal. 1 ÷ 0.04 = 25. That’s the entire derivation.
Your retirement number is determined by your expenses, not your income. Two people earning the same salary but spending different amounts have very different retirement numbers. Someone who earns $120,000 and spends $60,000 has the same retirement number as someone who earns $80,000 and spends $60,000 — and both will reach it significantly faster than someone who earns $120,000 and spends $100,000.
Three examples at different spending levels
Notice what these examples make clear: cutting your annual expenses is not just about spending less. It directly reduces your retirement number. Someone who reduces their annual spending from $60,000 to $50,000 doesn’t just save $10,000 per year — they reduce their retirement number by $250,000 ($10,000 × 25), while also adding to their savings more quickly. The impact is double-compounding.
The research behind the 4% rule
In 1994, financial planner William Bengen published research examining every 30-year retirement period in US market history back to 1926. His question: what annual withdrawal rate, as a percentage of initial portfolio value, would have allowed a retiree to maintain their spending (adjusted for inflation) without depleting the portfolio over any historical 30-year period?
His answer: 4% — later refined to 4.5% when he extended the analysis. The Trinity Study (1998) replicated and extended the finding, and it has held up through subsequent market cycles. The research assumes a diversified portfolio of roughly 50–60% equities and 40–50% bonds, though Bengen’s later work suggested a higher equity allocation supports higher sustainable withdrawal rates.
The 4% figure is not a guarantee — it is a historically supported probability estimate. In Bengen’s analysis, portfolios at a 4% withdrawal rate survived 100% of historical 30-year periods. This is the number that Collins, Bogle, and most FI writers use as the basis for the 25x rule.
What the 25x rule doesn’t account for
Adjusting the rule for your situation
25 times your annual expenses — with adjustments for your timeline and other income sources.
The 25x rule is the most useful retirement planning tool available to investors who want a specific target rather than vague advice to save more. It is grounded in robust historical research, widely used by serious personal finance writers, and produces a number that is genuinely meaningful and trackable.
Its limitations are real and worth understanding: it assumes a 30-year horizon, it doesn’t account for Social Security, and future returns may be lower than the historical average that underpins it. Accounting for these factors — using 28–30x for longer horizons, subtracting guaranteed income, building in a margin — produces a more conservative and more reliable target without making the math significantly more complex.
The goal of the 25x rule is not mathematical precision. It’s to replace “save as much as possible” with a number you can actually work toward — and measure your progress against.