Which of the following is a correct implementation of mean squared error (MSE) metric?Note: numpy library has been imported as np.def MSE(real_target, predicted_target):return np.mean((np.square(real_target) – np.square(predicted_target)))def MSE(real_target, predicted_target):return np.mean((real_target – predicted_target)**2)def MSE(real_target, predicted_target):return np.sqrt(np.mean((np.square(real_target) – np.square(predicted_target))))None of the above
Question
Which of the following is a correct implementation of mean squared error (MSE) metric?Note: numpy library has been imported as np.def MSE(real_target, predicted_target):return np.mean((np.square(real_target) – np.square(predicted_target)))def MSE(real_target, predicted_target):return np.mean((real_target – predicted_target)**2)def MSE(real_target, predicted_target):return np.sqrt(np.mean((np.square(real_target) – np.square(predicted_target))))None of the above
Solution
The correct implementation of the mean squared error (MSE) metric is:
def MSE(real_target, predicted_target):
return np.mean((real_target - predicted_target)**2)
This function calculates the MSE by subtracting the predicted target from the real target, squaring the result (to eliminate any negative values), and then taking the mean of these squared differences. This gives a single value that represents the average squared difference between the real and predicted targets, which is what the MSE metric is intended to measure.
Similar Questions
Which of the following is the right option to compute the Root mean squared error (RMSE) of the forecasting model?Answer choicesSelect only one optionREVISITrmse_test=mean_squared_error(df_test['demand'],df_test['Predicted'],squared=True)rmse_test=mean_squared_error(df_test['demand'],df_test['Predicted'])rmse_test=mean_squared_error(df_test['demand'],df_test['Predicted'],squared=False)rmse_test=mean_squared_error(df_test['demand'],df_test['Predicted'],square=False)
Mean Squared Error (MSE): 2150461.9855868304 Root Mean Squared Error (RMSE): 1466.4453571772904 R-squared (R²) Score: -0.005936692333339044 Intercept: 49252.18987390094 Coefficients: Feature Coefficient Importer_quality 5.619887 Exporter_quality -3.609950 Year 1.588036 Agreement -11.532711 Product_category_Category_B -128.423976 Product_category_Category_C -134.246852 Product_category_Category_D -115.542548 Country_origin_Country_Y 150.971723 Country_origin_Country_Z 137.026169 Country_destination_Country_J 26.563896 Country_destination_Country_K 120.114008 Country_destination_Country_L 22.291822 Shipping_method_Rail 3.701013 Shipping_method_Road 7.591860 Shipping_method_Road_ 528.303054 Shipping_method_Sea 19.100443 Shipping_method_Sea_ -105.760755 May i know why the code is missing target variables mentioned below: 1) Product_category = Category_A 2) Country_origin = Country_X 3) Country_destination = Country_I 4) Shipping_method = Air
11. Which of the following is a correct statement about Mean-Square Error (MSE)?以下哪個對均方誤差 (MSE) 的説法是正確的?A smaller numerical value of MSE means a smaller difference between the predicted value and the real value. 均方誤差數值越小,代表預測值與真實值誤差越小。The numerical value of MSE does not reflect the difference between the predicted value and the real value. 均方誤差數值並不能反映預測值與真實值的誤差。The numerical value of MSE is only able to measure the difference between the predicted value and the real value in particular situations. 均方誤差數值只有在某些情況下能量度預測值與真實值的誤差。A smaller numerical value of MSE means a bigger difference between the predicted value and the real value. 均方誤差數值越小,代表預測值與真實值誤差越大。
In comparison to mean absolute error, mean squared error:1 pointIs more interpretable by taking the same unit as the response.Focuses more on large errors.Weighs small and large errors equally.Avoids cancellation of errors.
s the formula for the mean square error?Review Later
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