What Can the Study of Genetics Offer to Educators?

This article explores the potential contribution of modern genetic methods and findings to education. It is familiar to hear that the “gene” for this or that behavior has been discovered, or that certain skills are “highly heritable.” Can this help educators? To explore this question, we describe the methods used to relate genetic variation to individual differences in high‐level behaviors such as academic skills and educational achievement. These methods include twin studies and genome‐wide association studies. We address the key question of what genetic data imply about the ability of educators to optimize educational outcomes for children across the range of abilities.     

What Can We Learn About Effective Early Mathematics Teaching? A Framework for Estimating Causal Effects Using Longitudinal Survey Data

Abstract

This study investigates the impact of teacher characteristics and instructional strategies on the mathematics achievement of students in kindergarten and first grade and tackles the question of how best to use longitudinal survey data to elicit causal inference in the face of potential threats to validity due to nonrandom assignment to treatment. We develop a step-by-step approach to selecting a modeling and estimation strategy and find that teacher certification and courses in methods of teaching mathematics have a slightly negative effect on student achievement in kindergarten, whereas postgraduate education has a positive effect in first grade. Various teaching modalities, such as working with counting manipulatives, using math worksheets, and completing problems on the chalkboard, have positive effects on achievement in kindergarten, and pedagogical practices relating to explaining problem solving and working on problems from textbooks have positive effects on achievement in first grade. We show that the conclusions drawn depend on the estimation and modeling choices made and that several prior studies of teacher effects using longitudinal survey data likely neglected important features needed to establish causal inference.     

Can Mathematics Education and History of Mathematics Coexist?

Despite the wide interest in combining mathematics education and the history of mathematics, there are grave and fundamental problems in this effort. The main difficulty is that while one wants to see historical topics in the classroom or an historical approach in teaching, the commitment to teach the modern mathematics and modern mathematical techniques necessary in thepure and applied sciences forces one either to trivialize history or to distortit. In particular, this commitment forces one to adopt a Whiggish approach to the history of mathematics. Two possible resolutions of the difficulty are (1) radical separation – putting the history of mathematics on a separate track from the ordinary course of instruction, and (2) radical accommodation – turning the study of mathematics into the study of mathematical texts.     

Students’ Perceptions of Learning in an Online Multiround Business Simulation Game: What Can We Learn from Them?

Multiround business simulation games have been gaining popularity in higher education. However, certain aspects of experiential learning of individual students in the game remain unaddressed in research literature. Team assessments, such as team papers, appear a common, “natural” choice given the team‐based nature of the games but may potentially mask individual learning outcomes. In this study we use a qualitative method to glean from individual students’ papers a deeper understanding of the process of learning of individual students in a team‐based, multiround business simulation game. Our findings indicate that individual and timely assessments are necessary to identify cases of not meeting the expected individual learning outcomes for the instructor's corrective intervention. This study contributes to the understanding of the process and outcomes of student learning in a multiround business simulation game, methods of teaching a supply chain and operations class with a simulation, and methods for better aligning course goals and assessments.     

What Can We Learn from Art Practices? Exploring New Perspectives on Critical Engagement with Plurality and Difference in Community Art Education

The article presents a case of community art education in Leuven, Belgium. Participants who belong to disenfranchised groups of the local community were invited to engage in artistic actions and performances aiming at familiarising them with modern art practices. Such experiments are often disqualified as being irrelevant to the life‐conditions of these families in poverty, and hence as non‐emancipatory. In this article, the emancipatory quality of such initiatives is explored with reference to the art practices of the Belgian/Mexican artist Francis Alÿs and the reflections on emancipation by the French philosopher Jacques Rancière. These reflections help to shed a new light on the emancipatory dimension of community art practices and to consider theoretical concepts such as ‘poor pedagogy’.     

How and What Can We Learn From Replicating Historical Experiments? A Case Study

This article focusses on the topic of replicating historical experiments as learning and teaching devices. It will be argued that historical experiments replicated as close as possible to the original enable experiences that are intellectual as well as sensual in kind. It will be demonstrated that learning by replicating makes it possible to learn on different levels of human activity related to the mind and the body. It will be discussed what the notion of replication means and what one can learn by replicating. Furthermore, a case study will be introduced, the replication of a rotation apparatus (a kind of electric motor) which was developed by Michael Faraday in 1821. The case study reveals that reconstructing and redoing historical experimental situations disclose laboratory dimensions of natural sciences. I will give an account of the process of replicating this experiment and its relation to the historical background. At the end, the experiment will be placed in a broad historical context of electricity and motion in order to demonstrate that the case study is related to a history of experiments by which mechanical motion is produced through electrical means.     

What happens to pupils permanently excluded from special schools and pupil referral units in England?

There is widespread consensus in the research and policy‐related literature over the last decade that young people who have been permanently excluded from school are at a far greater risk of a variety of negative outcomes than young people who have not had this experience. These negative outcomes include prolonged periods out of education and/or employment; poor mental and physical health; involvement in crime; and homelessness. This article presents evidence from a small‐scale qualitative study of destinations and outcomes post‐exclusion for a group of young people considered to be at particular risk of such negative outcomes: namely, those who have been permanently excluded from special schools or Pupil Referral Units (now known as short‐stay schools). The specific focus of this paper is on the 24 young people's educational trajectories pre‐ and post‐exclusion; the reasons for their exclusion from school; and on what forms of alternative provision were available to them after their permanent exclusion.     

What the Pendulum Can Tell Educators about Children’s Scientific Reasoning

Inhelder and Piaget (1958) studied schoolchildrens understanding of a simplependulum as a means of investigating the development of the control of variablesscheme and the ceteris paribus principle central to scientific experimentation.The time-consuming nature of the individual interview technique used by Inhelderhas led to the development of a whole range of group test techniques aimed attesting the empirical validity and increasing the practical utility of Piagets work.The Rasch measurement techniques utilized in this study reveal that the Piagetian Reasoning Task III — Pendulum and the méthode clinique interview revealthe same underlying ability. Of particular interest to classroom teachers is theevidence that some individuals produced rather disparate performances across thetwo testing situations. The implications of the commonalities and individualdifferences in performance for interpreting childrens scientific understanding arediscussed.     

Engaging Primary School Students in Mathematics: Can iPads Make a Difference?

Research on the impact of the integration of technologies such as iPads on primary students’ attitudes and engagement in mathematics is limited. Further, there have been claims that teachers’ pedagogical choices can strongly influence the effectiveness of iPads for engaging students in mathematics. This paper presents an investigation of the influence of teaching and learning mathematics with iPads on students’ attitudes and engagement in mathematics. The participants in this study were students in a large urban primary school, implementing an iPad program for teaching and learning across the curriculum. Surveys with five-point Likert-type items were used to measure students’ attitudes to mathematics. Students from Years 2 to 6 completed the survey at the beginning and end of two consecutive school years. Survey results suggested that iPad use in mathematics has the potential to impact positively on students’ attitudes to mathematics. At the end of the second year of the study, semi-structured interviews were conducted with teachers and students. The interview responses confirmed that iPads had a positive influence on students’ engagement and attitudes to mathematics, and that the pedagogical approaches utilised by teachers for embedding iPads in their mathematics lessons contributed positively to these outcomes.     

What Can Love Be?

豆豆：“爱是什么？”这是一个很大的命题,对于成年人或许也难以回答。这位小作者用自己质朴的语言将自己对爱的理解表达出来,虽然只有短短几句,却充满着浓浓的“爱”意！     

Development in South African Primary Mathematics Teacher Educators’ Work with In-Service Teachers

This paper focuses, empirically, on the developments seen in a group of South African early grades’ mathematics teacher educators in the course of a university-provincial education department partnership project. This project sought to support the district Mathematics Subject Advisers to support, in turn, teachers to implement an intervention consisting of a sequence of four lessons focused on multiplicative reasoning. Outcomes based on pre- and post-tests administered by the Subject Advisers suggested substantial pre- to post-test improvement at the student level. Subject Adviser observations and reflections pointed to successes in engendering more dialogic conversations between mathematics teachers and mathematics teacher educators focused on mathematics and its teaching and learning. The ‘double move’ of increasing overlap between the subject adviser and teacher communities, coupled with evidence that implementing the intervention had enabled the Subject Advisers to develop their mathematical and pedagogical understandings, provides a useful way of considering development in the capacity of mathematics teacher educators to support mathematics teaching and learning.

     

Does inequality in opportunity perpetuate inequality in outcomes? International evidence from four TIMSS cycles

Entrenched socioeconomic inequalities in achievement have been observed in international assessments for decades, with previous research suggesting that these inequalities may be exacerbated by differentiation in the opportunities provided to various social groups. Much previous research in this field has been US-based or subject to measurement issues. This study investigated socioeconomic inequalities in outcomes and opportunities using four cycles of international assessment data across 78 countries. Further, the paper questions whether inequalities in opportunities are related to inequalities in outcomes. The findings indicate global social inequalities in mathematics and science outcomes, while inequality of opportunity was particularly concentrated in economically advanced countries. Little evidence of the perpetuation of socioeconomic inequality in achievement through differentiated educational provision was found.     

What Kind of Research Culture Do Teacher Educators Want,and How Can We Get It?

This article describes a collaborative research journey involving nine teacher educators. Their common purpose was to find a research identity in a university department with a strong commitment to the education and training of student teachers but which existed within a university that prided itself on maintaining a reputation for research excellence. The methodology was inextricably linked to the decision to take a journey as a group. The journey, both route and progress, became the focus of our self-study through a number of exchange platforms including collaborative meetings, agendas which embraced equity and social justice, a shared blog space for self-reflection, and engagement with others through partnership conferences. Data were qualitative and focused on the ambitions, frustrations, and achievements of the participants as revealed through personal writing on a blog. Key findings of this study include: (i) the discovery of hurdles, false starts and frustrations that were common to all members of the group but hitherto had remained hidden and private; (ii) the tension between an identity as educator with a sense of responsibility to students and that of an active researcher; and (iii) issues of time and work balance between teaching and researching.     

Mathematics teacher educator knowledge: What do we know and where to from here?

The knowledge that mathematics teacher educators need has attracted limited but increasing attention in recent years. The papers in this special issue build on emerging themes from that work and raise additional questions that contribute towards a future research agenda in the field. Several of the articles develop conceptualisations of teacher knowledge to apply to mathematics teacher educators, introducing new aspects and drawing attention to unique characteristics of mathematics teacher educators in the process. To some extent the questions these papers raise reflect similar questions in mathematics education more generally but for which the implications for mathematics teacher educators warrant attention. In this paper we review the articles in this special issue and use them as a springboard to examine contemporary developments in the field and posit ways forward for research on mathematics teacher educators’ knowledge.     

Developing Professional Early Childhood Educators in England and Hungary: Where Has All the Love Gone?

European education agendas have emphasized the importance of early childhood education in providing the foundations for lifelong learning. Central to the success of early childhood education is the quality of provision, with the workforce being key. While qualifications levels are frequently cited as important for the quality of provision here we ask questions of the attitudinal competences required to work in early childhood in two countries: England and Hungary. This paper presents a mixed-method study that considers the attitudinal competences perceived as needed by early childhood students and how these are acquired. We focus on the role of love in early childhood education and the contrasting perceptions and experiences in England and Hungary. In Hungary love is spoken about freely, but in England managerialist and entrepreneurial discourses are creating tensions with more emotional dispositions of being caring, supportive, and empathic that early childhood practitioners uphold. In Hungary, early childhood educators are given relative autonomy in their professional roles and love is a key characteristic. We consider historical, philosophical, and political developments in the two countries to shed light on how English and Hungarian perspectives have diverged, while exploring opportunities that comparing perspectives offers for the further professional development of early childhood educators.