The Central Limit Theorem states that the distribution of sample statistics (e.g. mean) is approximatively normal, regardless of the underlying distribution, with mean = \(\mu\) and variance = \(\sigma^2\) ...
more ...The Central Limit Theorem states that the distribution of sample statistics (e.g. mean) is approximatively normal, regardless of the underlying distribution, with mean = \(\mu\) and variance = \(\sigma^2\) ...
more ...This is my note on swirl course Regression Model : Overfitting and Underfitting.
A variance inflation factor (VIF) is a ratio of estimated variances, the variance due to including the ith regressor, divided by that due to including a corresponding ideal regressor which is uncorrelated with the others. VIF is …
more ...Experimenting the Cental Limit Theorem with R
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