Mortgage Points Calculator

Enter the loan, the base rate, and the rate reduction your lender quotes per point. See what the points cost, what they save each month, and when they break even.

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Points are prepaid interest, not a discount on the house

Buying mortgage points means paying interest in advance at closing in exchange for a lower rate. One point costs 1% of the loan amount. Two points on a $400,000 loan cost $8,000 before any other closing costs. The loan amount does not fall. The monthly principal and interest payment falls because the rate is lower.

The rate reduction is the part borrowers most often get wrong. Lender pricing varies by loan type, credit profile, lock period, and market movement. A statement that one point always lowers the rate by a fixed amount is not reliable. This calculator treats the rate reduction per point as your input. It is prefilled with 0.25% only so the example runs on first view. Replace it with the reduction on the written quote you are actually choosing between.

The decision then turns on time. A lower payment saves a modest amount each month. The points cost is paid all at once. If you keep the loan long enough, the monthly savings repay the upfront cost and then keep saving. If you move, refinance, or pay the loan off early, the savings stop while the upfront cost is already gone.

Break-Even Formula for Mortgage Points

The reduced rate equals the base rate minus the points purchased times the rate reduction per point that you enter. Other closing costs are excluded from this break-even because they are paid with or without points.

Cost of Points = Loan Amount x Points Percent; Monthly Saving = Payment at Base Rate - Payment at Reduced Rate; Break-Even Months = Cost of Points / Monthly Saving; Net Benefit at Horizon = Monthly Saving x Horizon Months - Cost of Points
Points PercentPoints purchased as a percent of the loan
Reduced RateBase rate minus the quoted reduction
Monthly SavingPrincipal and interest saving only
HorizonMonths you expect to keep this loan

Worked Example: Two Points on a $400,000 Loan

A $400,000 loan at a 6.75% base rate for 30 years, buying 2 points. The rate reduction field is entered as 0.25% per point for this example, so the reduced rate is 6.25%. The horizon is 7 years. Every rate here is an example input, not a lender quote.

1
Cost of points
Two points cost 2% of the loan amount, paid at closing.
$400,000 x 2% = $8,000
2
Payment without points
Principal and interest at the 6.75% base rate over 360 payments.
$2,594.39 per month
3
Payment with points
Principal and interest at the entered reduced rate of 6.25% over 360 payments.
$2,462.87 per month
4
Monthly saving
Payment saving before considering the upfront points cost.
$2,594.39 - $2,462.87 = $131.52 per month
5
Break-even point
About 61 monthly payments to recover the points cost from payment savings.
$8,000 / $131.52 = about 60.8 months
6
Net benefit at 7 years
At a seven year horizon, the payment savings exceed the points cost by this amount. Total interest falls from $533,981.26 without points to $486,632.77 with points if the loan runs the full term.
$131.52 x 84 - $8,000 = $3,047.98

The horizon decides the answer

Two borrowers can buy the same points at the same price and get opposite results. A borrower who keeps the loan for ten years collects the monthly saving long after the break-even month. A borrower who sells in three years stops the saving before the upfront cost is recovered. The loan did not change. The time held did.

Refinancing resets the same clock. If rates fall and you refinance into a new loan, the old points stop producing value at that moment. That is why the honest question is not whether points lower the payment. They do when the rate falls. The question is whether you will keep this exact loan past the break-even month by a wide enough margin to justify the cash paid today.

Cash has an opportunity cost too. Money spent on points cannot stay in reserve, reduce other debt, or cover moving costs. This calculator isolates the rate trade so you can see it cleanly. Make the final call with your cash position in view.

Frequently Asked Questions

What are mortgage points?
A mortgage point is prepaid interest paid at closing. One point costs 1% of the loan amount. In exchange, the lender lowers the interest rate for the life of the loan. Points do not reduce the loan balance. They trade cash today for a lower monthly principal and interest payment.
How much does one point lower the rate?
There is no fixed rule. The reduction is whatever the lender quotes for that loan, that day, and that borrower. This calculator asks you to enter the rate reduction per point. A prefilled 0.25% figure is only a starting assumption to replace with the number on your Loan Estimate.
How is the points break-even point calculated?
Divide the cost of the points by the monthly payment saving. If points cost $8,000 and the lower rate saves $131.52 a month, break-even is about 60.8 months. Keep the loan past that month for the payment saving to repay the points cost on a cash flow basis.
Why do other closing costs stay out of the break-even?
Other closing costs are usually paid whether or not you buy points. They matter for your cash to close, but they are not caused by the points decision. Including them in the points break-even would make points look worse for a cost you would pay anyway. Compare cash to close separately from the points decision.
When do points usually fail?
Points usually fail when you sell, refinance, or pay off the loan before the break-even month. They also lose value when the quoted rate reduction is small, because the monthly saving takes longer to repay the upfront cost. The horizon you enter is the deciding input.
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Frequently Asked Questions

How accurate is the Mortgage Calculator?
The calculator applies the displayed formula to the values you enter. Rounding and assumptions can affect the result, so verify it against an authoritative source before using it for an official or legal purpose.
Is my data stored or tracked?
No. This tool processes all mathematical operations strictly within your local browser environment. No personal data or inputs are transmitted to or stored on our servers.
How frequently is this tool updated?
All mathematical logic, constants, and tax brackets are audited annually to ensure compliance with the latest 2026 global standards.

Sources & Citations

  • Standard Mathematical Algorithms - IEEE Computation Standards
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  • General Mathematical Verification - National Institute of Standards and Technology (NIST)

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Calculator methods and editorial structure reviewed July 11, 2026. Results are estimates; verify regulated rates, eligibility rules, and professional decisions with the cited primary source.

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