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Unformatted text preview: t = estimate  hypothesized value [mean] / standard error of the estimate In a regression setting, if you don’t reject H0 you will actually accept it Different than in hypothesis testing when you do not accept H0 R^2 tells you the proportion of total variability explained by your linear regression model F test is to test is B1=0 or not testing the overall usefulness of the model credit scores → log(x+1) because some people have 0 savings so you cannot do log(0) but log(1) = 0 *** btwn % and .1% error ** btwn .1% and 1% error * btwn 1% and 5% error . btwn 5% and 10% The lower p value, the better degrees of freedom n  2 → simple regression nk1 → multiple regression; k = number of variables...
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 Fall '13
 Lin
 Regression Analysis, 10%, 1%, 5%, Errors and residuals in statistics, abline

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