2023
DOI: 10.1111/cogs.13242
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Finding Hierarchical Structure in Binary Sequences: Evidence from Lindenmayer Grammar Learning

Abstract: In this article, we explore the extraction of recursive nested structure in the processing of binary sequences. Our aim was to determine whether humans learn the higher‐order regularities of a highly simplified input where only sequential‐order information marks the hierarchical structure. To this end, we implemented a sequence generated by the Fibonacci grammar in a serial reaction time task. This deterministic grammar generates aperiodic but self‐similar sequences. The combination of these two properties all… Show more

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Cited by 1 publication
(24 citation statements)
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References 87 publications
(108 reference statements)
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“…[18] interpreted this result as suggesting that participants were sensitive to the structural status of the Fib k-points. However, [17] pointed out that the surface regularities of Skip differ from Fib as soon as the second order conditional probability is considered. In Skip, k-points have a second order conditional probability of p(1|01) = .36 while in Fib it is equal to p(1|01) = .62.…”
Section: →1 1→01mentioning
confidence: 99%
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“…[18] interpreted this result as suggesting that participants were sensitive to the structural status of the Fib k-points. However, [17] pointed out that the surface regularities of Skip differ from Fib as soon as the second order conditional probability is considered. In Skip, k-points have a second order conditional probability of p(1|01) = .36 while in Fib it is equal to p(1|01) = .62.…”
Section: →1 1→01mentioning
confidence: 99%
“…The effect can therefore also be explained by 'flat' statistical processing. [17] studied the extraction of hierarchical structure in the Fib grammar using a similar experimental setup as [18,21], except that the stimuli were presented in the center of the screen. In their proposal, k-points are not assigned any particular status, as hierarchical structure extraction is assumed to take place through the recursive merge of deterministic transitions.…”
Section: →1 1→01mentioning
confidence: 99%
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