Mathematics

Mathematics: Intent, Implementation and Impact

Intent

Our mathematics curriculum is ambitious, inclusive and knowledge-rich, ensuring all pupils are entitled to powerful mathematical knowledge and the cultural capital needed to succeed. We set high expectations so that pupils develop fluency, reasoning and problem-solving skills, think mathematically and articulate their understanding with confidence and precision. Through carefully sequenced learning, pupils build secure foundations and resilient learning habits as successful learners and responsible citizens.

Implementation

Mathematics is taught through a carefully sequenced curriculum that develops conceptual understanding alongside procedural fluency. We follow the CPA (Concrete, Pictorial, Abstract) approach, enabling pupils to build secure understanding by first exploring concepts using concrete resources, then representing them pictorially, before moving to abstract notation and formal methods. This progression supports deep understanding and ensures that pupils make meaningful connections between representations. Lessons build explicitly on prior learning, introduce new concepts in manageable steps and provide regular opportunities to revisit and apply key ideas. Teaching is underpinned by Rosenshine’s Principles, with clear modelling, guided practice, frequent checks for understanding and purposeful questioning to deepen reasoning. Oracy is embedded through structured mathematical talk, enabling pupils to explain, justify and challenge ideas. Lessons are adapted to meet the needs of all pupils, including those with SEND, while maintaining high expectations. Assessment is aligned to curriculum intent and used to inform teaching. Teachers use White Rose, Classroom Secrets and other online resources to inform planning. Years Reception to 3 have been following the Mastering Number Programme for a number of years with Year 4 recently joining the programme too.

Impact

Pupils demonstrate secure and developing mathematical knowledge, can reason and solve problems with increasing confidence, and use precise mathematical vocabulary to explain their thinking. They make strong progress over time, meet age-related expectations and develop positive learning identities as resilient, reflective mathematicians who are well prepared for the next stage of education.