Use LEFT and RIGHT arrow keys to navigate between flashcards;
Use UP and DOWN arrow keys to flip the card;
H to show hint;
A reads text to speech;
12 Cards in this Set
- Front
- Back
regression
|
statistical technique for finding the best-fitting straight line for a set of data is called regression
|
|
regression line
|
the straight line that results from the statistical technique known as regression (finding the best fitting straight line for a set of data)
|
|
standard error of estimate
|
gives a measure of the standard distance between a regression line and the actual data points
|
|
partial correlation
|
measures the relationship between two variables while controlling the influence of a third variable by holding it constant
|
|
slope
|
the amount of change in Y for each 1 point increase in X. the value of b in the linear equation
|
|
Y-intercept
|
the value of Y when X=0. In the linear equation the value of a.
|
|
Regression equation for Y
|
the equation for the best-fitting straight line to describe the relationship between X and Y
|
|
multiple regression equation
|
The equation producing the most accurate predictions for Y based on two predictor variables. Accuracy is defined as having the least squared error between the actual Y values and the predicted values.
|
|
Predicted value of Y
|
The proportion of the variability for the Y scores that is predicted by the regression equation. Determined by r squared for linear regression or R squared for multiple regression
|
|
unpredicted variability of Y
|
the proportion of the variability for the Y scores that is not predicted by the regression equation. (Also known as teh residual variability). Determined by 1-rsquared for linear regression or 1-Rsquared for multiple regression
|
|
standard error of estimate
|
a measure of the average distance between the actual Y values and the predicted values from the regression equation
|
|
Analysis of regression
|
evaluating the significance of a regression equation by computing an F-ratio comparing the predicted variance (MS) in the numerator and the unpredicted variance (MS) in the denominator
|