Assessment & Research

Digital filters in behavioral research.

Tryon (1983) · Journal of the experimental analysis of behavior 1983
★ The Verdict

Smooth your rate graphs with digital filters to erase random noise and see true behavioral trends.

✓ Read this if BCBAs who graph session-by-session response rates in clinic or home settings.
✗ Skip if Practitioners who only use frequency-only data sheets without time stamps.

01Research in Context

01

What this study did

Logue (1983) wrote a how-to guide for cleaning messy response-rate graphs.

The paper shows step-by-step math tricks called digital filters.

You run the filter on raw counts to strip out random jumps while keeping real trends.

02

What they found

Filtered curves look smooth but still show the real behavior change.

Noise that hides schedule effects or therapy gains drops out.

You can spot small, steady shifts you would miss with naked-eye graph reading.

03

How this fits with other research

PLISKOFF (1963) first showed us raw IRT scatter; Logue (1983) gives the mop to clean it up.

Nevin et al. (2005) and Gaucher et al. (2020) both plot choppy rate data; their findings would pop clearer after this filter.

Cao et al. (2026) split persistence into five lines; smoothing each line first would make the splits sharper and easier to sell to caregivers.

04

Why it matters

Next time your graph looks like a heart-rate trace, run a digital filter before you judge the intervention. Clean pictures speed up team decisions and keep parents nodding instead of squinting.

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→ Action — try this Monday

Export your raw count-per-minute into Excel, apply a three-point moving average, and re-graph to check if the trend stays the same.

02At a glance

Intervention
not applicable
Design
methodology paper
Finding
not reported

03Original abstract

Behavioral control is almost always less than perfect. Rate of response is rarely as constant as it could be even when the greatest care is given to experimental procedures. Experimenters should always attempt to identify the causes of variation. Some fluctuations in response rate will be random, i.e., sometimes positive and sometimes negative, usually small but occasionally large. Digital filters are objective methods for reducing or eliminating such unsystematic “noise” components while preserving the systematic changes in response rate under study. Digital filters function in a manner that is strictly analogous to electronic filters. The major purpose of this technical note is to describe digital filters and to provide an example of their usage.

Journal of the experimental analysis of behavior, 1983 · doi:10.1901/jeab.1983.39-185