Why Real Interest Rates Are Positive
The real interest rate is what your money actually gains after inflation. See why it is normally positive and why savers must beat inflation.
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What this means
Your account balance grew by 3 percent this year. Are you better off? You cannot answer yet, because the question is missing a number.
The rate printed on the account is the nominal interest rate. It tells you how many more dollars you have. What you actually care about is the real interest rate, which tells you how much more you can buy. The working approximation is the Fisher equation: real rate is approximately the nominal rate minus the inflation rate.
So a 3 percent account in a year when prices rose 5 percent produces a real rate of about negative 2 percent. You have more dollars and less purchasing power. The bank statement looks like a gain; the grocery store reports a loss. The statement is not lying, it is simply denominated in the wrong unit.
Now the claim in the benchmark. Real interest rates are normally greater than zero, and the reason is a statement about human behavior rather than about banking. When you lend, you defer the use of real resources from the present into the future. You could consume today and instead you will consume later. People generally prefer the present, a tendency economists call time preference, so they must be paid something to wait. That payment, in purchasing power terms, is the positive real rate.
There is a second reason from the borrower's side, and it reinforces the first. Borrowed resources are typically put to productive use: equipment, education, a building. If capital is productive, borrowers can afford to return more real resources than they received, and they will compete for funds by offering to do so. Time preference sets a floor on what lenders will accept; the productivity of capital establishes that borrowers can pay it.
Notice what is not in this argument. Default risk and inflation risk are real, and they raise the rate a lender demands, but the benchmark's claim would hold even for a perfectly safe loan with perfectly known inflation. Deferring consumption alone is enough to require compensation.
The word "normally" is doing honest work, though. Real rates can go negative, and have. A saver holding cash in a low-yield account during a burst of inflation earns a negative real return. Even safe government securities have at times carried negative real yields, when investors accept a small purchasing-power loss in exchange for safety and liquidity. These episodes are notable because they are exceptions to a strong tendency, not because the tendency is wrong.
Why it matters
This is the difference between saving and actually keeping your savings. If you are setting aside money for something years away, a college fund, a car, a first apartment, the relevant question is never how many dollars you will have. It is how much of that thing you will be able to buy.
Which is exactly why the account you choose matters. Many basic checking and savings accounts at large institutions pay very little. Money market accounts, high-yield savings accounts, certificates of deposit, and short-term government securities typically pay more. If one option pays a rate below inflation and another pays above it, the choice is not between a smaller gain and a larger gain. It is between losing purchasing power and keeping it. The trade-off you accept in exchange is usually reduced access to the money or a minimum balance requirement, and those are real costs worth weighing.
Real-world example
Do this comparison with today's numbers. Look up the current annual inflation rate from the Bureau of Labor Statistics Consumer Price Index release. Then collect four advertised rates on the same day: a basic savings account at a large national bank, a high-yield savings account at an online bank, a money market account, and a one-year certificate of deposit. Subtract inflation from each. Some of those real rates will likely be negative and some positive, and the spread between the best and worst option is often several percentage points on identical dollars. Record the date, because all five numbers change over time and a comparison without a date is meaningless.
Try it
- Write the Fisher approximation at the top of your page: real rate is approximately nominal rate minus inflation rate. Everything below depends on it.
- Run four cases with a hypothetical 10,000 dollars held for one year. Case A: nominal 5 percent, inflation 2 percent. Case B: nominal 2 percent, inflation 5 percent. Case C: nominal 4 percent, inflation 4 percent. Case D: nominal 0 percent, inflation 3 percent. For each, compute the ending balance in dollars and the real rate.
- Convert case B into goods to make it concrete. Choose something with a hypothetical price of 100 dollars at the start of the year. How many could you buy before? How many after prices rise 5 percent and your balance grows 2 percent? Write the answer as a count, not a percentage.
- State the general rule your four cases produced, and identify exactly what condition makes a saver worse off in real terms.
- Now the theory question. Explain in a paragraph why real rates are normally positive. Your explanation must center on deferring the use of resources from the present into the future, and must not rely on default risk or inflation risk, since the claim holds even without them.
- Give the argument concrete form. Describe a lender you would need to persuade: someone with 10,000 dollars who could spend it today on something they want. Write what you would have to offer, stated in purchasing power rather than dollars, for them to agree to wait a year. Explain why offering exactly zero real return would fail.
- Add the borrower's side. Explain how the productivity of borrowed capital makes it possible for a borrower to pay a positive real rate, using a specific example such as a machine, a truck, or job training.
- Gather real data. Find today's inflation rate and the advertised rates on four different savings vehicles as described above. Build a table with columns for the product, its nominal rate, inflation, and the resulting real rate.
- Rank your four options by real return and identify which ones lose purchasing power. Then name the non-rate cost of each higher-paying option, such as a withdrawal restriction, a minimum balance, or a term commitment.
- Explore the exception. Explain how a real interest rate could be negative and why an investor might knowingly accept one, considering safety, liquidity, and the alternative of holding physical cash, which earns a nominal zero.
- Write four sentences of advice to someone about to open their first savings account, explaining what number they should compare the advertised rate against and why the largest balance is not automatically the best outcome.
Teacher note
Case B in step 2 is the entire lesson. Students compute a rising dollar balance and a falling real position and often assume they made an arithmetic error, because a growing balance reads as success. Step 3 removes the escape route by forcing the answer into units of a physical good; counting fewer items is undeniable in a way that negative 3 percent is not.
Step 5 has a strict constraint and you should enforce it. Most students explain positive real rates by appealing to risk, which is a true statement about rates in general but not the argument the benchmark makes. Rule risk out of bounds and require the deferral argument. Step 6 is the useful scaffold: putting a real person in front of them who wants to spend the money today makes time preference something they can feel rather than define.
Step 7 adds the piece students rarely reach on their own. Time preference explains what lenders demand; capital productivity explains why borrowers can pay it. A real economy in which capital produced nothing could not sustain a positive real rate for long, and mentioning that makes the two-sided nature of the argument visible.
Keep the Fisher relationship as an approximation and say so. The exact form is a ratio, and the approximation drifts at high inflation. Precise students will notice, and the honest answer is that it is close enough below roughly 10 percent and worth doing exactly above that.
Step 10 is where strong students should end up. Accepting a negative real yield is rational when the alternative, physical cash, is worse, since cash yields a nominal zero and therefore a real return equal to negative inflation, and also cannot be stored safely in large amounts. That reframes a negative real rate as the price of safety rather than as irrationality.
A student has it when they stop asking what rate an account pays and start asking what it pays relative to inflation, and when they can defend the positive real rate claim without mentioning risk once.
Check yourself
A savings account pays a nominal 3 percent while prices rise 5 percent over the same year. What is the approximate real interest rate, and what has happened to the saver?
According to the benchmark, why are real interest rates normally greater than zero?
Why should a saver comparing savings and money market accounts look for a rate above the inflation rate?
An investor knowingly buys a safe government security with a negative real yield. Which explanation makes this rational?
What matters is the real interest rate, not the printed one, and it is normally positive because nobody postpones the use of resources without being compensated for the wait.