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Is Region-of-Interest Overlap Comparison a Reliable Measure of Category Specificity?

机译:兴趣区域重叠比较是否是类别特异性的可靠度量?

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Analysis of the degree of overlap between functional magnetic resonance imaging-derived regions of interest (ROIs) has been used to assess the functional convergence and/or segregation of category-selective brain areas. An examination of the extant literature reveals no consistent usage for how such overlap is calculated, nor any systematic comparison between different methods. We argue that how ROI overlap is computed, especially the choice of the denominator in the formula, can profoundly affect the results and interpretation of such an analysis. To do this, we compared the overlap of the FFA-FFA (fusiform face area) and FFA-FGA (fusiform Greeble-selective area) in a localizer study testing both Greeble novices and experts. When using a single ROI as the denominator, we found a significant difference in FFA-FFA versus FFA-FGA overlap, consistent with the result of a previous study arguing for face specificity of the FFA [Rhodes, G., Byatt, G., Michie, P. T., & Puce, A. Is the fusiform face area specialized for faces, individuation, or expert individuation? J Cogn Neurosci, 16, 189-203, 2004]. However, these ROI overlap differences disappeared when the denominator combined both of the involved ROIs, and the patterns of such overlap comparisons were dependent on given statistical thresholds. We also found proportionally decreasing FFA-FFA overlap with increasing center-of-FFA distance, resolving an apparent contradiction between the consistency of the location of the FFA and the seemingly low FFA-FFA overlap. Finally, Monte Carlo simulations revealed the most stable formula—the most resistant to ROI size variations—to be the average of the two single-ROI-denominator-based overlap indices. In sum, ROI overlap analysis is not a reliable tool for assessing category specificity, and caution should be exercised with regard to ROI overlap definition, underlying assumptions, and interpretation.
机译:功能磁共振成像衍生的感兴趣区域(ROI)之间的重叠程度分析已用于评估类别选择性脑区域的功能融合和/或分离。对现有文献的研究表明,对于这种重叠的计算方式没有一致的用法,也没有在不同方法之间进行系统的比较。我们认为,ROI重叠的计算方式,尤其是公式中分母的选择,可能会深刻影响这种分析的结果和解释。为此,我们在测试Greeble新手和专家的本地化研究中比较了FFA-FFA(梭形面部面积)和FFA-FGA(梭形Greeble选择区域)的重叠。当使用单个ROI作为分母时,我们发现FFA-FFA与FFA-FGA重叠存在显着差异,这与先前关于FFA的面部特异性的研究结果一致[Rhodes,G.,Byatt,G., Michie,PT,&Puce,A。梭形面部区域是专门用于面部,个性化还是专家个性化的? J Cogn Neurosci,16,189-203,2004]。但是,当分母将两个涉及的ROI组合在一起时,这些ROI重叠差异就消失了,这种重叠比较的模式取决于给定的统计阈值。我们还发现,随着FFA中心距离的增加,FFA-FFA重叠的比例将降低,从而解决了FFA位置一致性和看似较低的FFA-FFA重叠之间的明显矛盾。最后,蒙特卡洛模拟显示最稳定的公式(对ROI大小变化最有抵抗力)是两个基于单个ROI分母的重叠指数的平均值。总而言之,ROI重叠分析不是评估类别特异性的可靠工具,因此应谨慎考虑ROI重叠定义,基本假设和解释。

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