
The Rule of 72: A One-Line Way to Estimate How Money Grows
Feeling what compounding actually does is one of the hardest parts of thinking about money. Here is the one-line estimate, when it is accurate, and why it is also a warning about debt.

Feeling what compounding actually does is one of the most difficult parts of thinking about money, not only for beginners but for anyone who has been told it is powerful and still cannot picture it. The work involves one division, 72 split by an annual rate, which turns an abstract percentage into a number of years you can actually hold in your head, and then using the same trick on debt and inflation so the warning is as clear as the growth.
On the other hand, a one-line estimate like this can change how you treat a portfolio, a credit card, and cash sitting still. At 7%, money roughly doubles every ten years. Credit card debt at 18% roughly doubles every four years left unpaid. Inflation at 4% halves the purchasing power of static cash roughly every 18 years. Once you can see those numbers without a spreadsheet, the case for starting early, and for not leaving high-interest debt unpaid, is much harder to argue with.
Here are some things you can do with the Rule of 72, including where it is accurate and where you should open a calculator instead.
The whole tool
Divide 72 by an annual rate of return, and the answer is roughly the years to double. At 6%, that is 12 years. At 8%, 9 years. At 9%, 8 years. No spreadsheet, just division. The real math behind compounding uses a natural logarithm, not something anyone wants to do by hand. Within the common real-world range of 6% to 10%, 72 approximates that calculation closely enough to be useful, and it happens to divide evenly by 2, 3, 4, 6, 8, 9 and 12. That is a deliberate practical tradeoff, which is exactly why it stuck for centuries.
A real example
A broad stock index fund has historically returned somewhere around 7-10% annualised before inflation. At 7%, that is a doubling roughly every ten years, so a portfolio left alone could reasonably double, then double again, over twenty years. Add regular contributions on top, and the combined effect compounds faster than the doubling estimate alone suggests.
Four things to run it on this week
1. Your highest-interest debt. A card at 18% doubles an unpaid balance roughly every four years. That is the number to hold next to any decision to carry a balance, and it is why clearing high-interest debt beats almost every available investment return. Work out your own rate, divide 72 by it, and you have the deadline the balance is working against you on.
2. Your idle cash, against inflation. At 4% inflation, the purchasing power of money sitting still halves roughly every eighteen years. Nothing is deducted and no statement ever shows the loss, which is exactly why it goes unnoticed, as covered in what inflation does to savings. Divide 72 by the current rate published by the Bureau of Labor Statistics to get your own halving point.
3. The fee on any fund you hold. A 1% annual fee against a 7% return is not a 1% problem. Run 7% against 6% and the doubling time stretches from about ten years to twelve, which across a working life is one fewer doubling. That single comparison is the entire argument for low-cost funds, and it is more persuasive than any table of projections.
4. Two return assumptions side by side. Work out the years to double at 6% and then at 9%. The gap between them is what a few percentage points actually buys you over a lifetime, and seeing it as a number of years rather than a percentage is what makes it land. This is the best use of the rule: comparison rather than prediction.
What not to do
Do not use it where precision matters. It is an approximation, most accurate between 6% and 10%, and it drifts at the extremes. When real money depends on the answer, open a proper compound interest calculator, the SEC publishes a free one at investor.gov. The Rule of 72 is a gut check that tells you whether to bother running the exact figure, not a substitute for running it.
Do not treat the doubling time as a forecast either. A 7% average return does not arrive as 7% a year, it arrives as a scatter of good and bad years that happens to average out, and the order they come in matters enormously to anyone drawing down a portfolio. The rule tells you what compounding does over long stretches, not what any particular decade will do.
Where this leaves you
Run it three times today: once on any debt you are carrying, once on the cash sitting in your current account, and once on the fee of the largest fund you own. Each takes about ten seconds and the second and third usually change behaviour more than the first.
The Rule of 72 will not replace a proper calculation, and its whole value is that it does not need to. It turns a vague sense that compounding matters into a concrete number of years you can hold in your head while making a decision.
If you get a result that looks wrong, or want a sanity check on the arithmetic before acting on it, the Discord below is a reasonable place to put it.
FAQ
How accurate is the Rule of 72? Very close between 6% and 10% annual returns. Outside that range it is still a useful ballpark, just less precise.
Can I use it for anything other than investment returns? Yes, anything compounding: debt, inflation, or any recurring growth rate.
What should I use instead when precision actually matters? A proper compound interest calculator. The SEC publishes a free one at investor.gov. The Rule of 72 is for a quick gut check, not the final number.
Not investment advice. The Rule of 72 is an approximation and actual investment returns vary and are never guaranteed.