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  1. The link between transitive reasoning and mathematics achievement in preadolescence: the role of relational processing and deductive reasoning.Terry Tin-Yau Wong & Kinga Morsanyi - 2023 - Thinking and Reasoning 29 (4):531-558.
    The link between logic and mathematics has long been recognized by theorists from various fields. For instance, the mathematician, Bertrand Russell (1919), described logic and math as intrinsically...
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  • Reasoning With Conditionals About Everyday and Mathematical Concepts in Primary School.Anastasia Datsogianni, Beate Sodian, Henry Markovits & Stefan Ufer - 2020 - Frontiers in Psychology 11.
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  • Why can it be so hard to solve Bayesian problems? Moving from number comprehension to relational reasoning demands.Elisabet Tubau - 2022 - Thinking and Reasoning 28 (4):605-624.
    Over the last decades, understanding the sources of the difficulty of Bayesian problem solving has been an important research goal, with the effects of numerical format and individual numeracy being widely studied. However, the focus on the comprehension of probability numbers has overshadowed the relational reasoning demand of the Bayesian task. This is particularly the case when the statistical data are verbally described since the requested quantitative relation (posterior ratio) is misaligned with the presented ones (prior and likelihood ratios). In (...)
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  • Editorial: The role of reasoning in mathematical thinking.Kinga Morsanyi, Jérôme Prado & Lindsey E. Richland - 2018 - Thinking and Reasoning 24 (2):129-137.
    Research into mathematics often focuses on basic numerical and spatial intuitions, and one key property of numbers: their magnitude. The fact that mathematics is a system of complex relationships that invokes reasoning usually receives less attention. The purpose of this special issue is to highlight the intricate connections between reasoning and mathematics, and to use insights from the reasoning literature to obtain a more complete understanding of the processes that underlie mathematical cognition. The topics that are discussed range from the (...)
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  • Are there gender differences in cognitive reflection? Invariance and differences related to mathematics.Caterina Primi, Maria Anna Donati, Francesca Chiesi & Kinga Morsanyi - 2018 - Thinking and Reasoning 24 (2):258-279.
    Cognitive reflection is recognized as an important skill, which is necessary for making advantageous decisions. Even though gender differences in the Cognitive Reflection test appear to be robust across multiple studies, little research has examined the source of the gender gap in performance. In Study 1, we tested the invariance of the scale across genders. In Study 2, we investigated the role of math anxiety, mathematical reasoning, and gender in CRT performance. The results attested the measurement equivalence of the Cognitive (...)
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  • Numeracy Gender Gap in STEM Higher Education: The Role of Neuroticism and Math Anxiety.Maristella Lunardon, Tania Cerni & Raffaella I. Rumiati - 2022 - Frontiers in Psychology 13.
    The under-representation of women in Science, Technology, Engineering, and Mathematics is ubiquitous and understanding the roots of this phenomenon is mandatory to guarantee social equality and economic growth. In the present study, we investigated the contribution of non-cognitive factors that usually show higher levels in females, such as math anxiety and neuroticism personality trait, to numeracy competence, a core component in STEM studies. A sample of STEM undergraduate students, balanced for gender and Intelligent Quotient, completed online self-report questionnaires and a (...)
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  • Robust intuition? Exploring the difference in the strength of intuitions from perspective of attentional bias.Yunhong Wang, Wei Bao, Edward J. N. Stupple & Junlong Luo - 2024 - Thinking and Reasoning 30 (1):169-194.
    The logical intuition hypothesis proposes a difference in the strength between logical and heuristic intuitions. The labels of logical and heuristic intuitions are exclusive to conventional reasoning research. This paper reports the result of testing intuition strength using the dot-probe methodology in a novel multiplication paradigm. Here, “logical intuition” and “heuristic intuition” were relabeled as “weaker intuition” (-1 × 5 = 5) and “stronger intuition” (1 × 5 = 5), respectively, to assess the assumptions about the difference in the strength (...)
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