41 research outputs found

    Proportions of errors of different types across training sessions.

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    Proportions of errors of different types across training sessions.</p

    Supplementary algorithms.

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    (PDF)</p

    Fitted values of the strength <i>α</i> (left) and forgetting rate λ (middle) parameters, as well as their joint effect on prediction (right), using the constrained prior that places the model in a forgetful regime, described in S1 Table.

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    A context of n previous events corresponds to level n in the HCRP. Lower values of α and λ imply a greater contribution from the context to the prediction of behavior. The context gain for context length n is the decrease in the KL divergence between the predictive distribution of the complete model and a partial model upon considering n previous elements, compared to considering only n-1 previous elements. Note that the scale of the context gain is reversed and higher values signify more gain. (TIFF)</p

    Repeated measures ANOVAs in session 9 and 10.

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    In the left set of columns, the trial type is defined as Pold(trigram) and in the right set of columns it is defined as Pnew(trigram).</p

    Repeated measures ANOVAs in sessions 1–8.

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    In the left set of columns, the trial type is defined as the state and in the right set of columns it is defined as P(trigram).</p

    Modeling strategy.

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    We adopted a model-based approach, fitting the hyperparameters θ of an internal sequence model (upper box), together with low level effects (the spatial distance between subsequent response locations, response repetition, error and post-error trials; lower box) to participants’ response times. The contribution of the sequence model is the scaled log of the predictive probability of each key press k (one of the four keys, marked as transparent square), given the context u (previous events, marked as a string of colored squares). The sequence model makes predictions by flexibly combining information from deepening windows onto the past, considering fewer or more previous stimuli.</p

    Negative log likelihood loss of HCRP models fitted to 10.000 ASRT data points.

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    (a) Negative log likelihood as a function of the maximum number of previous events considered. (b) Negative log likelihood as a function of the prior importance of two previous events, i.e. trigrams (b). In (b), lower values of α2 imply higher prior importance. The vertical dashed line in (a) marks the n that was used for fitting the human data in the Manuscript. (TIFF)</p

    Predicting the latency of errors.

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    (a) Pattern errors. (b) Recency errors. In the case of HCRPf, the hyperparameter priors were adjusted to express more forgetfulness. The error bars represent the 95%CI.</p

    Mixed effects model with random intercepts for participants and several low-level predictors, sorted by their absolute fitted slope B (in ms).

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    Due to the large data set, all factors are significant. However, we made an arbitrary cut-off at the horizontal line for the low-level effects included in the response model because of the small effect sizes. (PDF)</p

    Correlation between the fitted HCRP parameters and working memory.

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    (a)(b) Pearson correlation matrices of the working memory test scores and the strength parameters α and decay parameters λ of the HCRP model, respectively. Correlations that met the significance criterion of p p < .05. Bands represent the 95% CI.</p
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