Means, standard deviations, and correlations with confidence intervals
Variable M SD 1 2 3 4
1. JS1 4.20 1.34
2. OC1 4.89 2.53 .06
[-.03, .16]
3. OC2 8.42 2.18 .14** .52**
[.05, .24] [.45, .59]
4. EP1 8.52 1.83 .06 .11* .26**
[-.03, .16] [.01, .21] [.16, .35]
5. OC3 8.65 1.76 .16** .45** .56** .23**
[.06, .25] [.36, .52] [.49, .63] [.14, .33]
6. OC4 8.40 2.06 .16** .49** .74** .28**
[.06, .26] [.41, .56] [.70, .78] [.18, .37]
7. EP2 8.84 1.63 .12* .23** .38** .60**
[.02, .22] [.14, .32] [.29, .46] [.53, .66]
8. EP3 8.94 1.32 .11* .12* .34** .52**
[.01, .21] [.02, .21] [.25, .43] [.44, .58]
9. AC1 2.76 1.39 .04 .05 .26** .14**
[-.06, .14] [-.04, .15] [.17, .35] [.05, .24]
10. EP4 5.83 1.40 .09 .23** .33** .57**
[-.00, .19] [.13, .32] [.24, .42] [.50, .63]
11. JS2 4.20 1.37 .56** .05 .09 .17**
[.49, .62] [-.04, .15] [-.01, .19] [.07, .26]
12. JS3 3.22 1.32 .51** .07 .13** .15**
[.44, .58] [-.02, .17] [.03, .23] [.05, .24]
13. AC2 3.56 1.73 .00 .10* .21** .16**
[-.09, .10] [.00, .20] [.11, .30] [.06, .26]
14. SI1 4.20 0.87 .11* .18** .43** .34**
[.02, .21] [.09, .28] [.35, .51] [.25, .43]
15. JS4 2.67 1.28 .51** .06 .10* .11*
[.43, .58] [-.04, .16] [.00, .20] [.02, .21]
16. SI2 4.21 0.88 .11* .19** .47** .37**
[.02, .21] [.09, .28] [.39, .55] [.28, .45]
17. JS5 54.84 20.55 .55** .08 .18** .16**
[.48, .62] [-.02, .18] [.09, .28] [.07, .26]
18. AC3 2.78 1.42 -.02 .09 .27** .16**
[-.12, .08] [-.01, .19] [.17, .36] [.06, .25]
19. SI3 3.47 1.02 .05 .14** .36** .33**
[-.05, .14] [.04, .23] [.27, .44] [.24, .42]
20. AC4 3.22 1.61 .02 .13* .28** .16**
[-.08, .12] [.03, .22] [.19, .37] [.06, .25]
21. SI4 3.48 0.97 .14** .18** .46** .38**
[.04, .24] [.08, .27] [.38, .53] [.29, .46]
5 6 7 8 9 10
.57**
[.49, .63]
.37** .38**
[.28, .45] [.29, .46]
.32** .30** .63**
[.23, .41] [.21, .39] [.56, .68]
.14** .15** .18** .18**
[.04, .23] [.06, .25] [.08, .27] [.08, .27]
.37** .33** .65** .67** .14**
[.28, .45] [.24, .41] [.59, .70] [.62, .72] [.04, .23]
.11* .09 .17** .16** -.00 .16**
[.01, .21] [-.01, .19] [.07, .26] [.06, .25] [-.10, .09] [.07, .26]
.08 .11* .12* .15** .04 .15**
[-.01, .18] [.01, .21] [.02, .22] [.05, .24] [-.06, .14] [.05, .24]
.09 .17** .18** .13* .67** .16**
[-.01, .19] [.07, .27] [.08, .27] [.03, .22] [.61, .72] [.06, .25]
.23** .38** .35** .29** .23** .40**
[.13, .32] [.29, .46] [.26, .43] [.20, .38] [.13, .32] [.31, .48]
.13** .09 .11* .12* .05 .12*
[.03, .22] [-.00, .19] [.02, .21] [.02, .21] [-.05, .15] [.03, .22]
.28** .39** .39** .32** .20** .37**
[.19, .37] [.30, .47] [.30, .47] [.23, .41] [.10, .29] [.28, .45]
.14** .18** .14** .20** .11* .15**
[.05, .24] [.08, .27] [.05, .24] [.10, .29] [.01, .20] [.06, .25]
.12* .21** .17** .14** .69** .13*
[.03, .22] [.11, .30] [.07, .26] [.05, .24] [.63, .74] [.03, .22]
.20** .31** .35** .30** .20** .36**
[.11, .30] [.21, .39] [.26, .43] [.21, .39] [.11, .29] [.27, .44]
.16** .25** .23** .18** .67** .20**
[.07, .26] [.15, .34] [.13, .32] [.08, .27] [.61, .72] [.11, .29]
.26** .42** .45** .36** .20** .39**
[.17, .35] [.33, .49] [.37, .53] [.27, .45] [.11, .29] [.31, .47]
11 12 13 14 15 16
.50**
[.42, .57]
-.02 .01
[-.11, .08] [-.09, .11]
.12* .15** .20**
[.03, .22] [.05, .24] [.10, .29]
.52** .51** .01 .12*
[.45, .59] [.43, .58] [-.08, .11] [.02, .21]
.13* .10* .19** .73** .09
[.03, .22] [.01, .20] [.09, .28] [.68, .78] [-.01, .19]
.56** .47** .07 .18** .52** .17**
[.49, .62] [.39, .55] [-.02, .17] [.08, .27] [.44, .58] [.07, .26]
-.03 -.01 .69** .21** .05 .21**
[-.13, .07] [-.11, .09] [.63, .74] [.11, .30] [-.05, .15] [.11, .30]
.10* .16** .16** .58** .15** .62**
[.01, .20] [.06, .26] [.07, .26] [.51, .64] [.05, .24] [.56, .68]
.01 .07 .67** .21** .05 .22**
[-.09, .11] [-.03, .17] [.61, .72] [.11, .30] [-.05, .15] [.13, .32]
.15** .18** .20** .67** .17** .73**
[.05, .25] [.08, .27] [.11, .30] [.61, .72] [.07, .26] [.68, .77]
17 18 19 20
.04
[-.05, .14]
.13* .20**
[.03, .22] [.10, .29]
.11* .67** .19**
[.01, .21] [.62, .72] [.10, .29]
.21** .24** .67** .25**
[.12, .30] [.15, .34] [.61, .72] [.16, .34]
Note. M and SD are used to represent mean and standard deviation, respectively.
Values in square brackets indicate the 95% confidence interval.
The confidence interval is a plausible range of population correlations
that could have caused the sample correlation (Cumming, 2014).
* indicates p < .05. ** indicates p < .01.
