Erreur quadratique moyenne (MSE) is a statistical metric used to evaluate the accuracy of a model’s predictions by quantifying the difference between predicted values and the actual values observed in the data.
La formule pour calculer la MSE est :
MSE = (1/n) * Σ(actual – predicted)²
Ici, n is the number of observations, actual represents the true values, and predicted are the values generated by the model. The squared differences are used to ensure that positive and negative errors do not cancel each other out, emphasizing larger errors more than smaller ones.
La MSE est largement utilisée dans analyse de régression and apprentissage automatique to assess how well a model performs. A lower MSE value indicates better performance du modèle, as it signifies that the predictions are closer to the actual values. Conversely, a higher MSE indicates larger errors and poorer model accuracy.
While MSE is a useful metric, it is important to note that it is sensitive to outliers due to the squaring of errors. Therefore, in cases where the data may contain outliers, other metrics like Erreur Absolue Moyenne (MAE) pourrait être considéré pour l'évaluation.
En résumé, l'erreur quadratique moyenne est un concept fondamental en la modélisation prédictive, providing a clear numeric value that reflects the quality of a model’s predictions.