Documentation Index
Fetch the complete documentation index at: https://openlayer.com/docs/llms.txt
Use this file to discover all available pages before exploring further.
Definition
The mean squared error (MSE) test measures the average of the squared differences between the predicted values and the true values. MSE provides a measure of how close predictions are to the actual outcomes, with larger errors being penalized more heavily due to the squaring operation.Taxonomy
- Task types: Tabular regression.
- Availability: and .
Why it matters
- MSE is one of the most commonly used metrics for evaluating regression model performance.
- The squaring of errors means that larger prediction errors are penalized more heavily than smaller ones, making MSE sensitive to outliers.
- Lower MSE values indicate better model performance, with 0 representing perfect predictions.
- MSE is differentiable, making it suitable for gradient-based optimization algorithms during model training.
Required columns
To compute this metric, your dataset must contain the following columns:- Predictions: The predicted values from your regression model
- Ground truths: The actual/true target values
Test configuration examples
If you are writing atests.json, here are a few valid configurations for the MSE test:
Related
- RMSE test - Root mean squared error (square root of MSE).
- MAE test - Mean absolute error (less sensitive to outliers).
- R-squared test - Coefficient of determination.
- MAPE test - Mean absolute percentage error.
- Aggregate metrics - Overview of all available metrics.

