Higher-order preferences and the master rationality motive

被引:16
|
作者
Stanovich, Keith E. [1 ]
机构
[1] Univ Toronto, Dept Human Dev & Appl Psychol, Toronto, ON M5S 1V6, Canada
关键词
D O I
10.1080/13546780701384621
中图分类号
B84 [心理学];
学科分类号
04 ; 0402 ;
摘要
The cognitive critique of the goals and desires that are input into the implicit calculations that result in instrumental rationality is one aspect of what has been termed broad rationality (Elster, 1983). This cognitive critique involves, among other things, the search for rational integration (Nozick, 1993) - that is, consistency between first-order and second-order preferences. Forming a second-order preference involves metarepresentational abilities made possible by mental decoupling operations. However, these decoupling abilities are separable from the motive that initiates the cognitive critique itself. I argue that Velleman (1992) has identified that motive ("the desire to act in accordance with reasons"), and that it might be operationalisable as a thinking disposition at a very superordinate cognitive level. This thinking disposition, the Master Rationality Motive, is likely to be of particular importance in explaining individual differences in the tendency to seek rational integration. Preliminary research on related constructs suggests that this construct is measurable.
引用
收藏
页码:111 / 127
页数:17
相关论文
共 50 条
  • [31] Master equation analysis of mesoscopic localization in contagion dynamics on higher-order networks
    St-Onge, Guillaume
    Thibeault, Vincent
    Allard, Antoine
    Dube, Louis J.
    Hebert-Dufresne, Laurent
    PHYSICAL REVIEW E, 2021, 103 (03)
  • [33] HIGHER-ORDER CONSERVATION-LAWS AND A HIGHER-ORDER NOETHERS THEOREM
    CHEUNG, WS
    ADVANCES IN APPLIED MATHEMATICS, 1987, 8 (04) : 446 - 485
  • [34] Calculation of higher-order moments by higher-order tensor renormalization group
    Morita, Satoshi
    Kawashima, Naoki
    COMPUTER PHYSICS COMMUNICATIONS, 2019, 236 : 65 - 71
  • [35] Types and Higher-Order Recursion Schemes for Verification of Higher-Order Programs
    Kobayashi, Naoki
    ACM SIGPLAN NOTICES, 2009, 44 (01) : 416 - 428
  • [36] Higher-order lazy narrowing calculus: A solver for higher-order equations
    Ida, T
    Marin, M
    Suzuki, T
    COMPUTER AIDED SYSTEMS THEORY - EUROCAST 2001, 2001, 2178 : 479 - 493
  • [37] HIGHER-ORDER EFFICIENCY CONDITIONS VIA HIGHER-ORDER TANGENT CONES
    Do Van Luu
    NUMERICAL FUNCTIONAL ANALYSIS AND OPTIMIZATION, 2014, 35 (01) : 68 - 84
  • [38] Higher-Order Components Dictate Higher-Order Contagion Dynamics in Hypergraphs
    Kim, Jung -Ho
    Goh, K. -, I
    PHYSICAL REVIEW LETTERS, 2024, 132 (08)
  • [39] HIGHER-ORDER DIFFERENTIAL-EQUATIONS AND HIGHER-ORDER LAGRANGIAN MECHANICS
    CRAMPIN, M
    SARLET, W
    CANTRIJN, F
    MATHEMATICAL PROCEEDINGS OF THE CAMBRIDGE PHILOSOPHICAL SOCIETY, 1986, 99 : 565 - 587
  • [40] A Survey of Attributions and Preferences Regarding Higher-Order Mental States in Artificial Agents
    Thellman, Sam
    Ageskar, Olle
    Allander, Ida
    Degerstedt, Markus
    Hyland, Olof
    Nguyen, Philip
    Naas, Hilda
    Wickman, Nils
    Ziemke, Tom
    PROCEEDINGS OF THE 11TH CONFERENCE ON HUMAN-AGENT INTERACTION, HAI 2023, 2023, : 97 - 104