Continuous developmental changes in word recognition and language learning across early childhood

  1. Michael C Frank  Is a corresponding author
  2. Virginia A Marchman
  3. Claire Augusta Bergey
  4. Veronica Boyce
  5. Mika Braginsky
  6. George Kachergis
  7. Jess Mankewitz
  8. Stephan C Meylan
  9. Ben Prystawski
  10. Nilam Ram
  11. Robert Z Sparks
  12. Adrian Steffan
  13. Alvin Wei Ming Tan
  14. Martin Zettersten
  1. Department of Psychology, Stanford University, United States
  2. Department of Linguistics, Stanford University, United States
  3. Department of Psychology, University of Wisconsin, United States
  4. Department of Linguistics, University of California, Berkeley, United States
  5. Department of Communication, Stanford University, United States
  6. Department of Psychology, Ludwig-Maximilians-Universität München, Germany
  7. Department of Cognitive Science, University of California, San Diego, United States
15 figures, 13 tables and 1 additional file

Figures

Time course of word recognition at different ages.

The x-axis shows time (in ms) from the onset of the target label (vertical solid line). Colored lines show the average proportion target looking as a function of time from pre- and post-label onset at each age bin (in months). Age bins are larger for older children due to decreased data density. The dashed horizontal line represents chance looking. Error bands represent standard errors of the mean. Gray backgrounds highlight the short and long time windows used in subsequent analyses. The data within the figure is filtered such that (a) participants are required to contribute at least 5 observations and (b) there must be at least 50 participants contributing to each time bin within an age group.

Participant-level target looking and reaction time (log), plotted by age (log).

Longitudinal datapoints are connected by lines. The solid blue line shows a linear fit and associated confidence interval. Thin colored lines show linear fits for those datasets spanning six or more months of age. The dashed line for accuracy shows chance-level looking (0.5).

Participant-level variability in target looking and reaction time (log RT), plotted by age (log).

Plotting conventions are as in Figure 1.

Structural equation model showing the three-factor factor analysis with a regression of each latent variable on the logarithm of age.

Observed variables are notated as squares and latent variables are notated as circles. Factor loadings and regression coefficients are shown with straight, solid lines; covariances are shown with dashed lines; residual variances are shown as solid circular connections. Stars show conventional levels of statistical significance, e.g., * indicates p < 0.05, ** indicates p < 0.01, and *** indicates p < 0.001. Covariances reflect age-residualized correlations between variables.

Growth curves from a logistic growth model showing predicted productive vocabulary growth for children with initial reaction times one SD faster than the mean (blue), at the mean (red), and one SD slower than the mean (green).

Individual longitudinal trajectories are shown in light gray. Solid lines show global model estimates, and colored regions indicate 95% credible intervals.

Structural equation model showing longitudinal couplings between growth parameters.
Appendix 1—figure 1
Age distribution of unique participants for each dataset, using 3-month bins.
Appendix 1—figure 2
Distribution of retest administrations across datasets with repeated measurements, colored by dataset.

Each count indicates a retest administration (initial administrations are excluded). Administrations listed with a retest interval of 0 indicate retests within a month of the initial administration.

Appendix 2—figure 1
Correlation between reaction times on all trials and reaction times on trials where the child pointed to the correct target.

Data from Creel, 2024.

Appendix 3—figure 1
Goodness of fit for different distributional models for RT, split by age.
Appendix 3—figure 2
Distribution of RT overlaid with a log-normal distribution, split by age.
Appendix 3—figure 3
Goodness of fit for different distributional models of accuracy, split by age.
Appendix 3—figure 4
Distribution of accuracies overlaid with normal distribution, split by age.
Appendix 9—figure 1
Parallel analysis scree plot showing the eigenvalues for each factor, for actual, simulated, and resampled data.
Appendix 12—figure 1
Growth curves from a logistic growth model showing predicted productive vocabulary growth for children based on their age-residualized initial reaction times.

Predictions are shown for children with initial reaction times one SD faster than the mean for their age (blue), at the mean for their age (red), and one SD slower than the mean for their age (green). Individual longitudinal trajectories are shown in light gray. Solid lines show global model estimates and colored regions indicate 95% credible intervals.

Tables

Table 1
Characteristics of included datasets from Peekbank.

‘Admins’ denotes separate experimental sessions. ‘CDIs’ refers to whether the dataset contains parent report vocabulary data from the MacArthur–Bates Communicative Development Inventory.

Dataset namePct trials (%)N subjectsN adminsMean ageMin ageMax ageAvg trialsAvg RT trialsCDIsLongitudinal
1Adams et al., 201824.16971123.5813.0038.0018.657.92xx
2Fernald and Marchman, 201220.112267923.9117.0032.0016.236.91xx
3Weaver et al., 20248.014124715.7413.5023.6018.216.78x
4Fernald et al., 20137.48017820.0417.0026.0023.179.16xx
5Fernald et al., 20066.46322919.6815.0025.0015.286.06xx
6Bergelson and Swingley, 20122.9848411.765.9820.8318.966.74x
7Yurovsky et al., 20132.838538533.7712.2059.515.892.63
8Borovsky and Peters, 20192.8797918.2717.0020.0019.240.00x
9Potter and Lew-Williams, 20242.7676723.7621.0027.0021.697.92
10Yurovsky et al., 2017a2.631531536.408.4060.006.272.87
11Yurovsky and Frank, 2017b2.628228225.6412.5958.655.912.79
12Weaver and Saffran, 20262.4646418.8218.1020.1021.828.19x
13Yoon et al., 20152.019419442.3013.2060.006.722.98
14Mahr et al., 20152.0292920.8318.1023.8037.0013.62x
15Garrison et al., 20201.7353514.4612.0018.0027.769.41x
16Ronfard et al., 20221.3404019.9518.0024.0018.567.62x
17Bacon and Saffran, 20221.3383822.8722.0024.0018.088.00x
18Perry and Saffran, 20171.2424220.4519.0022.0015.455.43x
19Pomper, R. & Saffran, J. R. (2017). Do infants learn to associate diminutive forms with animates? [unpublished raw data]. University of Wisconsin-Madison.1.1767616.7014.0019.008.713.38
20Swingley and Aslin, 20021.1505015.0914.1316.0011.703.79x
21Frank et al., 20160.810510533.8912.1359.846.152.69
22Pomper and Saffran, 20160.8606044.2741.0047.007.623.30
23Moore and Bergelson, 20220.7292918.1116.1220.0312.974.89x
24Pomper, R. & Saffran, JR. (2015). Modulating attention to different features of objects during word learning [Unpublished Raw Data]. University of Wisconsin-Madison.0.6252540.0438.1042.0013.965.17
25Pomper and Saffran, 20190.4444440.1138.0043.005.322.34
26Pomper and Saffran, 20180.4373739.4637.8043.005.472.79
Total1002555412425.385.9860.0014.885.51145
Appendix 1—table 1
Characteristics of included datasets from Peekbank, sorted by what percent of the data they represent.

Percent trials refers to what percent of the trials used came from that dataset; total is the number of trials used from that dataset; and included is what percent of all trials had data that was included (based on criteria about missingness, distractor to target transition, minimum RT). LW = long-window accuracy, SW = short-window accuracy, and RT = reaction time.

Dataset namePct trials (LW)Pct trials (RT)Total trials (LW)Total trials (RT)Included (LW)Included (SW)Included (RT)
1Adams et al., 201824.1%27.1%13146547086.2%89.3%35.9%
2Fernald and Marchman, 201220.1%22.4%10954452691.6%94.8%38.0%
3Weaver et al., 20248.0%7.6%4371154088.6%91.2%31.3%
4Fernald et al., 20137.4%7.9%4055160383.1%85.7%32.9%
5Fernald et al., 20066.4%6.2%3484125493.1%93.4%34.0%
6Bergelson and Swingley, 20122.9%2.7%159353976.7%83.5%26.1%
7Yurovsky et al., 20132.8%2.2%154445053.2%55.7%17.2%
8Borovsky and Peters, 20192.8%0.0%1520088.9%88.9%0.0%
9Potter and Lew-Williams, 20242.7%2.6%145352389.3%87.7%32.1%
10Yurovsky et al., 2017a2.6%2.4%141149360.4%68.2%21.9%
11Yurovsky and Frank, 2017b2.6%1.9%140139365.3%66.6%20.9%
12Weaver and Saffran, 20262.4%2.4%130947567.5%69.2%24.5%
13Yoon et al., 20152.0%1.7%108933774.4%77.1%24.9%
14Mahr et al., 20152.0%2.0%107339582.4%82.4%30.3%
15Garrison et al., 20201.7%1.6%94432089.8%89.9%30.4%
16Ronfard et al., 20221.3%1.4%72428298.5%98.5%38.5%
17Bacon and Saffran, 20221.3%1.5%68730490.4%89.2%40.0%
18Perry and Saffran, 20171.2%1.1%64922889.6%89.6%31.5%
19Pomper, R. & Saffran, J. R. (2017). Do infants learn to associate diminutive forms with animates? [unpublished raw data]. University of Wisconsin-Madison.1.1%0.9%59217975.0%75.8%24.5%
20Swingley and Aslin, 20021.1%0.8%58515998.2%97.8%28.0%
21Frank et al., 20160.8%0.7%44914059.5%66.2%20.3%
22Pomper and Saffran, 20160.8%0.9%45717595.6%95.6%37.9%
23Moore and Bergelson, 20220.7%0.7%37613297.9%99.2%34.9%
24Pomper, R. & Saffran, JR. (2015). Modulating attention to different features of objects during word learning [Unpublished Raw Data]. University of Wisconsin-Madison.0.6%0.6%33512485.7%89.0%31.9%
25Pomper and Saffran, 20190.4%0.4%2137585.9%89.3%30.5%
26Pomper and Saffran, 20180.4%0.3%1976790.5%91.9%34.4%
Appendix 5—table 1
Pairwise correlations between primary variables of interest.
agelog agertlog rtlong accshort accprodcomp
age1.00
log age0.981.00
rt–0.33–0.351.00
log rt–0.34–0.360.961.00
long window accuracy0.440.48–0.48–0.461.00
short window accuracy0.380.43–0.62–0.610.821.00
production vocabulary0.720.70–0.31–0.330.510.451.00
comprehension vocabulary0.420.42–0.25–0.240.240.240.591.00
Appendix 6—table 1
Model comparison metrics for different functional forms of the relationship between accuracy and age.
Modeln. obssigmalogLikAICBICREMLcritdf.residualr2
Long window, linear age55,3370.272–701214,03814,10014,02455,3300.124
Long window, log age55,3370.271–697213,95714,02013,94355,3300.108
Short window, linear age57,0450.309–1453429,08229,14529,06857,0380.092
Short window, log age57,0450.309–14,50129,01629,07929,00257,0380.077
Appendix 6—table 2
Model comparison metrics for different functional forms of the relationship between RT and age.
Modeln. obssigmalogLikAICBICREMLcritdf.residualr2
Log RT, linear age20,6890.458–13,84427,70327,75827,68920,6820.232
Log RT, log age20,6890.457–13,81927,65127,70727,63720,6820.212
Linear RT, linear age20,689578.837–161,573323,159323,215323,14520,6820.197
Linear RT, log age20,689578.338–161,546323,106323,161323,09220,6820.185
Appendix 7—table 1
Goodness of fit comparison between different models of the relationship between age and RT.
Modeln. obssigmalogLikAICBICREMLcritdf.residualr2
Log RT, log age18,9400.451–12,39324,80124,85524,78718,9330.205
Log RT, log + linear age18,9400.449–12,34924,71924,80624,69718,9290.216
Linear RT, poly(age,2)18,940569.500–147,594295,204295,267295,18818,9320.180
Linear RT, poly(age,3)18,940569.005–147,567295,151295,222295,13318,9310.188
Appendix 7—table 2
Fixed effects coefficients for a model predicting log RT from both log age and linear age.
TermEstimateStd. errordft valuep-value
Intercept6.8290.02620.104266.1370.000
log age–0.2510.07212.851–3.5150.004
linear age0.1320.07813.2321.6970.113
Appendix 9—table 1
Factor loadings for the exploratory three factor solution using varimax rotation.
F1F2F3
RT–0.190.81–0.30
RT var–0.100.81–0.22
long window accuracy0.33–0.310.55
long window accuracy var–0.100.26–0.65
production vocabulary0.95–0.040.30
comprehension vocabulary0.61–0.16–0.01
age0.63–0.140.37
Appendix 10—table 1
Comparison of confirmatory factor analysis models on longitudinal data or first administrations only.
ModelCFIRMSEARMSEALowerRMSEAUpperTLISRMRAICBIC
No age, longitudinal0.9800.0580.0470.0690.9490.03350,82150,952
No age, first admin0.9920.0330.0180.0490.9800.02327,46427,585
Age, longitudinal0.9930.0330.0240.0420.9840.02148,56548,717
Age, first admin0.9970.0210.0070.0340.9930.01326,17326,313
Appendix 11—table 1
Model comparison for alternative factor structures.

p-values show differences between adjacent models; no p-values are shown for comparisons between non-nested models.

dfAICBICChisqChisq diffRMSEAdf diffPr(>Chisq)
Three-factor646,346.6946,475.4391.96
Two-factor (vocab)846,397.7446,514.22147.0155.050.092<0.0001
Two-factor (speed)846,486.9646,603.44236.2389.220.000
Two-factor (variability)846,536.1046,652.58285.3749.1400
One-factor946,535.4946,645.84286.761.390.0110.24
Appendix 12—table 1
Fixed effects estimates from logistic growth model.
TypeEstimateEst. errorl-95% CIu-95% CI
Constant component of growth intercept2.8500.6061.6804.109
Effect oft0 RT on growth intercept3.1870.6041.9704.369
Constant component of growth scale1.1210.0581.0091.242
Effect oft0 RT on growth scale–0.0260.079–0.1780.133
Appendix 12—table 2
Fixed effects estimates from logistic growth model using RT residualized on age as the predictor.
TypeEstimateEst. errorl-95% CIu-95% CI
Constant component of growth intercept2.7980.5701.7403.987
Effect of residualizedt0 RT on growth intercept3.2370.5622.1194.340
Constant component of growth scale1.1040.0610.9861.232
Effect of residualizedt0 RT on growth scale0.0560.079–0.0970.214
Appendix 13—table 1
Fraction of data present for each measure at each time point for the longitudinal SEM.
Time pointLog RTAccuracyProductionComprehension
t00.6850.8650.2790.183
t10.0350.0390.0240.013
t20.0930.0960.0950.000
t30.0280.0290.0270.000
t40.0310.0320.0310.000

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  1. Michael C Frank
  2. Virginia A Marchman
  3. Claire Augusta Bergey
  4. Veronica Boyce
  5. Mika Braginsky
  6. George Kachergis
  7. Jess Mankewitz
  8. Stephan C Meylan
  9. Ben Prystawski
  10. Nilam Ram
  11. Robert Z Sparks
  12. Adrian Steffan
  13. Alvin Wei Ming Tan
  14. Martin Zettersten
(2026)
Continuous developmental changes in word recognition and language learning across early childhood
eLife 14:RP109636.
https://doi.org/10.7554/eLife.109636.3