Regression Statistics | |
Multiple R | 0.983211253 |
R Square | 0.966704367 |
Adjusted R Square | 0.962542413 |
Standard Error | 234.8326064 |
Observations | 10 |
what can you conclude with this regression?
The 10 observations in this regression seem to be a good fit since R Square is 0.9667. R Square value lies between 0 and 1, with 1 reflecting perfect fit. This means that the independent variables explain the variation in the dependent variable by approximately 96%. This is why the model is a good fit.
Adjusted R Square: Sometimes R square value is high due to a large number of independent variables. Adjusted R Square corrects the chances of a spurious regression model, adjusting the R Square value for the number of variables. In this model, the Adjusted R square is also high (and close to the R square value), and thus it can be concluded that the model is a good fit.
Multiple R shows the degree of correlation between the variables in the model, which is approx. 98% in this model.
Therefore, the model seems to be a good fit, implying correct specification and significant results.
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