Regression Vocabulary

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21 Terms

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Explanatory Variable

Independant, The thing we think causes (x axis)

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Response Variable

Dependant, what we measure

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Extraneous Variables

Any variable that affects your results but you are not measuring it

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Outliers

Any point that does not follow the general pattern

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Describing a relationsuip based on a graph you…

D - Direction (positive or negative)

U - Unusuals (outliers)

F - Form (Linear, nonliner)

S - Strength (strong, moderate, weak,)

+C - Context

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Influencial Points

An outlier that when removed changes the relationship

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High Leverage Points

An outlier with a very large (or small) x-value compared to every other point

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Extrapolation

Predict for a value outside of the date set

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To determine a Least Squares Regression Line you would…

Stat, Calc, 8 on calculator

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Interpert Slope

For each additional (x w/ unit) the “predicted y” increases/decreases by __ on average

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Interpert y-intercept

When “x=0” the Sy is about __ on average

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Interpert an influencial point

The point is influencial because when removed the (strength, form, direction, slope) changes from “was” to “because”

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Interpert High Leverage

The point is High Leverage because the x-value is bigger (or smaller) than all other points

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Correlational Coefficent

|r| > .75 strong

|r| < .5 weak

any where in the middle is moderate

r<0 negative slope

r>0 posiitve slope

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Interpert Correlation (r )

There is a “strength” “direction” "linear relationship between “x” and “y”

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Coefficent of determination (r²)

__% of variation in “y” is explained in the LSRL with “x”

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Standard Deviation for Rituals (S)

Typically each predicted “Y” is __ from the actual “y”

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Residuals

mesures difference between the observed response and the predicted response

y - y^

obs - res

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Interpert Residuals

The “y” was over/under predicted by [residual]

neg res - over predicted

pos res - underpredicted

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<p>How do we know if the linear model is appropriate?</p>

How do we know if the linear model is appropriate?

No pattern to residuals is a good fit

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Summary Statistics Formulas

Slope (b)

r (Sy/Sx)

Y-int (a)

y- b(x)

y= a+bx