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How to find the correlation coefficient between two data frames in R?
If two data frames in R have equal number of columns then we can find the correlation coefficient among the columns of these data frames which will be the correlation matrix. For example, if we have a data frame df1 that contains column x and y and another data frame df2 that contains column a and b then the correlation coefficient between df1 and df2 can be found by cor(df1,df2).
Example1
Consider the below data frame:
> x1<-rnorm(20,40,1) > x2<-rnorm(20,40,2.5) > df1<-data.frame(x1,x2) > df1
Output
x1 x2 1 39.56630 38.25632 2 39.43689 44.14647 3 40.80479 37.43309 4 40.34051 39.99801 5 40.35843 32.90392 6 39.00226 37.35173 7 39.50567 41.58829 8 40.62072 40.15825 9 40.87509 40.95915 10 40.00141 41.61430 11 40.66278 42.94636 12 41.73270 39.31584 13 40.85441 40.49112 14 39.48948 45.01913 15 38.99657 39.62922 16 37.94110 37.74148 17 40.27031 38.78546 18 38.99950 40.38444 19 40.72692 38.71749 20 39.40853 41.04819
Example
> y1<-rnorm(20,1,0.47) > y2<-rnorm(20,1,0.59) > df2<-data.frame(y1,y2) > df2
Output
y1 y2 1 0.9838238 0.68734717 2 1.3925584 1.36682711 3 0.7476216 0.79403604 4 -0.1170126 0.45490447 5 1.3735461 1.28769736 6 0.4054685 1.24869506 7 0.2779903 0.97357550 8 1.6027345 1.46525577 9 1.3120895 1.70480214 10 1.3728221 0.83932208 11 1.2434638 1.42851893 12 1.4489997 0.77707573 13 1.1582931 -0.06776824 14 0.1890778 0.11686600 15 1.8483871 -0.23030292 16 1.5209849 0.26422644 17 1.2637409 1.24343600 18 1.1026349 1.12995474 19 0.4537390 0.62729603 20 0.4520326 0.77140826
Finding the correlation between df1 and df2:
Example
> cor(df1,df2)
Output
y1 y2 x1 0.04218867 0.24817633 x2 -0.14992022 -0.04890168
Example2
> a1<-rpois(20,5) > a2<-rpois(20,5) > dfa<-data.frame(a1,a2) > dfa
Output
a1 a2 1 7 2 2 6 4 3 8 1 4 4 9 5 7 7 6 1 5 7 10 9 8 9 5 9 6 4 10 2 4 11 4 6 12 3 7 13 8 9 14 5 8 15 3 7 16 8 6 17 5 10 18 6 6 19 4 6 20 0 5
Example
> b1<-rpois(20,2) > b2<-rpois(20,2) > dfb<-data.frame(b1,b2) > dfb
Output
b1 b2 1 2 1 2 2 0 3 1 5 4 1 6 5 1 1 6 0 3 7 0 3 8 4 2 9 1 1 10 2 2 11 3 2 12 3 2 13 5 5 14 1 1 15 0 2 16 1 3 17 4 2 18 0 4 19 1 2 20 4 2
Finding the correlation between dfa and dfb:
Example
> cor(dfa,dfb)
Output
b1 b2 a1 -0.02277452 0.1306828 a2 0.13002305 0.2173069
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