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November 01, 2025, 10:42:17 am

Author Topic: Regression Lines  (Read 733 times)  Share 

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butene

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Regression Lines
« on: May 07, 2011, 05:54:49 pm »
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How do you know if a regression line fits well with a time series graph? Do you look at its r^2 or r value? When i added a regression line to my time series graph the r^2 value is 0.902 and its r value is -0.950, so would i say it is a good fit? since the relationship between both variables does appear to be strong
« Last Edit: May 07, 2011, 06:28:32 pm by butene »

sam.utute

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Re: Regression Lines
« Reply #1 on: May 09, 2011, 08:54:55 am »
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To determine a good fit, look at the r value. Your value of -0.95 indicates that there is a strong negative, linear relationship between the variables.

You could say that this regression line appears to fit the data reasonably well, as shown through the Pearson' correlation coefficient of -0.95.

butene

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Re: Regression Lines
« Reply #2 on: May 09, 2011, 10:24:18 am »
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Cheers Sam, but what about the r^2 value? Can't i also say that the regression line is a good fit also because that 90.2% of the variation in (dependant variable) can be explained by the variation in the (independant variable)? its R2 is also close to 1 yeah
« Last Edit: May 09, 2011, 10:52:09 pm by butene »

sam.utute

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Re: Regression Lines
« Reply #3 on: May 09, 2011, 04:22:27 pm »
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You could use that as well. But generally, we look at the r value. It's basically common sense: if you have an r value > 0.9, then your r^2 value is going to be > 0.81. It speaks for itself. If you need to fill up lines, then go ahead and talk about it, but I don't think it's necessary.