Are There Two Kinds of Reasoners?

被引:1
|
作者
Markovits, Henry [1 ]
机构
[1] Univ Quebec Montreal, Dept Psychol, Montreal, PQ H3C 3P8, Canada
关键词
reasoning; dual strategy; individual differences; mental models; probabilistic theories; INDIVIDUAL-DIFFERENCES; BELIEF; COUNTEREXAMPLE; CONDITIONALS; CONFLICT; SYSTEMS; MODEL; BIAS;
D O I
10.3390/jintelligence12030025
中图分类号
B84 [心理学];
学科分类号
04 ; 0402 ;
摘要
There is little consensus about the underlying parameters of human reasoning. Two major theories have been proposed that suppose very different mechanisms. The mental model theory proposes that people use working memory intensive processes in order to construct limited models of problem parameters. Probabilistic theories propose that reasoning is a process by which people use the sum of their existing knowledge in order to generate an estimate of the probability of a conclusion given problem parameters. Following an initial proposition by Verschueren et al., the dual-strategy model supposes that these different approaches to reasoning are in fact an important individual difference. Specifically, a recently developed diagnostic questionnaire has identified two major categories of reasoners: Counterexample reasoners use a mental model form of processing, while Statistical reasoners use a probabilistic form of processing. In the following, I describe results that show that the Counterexample/Statistical distinction affects information processing across a variety of reasoning and judgment tasks. In addition, strategy use correlates with performance on very different kinds of thinking, such as contingency judgments, processing of negative emotions, or susceptibility to social biases. Although this distinction is related to differences in cognitive ability, it has been found to predict performance over and above these differences. More recent results have shown that it is possible to experimentally modify strategy use. These results suggest that strategy use is an important individual difference that can affect performance in a wide variety of contexts.
引用
收藏
页数:16
相关论文
共 50 条
  • [31] Class and Object Model Conformance using OWL2 Reasoners
    Khan, Ali Hanzala
    Suenson, Espen
    Porres, Ivan
    12TH SYMPOSIUM ON PROGRAMMING LANGUAGES AND SOFTWARE TOOLS, SPLST' 11, 2011, : 126 - 137
  • [32] Consistency of UML class, object and statechart diagrams using ontology reasoners
    Khan, Ali Hanzala
    Porres, Ivan
    JOURNAL OF VISUAL LANGUAGES AND COMPUTING, 2015, 26 : 42 - 65
  • [33] Stochastic resonance for a linear oscillator with two kinds of fractional derivatives and random frequency
    Zhu, Jianqu
    Jin, Weidong
    Guo, Feng
    JOURNAL OF THE KOREAN PHYSICAL SOCIETY, 2017, 70 (08) : 745 - 750
  • [34] Phase behaviors of a mixture of two kinds of Pluronic triblock copolymers in aqueous solution
    Jang, Jong Dae
    Bang, Joona
    Han, Young Soo
    Sokolova, Anna
    Kim, Tae-Hwan
    PHYSICA B-CONDENSED MATTER, 2018, 551 : 184 - 190
  • [35] Semantic reasoning on mobile devices: Do Androids dream of efficient reasoners?
    Bobed, Carlos
    Yus, Roberto
    Bobillo, Fernando
    Mena, Eduardo
    JOURNAL OF WEB SEMANTICS, 2015, 35 : 167 - 183
  • [36] Integration of Multisensor Hybrid Reasoners to Support Personal Autonomy in the Smart Home
    Angel Valero, Miguel
    Bravo, Jose
    Garcia Chamizo, Juan Manuel
    Lopez-de-Ipina, Diego
    SENSORS, 2014, 14 (09): : 17313 - 17330
  • [37] Towards bridging the neuro-symbolic gap: deep deductive reasoners
    Ebrahimi, Monireh
    Eberhart, Aaron
    Bianchi, Federico
    Hitzler, Pascal
    APPLIED INTELLIGENCE, 2021, 51 (09) : 6326 - 6348
  • [38] Solution on the Bethe lattice of a hard core athermal gas with two kinds of particles
    Oliveira, Tiago J.
    Stilck, Juergen F.
    JOURNAL OF CHEMICAL PHYSICS, 2011, 135 (18)
  • [39] Pushing the limits of OWL 2 reasoners in ontology alignment repair problems
    Solimando, Alessandro
    Jimenez-Ruiz, Ernesto
    Guerrini, Giovanna
    INTELLIGENZA ARTIFICIALE, 2016, 10 (01) : 1 - 18
  • [40] Variational principles for two kinds of extended Korteweg-de Vries equations
    Cao Xiao-Qun
    Song Jun-Qiang
    Zhang Wei-Min
    Zhao Jun
    CHINESE PHYSICS B, 2011, 20 (09)