The Durability and Invisibility of Practice Fields: Insights from Math Teachers Doing Math

2021 ◽  
pp. 1-28
Author(s):  
Frederick A. Peck ◽  
Ian Parker Renga ◽  
Ke Wu ◽  
David Erickson
Author(s):  
Yuri Morales López ◽  
Marianela Alpízar Vargas ◽  
Ana Lucía Alfaro Arce ◽  
Vicenç Font-Moll

The purpose of this presentation is to show elements associated to the study and analysis of pedagogical practices used by mathematics teachers, taking into consideration different approaches and conceptions derived from theories related to the role of the math teacher. The project highlights the need to use different strategies to analyze the processes occurring in the activities and tasks organized and implemented by the teacher. One of the main tasks in teacher training is to promote the capacity to noticing on the pedagogical activity, where noticing is understood as an inherent process to improve the quality of classroom management. In addition, different analysis models should be compared using examples and experiential practices and the different theories and research projects developed in this field related to this type of analysis. Knowing what happens in the classroom is a task inherent to the math teacher. For sure, if the teacher does not understand or is even able to perceive what is happening in the class, improvement actions are very difficult to implement. Consequently, math teachers must develop the capability of analyzing their pedagogical activity and the related elements. It is not about isolating variables and looking for causal relationships, but rather about understanding the teacher’s activity as the center of the multiple situations occurring in the classroom, which may be known more in depth, if the attention is focused on the organization, ordering, and execution of the tasks planned by the teacher. It must also be understood that the competence of analyzing mentioned here is not an isolated activity without an effect. Such analysis must be approached from an active perspective where scenarios are generated to mitigate complex situations or to value an approach different than the one happening in the classroom. Being aware that there are many aspects to analyze (most likely almost everything that happens is analyzable), we must take a stand on which situations are highly related to what happens in our classroom and which could eventually happen. With such a wide spectrum, some questions that need to be addressed are: What is important in the math education activity and who defines what is important? What elements are of interest to math teachers? How does the analysis conducted relate to the different models of the teacher's knowledge? How does our previous experience influence the assessments we make? How do we distinguish elements of interest to analysis? What is the relationship between reflecting and analyzing? At what stages of the teacher’s activity is an analysis required? What is the ultimate purpose of analyzing teaching activities? What competencies or skills are related to the analysis? What types of analysis are appropriate (content, cognitive, media, among others)? How can we balance the actions derived from the analyses we conduct? From all these questions the most important one that can guide the study of this reflection would be: What should be assessed in pedagogical activities and what is the objective of analyzing such pedagogical activities in math education?


2021 ◽  
Vol ahead-of-print (ahead-of-print) ◽  
Author(s):  
Sovansophal Kao

PurposeThis study aimed to examine the effects of Cambodia's New Generation Schools (NGS), as compared to their traditional counterparts, in enhancing the seven constructs: (1) science and math achievement, (2) science and math self-efficacy, (3) science and math outcome expectations, (4) attitudes toward science, (5) interactive science and math lessons, (6) support from science and math teachers and (7) encouragement and support in science from family.Design/methodology/approachThe two observations data was collected using self-rated questionnaire from 301 11th graders from five upper secondary schools located in three provinces of Cambodia. Independent sample t-test, Analysis of Covariance (ANCOVA) and dependent sample t-test were used to analyze the repeated measures data.FindingsThe study revealed that students from the NGS exhibited statistically higher scores for most constructs, especially for attitudes toward science. However, when controlling for the differences in the first observation data, the significant effects of the three constructs have been neutralized. Moreover, though there was an increase in science activities outside school, there was a negative trajectory in the other two sub-constructs of attitudes toward science and support from science and math teachers, both in NGS and traditional schools.Practical implicationsThese findings point some practical implications for enhancing the effectiveness of the two school types and further research.Originality/valueThere is heavy investment in new form of schools across the world to enhance students' learning and academic achievement in science and math in K-12 and to promote their interest in STEM in higher education. However, there is little document on the effectiveness of this new form of school, particularly in the Cambodian context.


2017 ◽  
Vol 119 (14) ◽  
pp. 1-36
Author(s):  
Judy Randi

This article follows the 25 exemplar elementary, secondary English, and math teachers prepared in New Jersey's alternate route program (AR) or college-based programs (CB) through their 11th year. The article examines retention and attrition patterns, including moving from school to school or to education-related positions outside of K–12 classroom settings. The article presents data on teachers’ reasons for staying or leaving, including their career aspirations. The article concludes with a discussion of the findings and the implications for teacher education.


Author(s):  
Júlio César Gomes de Oliveira ◽  
Marcio Antonio da Silva

Este artigo apresenta resultados de uma pesquisa de mestrado concluída. Pretendemos analisar como a organização curricular influencia a produção de significados que professoras de matemática do ensino médio atribuem a uma proposta desenvolvida à luz da Educação Matemática Crítica (EMC), ao se engajarem no desenvolvimento, aplicação e avaliação de uma Trajetória Hipotética de Aprendizagem (THA) de medidas estatísticas. Trata-se de um estudo de cunho estritamente qualitativo. A partir do material empírico, inferimos que as professoras atribuíram alguns significados para a proposta desenvolvida: uma atividade estranha, que incomoda, que gera angústia, que estressa e que necessita de vários conhecimentos para ser realizada. A demanda da organização curricular, assim como a formação docente, é tomada como importante fator na atribuição destes significados.This article presents some of the results from one master's thesis. We intend to analyze how the curricular organization influences production of meanings that high school math teachers attribute in a proposal based in the critical mathematics education (CME). Teachers engaged in the development, implementation and evaluation of a hypothetical trajectory learning (HTL) of statistical measures. This is a strictly qualitative nature study. From the empirical material, we infer that the teachers gave some meanings to the developed proposal: a strange activity, that bothers, that generates anxiety, which stresses, that needs a lot of knowledge to be accomplished. The demand of the curricular organization, as well as teacher training, is taken as important factor in the attribution of these meanings.


2015 ◽  
Vol 24 (2) ◽  
pp. 3-15
Author(s):  
Judith Laister ◽  
Anna Lipphardt

Over the past decades, ‘participation’ has evolved as a key concept in a multitude of practice fields and discursive arenas, ranging from diverse political and economic contexts, through academic research, education and social work, urban planning and design, to arts institutions and artistic projects. While participation originally is a political concept and practice, it has long set out as a ‘travelling concept’ (Bal 2002). This special issue focuses on its travels between three fields of practice: the city, the arts and qualitative empirical research. Each of these practice fields over the past decades has yielded distinct understandings, objectives and methods in respect to participations, yet they also increasingly intersect, overlap and fuse with each other within specific practice contexts. What is more, many of the individual actors engaging in these initiatives on behalf of the city – from temporary projects to long-term collaborations – are not situated in one practice field only. Along with Jana König and Elisabeth Scheffel we understand them as ‘double agents’ (König and Scheffel 2013: 272–3) or even ‘multiple agents’, with simultaneous entanglements and commitments in more than one practice field.


2020 ◽  
Vol 20 (3) ◽  
pp. 784
Author(s):  
Hadiawati Hadiawati

This study was an Action Research which was conducted because the student’s achievement on Mathematics  were still lower than The Minimum Achievement Criteria (KKM). The research was conducted to see whether the Systematic Problem Solving Strategy could improve the student’s learning achievement. The aim of the research was to improve the student’s comprehension on Algebra Limit Function subject In Mathematics, so their learning achievement also improved significantly. The research participants were the students of grade XI IPS 2 SMAN 1 Kerinci. The researcher was helped by a collaborator who was a Math Teacher at the same school. The study was done in two cycles with four stages, (a) Planning (b) Action (c) Observation (d) Reflection. The result of data analysis showed that the student’s average score in cycle 1 was 69 (65%). It became higher in cyle 2 to 83 ( 85%). There was significant improvement seen from the result of cycle 1 compared to cycle 2. It could be concluded that the implementation of Systematic Problem Solving Strategy on Algebra Limit Function subject improved the student’s learning achievement significantly. Therefore, it was suggested to Math Teachers to apply the strategy in teaching  as the alternative solution particularly in Algebra Limit Function subject


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