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A Distributional Response Time Analysis of the Perceptual Disfluency Effect Cover

A Distributional Response Time Analysis of the Perceptual Disfluency Effect

Open Access
|Oct 2025

Figures & Tables

Table 1

Mapping model predictions to theoretical constructs.

ACCOUNTDESCRIPTIONLOCICONTRASTEX-GAUSSIAN PREDICTIONSQUANTILE PLOTSRECOGNITION MEMORY PREDICTIONS
Meta-cognitivePerceptual disfluency affects meta-cognitive processes via increased system 2 processingPost-lexicalHigh-blur vs. Low-blur/Clearμ: × β/τ: ↑Late differenceHigh > Low/Clear
Low-blur vs. Clearμ: × β/τ: ↑Late differenceLow > Clear
Compensatory-processingPerceptual disfluency affects word recognitionLexical/semanticHigh-blur vs. Low-blur/Clearμ: ↑ β/τ: ×Complete shiftHigh > Low/Clear
Low-blur vs. Clearμ: × β/τ: ×No differenceLow = Clear
Stage-specificDisfluency effects rely on (1) the stage or level of processing tapped by the task and (2) monitoring and control processesLexical/semantic and Post-lexicalHigh-blur vs. Low-blur/Clearμ: ↑ β/τ: ↑Complete shift
Shift + Late differences
High > Low/Clear
Low-blur vs. Clearμ: ↑ β/τ: ×No differenceLow = Clear

[i] Note. ↑ = higher estimate; ↓ = decrease estimate; x = no effect on parameter of interest.

joc-8-1-469-g1.png
Figure 1

Clear (left), low-blur (10% blur) (right), and high-blur (15% blur) (center) examples.

Table 2

Posterior distribution estimates for accuracy model (Experiments 1A and 1B).

EXPERIMENTHYPOTHESISMEANSECrI*ERPOSTERIOR PROB
Experiment 1AHigh-blur < (Low-blur + Clear)–1.030.16[–1.293, –0.77]Inf1.00
Low-blur < Clear0.040.13[–0.216, 0.297]1.260.56
Experiment 1BHigh-blur < (Low-blur + Clear)–1.100.17[–1.376, –0.829]Inf1.00
Low-blur = Clear0.030.15[–0.278, 0.322]0.900.47

[i] Note. CrI: 90% for one-sided tests and 95% for two-sided tests against 0. Posterior probability indicates the proportion of the posterior distribution that falls on one side of zero (either positive or negative), representing the probability that the effect is greater than or less than zero.

Table 3

Posterior distribution estimates for ex-Gaussian distribution (Experiments 1A and 1B).

EXPERIMENTHYPOTHESISPARAMETERMEANSECrI*ERPOSTERIOR PROB
Experiment 1AHigh-blur > (Low-blur + Clear)Mu (µ)0.110.00[0.1, 0.114]Inf1.00
Experiment 1BHigh-blur > (Low-blur + Clear)Mu (µ)0.120.01[0.11, 0.127]Inf1.00
Experiment 1AHigh-blur > (Low-blur + Clear)Sigma (σ)0.160.06[0.057, 0.253]163.950.99
Experiment 1BHigh-blur > (Low-blur + Clear)Sigma (σ)0.320.07[0.214, 0.43]Inf1.00
Experiment 1AHigh-blur > (Low-blur + Clear)Beta (β/τ)0.430.04[0.367, 0.487]Inf1.00
Experiment 1BHigh-blur > (Low-blur + Clear)Beta (β/τ)0.380.03[0.318, 0.43]Inf1.00
Experiment 1ALow-blur = ClearSigma (σ)0.030.05[–0.066, 0.136]16.220.94
Experiment 1BLow-blur = ClearSigma (σ)–0.090.06[–0.212, 0.035]5.920.85
Experiment 1ALow-blur = ClearBeta (β/τ)–0.000.03[–0.062, 0.061]7.770.89
Experiment 1BLow-blur = ClearBeta (β/τ)0.030.03[–0.026, 0.084]5.050.83
Experiment 1ALow-blur > ClearMu (µ)0.020.00[0.012, 0.02]Inf1.00
Experiment 1BLow-blur > ClearMu (µ)0.010.00[0.006, 0.015]Inf1.00

[i] Note. CrI: 90% for one-sided tests and 95% for two-sided tests against 0. Posterior probability indicates the proportion of the posterior distribution that falls on one side of zero (either positive or negative), representing the probability that the effect is greater than or less than zero.

joc-8-1-469-g2.png
Figure 2

Estimated posterior distributions for d-prime and criterion, and differences, with 95% CrIs.

joc-8-1-469-g3.png
Figure 3

Quantile plots for each blur condition in Experiments 1A and 1B (A) and delta plots depicting the magnitude of the effect for hypotheses of interest over time in Experiments 1A (B) and 1B (C). Each dot represents the mean RT at the .1, .3, .5, .7 and .9 quantiles.

joc-8-1-469-g4.png
Figure 4

Estimated posterior distributions (mean) for d-prime and criterion, and differences, with 95% CrIs.

Table 4

Posterior distribution estimates for accuracy model (Experiment 2).

HYPOTHESISMEANSECrI*ERPOSTERIOR PROB
High-blur < (Low-blur + Clear)–0.910.21[–1.263, –0.56]Inf1.00
Low-blur = Clear–0.190.21[–0.628, 0.203]0.570.36
High frequency = Low frequency0.150.20[–0.215, 0.548]0.670.40
Blur × Frequency (High vs. Low/Clear) = 0–0.010.23[–0.47, 0.438]0.730.42
Blur × Frequency (Low vs. Clear) = 00.050.24[–0.406, 0.554]0.720.42

[i] Note. CrI: 90% for one-sided tests and 95% for two-sided tests against 0. Posterior probability indicates the proportion of the posterior distribution that falls on one side of zero (either positive or negative), representing the probability that the effect is greater than or less than zero.

Table 5

Posterior distribution estimates for ex-Gaussian distribution (Experiment 2).

HYPOTHESISPARAMETERMEANSECrI*ERPOSTERIOR PROB
high-blur > (vs. Clear/low-blur)Mu (µ)0.170.01[0.164, 0.18]Inf1.00
low-blur > ClearMu (µ)0.010.00[0.008, 0.013]Inf1.00
High Frequency < Low frequencyMu (µ)–0.020.01[–0.026, –0.011]Inf1.00
High-blur (vs. Low-blur/Clear) × FrequencyMu (µ)–0.010.01[–0.02, 0.009]1,024.591.00
Low-blur (vs. Clear) × FrequencyMu (µ)–0.000.00[–0.009, 0.002]1,453.961.00
High-blur > (vs. Clear/low-blur)Sigma (σ)0.640.04[0.562, 0.706]Inf1.00
Low-blur < ClearSigma (σ)–0.010.03[–0.061, 0.045]1.410.58
High frequency < Low frequencySigma (σ)–0.050.04[–0.108, 0.01]11.050.92
High-blur (vs. low-blur/Clear) × FrequencySigma (σ)0.080.07[–0.031, 0.197]7.670.89
Low-blur (vs. Clear) × FrequencySigma (σ)–0.030.06[–0.129, 0.065]2.310.70
High-blur > (vs. Clear/low-blur)Beta (β/τ)0.550.03[0.499, 0.603]Inf1.00
Low-blur > (vs. Clear)Beta (β/τ)–0.010.02[–0.055, 0.027]9.720.91
High frequency < Low frequencyBeta (β/τ)–0.070.03[–0.114, –0.016]67.180.98
High-blur (vs. Low-blur/Clear) × FrequencyBeta (β/τ)–0.140.05[–0.222, –0.056]332.331.00
Low-blur (vs. Clear) × FrequencyBeta (β/τ)0.060.04[0, 0.129]19.520.95

[i] Note. CrI: 90% for one-sided tests and 95% for two-sided tests against 0. Posterior probability indicates the proportion of the posterior distribution that falls on one side of zero (either positive or negative), representing the probability that the effect is greater than or less than zero. Sigma and Beta parameters are on the log scale.

joc-8-1-469-g5.png
Figure 5

Group RT distributions in the blurring and word frequency manipulations in word stimuli. A. Quantile plots with each point represents the average RT quantiles (.1, .3, .5, .7, and .9) in each condition. B. Delta plots obtained by computing the quantiles for each participant and subsequently averaging the obtained values for each quantile over the participants and subtracting the values from each condition.

joc-8-1-469-g6.png
Figure 6

Estimated posterior distributions for d-prime and criterion, and differences between all conditions with 95% CrIs (thin lines).

Table 6

Mean response time (in ms) for the word frequency effects across the .1, .3, .5, .7, and .9 quantiles of the RT distribution as a function of blurring. These values correspond to the quantile effects for Experiment 2.

BLUR0.10.30.50.70.9
Clear12.1017.1718.5919.2425.06
High-blur31.4641.8448.6867.1898.36
Low-blur9.9312.1411.9913.6217.73
Table A1

Posterior distribution estimates for DDM (Experiment 1A).

HYPOTHESISPARAMETERMEANSECrI*ERPOSTERIOR PROB
High-blur > (Low-blur + Clear)v–2.220.09[–2.369, –2.073]Inf1.00
low-blur = Clearv0.000.05[–0.091, 0.096]29.650.97
High-blur > (Low-blur + Clear)Ter0.100.00[0.092, 0.106]Inf1.00
Low-blur > ClearTer0.010.00[0.008, 0.018]Inf1.00

[i] Note. CrI: 90% for one-sided tests and 95% for two-sided tests against 0. Posterior probability indicates the proportion of the posterior distribution that falls on one side of zero (either positive or negative), representing the probability that the effect is greater than or less than zero.

Table A2

Posterior distribution estimates for DDM (Experiment 1B).

HYPOTHESISPARAMETERMEANSECrI*ERPOSTERIOR PROB
High-blur < (low-blur + Clear)v–0.900.06[–1.001, –0.794]Inf1.00
Low-blur = Clearv–0.020.06[–0.13, 0.086]22.890.96
High-blur > (Low-blur + Clear)Ter0.100.01[0.093, 0.108]Inf1.00
Low-blur > ClearTer0.010.00[0.009, 0.02]Inf1.00

[i] Note. CrI: 90% for one-sided tests and 95% for two-sided tests against 0. Posterior probability indicates the proportion of the posterior distribution that falls on one side of zero (either positive or negative), representing the probability that the effect is greater than or less than zero.

DOI: https://doi.org/10.5334/joc.469 | Journal eISSN: 2514-4820
Language: English
Submitted on: Jun 19, 2025
Accepted on: Oct 6, 2025
Published on: Oct 16, 2025
Published by: Ubiquity Press
In partnership with: Paradigm Publishing Services
Publication frequency: 1 issue per year

© 2025 Jason Geller, Pablo Gomez, Erin Buchanan, Dominique Makowski, published by Ubiquity Press
This work is licensed under the Creative Commons Attribution 4.0 License.