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Message type: E = Error
Message class: CM_EHFND_FW_CALC_ENG - Common ACE Calculation Engine Exception Class
Message number: 060
Message text: Argument value "&1" must differ from (2k + 1)Pi/2; k is an integer >= 0
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CM_EHFND_FW_CALC_ENG060
- Argument value "&1" must differ from (2k + 1)Pi/2; k is an integer >= 0 ?The SAP error message CM_EHFND_FW_CALC_ENG060 indicates that there is an issue with a calculation involving an angle that must not equal ((2k + 1)\frac{\pi}{2}), where (k) is a non-negative integer. This typically arises in contexts where trigonometric functions are involved, such as sine or cosine calculations, which can lead to undefined or problematic results when the angle is at these specific values.
Cause:
- Trigonometric Functions: The error usually occurs when a calculation involves trigonometric functions that are undefined or problematic at certain angles. For example, the tangent function is undefined at ((2k + 1)\frac{\pi}{2}) because it results in division by zero.
- Input Values: The input value for the calculation may be derived from user input, configuration settings, or data entries that inadvertently lead to this problematic angle.
- Data Integrity: There may be issues with the integrity of the data being processed, leading to unexpected values being used in calculations.
Solution:
- Check Input Values: Review the input values being used in the calculation. Ensure that they do not lead to angles of the form ((2k + 1)\frac{\pi}{2}).
- Validation Logic: Implement validation logic in your application to check for these specific angle values before performing calculations. If an invalid value is detected, prompt the user to correct it.
- Debugging: If the error is not immediately apparent, consider adding logging or debugging statements to trace the values being used in the calculations leading up to the error.
- Review Configuration: If the values are derived from configuration settings or data entries, review these to ensure they are set correctly and do not lead to problematic calculations.
Related Information:
By addressing the input values and ensuring that calculations are performed with valid angles, you can resolve the error and prevent it from occurring in the future.
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