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Points are the upfront cost you pay to buy a better (lower) interest rate. Think of points as the price tag on different rate options-the more points you pay, the lower your interest rate will be. The relationship between points and rate is not one-to-one. You typically need to pay significantly more in points to achieve a small reduction in rate. For example, adding 50 basis points (0.50%) to the cost of the rate might only move the rate by 1/8th of a percent (0.125%). This means you’re paying 4 times more in cost than you’re saving in rate.

Understanding rate tables

Rate tables show the relationship between points (cost) and interest rates. Here’s how to read one:

Example rate table

For a $400,000 loan, here’s a typical rate table:
PointsRateUpfront CostMonthly Payment (P&I)
-1.07.25%-$4,000 (credit)$2,730
-0.57.125%-$2,000 (credit)$2,695
0.07.0%$0$2,661
0.56.875%$2,000$2,628
1.06.75%$4,000$2,595
1.56.625%$6,000$2,562
2.06.5%$8,000$2,530

How to read this table

Moving from 0.0 to 0.5 points:
  • Cost increase: +$2,000 (0.5 points = 0.5% of $400,000)
  • Rate improvement: -0.125% (from 7.0% to 6.875%)
  • Monthly savings: $33 per month
  • Break-even: ~61 months (5 years)
Moving from 0.5 to 1.0 points:
  • Cost increase: +$2,000 (another 0.5 points)
  • Rate improvement: -0.125% (from 6.875% to 6.75%)
  • Monthly savings: $33 per month
  • Break-even: ~61 months (5 years)
Notice that each 0.5 points (50 basis points of cost) only moves the rate by 0.125% (1/8th of a percent). This demonstrates that the cost-to-rate relationship is not linear-you pay more in points than you save in rate percentage.

Negative points (rebates)

Negative points work in reverse-you accept a higher rate in exchange for lender credits: Moving from 0.0 to -0.5 points:
  • Cost decrease: -$2,000 (you receive a credit)
  • Rate increase: +0.125% (from 7.0% to 7.125%)
  • Monthly cost increase: $34 per month

Discount points

Discount points (commonly called “points”) are upfront fees paid at closing to permanently reduce the interest rate for the life of the loan. One point equals 1% of the loan amount. When borrowers pay discount points, they’re essentially prepaying interest to secure a lower ongoing rate. This can be advantageous for borrowers who plan to keep the loan for an extended period, as the upfront cost is amortized over many years of lower monthly payments. The decision to pay points depends on the borrower’s cash position, expected loan duration, and opportunity cost of using that cash for other purposes.

Interest rate

The interest rate (also called the note rate) is the annual percentage rate charged on the outstanding loan principal. It directly determines the monthly principal and interest payment amount and represents the cost of borrowing money. The interest rate is fixed for the loan term in fixed-rate mortgages, while adjustable-rate mortgages have an initial fixed period followed by periodic adjustments. The interest rate is the most visible component of loan cost for borrowers because it directly impacts monthly cash flow. However, the true cost of borrowing must consider both the interest rate and any upfront points or fees, which is why APR (Annual Percentage Rate) provides a more comprehensive cost comparison.

Points vs. rate trade-off

Borrowers face a fundamental trade-off between upfront costs and ongoing costs. A higher rate with lower or no points minimizes upfront cash requirements, making it easier for borrowers with limited cash reserves or those who prefer to preserve liquidity. This structure results in higher monthly payments but requires less cash at closing. Conversely, a lower rate with higher points requires more upfront cash but reduces monthly payments. This structure is optimal for borrowers with available cash who plan to keep the loan long enough to recoup the upfront investment through lower monthly payments. The optimal choice depends on the borrower’s cash position, expected loan duration, alternative uses for cash, and personal financial preferences.

Break-even analysis

Determining whether paying points makes financial sense requires calculating the break-even point, which is the number of months it takes for the cumulative monthly payment savings to equal the upfront points cost. The break-even calculation is:
Break-even (months) = (Points Cost) / (Monthly Payment Savings)
If a borrower expects to keep the loan longer than the break-even period, paying points typically makes financial sense because the total savings exceed the upfront cost. If the borrower plans to sell, refinance, or pay off the loan before the break-even point, a higher rate with no points is usually more cost-effective. However, break-even analysis should also consider the opportunity cost of using cash for points versus other investments or financial goals.