Social Media Means
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A model that exhibits small variance and high bias will underfit the target, while a model with high variance and little bias will overfit the target. A model with high variance may represent the data set accurately but could lead to overfitting to noisy or otherwise unrepresentative training data.
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Read More »A linear algorithm often has high bias, which makes them learn fast. In linear regression analysis, bias refers to the error that is introduced by approximating a real-life problem, which may be complicated, by a much simpler model. Though the linear algorithm can introduce bias, it also makes their output easier to understand. The simpler the algorithm, the more bias it has likely introduced. In contrast, nonlinear algorithms often have low bias.
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Read More »The trade-off challenge depends on the type of model under consideration. A linear machine-learning algorithm will exhibit high bias but low variance. On the other hand, a non-linear algorithm will exhibit low bias but high variance. Using a linear model with a data set that is non-linear will introduce bias into the model. The model will underfit the target functions compared to the training data set. The reverse is true as well — if you use a non-linear model on a linear dataset, the non-linear model will overfit the target function. To deal with these trade-off challenges, a data scientist must build a learning algorithm flexible enough to correctly fit the data. However, if the algorithm has too much flexibility built in, it may be too linear and provide results with a high variance from each training data set. In characterizing the bias-variance trade-off, a data scientist will use standard machine learning metrics, such as training error and test error, to determine the accuracy of the model. The Mean Square Error (MSE) can be used in a linear regression model with the training set to train the model with a large portion of the available data and act as a test set to analyze the accuracy of the model with a smaller sample of the data. A small portion of data can be reserved for a final test to assess the errors in the model after the model is selected. There is always tension between bias and variance. In fact, it’s difficult to create a model that has both low bias and variance. The goal is a model that reflects the linearity of the training data but will also be sensitive to unseen data used for predictions or estimates. Data scientists must understand the difference between bias and variance so they can make the necessary compromises to build a model with acceptably accurate results.
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