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What is Homoscedasticity in regression?
In regression analysis , homoscedasticity means a situation in which the variance of the dependent variable is the same for all the data. Homoscedasticity is facilitates analysis because most methods are based on the assumption of equal variance. See also: heteroscedasticity in regression.
Why the problem of heteroscedasticity occur in the model?
Heteroscedasticity is mainly due to the presence of outlier in the data. Heteroscedasticity is also caused due to omission of variables from the model. Considering the same income saving model, if the variable income is deleted from the model, then the researcher would not be able to interpret anything from the model.
How is heteroscedasticity defined in a regression model?
Therefore, in simple terms, we can define heteroscedasticity as the condition in which the variance of error term or the residual term in a regression model varies. As you can see in the above diagram, in case of homoscedasticity, the data points are equally scattered while in case of heteroscedasticity the data points are not equally scattered.
Which is the second assumption of heteroscedasticity?
The second assumption is known as Homoscedasticity and therefore, the violation of this assumption is known as Heteroscedasticity. Therefore, in simple terms, we can define heteroscedasticity as the condition in which the variance of error term or the residual term in a regression model varies.
When does a time series model have heteroscedasticity?
Heteroscedasticity in time-series models A time-series model can have heteroscedasticity if the dependent variable changes significantly from the beginning to the end of the series. For example, if we model the sales of DVD players from their first sales in 2000 to the present, the number of units sold will be vastly different.
Which is the best way to detect heteroscedasticity?
The simplest way to detect heteroscedasticity is with a fitted value vs. residual plot. Once you fit a regression line to a set of data, you can then create a scatterplot that shows the fitted values of the model vs. the residuals of those fitted values.