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A latent class model for individual differences in the interpretation of conditionals

机译:一个潜在类模型,用于解释条件句中的个体差异

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摘要

We investigated the hypothesis that there are three levels of performance associated with conditional reasoning: (1) Unsophisticated reasoners solve a modus tollens by accepting the invited inferences, treating the conditional as if it were a biconditional. (2) Reasoners of an intermediate level can resist the invited inferences, but cannot find the line of reasoning needed to endorse modus tollens. (3) Sophisticated reasoners do not draw the invited inferences either, but they do master the strategy to solve a modus tollens. On a first set of six problems, solved by 214 adolescents, an unrestricted latent class analysis revealed the existence of a large subgroup of reasoners with a biconditional interpretation of the conditional, and a smaller subgroup with a conditional interpretation. On a second set of 24 problems, solved by the same participants, a restricted latent class model corroborated the existence of a large subgroup of unsophisticated reasoners and a smaller subgroup of reasoners of an intermediate level. No evidence was found for the existence of a subgroup of sophisticated reasoners. As expected, the class of biconditional reasoners was associated with the class of unsophisticated reasoners, and the class of conditional reasoners was associated with the class of reasoners of an intermediate level. Furthermore, the former showed a biconditonal response pattern on truth table tasks, whereas the latter showed a conditional response pattern.
机译:我们调查了与条件推理相关的三种绩效水平的假设:(1)不成熟的推理者通过接受邀请的推论来解决惯用语,将条件视为双重条件。 (2)中级推理者可以抵制所邀请的推理,但是找不到支持惯常通行费的推理方法。 (3)复杂的推理者也不会得出邀请的推论,但是他们确实掌握了解决惯用语的策略。在由214名青少年解决的第一组六个问题上,无限制的潜在类别分析显示,存在一个大的推理者子集和一个有条件的解释子集,这些推理者子集对条件进行了双条件解释。在由相同参与者解决的第二组24个问题上,一个受限制的潜在类模型证实了一大堆简单的推理者小组和较小的中间级别的推理者小组的存在。没有证据表明存在一个复杂的推理者小组。正如预期的那样,双条件推理程序的类别与不复杂的推理程序的类别相关联,而条件推理程序的类别与中级推理程序的类别相关联。此外,前者在真值表任务上显示了双条件响应模式,而后者则显示了条件响应模式。

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