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  2. Multicollinearity - Wikipedia

    en.wikipedia.org/wiki/Multicollinearity

    Perfect multicollinearity refers to a situation where the predictive variables have an exact linear relationship. When there is perfect collinearity, the design matrix X {\displaystyle X} has less than full rank , and therefore the moment matrix X T X {\displaystyle X^{\mathsf {T}}X} cannot be inverted .

  3. Cointegration - Wikipedia

    en.wikipedia.org/wiki/Cointegration

    Cointegration is a statistical property of a collection (X 1, X 2, ..., X k) of time series variables. First, all of the series must be integrated of order d.Next, if a linear combination of this collection is integrated of order less than d, then the collection is said to be co-integrated.

  4. Linear regression - Wikipedia

    en.wikipedia.org/wiki/Linear_regression

    Lack of perfect multicollinearity in the predictors. For standard least squares estimation methods, the design matrix X must have full column rank p; otherwise perfect multicollinearity exists in the predictor variables, meaning a linear relationship exists between two or more predictor variables. This can be caused by accidentally duplicating ...

  5. Ridge regression - Wikipedia

    en.wikipedia.org/wiki/Ridge_regression

    Ridge regression is a method of estimating the coefficients of multiple-regression models in scenarios where the independent variables are highly correlated. [1] It has been used in many fields including econometrics, chemistry, and engineering. [2]

  6. Collinearity - Wikipedia

    en.wikipedia.org/wiki/Collinearity

    This means that if the various observations (X 1i, X 2i) are plotted in the (X 1, X 2) plane, these points are collinear in the sense defined earlier in this article. Perfect multicollinearity refers to a situation in which k (k ≥ 2) explanatory variables in a multiple regression model are perfectly linearly related, according to

  7. Ordinary least squares - Wikipedia

    en.wikipedia.org/wiki/Ordinary_least_squares

    In statistics, ordinary least squares (OLS) is a type of linear least squares method for choosing the unknown parameters in a linear regression model (with fixed level-one [clarification needed] effects of a linear function of a set of explanatory variables) by the principle of least squares: minimizing the sum of the squares of the differences between the observed dependent variable (values ...

  8. Analysis of covariance - Wikipedia

    en.wikipedia.org/wiki/Analysis_of_covariance

    4.1 Test multicollinearity. 4.2 Test the homogeneity of variance assumption. ... (the probability a significant difference is found between groups when one exists) ...

  9. Heckman correction - Wikipedia

    en.wikipedia.org/wiki/Heckman_correction

    where D indicates employment (D = 1 if the respondent is employed and D = 0 otherwise), Z is a vector of explanatory variables, is a vector of unknown parameters, and Φ is the cumulative distribution function of the standard normal distribution. Estimation of the model yields results that can be used to predict this employment probability for ...