Zamarian L, Karner E, Benke T, Donnemiller E, Delazer M
Department of Psychology, University of Trieste, Via Sant'Anastasio, 12, 34134 Trieste, Italy.
Neuropsychologia. 2006;44(10):1708-23. doi: 10.1016/j.neuropsychologia.2006.03.032. Epub 2006 May 11.
Patients affected by semantic dementia (SD) and other severe cognitive deficits may show preserved numerical skills, including the retrieval of multiplication facts from long-term memory. No studies so far specifically investigated the network of arithmetic facts in semantic dementia. Thus, it is unknown whether preserved multiplication in SD truly reflects intact semantic knowledge or preserved retrieval of verbal sequences (just as the recitation of rhymes or poems). In the present study a patient (SG) with SD underwent an extensive assessment of number processing and calculation abilities. In particular, multiplication knowledge was investigated through a series of computerised tasks (production task, multiple-choice task, number bisection task with multiplicative triplets, number-matching task). SG demonstrated excellent performance in all number processing and calculation tasks. In computerised tasks tapping multiplication fact knowledge, SG was as accurate and fast as healthy controls. Analyses on individual regression slopes indicated that SG's reaction time effects (problem-size effect, problem-difficulty effect, interference effects, and facilitation effect) were comparable to those found in controls in each task. These results add new evidence to the independence of numerical knowledge from other semantic information and provide further insight into the organisation of stored arithmetic knowledge.
患有语义性痴呆(SD)和其他严重认知缺陷的患者可能表现出保留的数字技能,包括从长期记忆中提取乘法口诀。到目前为止,尚无研究专门调查语义性痴呆中算术事实的网络。因此,尚不清楚SD中保留的乘法是否真的反映了完整的语义知识或保留的言语序列检索能力(就像背诵押韵或诗歌一样)。在本研究中,一名患有SD的患者(SG)接受了数字处理和计算能力的广泛评估。特别是,通过一系列计算机任务(生成任务、多项选择任务、带有乘法三元组的数字平分任务、数字匹配任务)对乘法知识进行了研究。SG在所有数字处理和计算任务中表现出色。在涉及乘法口诀知识的计算机任务中,SG与健康对照组一样准确和快速。对个体回归斜率的分析表明,SG的反应时间效应(问题大小效应、问题难度效应、干扰效应和促进效应)与每个任务中对照组的效应相当。这些结果为数字知识与其他语义信息的独立性增添了新证据,并为存储的算术知识的组织提供了进一步的见解。