Networks For In-service Teachers in Mathematics
Author(s):
Marianne Maugesten (presenting / submitting) Monica Nordbakke (presenting)
Conference:
ECER 2017
Format:
Paper

Session Information

Paper Session

Time:
2017-08-24
13:30-15:00
Room:
K6.04
Chair:
Ken Brown

Contribution

Background and research question

There is a great need for raising the competence of teachers in mathematics and mathematics didactics, because increased knowledge is important for the pupils’ learning outcome. The governing documents emphasise teamwork, the school administration’s involvement, strong professional communities and disseminating knowledge as important elements in competence raising. This study envisages such a continuing education in mathematics for upper primary level teachers, in which the teachers were also organised into maths networks across schools. The teachers were to share knowledge gained at three network seminars at their respective schools and encourage colleagues to test this in their classes. The research question in the project was how teachers describe their benefit in terms of mathematics didactics after having participated in networks, and which critical factors they encounter when testing and sharing the knowledge. Previous studies call for more insight into teacher networks and the specific factors that stimulate a professional approach and motivation in the work (Hofman & Dijkstra, 2010). It is necessary to learn more about how the learning potential in collaborative contexts that arise in the workplace can influence professional teaching practice (Forte & Flores, 2014). 

Literature review

The long-term purpose of teachers’ continuing education is to develop the pupils’ mathematical competence and thereby increase their learning outcome in mathematics. Some key characteristics of good teaching and learning in mathematics are therefore presented.  Another concrete goal for the project is to develop well-functioning networks, and theories about teachers’ learning are relevant in this context.

The concepts of relational understanding and in-depth knowledge are key in what may be described as good learning and teaching in mathematics. These can be seen in contrast to superficial learning and instrumental understanding. To achieve relational understanding, investigative and problem-solving work is recommended on assignments of a high cognitive quality (Boaler, 1998; NCTM, 2014). Communication and further developing pupils’ argumentation and answers play an important role in this context.

Research on teachers’ learning reveals five decisive factors in teachers’ professional development, with the most important factor being the content of further and continuing education. However, duration, coherence between previous and new knowledge, active learning and collective participation are also important for professional development (Desimone, 2009). In this study, the teachers were organised into networks. A network may be defined as ‘processes that facilitate learning and stimulate teachers to alter or reinforce teaching and educational practices’ (Avalos, 2011, s. 12). Motivation, school culture and opportunities for reflection are key factors that must exist if the teachers are to benefit from the networks (Hofman & Dijkstra, 2010).

The concepts of inside knowledge and outside knowledge are used by Lieberman & Wood (2002) in connection with competence raising. Inside knowledge is the knowledge that the teachers bring to the network, for example their own and colleagues’ practice, while outside knowledge is the knowledge presented by external course providers and that is generated by research. Both are necessary in the interrelation between theory and practice and in the development of professional practice.

Method

Methodology: Qualitative methodology is used in the study to examine the phenomena of knowledge sharing and testing at the respective schools. The empirical data comprise a questionnaire survey that the network teachers and their school leaders completed at the start of the project, observation logs and a focus group interview. In the questionnaire, the teachers and school leaders described their own expectations of the continuing education in mathematics. Observation logs were kept by the researchers at 13 network seminars during the course of one academic year. They described what took place; activities and academic content, and discussions and challenges along the way. Seven of the network teachers took part in the semi-structured focus group interview. One teacher from each of the nine schools were originally intended to take part, but two were unable to make it. The methodological triangulation was intended to strengthen the credibility of the study. The researchers gained access to a great deal of information from participating in network seminars and from the completed questionnaires, which was useful when they developed the questions for the focus group interview. At the focus group interview, the informants had more opportunity to pause, elaborate, discuss and reflect on each other's points of views and experiences. Through inductive and deductive categorisation and analysis of the answers and the observation logs, two main categories of results emerged. The results cannot be generalised, but rather show a tendency for a group of teachers who participated in a continuing education programme and were organised into networks. The researchers perceive the answers given at the interview and observations from the network seminars to be the teachers' answers and statements.

Expected Outcomes

Results and discussion Through the analysis of the questionnaire, observation logs and the focus group interview, two main categories of results emerged: 1. The network teachers’ benefits in terms of mathematical didactics 2. Critical factors in the transition from the network seminars to the classroom. The network teachers expressed that the content of the network seminars was relevant in relation to the level at which they teach. The network teachers felt that they had become more aware of using open and rich assignments. It was also clear that communication and language in maths had been used more in the test classes this school year than in previous years. They also believed that they had used more varied teaching methods. The benefits in terms of mathematic didactic coincide with several of the factors that, according to research, contribute to good learning and teaching in mathematics. Desimone and Hofman & Dijkstra’s studies also emphasise the significance of content. In connection with knowledge-sharing and testing among the staff at their own schools, the teachers encountered some short-term and long-term obstacles. The short-term factors; time, organising maths teaching and tests for the purpose of mapping, may change during a school year. The long-term factors like teachers’ competence and the school culture, must be worked on over a longer period. In the discussion, the results are discussed in relation to networks, knowledge sharing and testing. The study clearly shows the potential influence that school leaders have in all parts of the process, from network participation to testing in the classroom. Networks are an arena that can include many elements that promote learning and raise competence, but it appears that the network participants are more motivated when they have personally chosen to participate and have a different view of the testing than the other teachers.

References

Avalos, Beatrice. (2011). Teacher professional development in Teaching and Teacher Education over ten years. Teaching and Teacher Education, 27(1), 10-20. Ball, Deborah Loewenberg, Thames, Mark Hoover, & Phelps, Geoffrey. (2008). Content Knowledge for Teaching: What Makes It Special? Journal of Teacher Education, 59(5), 389-407. Day, Christopher. (2002). Developing Teachers. The Challenges of Lifelong Learning. Florence, US: Routledge. Desimone, Laura M. (2009). Improving Impact Studies and Teachers' Professional Development: Toward Better Conceptualizations and Measures. Educational Researcher, 38(3), 181-199. Forte, Ana Maria, & Flores, Maria Assunção. (2014). Teacher collaboration and professional development in the workplace: a study of Portuguese teachers. European Journal of Teacher Education, 37(1), 91-105. Gamoran, A., Gunter, R. L., & Williams, T. (2005). Professional community by design: Building social capital through teacher professional development. In L. V. Hedges & B. Schneider (Eds.), The social organizationof schooling (pp. 111-126). New York: Russell Sage. Garet, Michael S., Porter, Andrew C., Desimone, Laura, Birman, Beatrice F., & Yoon, Kwang Suk. (2001). What Makes Professional Development Effective? Results From a National Sample of Teachers. American Educational Research Journal, 38(4), 915-945. Hargreaves, A., & Fullan, M. (2012). Professional Capital: Transforming Teaching in Every School. Toronto: Routledge. Hill, H. C., Rowan, B. , & Ball, D. L. (2005). Effects of teachers’ Mathematical Knowledge for Teaching on Student Achievement. American Educational Research Journal, 42(2), 371-406. Hofman, Roelande H., & Dijkstra, Bernadette J. (2010). Effective teacher professionalization in networks? Teaching and Teacher Education, 26(4), 1031-1040. Ingvarson, L., Meiers, M., & Beavis, A. (2005). Factors Affecting the Impact of Professional Development Programs on Teachers' Knowledge, Practice, Student Outcomes and Efficacy. Education Policy Analysis Archives, 13(10), 1-28. Kilpatrick, Jeremy, Swafford, Jane, & Findell, Bradford. (2001). Adding it up. Helping children learn mathematics.: National Research Council. Lieberman, Ann, & Wood, Diane R. (2002). From network learning to classroom teaching. Journal of Educational Change, 3(3), 315-337. Maugesten, Marianne, & Mellegård, Ingebjørg. (2015). Profesjonelle læringsfellesskap for lærere i videreutdanning - utvikling i kunnskapskulturen. Acta Didactica Norge 9(1), 1-20. Munthe, Elaine, & Postholm, May Britt. (2012). Læreres profesjonelle læring i skolen. In P. Haug, E. Munthe & R. J. Krumsvik (Eds.), Lærere i skolen som organisasjon (pp. 137-154). Kristiansand: Cappelen Damm Høyskoleforlaget. NCTM. (2014). Principles to actions. Insuring mathematical success for all. National Council of Teachers of Mathematics. Nosrati, Mona, & Wæge, Kjersti. (2014). En oppsummering av status for forskning på hva som kjennetegner god læring og undervisning innenfor matematikk Trondheim: Matematikksenteret.

Author Information

Marianne Maugesten (presenting / submitting)
Østfold university College
Department of education
Halden
Monica Nordbakke (presenting)
Høgskolen i Østfold
Høgskolen i Østfold
HALDEN

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