1中国科学院心理研究所, 北京 100101
2中华创造力训练发展协会, 台北 10683
3北京理工大学, 北京 100081
4中国科学院大学, 北京 100049
5中国科学院行为科学重点实验室, 北京 100101
6Department of Learning and Philosophy, Aalborg University, Denmark
收稿日期:
2020-07-27出版日期:
2021-04-15发布日期:
2021-02-22基金资助:
中国科学院“率先行动”计划特色研究所项目(TSS-2015-06)Wisdom minds with creative wings: Igniting creative dynamics focusing on its interest cultivation
ZHANG Yakun1,3, CHEN Ning1, CHEN Lung An2(), SHI Jiannong1,4,5,6()1Institute of Psychology, Chinese Academy of Sciences, Beijing 100101, China
2China Creativity Training Development Association, Taipei 10462, China
3Beijing Institute of Technology, Beijing 100081, China
4University of Chinese Academy of Science, Beijing 100049, China
5Key Laboratory of Behavioral Science, Chinese Academy of Sciences, Beijing 100101, China
6Department of Learning and Philosophy, Aalborg University, Denmark
Received:
2020-07-27Online:
2021-04-15Published:
2021-02-22摘要/Abstract
摘要: 创造力是一个集个人、团体、社会、文化相互交织的系统, 因此创造力的培养也需要综合考虑。本文在融合以往创造力研究的基础上, 建构了一套系统创造力培养的“蝴蝶理论”, 创造力培养需要抓住核心来统领全局, 同时兼顾创造力培养所需要统筹兼顾的各个部分。动力系统的激活是创造力培养的核心。新颖、适用的创造性成果的产出, 需要社会文化中的个体或团体在创造性心理动力的基础上来完成。创造性心理动力有效的激活则需要一些基本条件, 如在认知层面, 需要具备一定的能力, 如一般认知能力、思维方法的掌握、元认知以及高效的资源整合能力等; 在非智力因素方面, 基本心理需要的满足, 个性心理的健康发展等是创造力得以发挥的必要条件, 推而广之还包括:合理的社会支持、互动以及文化的包容等等。除了理论方面的整合, 本文还从实践的角度分析如何激活学生的动力系统, 重点分析了什么是兴趣以及如何激发个体的兴趣, 因为以兴趣爱好为核心的内部动机是自主性最高的动力来源。本文从理论(创造力培养的蝴蝶理论)与实践(创造力培养的兴趣激发)两个角度为创造力培养提供了支持。
图/表 6
图1a为BSI模型(Bio-Social-Intelligence Model) (Shi et al. 2007; Shi et al. 2013); b为大脑的层级理论(Maclean, 1967, 1992)
图1a为BSI模型(Bio-Social-Intelligence Model) (Shi et al. 2007; Shi et al. 2013); b为大脑的层级理论(Maclean, 1967, 1992)
图2创造力培养的蝴蝶理论
图2创造力培养的蝴蝶理论
图3(a)创造力培养中的三大系统(施建农, 2006); (b)将闭环打开为开放的路径, 将动力系统作为创造力培养的中心环节
图3(a)创造力培养中的三大系统(施建农, 2006); (b)将闭环打开为开放的路径, 将动力系统作为创造力培养的中心环节
图4幽默的产生过程。图画取自(Carter, 2014) 注:资料为笔者根据相关资料的整理
图4幽默的产生过程。图画取自(Carter, 2014) 注:资料为笔者根据相关资料的整理
图5四向度幽默风格模型(Martin, 2007; Martin & Ford, 2018; Martin et al. 2003)
图5四向度幽默风格模型(Martin, 2007; Martin & Ford, 2018; Martin et al. 2003)
图6(a)为Csikszentmihalyi的福流理论; (b)为福流的动态发展的模型(Csikszentmihalyi, 2014a, 2014b)
图6(a)为Csikszentmihalyi的福流理论; (b)为福流的动态发展的模型(Csikszentmihalyi, 2014a, 2014b)
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