| Literature DB >> 33569122 |
Ty A Ridenour1,2, Szu-Han K Chen3, Hsin-Yi Liu3, Georgiy V Bobashev1, Katherine Hill4, Rory Cooper3,5.
Abstract
OBJECTIVE: Dichotomizing clinical trials designs into nomothetic (e.g., randomized clinical trials or RCTs) versus idiographic (e.g., N-of-1 or case studies) precludes use of an array of hybrid designs and potential research questions between these extremes. This paper describes unique clinical evidence that can be garnered using idiographic clinical trials (ICTs) to complement RCT data. Proposed and illustrated herein is that innovative combinations of design features from RCTs and ICTs could provide clinicians with far more comprehensive information for testing treatments, conducting pragmatic trials, and making evidence-based clinical decisions.Entities:
Keywords: Clinical trials; N-of-1; idiographic; nomothetic; personalized medicine; pragmatic trials; statistical analysis; structural equations modeling; trajectories; treatment mechanisms
Year: 2017 PMID: 33569122 PMCID: PMC7842613 DOI: 10.17505/jpor.2017.03
Source DB: PubMed Journal: J Pers Oriented Res ISSN: 2002-0244
Figure 2Competing Models of How Power Seat Usage is Associated with Discomfort
Prototypical uses of three analytic techniques of longitudinal data
| GIMME State-Space Models (USEM) | Hierarchical Linear Modeling (MMTA) | Bivariate ALT, Parallel Process Models (SEM) | |
|---|---|---|---|
| Introductory | Beltz et al. ( | Bryk et al., (1987); Ridenour et al., | Bollen et al. ( |
| References | Gates et al. (2012) | (2016); Singer, et al., (2003) | (1988); Sher et al. ( |
| Objective | Quantify intraindividual dynamic relations in one, or among many, variable(s) over short time periods | Quantify/model one outcome trajectory; ICT quantifies para meters changes in an experiment | Quantify interindividual structure relations among latent variables over long time periods |
| Design | Small ‘N’, manifold ‘T’, short lags between observations | Wide range of ‘N’, ‘T’, and observation lag times | Large ‘N’, few ‘T’, long lags between observations |
| Assumptions | Error terms are normal, homoscedastic, not autocorrelated, and don’t correlate with other model terms for the same ‘Y’ | Error terms are normal, homoscedastic, not autocorrelated, and don’t correlate with other model terms | Error terms are normal, homoscedastic, not autocorrelated, and not correlated with other terms for the same ‘Y’; exogenous variables are error free |
| Traditional orientation | Idiographic, autoregression | Nomothetic, hierarchical regression | Nomothetic, structural equations modeling |
| Intended data type | Multiple variables of time series data | Time series or panel data | Panel data with fewer than 10 waves spaced months or years apart |
| Method for testing competing models | SEM fit statistics | SEM fit statistics | SEM fit statistics |
| Can test among subgroups or treatment arms | Yes | Yes | Yes |
| Emphasis on correctly modeling error covariance structure | Error structures tested and determined prior to estimating other parameter coefficients | Error structures tested and determined prior to estimating other parameter coefficients | Error structure typically assumed to be heterogeneous autoregression (lag 1), that is largely decayed due to time span between observations |
| Can accommodate N=1 data? | Yes | Yes | No |
| Heterogeneity in error structure among persons? | Yes | Only in person-specific analyses | No |
| Explicitly models parallel and same-time relations among multiple variables? | Yes | No | Yes |
| Explicitly models lagged relations among multiple variables? | Yes | No | Yes |
| Explicitly models | Assumes same-time and lagged relations are equivalent for study duration | Assumes same-time and lagged relations are equivalent for study duration | Yes |
| Can test for fixed effects? | Yes | Yes | Yes |
| Can test for random effects? | Yes | Yes | Yes |
Note: Chow et al. (2010) describe general similarities and differences between structural equations modeling and state-space modeling, including how each can be a special case of the other given specific model constraints. N=sample size. T=number of measurement occasions (times). USEM=unified structural equations modeling. MMTA=mixed model trajectory analysis. SEM=structural equations modeling.
Figure 1Multiple Baseline across Intervener Design to Test Frequency of Icon Touching and Speaking
Figure 3Observed Power Seat Compliance Rates from Study 2
Note: “0” on the x-axis (also location of vertical dotted lines) denotes the end of baseline phases and beginning of intervention.
Discomfort Outcomes and Mechanisms of PS Intervention: Differences Among Study Phases from MMTA
| STUDY PHASE Variable | Mean | Standard Deviation | Cohen’s |
|---|---|---|---|
| BASELINE (244 observations) | |||
| General Discomfort | 41.9 | 12.39 | n/a |
| Frequency of Use | 2.1 | 2.36 | n/a |
| Duration of Large Angle Use | 50.8 | 44.78 | n/a |
| Discomfort Intensity | 19.2 | 9.52 | n/a |
| INSTRUCTION (561 observations) | |||
| General Discomfort | 42.6 | 13.01 | - |
| Frequency of Use | 1.5 | 2.09 | -.28 |
| Duration of Large Angle Use | 37.6 | 46.02 | -.29 |
| Discomfort Intensity | 19.9 | 9.36 | - |
| VIRTUAL COACH (262 observations) | |||
| General Discomfort | 42.3 | 10.81 | - |
| Frequency of Use | 3.3[ | 3.02 | .44 |
| Duration of Large Angle Use | 67.4[ | 45.73 | .37 |
| Discomfort Intensity | 10.7[ | 5.52 | -1.10 |
Note: BSignificantly different from Baseline (p<.001).
Significantly different from Instruction (p<.001).
For Cohen’s d, the benchmark for small effect=0.2, medium effect=0.5, and large effect=0.8 (Cohen, 1988); negative Cohen’s d indicates a lower level than Baseline.
USEM Tests of Intervention Mechanisms in Power Seat Relief from Discomfort
| Fit Statistics | Autocorrelation Only | Zheng et al Generic | Cooper & Liu Next-day | Best Fitting Model, Freed to Vary |
|---|---|---|---|---|
| χ2 | 20,517.6 | 20,454.1 | 20,394.0 | |
| 579 | 574 | 575 | 537 | |
| AIC | 20,547.6 | 20,494.1 | 20,432.0 | |
| BCC | 20,563.4 | 20,515.2 | 20,452.1 | |
| χ2 | 719,813.5 | 404,585.3 | 389,717.0 | |
| 579 | 574 | 575 | 537 | |
| AIC | 719,843.5 | 404,625.3 | 389,831.0 | |
| BCC | 719,859.3 | 404,646.4 | 389,891.2 | |
Note: Lesser values indicate better fit to data for all fit statistics.Underlined cell entries indicate best fit to the data com-pared to competing models.
Cooper & Liu’ Next-day model was the best fitting model for both measures of Power Seat Use.
Moderation of the Cooper & Liu results among phases improved fit to the date only for Power Seat Usage Frequency.
Standardized Coefficients of Best Fitting Unified Structural Equations Models for Day-to-Day Relief from Discomfort
| Path | Baseline | Instruction | Virtual Coach | All Phases Aggregated | |
|---|---|---|---|---|---|
| GD1 with DI1 | .67 | .40 | .66 | .22 | |
| GD1 with PS1 | .48 | .57 | .41 | .28 | |
| PS1 with DI1 | .09 | .11 | .51 | .05 | |
| Autocorrelatin | GD1 to GD2 | 1.00 | 1.00 | 1.00 | 1.00 |
| PS1 to PS2 | .71 | .46 | .51 | .70 | |
| DI1 to DI2 | .99 | .99 | .98 | .99 | |
| GD1 to PS2 | .74 | .58 | -.36 | 1.10 | |
| GD2 to PS2 | -.39 | -.09 | .38 | -.54 | |
| DI1 to PS2 | -.60 | -.24 | .90 | -.88 | |
| DI2 to PS2 | .28 | .12 | -.38 | .67 | |
Note: PS=Power Seat. GD=General Discomfort. DI=Discomfort Intensity. 1= first day. 2=subsequent day.
BSignificantly different from corresponding Baseline path using acritical ratio test (p<.01).
ISignificantly different from corresponding Instruction path using a critical ratio test (p<.01).