Poletiek Fenna H
Unit of Experimental Psychology, University of Leiden, Netherlands.
Acta Psychol (Amst). 2002 Nov;111(3):323-35. doi: 10.1016/s0001-6918(02)00057-4.
Participants performed an artificial grammar learning task, in which the standard finite state grammar (J. Verb. Learn. Verb. Behavior 6 (1967) 855) was extended with a recursive rule generating self-embedded sequences. We studied the learnability of such a rule in two experiments. The results verify the general hypothesis that recursivity can be learned in an artificial grammar learning task. However this learning seems to be rather based on recognising chunks than on abstract rule induction. First, performance was better for strings with more than one level of self-embedding in the sequence, uncovering more clearly the self-embedding pattern. Second, the infinite repeatability of the recursive rule application was not spontaneously induced from the training, but it was when an additional cue about this possibility was given. Finally, participants were able to verbalise their knowledge of the fragments making up the sequences-especially in the crucial front and back positions-, whereas knowledge of the underlying structure, to the extent it was acquired, was not articulatable. The results are discussed in relation to previous studies on the implicit learnability of complex and abstract rules.
参与者执行了一项人工语法学习任务,其中标准有限状态语法(《言语学习与言语行为杂志》6 (1967) 855)通过一条生成自嵌入序列的递归规则进行了扩展。我们在两个实验中研究了这样一条规则的可学习性。结果验证了一般假设,即在人工语法学习任务中递归性是可以被学习的。然而,这种学习似乎更多地基于对组块的识别,而非抽象规则归纳。首先,对于序列中具有不止一层自嵌入的字符串,表现更好,能更清晰地揭示自嵌入模式。其次,递归规则应用的无限可重复性并非从训练中自发产生,而是在给出关于这种可能性的额外提示时才出现。最后,参与者能够说出他们对构成序列的片段的了解——尤其是在关键的前后位置——而对于所习得的底层结构的知识,如果有的话,却无法清晰表达。我们将结合先前关于复杂和抽象规则隐性可学习性的研究来讨论这些结果。