Our Statement of Intent
Our intent is to provide pupils with the mathematical fluency and confidence to carry out a range of mathematical problems and solve them by utilising reasoning and problem-solving skills. We aim for our pupils to display positive approaches to maths and develop attitudes that embrace challenge. We are constantly striving to improve outcomes for all our pupils and achieve the aims of the National Curriculum:
- Problem Solving.
As a school we are committed to ensuring that children are able to recognise the importance of maths in the wider world and that they are also able to use their mathematical skills and knowledge confidently in their lives in a range of different contexts. We intend to build knowledge, skills and understanding by revisiting at regular intervals and providing pupils with the opportunity to refresh and rehearse them through practice, consolidating and deepening at every age and stage.
The Ethos for Maths at St Michael’s
At St Michael’s, we strive towards every child feeling comfortable and valued as a member of the class. We intend for them to be active and equitable participants in maths lessons. We encourage children to question one another, agree or disagree with justifications and work together collaboratively. We aim for every child to embrace their mistakes as part of the learning process; relish challenges; respond carefully to feedback; take inspiration from others and understand the importance of effort.
We intend for pupils to recall and apply mathematical knowledge both rapidly and accurately. We explicitly teach children to be fluent in facts and procedures as well as enable them to move confidently between contexts and representations, recognise relationships and make connections in mathematics. This should help pupils develop a deep conceptual understanding of the subject. We use frequent, carefully designed, intelligent practice to help them to achieve a high level of fluency. We ensure clear progression, screening for understanding and intervention.
Mathematical problem solving is integral to learning. Pupils are encouraged to identify, understand and apply relevant mathematical principles and make connections between different ideas. We aim to include problem solving in every lesson within some form. Mathematical concepts are explored in a variety of representations and problem-solving contexts to give pupils a richer and deeper learning experience. Pupils combine different concepts to solve complex problems and apply knowledge to real-life situations.
We believe the way pupils speak and write about mathematics transforms their learning. Our mastery approaches use a carefully sequenced, structured approach to introduce and reinforce mathematical vocabulary. Pupils explain the mathematics in full sentences. They should be able to say not just what the answer is, but how they know it is right. This is key to building mathematical language and reasoning skills. Pupils are increasingly using conjecture, generalisations and proof to frame their mathematical understandings.
Depth of Learning
We have ensured that teachers are aware of, and cater for the need of, depth of learning as an essential part of maths. Lessons build on mathematical concepts across a time period and teachers make links across mathematical topics and are continuing to develop variation in their teaching to maximise clarity and depth and breadth of understanding.
The links made in lessons are explicit and focus on concrete (real world) examples, visual representation, language and manipulatives coming together to solve problems in context. We aim that all maths lessons contain a combination of these elements. We believe children develop understanding through using these elements together to develop into fluent and proficient mathematicians.
Lesson Design: Small Step Learning and Mastery Pedagogy
Our school has focused on breaking down learning into small steps and utilising teaching for mastery techniques such as:
- Discussion - the answer is only the beginning
- Ping-pong style- small steps providing sufficient scaffolding for all pupils to access
- Repetition and chorusing
- Sharing and analysing
- Attention to mathematical relationships
- Precision in the use of mathematical language and speaking in full sentences
- Carefully chosen examples and representations to draw out the structure and essence of the concept
- Intelligent practice
Questioning and AFL
Teachers will use questions throughout lessons to elicit the children's understanding and promote and challenge children to deeper understanding of concepts. Questioning will be both open and closed and teachers will use pedagogical understanding of Blooms Taxonomy to deepen and challenge children. Questions should be precise and develop mathematical thinking. Teachers will build opportunities for AFL into lessons and will use regular opportunities for discussion and strategies to check and deepen understanding. Teachers will allow for AFL in a variety of ways. They will use written work, manipulatives and visuals for representation as well as a whole range of other techniques and resources.
Our parents' guide to multiplication and division is currently being developed.
The calculation policy is currently under review in conjunction with Babcock.
Times Table Progression
At St. Michael's we start teaching times tables in Year 2, where they learn the 2, 5 and 10 times table. In Year 3, they move on to learning the 3, 4 and 8 times table and could continue onto the 6 times table if previous tables are secure. In Year 4, the children then move on to learning the 6, 7, 9, 11 and 12 tables in preparation for the times table test set by the government at the end of the year. Years 5 and 6 continue to consolidate this learning to ensure all children have rapid recall by the time they leave primary education.
Times Table Rockstars
From Year 2, children will be given a username and password for Times Table Rockstars. This is an online tool to support children with rapid recall of times tables. Children will be asked by their teachers to 'gig' which will assess their current knowledge and provide questions to further develop this in practice sessions. If you would like to know more about this, please ask your child's class teacher.
Our planning is based on five main topics: number sense, additive reasoning, multiplicative reasoning, fractions (decimals and percentages) and geometric reasoning. Although there are opportunities for plans to be adapted for cross-curricular links to science.
We use No Nonsense Number Facts to support fluency and you will be able to see how we incorporate these fundamental facts into our learning.