Small errors
pairs = 3, 2.5 -0.5, 0 2, 2 7, 8
Result: MAE 0.5
Mean absolute error (MAE) is the average of the absolute differences between actual and predicted values. Unlike MSE it does not square errors, so outliers do not dominate — it reflects the typical magnitude of the error. Paste one "actual, predicted" pair per line and get MAE, plus RMSE, MSE, and the pair count.
Enter your values and press Calculate — the result appears here.
pairs = 3, 2.5
-0.5, 0
2, 2
7, 8Result: MAE 0.5
pairs = 10, 10
20, 20
30, 30Result: MAE 0
pairs = 1, 1
2, 2
3, 10Result: MAE 2.33 (vs MSE 16.67)
The average absolute difference between predictions and reality. An MAE of 0.5 means predictions are typically off by half a unit. It is in the same units as the target, so it is easy to interpret.
MAE averages absolute errors; MSE averages squared errors. Squaring gives MSE a much stronger reaction to large errors — one bad prediction can dominate MSE while barely moving MAE.
When you want a robust, typical-error view and outliers should not dominate the score — for example demand forecasting or pricing, where a few extreme values are noise rather than signal.
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