stats write ups Flashcards
partial correlation write up.
what do u include in note under correlation table ?
Note. Pearson’s product moment correlation r, with 95% confidence intervals around r. N = x. *p < .05, **p < .001
format for discussion of partial correlation
if decreases in strenght
while x increases with y, when z is controlled for, this relationship diminishes. this suggests that the relationship between x and y may be explained by z.
what to report in results section of partial correlations
- table with descriptive stats and product moment correlations with 95% CI around r.
- Report Pearson’s correlation significance in text with their direction if significant. (don’t need to report p value as they’re in table)
- report partial correlation data. r(df) = .___, p < .___. report direction and change in significance
assumptions of regression
normality, linearity, (multicollinearity), homoscedasticity,
should u include correlations in regression model
only if multiple predictor variables
Results section for regression / multiple regression
- Only include correlations when more than one predictor variable
- Assumptions = normality, linearity, (multicollinearity), homoscedasticity,
- Test used = linear regression model
- Report F statistic AND R^2 value
- Clarification of F statistic significance
- If model is significant, report coefficient stats: b = _.__ [95% CI: , ]
- IF multiple predictors and result is significant, report t-tests for each.
- Direction should be clear.
- If multiple significant predictors, then say which one is a stronger predictor (based from regression coefficients)
Multiple regression results section
-descriptive stats table and correlations between study variables
- variables also including step construction: - E.g. the hierarchical regression was constructed to include workers salary in step 1, with their attendance in step 2.
- assumptions violated
Model 1, then change statistics in introducing 2. Then Final model with both.
e.g.
-salary alone (step 1) explained a significant proportion of variance in workers satisfaction, F(df, df) = ___, p < __ , R^2 = __ . Introducing attendance at stage 2 explained an additionl (R^2)% of the variance in satisfaction and change in R^2 was significant, F Δ(df, df) = __ , p = __.
-The final model, including both salary and attendance explained (R^2)% of satisfaction, F = …… .
if significant
- coefficient results b = [CI = ], t = , p = .
clarify which variable was strongest (if more than 1 signif)