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The use of procedural knowledge in simple addition and subtraction problems

机译:在简单的加减运算中使用过程知识

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In a first experiment, adults were asked to solve one-digit additions, subtractions and multiplications. When the sign appeared 150. ms before the operands, addition and subtraction were solved faster than when the sign and the operands appeared simultaneously on screen. This priming effect was not observed for multiplication problems. A second experiment replicates these results on addition and multiplication and, moreover, shows that the priming effect in addition is observed for all problems, including very small ones such as 4. +. 3. In fact, the only problems that were not primed by the addition sign were tie problems, which confirms that they have a special status in memory. Taken together, these results suggest that abstract procedures are pre-activated by the addition and subtraction signs and that these procedures are consequently used by adults to solve the problems. No such procedures would be pre-activated for multiplication, which are then most probably solved by retrieval of the result from memory. Moreover, while obviously two different strategies were used by individuals in order to solve addition and multiplication, solution times were similar when the problems were presented in their whole. These results, which question most of the conclusions of the current literature, support. Anderson's model (1982) and. Baroody's assumptions (1983) on the existence of compacted procedures that could be as fast as retrievals.
机译:在第一个实验中,要求成年人解决一位数的加法,减法和乘法。当符号在操作数之前出现150. ms时,加号和减法的求解比在屏幕上同时显示符号和操作数时要快。对于乘法问题未观察到这种启动作用。第二个实验在相加和相乘上复制了这些结果,此外,还显示了对所有问题,包括很小的问题(例如4. +),都观察到了附加的启动作用。 3.实际上,唯一没有由加号引起的问题就是领带问题,这表明它们在内存中具有特殊的地位。综上所述,这些结果表明抽象程序已通过加减符号预先激活,因此成年人使用这些程序来解决问题。没有这样的过程将被预激活以进行乘法,然后很可能通过从内存中检索结果来解决。而且,虽然个人显然使用两种不同的策略来解决加法和乘法,但是当问题整体出现时,解决时间却是相似的。这些结果对当前文献的大多数结论提出了质疑。安德森(1982)的模型。 Baroody的假设(1983年)是关于压缩过程的存在,该过程可能与检索一样快。

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