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. Author manuscript; available in PMC: 2014 Jul 1.
Published in final edited form as: J Abnorm Child Psychol. 2013 Jul;41(5):723–734. doi: 10.1007/s10802-013-9711-6

Table 2.

Unconditional Linear Growth Curve Models Conducted Separately by Outcome and Informant (n = 346 mother-reports and n = 334 father-reports)

Child EXT Behaviors Model Mother-reports Father-reports
Mean (range) SD Mean (range) SD
Observed scores (growth weighta)
 EXT-18 months (0) 11.06 (0–31) 6.01 9.56 (0–30) 6.07
 EXT-27 months (.75) 11.55 (0–27) 6.09 10.35 (0–36) 6.33
 EXT-54 months (3) 12.79 (0–39) 6.92 11.15 (0–35) 6.67
Latent growth factors Mean (SE) Variance (SE) Mean (SE) Variance (SE)
 EXT-intercept 11.12 (.31)*** 25.27 (2.80)*** 9.70 (.32)*** 25.55 (2.98)***
 EXT-slope .58 (.14)*** 2.36 (1.15)* .48 (.13)*** 2.49 (1.18)*

Child INT Behaviors Model Mother-reports Father-reports
Mean (range) SD Mean (range) SD
Observed scores (growth weighta)

 INT-18 months (0) 5.01 (0–24) 3.47 4.54 (0–23) 3.88
 INT-27 months (.75) 5.80 (0–24) 4.10 5.25 (0–25) 4.36
 INT-54 months (3) 7.72 (0–36) 5.44 6.59 (0–25) 5.25
Latent growth factors Mean (SE) Variance (SE) Mean (SE) Variance (SE)
 INT-intercept 5.01 (.18)*** 8.30 (1.06)*** 4.59 (0–23) 10.63 (1.29)***
 INT-slope .90 (.11)*** 1.31 (.61)* .68 (.11)*** 1.38 (.66)*

Note.

a

growth weights set to specify time in years. EXT = Child externalizing behaviors. INT = Child internalizing behaviors. SE = standard error. Sample sizes at ages 18, 27, and 54 months were n = 328, 312, and 253, respectively, for mother-reports; n = 311, 296, and 229, respectively, for father-reports. Mother-report EXT Model χ2 (n = 346, df = 1) = .11, p = .87; CFI = 1.000, TLI = 1.011, RMSEA = .000. Father-report EXT Model χ2 (n = 334, df = 1) = 1.37, p = .24; CFI = .998, TLI = .995, RMSEA = .033. Mother-report INT Model χ2 (n = 346, df = 1) = .51, p = .48; CFI = 1.000, TLI = 1.008, RMSEA = .000. Father-report INT Model χ2 (n = 334, df = 1) = .88, p = .35; CFI = 1.000, TLI = 1.002, RMSEA = .000.

*

p < .05.

**

p < .01.

***

p < .001.