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Inverse reference in subtraction performance: An analysis from arithmetic word problems

机译:减法运算中的逆参考:对算术单词问题的分析

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Studies of elementary calculation have shown that adults solve basic subtraction problems faster with problems presented in addition format (e.g., 6 + _ = 13) than in standard subtraction format (e.g., 13 - 6 = _). Therefore, it is considered that adults solve subtraction problems by reference to the inverse operation (e.g., for 13 - 6 = 7, "I know that 13 is 6 + 7") because presenting the subtraction problem in addition format does not require the mental rearrangement of the problem elements into the addition format. In two experiments, we examine whether adults' use of addition to solve subtractions is modulated by the arrangement of minuend and subtrahend, regardless of format. To this end, we used arithmetic word problems since single-digit problems in subtraction format would not allow the subtrahend to appear before the minuend. In Experiment 1, subtractions were presented by arranging minuend and subtrahend according to previous research. In Experiment 2, operands were reversed. The overall results showed that participants benefited from word problems where the subtrahend appears before the minuend, including subtractions in standard subtraction format. These findings add to a growing body of literature that emphasizes the role of inverse reference in adults' performance on subtractions.
机译:基本计算的研究表明,与标准减法格式(例如13-6 = _)相比,成年人使用加法格式(例如6 + _ = 13)解决基本减法问题的速度更快。因此,认为成年人可以通过参考逆运算来解决减法问题(例如,对于13-6 = 7,“我知道13是6 + 7”),因为用加法格式表示减法问题不需要心理将问题元素重新排列为附加格式。在两个实验中,我们检查了成年人使用加法来解决减法是否受到减数和减负的排列方式的影响,而与格式无关。为此,我们使用了算术字问题,因为减法格式的一位数字问题不允许减价出现在被减数之前。在实验1中,根据先前的研究,通过安排minuend和subtrahend来表示减法。在实验2中,操作数是相反的。总体结果表明,参加者会从单词问题中受益,其中在单词减数出现在被减数之前,包括标准减法格式的减法。这些发现增加了越来越多的文献,这些文献强调了反向参考在成年人减法表现中的作用。

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