Small errors
pairs = 3, 2.5 -0.5, 0 2, 2 7, 8
Result: MSE 0.375
Mean squared error (MSE) is the average of the squared differences between actual and predicted values. Because errors are squared, large mistakes are penalized heavily. Paste one "actual, predicted" pair per line and get MSE, plus RMSE, MAE, and the number of pairs.
Enter your values and press Calculate — the result appears here.
pairs = 3, 2.5
-0.5, 0
2, 2
7, 8Result: MSE 0.375
pairs = 10, 10
20, 20
30, 30Result: MSE 0
pairs = 1, 1
2, 2
3, 10Result: MSE 16.67 — the outlier dominates
The average squared difference between predictions and reality. It is always ≥ 0, and 0 means perfect prediction. Squaring means an error of 10 contributes 100 times more than an error of 1, so MSE is sensitive to outliers.
Squared units of the target variable. If you predict prices in dollars, MSE is in dollars squared, which is hard to read — which is why RMSE (the square root) is often reported alongside it.
MSE heavily penalizes large errors and rewards models that avoid them; MAE treats all errors equally and is robust to outliers. If outliers matter to your use case, prefer MSE; if you want a typical-error view, prefer MAE.
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Compute the root mean squared error of a regression — MSE back in the target's units.
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