Issues in Mathematics Education  Too much teaching by teachers with inadequate mathematical knowledge  Poor quality of some entrants to profession 

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Presentation transcript:

Issues in Mathematics Education  Too much teaching by teachers with inadequate mathematical knowledge  Poor quality of some entrants to profession  Ease of passing training courses  Retention rate of creative and talented teachers  Too much change to curriculum and assessment  Centralised control and decisions taken by inappropriate people  Too little trust in the system BUT  Unprecedented investment in mathematics education

Effective Mathematics Teaching  Teacher's subject knowledge is above that necessary for the level of their teaching.  Teacher has high expectations of what his or her pupils can achieve.  An integrated approach to mathematics is used, stressing connections and relationships among topics and concepts.  Teacher aims to construct a solid foundation in mathematics, building on what has gone before and preparing for what is to come.  The ethos in the classroom is friendly, collaborative and supportive, rather than confrontational.

Effective Mathematics Teaching cont…  Teacher makes the lesson fun yet challenging, using humour whenever possible.  Lessons are well planned and managed, with all required resources prepared and close at hand, and set at suitable level.  Whole class interactive teaching encouraged; all pupils involved.  Teacher is aware of what every pupil is doing during the lesson.  Teacher gives clear, precise descriptions, explanations and instructions.

Effective Mathematics Teaching cont…  Teacher emphasises logic and rigour in all spoken and written mathematics and uses correct mathematical language and notation, acting as a model for pupils to follow.  Pupils are encouraged to explain their thinking and show their methods of solution to the whole class.  There is an appropriate amount of individual practice and independent work, which is monitored and reviewed interactively with the whole class, using common errors as teaching points.

Effective Mathematics Teaching cont…  Where appropriate, the teacher makes effective use of ICT, real-life applications and relates concepts to pupils' own experiences.  Praise is given when deserved and, when not, encouragement to do better.  Creative thought and critical evaluation of alternative methods of solution are encouraged and praised.  Pupils and teacher look forward to their next mathematics lesson.

Collaborative Practice  First note that this is NOT appraisal but is based on professionals working together to share good practice  Based on research into models of collaborative practice in Eastern European countries, Japan (Lesson study) and USA and supported by NCSL, NERF,….  Group of teachers plan and observe (and/or video) lessons from each member of the group on a regular basis and with a agreed focus  Time is made available for group review after each lesson, chaired by one of the group (expert mathematics teacher) or external expert, in which the teacher first gives their own evaluation followed by contributions from other members of the group and an open discussion  Priorities for action suggested by the group and agreed

Focus for Collaborative Practice  classroom management  planning  questioning techniques  effective monitoring of pupil progress  effective use of resources, including ICT  use of teaching assistants  pupils demonstrating and explaining in front of the class  mathematics subject knowledge  variety of activities  varied pace  time for pupils to think, reason and be creative  using real life contexts and relevant and topical applications  challenges for able pupils and students

Useful Web Sites  EPPI-Centre reviews eppi.ioe.ac.uk/cms/Default.aspx?tabid=274  NCSL  Pathfinders  NERF reviews  Lesson Lab (Stigler)  Columbria University  Lesson Study (Lewis)  New Mexico

Collaborative Practice Model for Teacher Development  Develops an awareness of what good teaching is.  Develops reflective, critical analysis of teachers' own teaching and that of others.  Raises teachers' awareness of different pedagogical strategies and develops their ability to evaluate these methods in a constructive way.  Encourages all teachers in a department/school/college to collaborate in supporting and learning from each other, and to regard problems as difficulties to be overcome, not as barriers to development  Develops personal skills in being able to give and take constructive criticisms without causing or taking offence, rather seeing it as a means to professional learning.

Collaborative Practice Model for Teacher Development cont…  Encourages creativity, a willingness to take risks, try out new ideas and to share these experiences with colleagues.  Quickly exposes to the whole department (or staff in a primary school) where further support or specific training is needed (e.g. planning, mathematics subject knowledge, classroom management, pedagogy, use of ICT, etc.) and places the responsibility for providing that support with the department (school). There might also be agreement that external expertise is needed to train the whole department (school).  Allows teachers to become aware of what is being taught in earlier and later years and in what way, so that they understand the importance of their own role in their pupils' mathematical development.  Encourages consistency of approach and standards across all years.

Collaborative Practice Model for Teacher Development cont…  Allows teachers to get to know pupils/students who are not in their own class and to become aware of their talents or problems.  It is regular and ongoing, so that small improvements made in the quality of teaching and learning are embedded and built on.  Creates a test bed and forum for trialling and evaluating new ideas, resources, teaching methods, equipment, etc.  Involves teachers in their own professional development for the benefit of the whole school/colleges.  Provides the opportunity for collaboration with other subject departments and schools/colleges as teachers can participate in other collaborative practice sessions beyond their own group of colleagues.

Future We need to:  Attract creative and talented mathematics teachers  Retain quality teachers of mathematics  Stop interfering but trust teachers and trainers

Future Developments  Functional Mathematics  Double Subject at GCSE  Free Standing Maths Qualification  Links with Business and Commerce  Modules at A-level and GCSE