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. 2015 Mar 26;10(3):e0120591. doi: 10.1371/journal.pone.0120591

Table 2. Results from the predictive models tested in this study.

Models χ² df RMSEA (CI) CFI TLI MDΔχ² Δdf ΔRMSEA ΔCFI ΔTLI
Predictive Models, One Year Lag (Times 1 to 5)
Predictive Model (lag 1) 37110.893* 24952 .024 (.024-.025) .919 .922
Invariant Predictive Model (lag 1) 37647.763* 25003 .025 (.024-.025) .916 .919 461.813* 51 +.001 -.003 -.003
Predictive Models, Two Year Lag (Times 1–3–5)
Predictive Model (lag 2) 15061.290* 8774 .029 (.029-.030) .938 .939
Invariant cross lagged model (lag 2) 15243.080* 8791 .030 (.029-.031) .937 .938 149.509* 17 +.001 -.001 -.001
Predictive Models, Four Year Lag (Times 1–5–9)
Predictive Model (lag 4) 14070.069* 8774 .027 (.026-.028) .946 .947
Invariant cross lagged model (lag 4) 13973.726* 8791 .027 (.026-.028) .947 .948 58.165* 17 .000 +.001 +.001

Note. χ² = WLSMV chi square; df = degrees of freedom; RMSEA = Root mean square error of approximation; CI = 90% Confidence Interval for the RMSEA; CFI = Comparative fit index; TLI = Tucker-Lewis index; Δ since previous model; MDΔχ2: chi square difference test based on the Mplus DIFFTEST function for WLSMV estimation. With WLSMV estimation, the χ2 values are not exact, but "estimated" as the closest integer necessary to obtain a correct p-value. This explains why sometimes the χ2 and resulting CFI values can be non-monotonic with model complexity. Given that the MDΔχ2 tends to be oversensitive to sample size and to minor model misspecifications, as the chi-square itself, and to take into account the overall number of MDΔχ2 tests used in this study, the significance level for these tests was set at. 01 [52,53,54].

* p < 0.01.