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Simple arithmetic processing: fact retrieval mechanisms and the influence of individual difference, surface form, problem type and split on processing

机译:简单的算术处理:事实检索机制以及个体差异,表面形式,问题类型和拆分对处理的影响

摘要

Current theorising in the area of cognitive arithmetic suggests that simple arithmetic knowledge is stored in memory and accessed in the same way as word knowledge i.e., it is stored in a network of associations, with simple facts retrieved automatically from memory. However, to date, the main methodologies that have been employed to investigate automaticity in simple arithmetic processing (e.g., production and verification) have produced a wide variety of difficulties in interpretation. In an attempt to address this, the present series of investigations utilised a numerical variant of the well established single word semantic priming paradigm that involved the presentation of problems as primes (e.g., 2 + 3) and solutions as targets (e.g., 5), as they would occur in a natural setting. Adult university students were exposed to both addition and multiplication problems in each of three main prime target relationship conditions, including congruent (e.g., 2 + 3 and 5), incongruent (e.g., 2 + 3 and 13), and neutral conditions (X + Y and 5). When combined with a naming task and the use of short stimulus onset asynchronies (SOAs), this procedure enabled a more valid and reliable investigation into automaticity and the cognitive mechanisms underlying simple arithmetic processing. ududThe first investigation in the present series addressed the question of automaticity in arithmetic fact retrieval, whilst the remaining investigations examined the main factors thought to influence simple arithmetic processing i.e., skill level, surface form, problem type and split. All factors, except for problem type, were found to influence processing in the arithmetic priming paradigm. For example, the results of all five investigations were consistent in revealing significant facilitation in naming congruent targets for skilled participants, following exposure to Arabic digit primes at the short SOA. Accordingly, the facilitation was explained in terms of the operation of an automatic spreading activation mechanism. Additionally, significant inhibitory effects in incongruent target naming were identified in skilled performance in all of the studies in the present series of investigations. Throughout the course of these investigations, these effects were found to vary with operation, surface form and SOA, and in the final investigation, the level of inhibition was found to vary with the split between the correct solution and the incongruent target. Consequently, a number of explanations were put forward to account for these effects. In the first two investigations, it was suggested that the inhibitory effects resulted from the use of a response validity checking mechanism, whilst in the final investigation, the results were more consistent with the activation of magnitude representations in memory (this can be likened to Dehaene's, 1997, 'number sense'). In contrast, the results of the third investigation led to the proposal that for number word primes, inhibition in processing results from the activation of phonological representations in memory, via a reading based mechanism. ududThe present series of investigations demonstrated the utility of the numerical variant of the single word semantic priming paradigm for the investigation of simple arithmetic processing. Given its capacity to uncover the fundamental cognitive mechanisms at work in simple arithmetic operations, this methodology has many applications in future research.
机译:认知算术领域中的当前理论表明,简单的算术知识被存储在存储器中并以与单词知识相同的方式被访问,即,它被存储在关联网络中,并且从存储器中自动检索简单的事实。但是,迄今为止,在简单的算术处理(例如,生产和验证)中用于研究自动化的主要方法已经产生了各种各样的解释困难。为了解决这个问题,本系列研究利用了完善的单字语义启动范例的数字变体,其中涉及将问题表示为素数(例如2 + 3)和解决方案作为目标(例如5),因为它们会在自然环境中发生。成年大学生在三种主要主要目标关系条件中都面临加法和乘法问题,包括全等(例如2 + 3和5),非全等(例如2 + 3和13)和中性条件(X + Y和5)。当与命名任务和使用短刺激发作异步(SOA)结合使用时,此过程可以对自动性和简单算术处理基础的认知机制进行更有效和可靠的研究。 ud ud本系列中的第一个调查研究了算术事实检索的自动化问题,而其余的调查则研究了影响简单算术处理的主要因素,即技能水平,表面形式,问题类型和分裂。发现除了问题类型之外的所有因素都影响算术启动范例中的处理。例如,在短时间SOA中暴露于阿拉伯数字素数之后,所有五项调查的结果都一致地表明,在为熟练的参与者命名一致的目标方面有很大的便利。因此,根据自动扩展激活机构的操作来说明便利。此外,在本系列研究的所有研究中,熟练的执行者均发现了不一致的目标命名中的显着抑制作用。在整个研究过程中,发现这些效果随操作,表面形式和SOA的不同而变化,在最终研究中,发现抑制水平随正确溶液和不一致靶标之间的分配而变化。因此,提出了许多解释以解释这些影响。在前两次研究中,有人提出抑制作用是由于使用了响应有效性检查机制所致,而在最后的研究中,结果与记忆中的幅度表征的激活更为一致(这可以比作Dehaene's ,1997年,“数字意义”)。相比之下,第三次调查的结果导致了这样一个提议,即对于数字单词素数,通过基于读取的机制来激活内存中的语音表示,从而抑制了处理结果。 ud ud本系列研究证明了单字语义启动范例的数值变体在研究简单算术处理中的效用。鉴于它有能力揭示简单算术运算中工作的基本认知机制,因此该方法在未来的研究中具有许多应用。

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    Jackson Natalie Deanne;

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  • 年度 2007
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  • 正文语种 {"code":"en","name":"English","id":9}
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