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Operand-Order Effect in Multiplication and Addition The Long-Term Effects of Reorganization Process and Acquisition Sequence

机译:乘法和加法中的操作数阶效应重组过程和采集序列的长期效应

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摘要

Butterworth, Marchesini, and Girelli (2003) showed that children solved multiplications faster when the larger operand was first (e.g., 5 x 2) than when the smaller operand was first (e.g., 2 x 5). This result was interpreted according to the reorganization hypothesis, which states that, as children begin to switch from counting-based strategies (e.g., repeated additions) to direct retrieval, non-retrieval strategies generate an advantage for the larger-operand-first order. In two experiments we showed that order preferences also persist into adulthood. With additions, the larger-operand-first order was solved faster than the inverse order. With multiplications we obtained a novel result: Larger-operand-first problems were solved faster when at least one operand was smaller than 5, whereas smaller-operand-first problems were solved faster when both operands were larger than 5. Since the reorganization process alone cannot explain our results, we propose that order preferences are also influenced by the sequence in which the members of a commuted pair are acquired.
机译:Butterworth,Marchesini和Girelli(2003)指出,孩子们在较大的操作数首次出现时(例如5 x 2)比在较小的操作数首次出现时(例如2 x 5)更快地解决了乘法问题。根据重组假说对这一结果进行了解释,该假说指出,随着孩子开始从基于计数的策略(例如重复加法)转向直接检索,非检索策略为较大操作数优先生成优势。在两个实验中,我们表明,订单偏好也持续到成年。通过加法,大操作数优先级的求解比逆序更快。通过乘法运算,我们得出了一个新颖的结果:当至少一个操作数小于5时,较大操作数优先的问题就可以更快地解决;而当两个操作数都大于5时,较小操作数优先的问题就可以更快地解决。不能解释我们的结果,我们建议顺序偏好也受到换向对成员获取顺序的影响。

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