Volume 1: The Decision · Chapter 2

What staying put really costs

How to put a dollar figure on leaving savings at a lower rate, and when that cost is large enough to act on and when it is too small to matter.

  • Read time: 11 min
  • Complexity: Foundational
  • Topic: Cost of inertia

SwitchWize Research DeskReviewed by Jay Rege, Head of Financial Research, on Oct 3, 2026Updated Oct 3, 2026

The short answer

Leaving $25,000 at 0.40% when a comparable insured account pays 4.20% costs $930.50 a year in forgone interest, about $77.54 a month (hypothetical rates). The cost scales with your balance and the rate gap, so it is large on big balances and small on small ones.

Which of these are you?

  • You hold more than a few thousand dollars at a rate you have never compared: compute your number in the worked example below. It takes one balance and two rates.
  • Your balance is under about $2,500: the cost is real but small. Read the section on small balances before you spend an afternoon on it.
  • You know you should switch and want the full decision: the cost here is only the first half. Chapter 1 subtracts what moving costs you and finds the break-even month.
  • You think your bank is probably fine and have not looked: that is the most common position, and the next section explains why it persists.

What does staying put cost you each year?

Staying costs the interest you would have earned elsewhere minus the interest you earn now, over the same balance and the same twelve months. It is a forgone-interest figure, not a fee, so it never appears on a statement, which is why it goes unnoticed.

The formula this series uses is the same one the calculators use. Interest in one month on a constant balance is Balance x ((1 + APY)^(1/12) - 1), and the yearly cost of staying is twelve times the difference between that figure at the best rate and at your rate. Balance is the money you would move. Your APY is what you earn now. Best APY is what a comparable, insured account pays. Rates enter as fractions: 4.20% is 0.042. The model holds the balance constant and does not compound interest on interest, so the cost comes out slightly below Balance x gap.

Staying at 0.40% instead of 4.20% on $25,000 (hypothetical rates)Hypothetical figures

Annual cost of staying = 12 x Balance x [((1 + Best APY)^(1/12) - 1) - ((1 + Your APY)^(1/12) - 1)]

Balance
Cash sitting in the lower-rate account
Your APY
What the account you hold pays
Best APY
What a comparable, insured account pays
  1. 1. Interest in a year at your rate12 x $25,000.00 x ((1 + 0.40%)^(1/12) - 1)$99.82
  2. 2. Interest in a year at the best rate12 x $25,000.00 x ((1 + 4.20%)^(1/12) - 1)$1,030.31
  3. 3. Cost of staying for a year$1,030.31 - $99.82$930.50

Leaving $25,000.00 at 0.40% instead of 4.20% costs about $930.50 a year before any cost of moving.

Taxes and any fees are excluded unless a step says otherwise. Change the inputs in the calculator to see your own numbers.

Check it against the shortcut. Balance x gap is $25,000 x 0.038 = $950.00. The model returns $930.50, which is about 2 percent lower, because it converts each APY to its monthly equivalent and does not let earned interest earn interest within the year. Use the shortcut for a quick look and the model for a figure you plan to act on.

Two cautions on the inputs. The 0.40% and 4.20% are round numbers chosen to show the arithmetic. They are not today's rates and not a forecast. For today's market, the national average savings rate we track is 0.38% APY and the best savings APY we track is 4.27% APY. The national average is the FDIC's measure: the average of rates paid by all insured banks and credit unions for which data is available, weighted by each institution's share of domestic deposits. It describes the typical dollar of deposits, not the rate you personally earn, so use your own statement or account page for the first input.

Interest on savings is taxable income whether you leave it or move it (IRS Topic 403), so the comparison is pre-tax on both sides and the gap does not change with your bracket in this model.

How much does it cost across balances and rate gaps?

The cost is proportional to balance and, to a close approximation, to the gap: double either one and the cost roughly doubles. The table fixes your current rate at a hypothetical 0.50% and widens the best rate by one to four percentage points. Every figure is dollars per year from the stay-cost formula.

2,500
Gap of 1 point ($/year)
24.77
Gap of 2 points ($/year)
49.32
Gap of 3 points ($/year)
73.66
Gap of 4 points ($/year)
97.77
10,000
Gap of 1 point ($/year)
99.09
Gap of 2 points ($/year)
197.29
Gap of 3 points ($/year)
294.62
Gap of 4 points ($/year)
391.09
25,000
Gap of 1 point ($/year)
247.73
Gap of 2 points ($/year)
493.24
Gap of 3 points ($/year)
736.56
Gap of 4 points ($/year)
977.73
50,000
Gap of 1 point ($/year)
495.46
Gap of 2 points ($/year)
986.47
Gap of 3 points ($/year)
1,473.11
Gap of 4 points ($/year)
1,955.46
100,000
Gap of 1 point ($/year)
990.93
Gap of 2 points ($/year)
1,972.95
Gap of 3 points ($/year)
2,946.22
Gap of 4 points ($/year)
3,910.91

Read down a column to see what a balance does, and across a row to see what a gap does. The cost per $10,000 is about $99 per point of gap at this level, so a quick estimate is your balance in tens of thousands times $99 times the number of points. The estimate drifts a little high as the gap grows, for the compounding reason above.

Because the gap is the larger lever, the useful habit is to look at the gap before the balance. A 1-point gap on $100,000 costs about the same as a 4-point gap on $25,000, so the gap deserves at least as much attention as the balance.

For a longer view, hold the same balance and gap for five years and multiply. The $25,000 example at a constant 3.8-point gap costs $930.50 x 5 = $4,652.50 over five years. That assumes rates stay put, which they will not, so treat it as the cost of one more year of inaction repeated, not a prediction. How long a top rate persists is the subject of chapter 3.

Chapter 3 deep diveHow Long a Top Savings Rate LastsA gap is only worth multiplying across years if the better rate lasts, and our Rate Half-Life study measures how long top spots hold.

Why do most savers stay put?

Inertia is well documented, and it is not mainly about missing information. In a randomized field experiment with 124,000 savings-account holders at five UK banks, researchers disclosed better savings options to depositors and found that switching stayed rare across the disclosure designs. The average potential gain was about $190 a year and the switch took about 15 minutes. The authors say pessimistic beliefs and inattention help explain the limited response (Adams, Hunt, Palmer and Zaliauskas, Journal of Financial Economics, 2021).

That result changes how to use a number like the one above. A cost figure is a disclosure, and disclosure alone did not move most people in that experiment. What helps is deciding the rule in advance, in a calm moment, so the question is not reopened each time a rate appears. Chapter 8 turns the number into that rule. For the research in plain language, see why people do not switch banks for a better rate and why removing friction does not fix it.

Two limits on that evidence. The experiment is from UK banks, so it shows how savers respond, not what US banks charge. And it measures behavior at one point in time, so it does not tell you whether your own rate is low. Only your statement can.

When is the cost real, and when is it small?

The cost is real when the balance is large enough that a few hundred dollars a year survives the effort of moving, and small when the balance or the gap is small. The honest test is to compare the annual cost with your own cost of moving, and the model's break-even function does that.

Take a smaller balance with the same hypothetical rates and a modest cost of moving: one hour of your time valued at $25, no fees and no bonus.

$1,000 moved from 0.40% to 4.20%, one hour at $25 an hour (hypothetical)Hypothetical figures

Month interest = Balance x ((1 + APY)^(1/12) - 1). Break-even month = first month where cumulative extra interest >= switching cost.

Balance
The money you would move, held constant
APY
Annual percentage yield of each account, as a fraction
Switching cost
Hours x value of an hour + one-time fees - bonus you will actually receive
  1. 1. Month interest if you stay$1,000.00 x ((1 + 0.40%)^(1/12) - 1)$0.33
  2. 2. Month interest in the new account$1,000.00 x ((1 + 4.20%)^(1/12) - 1)$3.43
  3. 3. Extra interest per month (month 1)$3.43 - $0.33$3.10
  4. 4. Cost of switching1 hours x $25.00 + $0.00 - $0.00$25.00
  5. 5. Break-even$25.00 / $3.10 per month, rounded upMonth 9
  6. 6. Net gain over 12 monthsCumulative extra interest - $25.00$12.22

Switching comes out ahead by $12.22 over 12 months on these inputs.

Taxes and any fees are excluded unless a step says otherwise. Change the inputs in the calculator to see your own numbers.

The table below applies the same logic to three balances. The minimum gap is the smallest constant rate gap that repays the cost within 12 months, which is Cost / Balance for a 12-month horizon. The break-even month comes from the full model at the 3.8-point gap.

1,000
Annual cost of staying ($)
37.22
Cost of moving ($)
25
Smallest gap that repays it in 12 months (points)
2.5
Break-even month at a 3.8-point gap
9
2,500
Annual cost of staying ($)
93.05
Cost of moving ($)
25
Smallest gap that repays it in 12 months (points)
1.0
Break-even month at a 3.8-point gap
4
25,000
Annual cost of staying ($)
930.50
Cost of moving ($)
25
Smallest gap that repays it in 12 months (points)
0.1
Break-even month at a 3.8-point gap
1

The pattern is the point. On $25,000 a gap of just 0.1 point repays an hour of effort within 12 months, and the 3.8-point gap does it in the first month, so staying put is a decision with a price tag. On $1,000 you need a gap of 2.5 points just to cover one hour inside a year, and a smaller gap or a larger cost can make moving a poor trade. On a few hundred dollars it usually is.

Short horizons shrink the number too. If you expect to move the money again within three months, only three months of the gap count toward the cost of staying, which is about a quarter of the annual figure. Money you will spend soon, such as a tax payment due next quarter, belongs wherever it is safest and easiest to reach, and the gap is secondary.

$2,500 moved from 0.40% to 4.20%, same one-hour cost (hypothetical)Hypothetical figures

Month interest = Balance x ((1 + APY)^(1/12) - 1). Break-even month = first month where cumulative extra interest >= switching cost.

Balance
The money you would move, held constant
APY
Annual percentage yield of each account, as a fraction
Switching cost
Hours x value of an hour + one-time fees - bonus you will actually receive
  1. 1. Month interest if you stay$2,500.00 x ((1 + 0.40%)^(1/12) - 1)$0.83
  2. 2. Month interest in the new account$2,500.00 x ((1 + 4.20%)^(1/12) - 1)$8.59
  3. 3. Extra interest per month (month 1)$8.59 - $0.83$7.75
  4. 4. Cost of switching1 hours x $25.00 + $0.00 - $0.00$25.00
  5. 5. Break-even$25.00 / $7.75 per month, rounded upMonth 4
  6. 6. Net gain over 12 monthsCumulative extra interest - $25.00$68.05

Switching comes out ahead by $68.05 over 12 months on these inputs.

Taxes and any fees are excluded unless a step says otherwise. Change the inputs in the calculator to see your own numbers.

Does the best rate always carry the same risk?

Not automatically. The cost figure assumes the better account is a genuine alternative: insured, with no conditions that change the rate you actually earn. Check three things before you let a large gap argue for a move.

  1. Insurance. Deposits at an insured bank are covered up to the standard limit per depositor, per bank, per ownership category. A large balance can exceed it. See the Liquidity Guidebook chapter on FDIC limits.
  2. Conditions. A top rate may require direct deposit, a minimum balance or a tier. The rate you earn on your balance is what counts, not the headline. Chapter 5 is about reading that fine print.
  3. Duration. A promotional rate that expires is a different product from one that holds. The gap you multiply must be the one you will actually earn.
Chapter 4 deep diveFDIC and NCUA Insurance: Getting Past $250,000A large balance can exceed the insurance limit at one bank, which changes where it can sit.

How do you run your own number?

Enter your balance and the two rates, and read the result. The calculator below uses the same break-even model as the tables, with the balance set to $25,000. Replace its defaults with your own balance, your own rate from your statement, and a rate you have checked on a specific account. Set the hold and decay inputs if you want to see what a rate that falls does to the answer.

Switch or stay: break-even calculator

Example inputs: replace with yours
$
%
%

Opening, linking, moving payments.

$
$
$

Enter a large number if you expect no change.

0.05 means five hundredths of a point.

Cost of switching

$50.00

Extra interest in month 1

$76.50

Break-even

Month 1

Net gain over 12 months

$846.96

Switching comes out ahead over this period.

To cover $50.00 within 12 months at a steady rate, the new account needs about 0.20% more APY than your current one, before any decline. A full year of the gap if the new rate never fell would be $918.

Compare current savings rates

Extra interest from the new account minus what moving costs you. The balance stays constant and interest is not compounded on interest. The new rate holds for the months you choose, then falls by the points you choose each month until it reaches your current rate. Time is priced at the hourly value you enter; taxes are ignored on both sides. A sign-up bonus counts only if you will meet its terms.

If you would rather start from a different tool, the bank switch ROI calculator frames the same question as a return on the time you spend, and the loyalty tax calculator compares a named bank with the best available rate.

Three steps turn the result into action.

  1. Write down the annual cost of staying. Use your real balance and the rate on your statement. SwitchWize calls this gap your Savings Rate Gap, but the dollar figure is the part that matters.
  2. Subtract your cost of moving. Hours times what an hour is worth to you, plus any fees, minus a bonus you will actually receive. That is the switching cost defined in chapter 1.
  3. Decide with a rule, not a mood. If the annual cost of staying clears your threshold, move. If it does not, set a date to check again. The planning chapter shows how to choose the threshold.
Chapter 1 deep diveShould You Switch? The Break-Even MathThe cost of staying is half the decision; chapter 1 subtracts the cost of moving and finds the break-even month. Chapter 8 deep diveYour Savings Switching PlanChapter 8 turns your number into a trigger rule and a review calendar so the decision does not depend on remembering to look.

Frequently asked questions

How much does it cost to not switch banks?

It depends on two numbers: your balance and the gap between your rate and the best comparable rate. With hypothetical rates of 0.40% and 4.20%, staying costs $37.22 a year on $1,000 and $930.50 on $25,000. The cost is paid in forgone interest, not in fees, so it never shows on a statement.

Is the cost of not switching banks the same every year?

Only while the gap stays the same. The gap moves when your rate changes or when the best available rate moves, so the figure is a measurement for today, not a forecast. Your balance also changes it. Recompute the number from your current balance and rate at least once a year.

Is it worth switching banks over a small balance?

Often it is still worth a short job, but the payoff is small. On $1,000 at a 3.8-point gap the extra interest is $37.22 a year, so a task that costs $25 of your time repays in month 9. On $100 the same gap yields about $3.72 a year, which rarely justifies any work.

Why do most savers stay at a lower rate?

A field experiment with 124,000 UK savings-account holders found switching stayed rare even when depositors were shown a better savings option, worth about $190 a year and about 15 minutes to claim. The authors say pessimistic beliefs help explain the inaction.