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The role of ANS acuity and numeracy for the calibration and the coherence of subjective probability judgments

机译:ANS敏锐度和计算能力在标定和主观概率判断的连贯性中的作用

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摘要

The purpose of the study was to investigate how numeracy and acuity of the approximate number system (ANS) relate to the calibration and coherence of probability judgments. Based on the literature on number cognition, a first hypothesis was that those with lower numeracy would maintain a less linear use of the probability scale, contributing to overconfidence and nonlinear calibration curves. A second hypothesis was that also poorer acuity of the ANS would be associated with overconfidence and non-linearity. A third hypothesis, in line with dual-systems theory (e.g., Kahneman and Frederick, ) was that people higher in numeracy should have better access to the normative probability rules, allowing them to decrease the rate of conjunction fallacies. Data from 213 participants sampled from the Swedish population showed that: (i) in line with the first hypothesis, overconfidence and the linearity of the calibration curves were related to numeracy, where people higher in numeracy were well calibrated with zero overconfidence. (ii) ANS was not associated with overconfidence and non-linearity, disconfirming the second hypothesis. (iii) The rate of conjunction fallacies was slightly, but to a statistically significant degree decreased by numeracy, but still high at all numeracy levels. An unexpected finding was that participants with better ANS acuity gave more realistic estimates of their performance relative to others.
机译:该研究的目的是研究近似数系统(ANS)的计算和敏锐度如何与概率判断的校准和连贯性相关。根据有关数字认知的文献,第一个假设是,计算能力较低的人将保持概率规模的线性使用较少,从而导致过度自信和非线性校准曲线。第二个假设是,ANS的敏锐度也与过度自信和非线性有关。与双重系统理论一致的第三个假设(例如,Kahneman和Frederick,)是计算能力较高的人应该更好地使用规范概率规则,从而可以减少连词谬误的发生率。来自瑞典人口的213名参与者的数据表明:(i)与第一个假设一致,过度自信和校准曲线的线性与计算能力有关,其中对数字能力较高的人们进行了很好的校准,过度自信为零。 (ii)ANS与过度自信和非线性无关,从而证明了第二个假设。 (iii)连词谬误的发生率略有下降,但在算术上有统计学意义的降低,但在所有算术水平上仍然很高。一个出乎意料的发现是,与其他人相比,具有更高ANS敏锐度的参与者对他们的表现给出了更现实的估计。

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