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The case for a sub-element ‘measuring matter’ within the Australian national numeracy learning progression 澳大利亚国家算术学习进程中“测量问题”的子元素的案例
IF 1.3 4区 教育学 Q2 Social Sciences Pub Date : 2021-11-01 DOI: 10.1177/00049441211041855
H. McMaster, C. Preston, Hailan Wang, Mersini Perivolarellis
Australia has a National Numeracy Learning Progression (NNLP) that is strongly aligned with the Australian Curriculum: Mathematics. This article examines how a sub-element within this progression could be impacting students’ learning of Science. This sub-element is firmly based on Mathematics education research as to how students build their understanding of geometric measurement (the structure of length, area and volume). Mathematics educators subsequently researched children’s measurement of mass and included it within the same sub-element of the NNLP. The contexts in which mass and volume are measured in Mathematics are different to those used in teaching Science. This article presents two studies that used variation theory and task-based interviews of children in Years 5 and 6, to explore their thinking about mass and volume in a Science context. The findings suggest that mathematical constructs in geometric measurement could be constraining the development of scientific ideas about matter. This research has implications for furthering the development of the NNLP to encompass scientific aspects of measuring matter.
澳大利亚有一个国家算术学习进展(NNLP),它与澳大利亚课程:数学密切相关。本文探讨了这个过程中的一个子元素是如何影响学生对科学的学习的。这一子元素牢牢地基于数学教育研究,即学生如何建立对几何测量(长度、面积和体积的结构)的理解。数学教育者随后研究了儿童对质量的测量,并将其纳入NNLP的同一子元素。数学中测量质量和体积的环境与科学教学中使用的环境不同。本文介绍了两项研究,利用变异理论和基于任务的访谈对五年级和六年级的儿童进行了研究,以探索他们在科学背景下对质量和体积的思考。这些发现表明,几何测量中的数学结构可能会限制有关物质的科学观念的发展。本研究对进一步发展NNLP以涵盖测量物质的科学方面具有启示意义。
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引用次数: 0
Learning progressions/trajectories in mathematics and science education: A case for evidence-based curricula reform? Guest editorial 数学和科学教育中的学习进阶/轨迹:循证课程改革的案例?客人编辑
IF 1.3 4区 教育学 Q2 Social Sciences Pub Date : 2021-11-01 DOI: 10.1177/00049441211055521
G. Oates, R. Seah
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引用次数: 4
An empirically based practical learning progression for generalisation, an essential element of algebraic reasoning 基于经验的泛化实践学习进展,代数推理的基本要素
IF 1.3 4区 教育学 Q2 Social Sciences Pub Date : 2021-09-30 DOI: 10.1177/00049441211044798
M. Stephens, L. Day, Marj Horne
Generalisation is a key feature of learning algebra, requiring all four proficiency strands of the Australian Curriculum: Mathematics (AC:M): Understanding, Fluency, Problem Solving and Reasoning. From a review of the literature, we propose a learning progression for algebraic generalisation consisting of five levels. Our learning progression is then elaborated and validated by reference to a large range of assessment tasks acquired from a previous project Reframing Mathematical Futures II (RMFII). In the RMFII project, Rasch modelling of the responses of over 5000 high school students (Years 7–10) to algebra tasks led to the development of a Learning Progression for Algebraic Reasoning (LPAR). Our learning progression in generalisation is more specific than the LPAR, more coherent regarding algebraic generalisation, and enabling teachers to locate students’ performances within the progression and to target their teaching. In addition, a selection of appropriate teaching resources and marking rubrics used in the RMFII project is provided for each level of the learning progression.
概括是学习代数的一个关键特征,它需要澳大利亚课程的所有四个熟练程度:数学(AC:M):理解、流利、解决问题和推理。通过对文献的回顾,我们提出了一个由五个层次组成的代数泛化学习进程。然后,我们的学习进程通过参考从之前的项目重新构建数学未来II (RMFII)中获得的大范围评估任务进行阐述和验证。在RMFII项目中,Rasch对5000多名高中生(7-10年级)对代数任务的反应进行建模,从而开发了代数推理的学习进度(LPAR)。我们在泛化中的学习进度比LPAR更具体,在代数泛化方面更连贯,并且使教师能够在进度中定位学生的表现并针对他们的教学。此外,RMFII项目还为每个学习阶段提供了适当的教学资源和评分标准。
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引用次数: 1
Designing a developmental progression to assess students’ conceptual understandings by focusing on the language demands in Science 设计一种发展性的递进法,以评估学生在科学课程中的概念理解
IF 1.3 4区 教育学 Q2 Social Sciences Pub Date : 2021-08-12 DOI: 10.1177/00049441211036518
D. Panizzon, J. Pegg, D. Arthur, G. McCloughan
Few would argue the value of learning progressions in providing useful structures for selecting and sequencing in a developmental manner the key components of an ‘intended curriculum’. Yet, there are pervading issues around what is meant by a developmental sequence, along with how they are used to assess what learners know, understand and can do. One key oversight in Science is recognising the role of technical and non-technical language in student conceptual development. This article reports on the construction of a hypothesised learning progression that identifies students’ progress in understanding essential concepts in the Chemical Sciences from Foundation to Year 6. It is based upon an extensive analysis of the technical and non-technical language of the Australian Curriculum: Science. The progression was constructed by focusing upon learner-appropriate language and scientific understanding with the Structure of the Observed Learning Outcome model (Pegg, 2018) providing the theoretical basis for ensuring systematic and objective rigour in the resultant developmental progression.
很少有人会争论学习进步在提供有用的结构以发展的方式选择和排序“预期课程”的关键组成部分方面的价值。然而,关于发展序列的含义,以及如何使用它们来评估学习者所知道、理解和能够做的事情,存在着普遍的问题。《科学》杂志的一个关键疏忽是认识到技术和非技术语言在学生概念发展中的作用。本文报告了一个假设的学习进度的构建,该进度确定了学生从基础到六年级在理解化学科学基本概念方面的进展。它是基于对澳大利亚课程的技术和非技术语言的广泛分析:科学。该进展是通过关注适合学习者的语言和科学理解来构建的,观察到的学习结果模型的结构(Pegg,2018)为确保由此产生的发展进展具有系统和客观的严谨性提供了理论基础。
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引用次数: 0
Learning progressions and the Australian curriculum mathematics: The case of statistics and probability 学习进展与澳大利亚数学课程:以统计学和概率论为例
IF 1.3 4区 教育学 Q2 Social Sciences Pub Date : 2021-08-09 DOI: 10.1177/00049441211036521
Rosemary Callingham, Jane Watson, G. Oates
Mathematics curricula have traditionally focused on content knowledge, often in the form of a scope and sequence of increasingly difficult mathematics. The importance of using and applying mathematics is recognised in the current Australian Curriculum Mathematics (AC: M) as ‘proficiencies’ that are intended to be integrated with the content. There is little support for teachers to develop these proficiencies – reasoning, understanding, problem solving and fluency. Learning progressions are sequences of learning that focus on cognitive processes, and thus provide a useful basis for curriculum development. Using an empirical Statistical Reasoning Learning Progression as an exemplar, a new approach to curriculum development is suggested that links content knowledge with the proficiencies. The outcome is a zone-based, rather than year level based, curriculum that allows teachers to target their teaching, so that students develop increasingly sophisticated understanding of statistics and probability.
数学课程传统上侧重于内容知识,通常以范围和顺序越来越难的数学的形式出现。在现行的澳大利亚数学课程(AC: M)中,使用和应用数学的重要性被认为是与内容相结合的“熟练程度”。对教师培养这些能力——推理、理解、解决问题和流利性的支持很少。学习进阶是关注认知过程的学习序列,因此为课程开发提供了有用的基础。以实证统计推理学习进展为例,提出了一种新的课程开发方法,将内容知识与熟练程度联系起来。其结果是一个以区域为基础,而不是以年级为基础的课程,使教师能够有针对性地教学,从而使学生对统计和概率的理解越来越复杂。
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引用次数: 4
Using partial knowledge to inform the creation of learning progressions 使用部分知识来创建学习进度
IF 1.3 4区 教育学 Q2 Social Sciences Pub Date : 2021-08-05 DOI: 10.1177/00049441211037409
Joan Burfitt
The aim of this study was to show that some of the errors made by students when responding to mathematics assessment items can indicate progress in the development of conceptual understanding. By granting partial credit for specific incorrect responses by early secondary students, estimates of the difficulty of demonstrating full and partial knowledge of skills associated with the development of proportional reasoning were determined using Rasch analysis. The errors were confirmed as indicators of progress, and hence partial knowledge, when the thresholds of achievement followed a logical order: The greater the proficiency of the students, the more likely they were to receive a higher score. Consideration of this partial knowledge can enhance the descriptions of the likely behaviours of students at the various levels of learning progressions and this can be informative for teachers in their planning of learning activities.
本研究的目的是表明,学生在回答数学评估项目时所犯的一些错误可以表明概念理解的发展取得了进展。通过对初中生的特定错误反应给予部分学分,使用Rasch分析确定了展示与比例推理发展相关的技能的全部和部分知识的难度估计。当成绩阈值遵循逻辑顺序时,这些错误被确认为进步的指标,因此是部分知识:学生的熟练程度越高,他们获得更高分数的可能性就越大。考虑这部分知识可以增强对学生在不同学习阶段可能行为的描述,这可以为教师规划学习活动提供信息。
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引用次数: 0
Developing reasoning within a geometric learning progression: Implications for curriculum development and classroom practices 在几何学习过程中发展推理:对课程发展和课堂实践的启示
IF 1.3 4区 教育学 Q2 Social Sciences Pub Date : 2021-08-05 DOI: 10.1177/00049441211036532
R. Seah, Marj Horne
Promoting reasoning is the goal of mathematics education. While reasoning behaviours can be observed, how to characterise them and nurture their growth remains ambiguous. In this article, we report our effort in drafting a learning progression and geometric thinking model and using them to investigate Australian students’ geometric reasoning abilities. The data were taken from a large-scale study into the development of mathematical reasoning. Rasch analysis resulted in eight thinking zones being charted. Using a mixed method, we analysed 446 Year 7 to 10 students’ responses on a task that requires them to enlarge a logo, state its coordinates and calculate the enlarged area. In-depth, fine-grained analysis of students’ explanations revealed the range of skills and techniques students used to reason about the situation. The findings suggest that higher level reasoning was characterised by evidence of increased visualisation skills and proficient use of mixed mediums to communicate intent. The implications of the findings for curriculum and classroom practice are discussed.
促进推理是数学教育的目标。虽然可以观察到推理行为,但如何描述它们并培养它们的成长仍然模糊不清。在这篇文章中,我们报告了我们在起草学习进度和几何思维模型方面的努力,并用它们来调查澳大利亚学生的几何推理能力。这些数据来自对数学推理发展的大规模研究。Rasch分析得出了八个思维区域。使用混合方法,我们分析了446名7至10年级学生对一项要求他们放大标志、说明其坐标并计算放大面积的任务的反应。深入地,对学生解释的精细分析揭示了学生用来推理这种情况的技能和技巧的范围。研究结果表明,更高层次的推理的特点是有证据表明,视觉化技能提高,并熟练使用混合媒介来传达意图。讨论了研究结果对课程和课堂实践的影响。
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引用次数: 2
Kilderry A and Raban B (eds), Strong foundations. Evidence informing practice in early childhood education and care Kilderry A和Raban B(eds),坚实的基础。幼儿教育和护理中的循证实践
IF 1.3 4区 教育学 Q2 Social Sciences Pub Date : 2021-08-01 DOI: 10.1177/00049441211031014
J. Page
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引用次数: 0
The effects of demography, expectations and student attitudes on Australian secondary school teachers’ homework practices 人口学、期望和学生态度对澳大利亚中学教师家庭作业实践的影响
IF 1.3 4区 教育学 Q2 Social Sciences Pub Date : 2021-08-01 DOI: 10.1177/00049441211030728
J. Bowd, T. Bowles, V. McKenzie
Homework has been associated with a range of academic and cognitive benefits for secondary students. Research has also revealed that students’ homework behaviours can vary with demographic traits. An important factor that may account for some of this variation is the role played by teachers and schools in homework allocation. It is hypothesised that some of the demographic variables that have been found to predict individual students’ homework practices are also related to teachers’ practices in terms of the frequency and volume of homework allocated at the classroom level. To test this hypothesis, Australian data from the 2015 Trends in International Mathematics and Science Study are analysed in the current study. Results show that the frequency of mathematics homework allocated by teachers is related to some variables that have commonly predicted the differences in student achievement such as socioeconomic status, valuing of and confidence in mathematics, teaching experience and school location. The implications of these findings for schools and education systems are explored as suggestions for ensuring that homework policies and practices do not exacerbate demographic differences in school outcomes.
家庭作业对中学生的学业和认知都有好处。研究还表明,学生的家庭作业行为可能因人口特征而异。造成这种差异的一个重要因素是教师和学校在家庭作业分配中所扮演的角色。据假设,已经发现的一些预测个别学生家庭作业实践的人口统计学变量也与教师在课堂上分配家庭作业的频率和数量方面的实践有关。为了验证这一假设,本研究分析了澳大利亚2015年国际数学和科学研究趋势的数据。结果表明,教师布置数学作业的频率与一些通常预测学生成绩差异的变量有关,如社会经济地位、对数学的重视和信心、教学经验和学校位置。这些发现对学校和教育系统的影响被探讨为确保家庭作业政策和做法不会加剧学校成绩的人口差异的建议。
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引用次数: 1
PISA 2012: Examining the influence of prior knowledge, time-on-task, school-level effects on achievements in mathematical literacy processes – Interpret, employ and formulate PISA 2012:研究先验知识、任务时间、学校水平对数学识字过程成绩的影响——解释、使用和制定
IF 1.3 4区 教育学 Q2 Social Sciences Pub Date : 2021-08-01 DOI: 10.1177/00049441211031674
S. Alagumalai, N. Buchdahl
Recent studies reiterate the importance of mathematical literacy and the identification of skills, knowledge and cognitive processes which contribute to composite test scores to facilitate targeted remediation and extension activities. To this end, the current article examines data from the 2012 cycle of the Programme for International Student Assessment (PISA), using multilevel modelling techniques to explore the relationship between selected student-level and teacher/school-level factors and the three processes of interpret, employ and formulate which were measured as the skills underlying mathematical literacy in that assessment. Results of the analyses indicate that boys outperform girls significantly (p < 0.001) in all three processes whereby formulate invokes relatively more inter- and intra-level influences compared with interpret. Apart from the relatively higher item-difficulties of formulate, an increase in the complexity of contextual effects at the student and the teacher/school-level emerges as mathematical processes move from interpret to employ to formulate. Findings also reveal that students taught by teachers who had mathematics as a major in their undergraduate studies and who work in relatively smaller classes or groups show higher performance in all three mathematical literacy processes. Use of ICT in mathematics lessons is negatively associated with the three mathematical literacy processes. The additional negative effect of mathematical extracurricular activities at school on the processes highlights the need to rethink how technology and extracurricular lessons are to be used, designed/structured and delivered to optimise the learning of mathematical processes, and ultimately improve mathematical literacy.
最近的研究重申了数学素养的重要性,并确定了有助于综合考试成绩的技能、知识和认知过程,以促进有针对性的补救和推广活动。为此,本文研究了国际学生评估项目(PISA) 2012年周期的数据,使用多层次建模技术来探索选定的学生水平和教师/学校水平因素之间的关系,以及在评估中作为数学素养基础技能测量的解释、运用和制定三个过程。分析结果表明,在所有三个过程中,男孩的表现明显优于女孩(p < 0.001),在这三个过程中,与解释相比,制定会产生相对更多的水平间和水平内影响。除了相对较高的表述项目难度外,随着数学过程从解释到运用再到表述,学生和教师/学校层面的上下文影响的复杂性也在增加。研究结果还表明,由主修数学的教师授课的学生,以及在相对较小的班级或小组中工作的学生,在所有三个数学素养过程中都表现得更好。在数学课中使用信息通信技术与三个数学素养过程负相关。学校数学课外活动对数学过程的额外负面影响凸显了我们需要重新思考如何使用、设计/组织和提供技术和课外课程,以优化数学过程的学习,并最终提高数学素养。
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引用次数: 5
期刊
Australian Journal of Education
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