The Wise son:
Aren’t we all just trying to find trends everywhere? I hope you all have a positive trend in your life. A trend test will help us assess whether our outcome of interest has a linear pattern across the groups of some categorical variable. Trend tests are relevant when dealing with more than 2 groups which are arranged in some consistent order. For example: underweight, normal weight, overweight, obese.
The Simple son:
Let’s take Wise’s groups. So, if you have these BMI categories and you wish to test the trend among the groups with respect to a suite of cardiovascular measurements, you can use a linear regression and insert the group variable as a scale: 1,2,3,4. You will see that your test has 1 degree of freedom on the analysis of variance table (ANOVA). This is an example with R code:
Trend <- lm(Blood_Pressure~BMI_Category, data=weight_data) #Make sure that BMI is numeric (1,2,3,4)
aov(Trend) #Notice that BMI has 1 degrees of freedom
For the non-normally distributed continuous variables use Kendall rank test, and Chi-square test for trend when testing categorical variables.
The Wicked son:
The funny thing is that in research both negative and positive trends make the researcher (and the journal’s editor) happy. WARNING: Don’t use a trend test if you don’t see a trend in your data, okay? And be careful of “phantom trends”, you know? Because short term trends may exist even in the most random sequences. People nowadays find trends anywhere they look for, “oh, yesterday my leg was fine and today it hurts a bit, it seems to me like a trend. I’m sure that tomorrow it will hurt even more and I’ll be forced to cancel my yoga class. Is that a sign of a positive or a negative trend..?”
He who couldn’t ask:
Hey, this is exactly what happened to me yesterday! So I canceled my Zumba class (yoga is too hard for me to concentrate) and now I feel better. I assume I should keep on resting and this will lead to a positive trend in my pain and a negative trend in my shape. Oh my, I think I understand statistics for the first time!