Statistical power in two-level models: A tutorial based on Monte Carlo simulation.
Mentions
Extended reach
Total likes
Video views
Mentions per month
Jan 2019 – Jan 2024Where it's discussed
-
X / Twitter21 posts
-
YouTube2 videos
AI synopsis
What people are saying
This collection of discussions reflects widespread appreciation for the article's practical guidance, with examples like mentions of simulation tools such as R and Jamovi, and references to key papers like Arend & Schäfer (2019). The tone varies from informative to enthusiastic, emphasizing both the tutorial's utility and its potential to improve research quality.
Most individuals acknowledge the importance of the tutorial and its contributions to understanding power analysis in multilevel models, supported by references to key papers and methods.
Discussions show a high level of excitement and curiosity, with references to practical tools like R and Jamovi, indicating strong engagement with the topic.
People reference specific concepts such as Monte Carlo simulations, effect sizes, and sample size guidelines, demonstrating active involvement and deeper understanding.
The discussions highlight that the article influences best practices in statistical analysis and encourages adopting simulation tools for research design.
Abstract in brief
- This text explains that estimating statistical power in two-level models, which analyze hierarchically structured data, is complex due to variance at two levels and predictors at both levels.
- It introduces a hands-on tutorial using Monte Carlo simulations and the SIMR method to perform pre- and post-hoc power analyses, including guidance on setting standardized input parameters and interpreting results.
- The study provides practical rules of thumb for sample sizes and detectable effect sizes, indicating that moderate effects can be identified with certain sample sizes, while small effects, especially at the higher level, remain difficult to detect with typical cluster numbers.
Top posts
Most liked on X and Bluesky@dp_moriarity @eisenlohr_moul Citations: “Statistical power in two-level models: A tutorial based on Monte Carlo simulation”: https://t.co/VUqz5veTRP “Number of Subjects and Time Points Needed for Multilevel Time-Series Analysis”: https://t.co/XDdLTCHlig
Nice paper "Statistical power in two-level models: A tutorial based on Monte Carlo simulation" inc demonstration with R package SIMR & guidelines for sufficient sample sizes (80% power) for various effect sizes & sizes of the variance components => https://t.co/IIFLws3RXR
@JTWaddell7 Arend and Schafer (2019) is a handy paper that includes some power tables based on MC simulaton for two-level models with varying N and T. Also has R code to run your own simulations. https://t.co/6k9pkBoVUM
@georg_henning @AStenling @GinetteLafit Generally important to note that power for even moderate cross-level interaction effects is often low with typical sample sizes. See also this excellent paper: https://t.co/7Xen7dDxbQ
@pdakean "Statistical power in two-level models: A tutorial based on Monte Carlo simulation" inc demonstration with R package SIMR & guidelines for sufficient sample sizes (80% power) for various effect sizes & sizes of the variance components => https://t.co/l6dBBmeyLW
All mentions
Understanding Power Analysis in Hierarchical Models with Monte Carlo Methods
Estimating statistical power in two-level models is complex due to hierarchical data structures. This tutorial demonstrates Monte Carlo simulations and the SIMR method for effective power analysis, providing practical…
Understanding Two-Level Regression with R and SPSS
This video covers conducting two-level regression using R, Stata, Mplus, or SPSS. It introduces a three-step procedure for analysis, including centering predictors and establishing final models. Explore the practical…
RT @ADRIPS_comm:
RT @ADRIPS_comm:
Qu’est-ce qu’une analyse de puissance ? Calculer sa taille d’échantillon-cible avec Jamovi, G*Power et R, par @brice_beffara https://t.co/HaBCN0fV4i #Statistics #jamovi
RT @ADRIPS_comm:
RT @ADRIPS_comm:
RT @ADRIPS_comm:
RT @ADRIPS_comm:
RT @ADRIPS_comm:
RT @ADRIPS_comm:
RT @ADRIPS_comm:
@CForestier_PhD A great piece is: Arend & Schäfer (2019,
@georg_henning @AStenling @GinetteLafit Generally important to note that power for even moderate cross-level interaction effects is often low with typical sample sizes. See also this excellent paper: https://t.co/7Xen7dDxbQ
RT @ddlcoppersmith: @dp_moriarity @eisenlohr_moul Citations: “Statistical power in two-level models: A tutorial based on Monte Carlo simula…
@dp_moriarity @eisenlohr_moul Citations: “Statistical power in two-level models: A tutorial based on Monte Carlo simulation”: https://t.co/VUqz5veTRP “Number of Subjects and Time Points Needed for Multilevel Time-Series Analysis”: https://t.co/XDdLTCHlig
@eisenlohr_moul @AleksaKaurin Favorite paper on LMM power analysis: https://t.co/H5JuqBw39e On standardized effect sizes in LMMs: https://t.co/2hipFErWGT. But although non-LMM, this is the reason I prefer unstandardized/POMP scores LMM: https://t.co/ib7FPcmZQp
@JTWaddell7 Arend and Schafer (2019) is a handy paper that includes some power tables based on MC simulaton for two-level models with varying N and T. Also has R code to run your own simulations. https://t.co/6k9pkBoVUM
@pdakean "Statistical power in two-level models: A tutorial based on Monte Carlo simulation" inc demonstration with R package SIMR & guidelines for sufficient sample sizes (80% power) for various effect sizes & sizes of the variance components => https://t.co/l6dBBmeyLW
RT @DanielGucciardi: Nice paper "Statistical power in two-level models: A tutorial based on Monte Carlo simulation" inc demonstration with…
RT @DanielGucciardi: Nice paper "Statistical power in two-level models: A tutorial based on Monte Carlo simulation" inc demonstration with…
Nice paper "Statistical power in two-level models: A tutorial based on Monte Carlo simulation" inc demonstration with R package SIMR & guidelines for sufficient sample sizes (80% power) for various effect sizes & sizes of the variance components => https://t.co/IIFLws3RXR
DC
DG
LB
NK
NS
R
MF
DM
MT