首页> 外文学位 >M. A. K. and Jack. Filling the crack: An investigation of M. A. K. Halliday's linguistic theoretical perspectives as applied to Jack Mezirow's transformation learning theory.
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M. A. K. and Jack. Filling the crack: An investigation of M. A. K. Halliday's linguistic theoretical perspectives as applied to Jack Mezirow's transformation learning theory.

机译:M. A. K.和杰克。填补空白:对哈里代(M. A. K. Halliday)的语言理论观点的研究,这些理论观点适用于杰克·梅兹罗(Jack Mezirow)的转化学习理论。

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摘要

Jack Mezirow's Transformation Learning Theory is a major theoretical contribution to adult education with its emphasis of perspective transformation as an emancipatory learning process. Transformation Theory focuses on “overcoming of systematically distorted communication, and the strengthening of the capacity for self-determination through rational discourse” (Mezirow, 2000a, p. xiv). Mezirow centralizes language and communication use in his theory; however, a major dilemma is that he does not describe the role, development, and importance of language mechanisms and the meaning-making process and also diminishes the power of language itself to create and construct meaning and learning. The purpose of this research is to investigate the linguistic theoretical literature of M. A. K. Halliday (an Australian linguist/semanticist) to determine how linguistic theory can interpret Mezirow's theory from a linguistic standpoint in learning, meaning making, sociolinguistic context, and language perspectives.; Three questions underlie this study. (1) How can Halliday's systemic functional linguistic/semantic theory inform the transformative theory of Mezirow? (2) What can Halliday's approaches add to transformative theory? (3) What new linguistic perspectives will emerge from the cross-disciplinary analysis which will broaden considerations of adult education learning theory? This cross-disciplined, theoretical, and qualitative study of linguistics and adult education utilizes critical literature review methodology along with linguistic analysis approaches. Three levels of cross-comparative analysis are examined: (1) a structural comparison of themes and components, (2) a process or developmental view on how meaning is made, and (3) a cross-analysis of sociolinguistic/cultural views.; The findings, as supported from Halliday's work, conclude that on all three analyses levels, adult-learning theory needs to foreground language systems of making meaning (semiotic systems) to parallel and be in conjunction with the cognitive learning approaches specified by Mezirow. This study finds substantive reasons for broadening adult-learning theory to become more (1) language-based, (2) system-based (semiotics), and (3) data and practice oriented which includes language theory. Such an integrated model of Mezirow's and Halliday's works is suggested in the conclusion of the study. This integration becomes foundational especially if language and communication are basic and key concepts for adult-learning theory.
机译:杰克·梅兹罗(Jack Mezirow)的“转型学习理论”是对成人教育的重要理论贡献,它着眼于将视角转变作为一种解放性学习过程。转型理论的重点是“克服系统扭曲的交流,并通过理性的话语增强自决能力”(Mezirow,2000a,第十四页)。 Mezirow在他的理论中集中了语言和交流的使用。然而,一个主要的难题是他没有描述语言机制和意义形成过程的作用,发展和重要性,并且也削弱了语言本身创造和建构意义和学习的能力。这项研究的目的是研究M. A. K. Halliday(澳大利亚语言学家/语义学家)的语言理论文献,以确定语言理论如何从学习,意义创造,社会语言环境和语言角度的语言学角度解释梅兹罗理论。这项研究有三个问题。 (1)哈里代的系统功能语言学/语义学理论如何为梅兹罗格的转化理论提供信息? (2)哈里代的方法可以为变革理论增加什么? (3)跨学科分析将产生哪些新的语言学视角,从而拓宽成人教育学习理论的考虑范围?这项关于语言学和成人教育的跨学科,理论和定性研究利用批判性文献综述方法以及语言分析方法。检验了三个层次的交叉比较分析:(1)主题和组成部分的结构比较,(2)关于如何解释含义的过程或发展观点,以及(3)对社会语言/文化观点的交叉分析。在Halliday的工作的支持下,这些发现得出结论,在所有三个分析层面上,成人学习理论都需要使意义的语言系统(符号系统)平行并与Mezirow指定的认知学习方法结合。这项研究发现了将成人学习理论扩大为(1)基于语言,(2)基于系统(符号学)和(3)面向数据和实践的包括语言理论在内的实质性原因。这项研究的结论提出了这样一种梅兹罗和哈利代的作品的综合模型。如果语言和交流是成人学习理论的基本和关键概念,则这种整合就变得至关重要。

著录项

  • 作者

    Eichler, Barbara Anfinsen.;

  • 作者单位

    National-Louis University.;

  • 授予单位 National-Louis University.;
  • 学科 Education Adult and Continuing.; Language Linguistics.; Education Language and Literature.
  • 学位 Ed.D.
  • 年度 2001
  • 页码 404 p.
  • 总页数 404
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类 成人教育、业余教育;语言学;
  • 关键词

  • 入库时间 2022-08-17 11:47:10

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