Editing Logistic regression (section)

==Comparison with linear regression==
Logistic regression can be seen as a special case of the [[generalized linear model]] and thus analogous to [[linear regression]]. The model of logistic regression, however, is based on quite different assumptions (about the relationship between the dependent and independent variables) from those of linear regression. In particular, the key differences between these two models can be seen in the following two features of logistic regression. First, the conditional distribution <math>y \mid x</math> is a [[Bernoulli distribution]] rather than a [[Gaussian distribution]], because the dependent variable is binary. Second, the predicted values are probabilities and are therefore restricted to (0,1) through the [[logistic function|logistic distribution function]] because logistic regression predicts the '''probability''' of particular outcomes rather than the outcomes themselves.