Baseline Variability Affects N-of-1 Intervention Effect: Simulation and Field Studies
Calm baselines make N-of-1 trend lines trustworthy—check stability before you claim an effect.
01Research in Context
What this study did
Suzuki et al. (2023) ran computer models and checked real cases. They asked how baseline bounce changes our trust in N-of-1 trend lines.
They tested many fake data sets and 30 real graphs. Lower bounce and bigger jumps should make the trend line more right.
What they found
When the baseline is flat and calm, the model spots true effects almost every time. Wild baseline swings hide real change.
Big level or slope jumps also help the model see the shift. Small, slow changes are harder to trust.
How this fits with other research
Bigham et al. (2013) already showed stable A-B baselines give under two percent false alarms. Suzuki adds that the same calm baseline also boosts correct trend detection.
Lanovaz et al. (2019) found big effects usually replicate without a reversal phase. Suzuki explains part of why: big jumps plus low baseline noise make the change obvious.
Kok et al. (2026) pooled 270 youth externalizing cases and saw effects fade after sessions. Their raw graphs feed into the same trend rules Suzuki just sharpened.
Why it matters
Before you claim an intervention works for one client, look at baseline variability. If the line is jumpy, extend the phase or add data points until it calms. Then watch for a clear level or slope jump. This simple check keeps you from chasing noise and protects your clinical reputation.
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02At a glance
03Original abstract
The simulation study investigated the relationship between the local linear trend model’s data-comparison accuracy, baseline-data variability, and changes in level and slope after introducing the N-of-1 intervention. Contour maps were constructed, which included baseline-data variability, change in level or slope, and percentage of non-overlapping data between the state and forecast values by the local linear trend model. Simulation results showed that baseline-data variability and changes in level and slope after intervention affect the data-comparison accuracy based on the local linear trend model. The field study investigated the intervention effects for actual field data using the local linear trend model, which confirmed 100% effectiveness of previous N-of-1 studies. These results imply that baseline-data variability affects the data-comparison accuracy using a local linear trend model, which could accurately predict the intervention effects. The local linear trend model may help assess the intervention effects of effective personalized interventions in precision rehabilitation.
Journal of Personalized Medicine, 2023 · doi:10.3390/jpm13050720