RI-LTA Web Talks
- What Multi-Level Modeling Can Teach Us About Single-Level Modeling & Vice Versa: The Case of Latent Transition Analysis, Bengt Muthén.
Mplus papers for Random Intercept Latent Transition Analysis (RI-LTA)
- Muthén, B. & Asparouhov, T. (2022). Latent transition analysis with random intercepts (RI-LTA). Psychological Methods, 27(1), 1–16. DOI: 10.1037/met0000370. The 2019 Version 1 of the paper is posted below because it contains different material in some parts, including 2 more examples.
- Muthén, B. & Asparouhov, T. (2019). What multilevel modeling can teach us about single-level modeling: Latent transition analysis with random intercepts (RI-LTA). Version 1.
Data sets for the RI-LTA paper
- Life satisfaction example
- Mood example
- Reading proficiency example
- Dating and sexual risk behavior example
Mplus scripts for Version 4 of the RI-LTA paper
- Table 3 runs (Monte Carlo simulations)
- Regular LTA analysis on data generated by regular LTA, T=2, N=500
- Regular LTA analysis on data generated by regular LTA, T=3, N=500
- Regular LTA analysis on data generated by RI- LTA, T=2, N=500
- Regular LTA analysis on data generated by RI- LTA, T=2, N=500, Step 2
- Regular LTA analysis on data generated by RI- LTA, T=3, N=500
- Regular LTA analysis on data generated by RI- LTA, T=3, N=500, Step 2
- Table 4 runs (Monte Carlo simulations)
- Table 5 runs (Mood data)
- Model 1, Regular LTA
- Model 2, RI-LTA, binary RI
- Model 3, RI-LTA, continuous RI
- Model 4, Regular LTA, Mover-Stayer
- Model 5, RI-LTA, binary RI, Mover-Stayer
- Model 6, RI-LTA, continuous RI, Mover-Stayer
- Table 7 runs (Dating data)
- Model 1, Regular LTA
- Model 2, RI-LTA, binary RI
- Model 3, RI-LTA, continuous RI
- Model 4, Regular LTA, Mover-Stayer
- Model 5, RI-LTA, binary RI, Mover-Stayer
- Model 6, RI-LTA, continuous RI, Mover-Stayer
- Table 8 runs (Dating data)
- Table 9 runs (Dating data)
- Model 1, Regular LTA, invariance
- Model 2, Regular LTA, non-invariance
- Model 3, RI-LTA, continuous RI, invariance
- Model 4, RI-LTA, continuous RI, non-invariance
- Table 10 runs (Dating data)
- Model 1, regular LTA, main effects
- Model 2, regular LTA, main effects and gender interaction effects
- Model 3, RI-LTA, continuous RI
- Model 4, RI-LTA, continuous RI and main effects
- Model 5, RI-LTA, continuous RI, main effects, and gender interaction effects
Mplus scripts for Version 1 of the RI-LTA paper
- Analysis of the hypothetical example using Monte Carlo simulation
- Analyses of the 4 examples without covariates: Continuous random intercept
- Analyses of examples with covariates: Continuous random intercept, model 4 in Table 13
- Analyses of the 4 examples without covariates: Binary random intercept
- Analyses of the 4 examples with Mover-Stayer modeling
- Analyses of the 4 examples with groups and covariates
- Mplus Version 8.4 offers significantly faster computations for RI-LTA as well as simplified output compared to 8.3.
|