​​
Getting
ready to renew a contract in June 2023? You will need to take the last 12
months of data to determine the CPI number that should be applied to the
current contract. In the example below, the
latest value we have is May 2023; therefore, we will be using the 2023 May CPI
of 304.1 and the 2022 May CPI of 292.3. Note that the CPI chart values are typically a month or two behind, so the latest value may not align with the renewal month.​ ​
Follow along with this example:
![](data:image/png;base64,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)
Enter the older value 292.3 and newer value 304.1 in the inputs below and click Calculate CPI. The result will be displayed below. For this example, You would adjust the values in the current contract by 4.04% to get the new values that is keeping up with the market adjustments. ​