GLF Schools

GLF Schools

GLF Schools was founded in 2012 in order to enable the federation of Glyn School (an academy in 2011) and Danetree Junior School. Together, we began our journey to become a MAT of more than 1000 talented staff working with over 10,000 children in 40 schools across 5 regions in southern England.

Our Schools

Banbury Region

Banstead Region

Berkshire & Hampshire Region

Caterham Region

Crawley Region

Didcot Region

Epsom Region

London Boroughs

Redhill Region

Sunbury & Camberley Region

Maths: Teaching for Mastery

Maths

Maths is a fundamental part of everyday life and is critical for science, technology and engineering as well as employability. Consequently, at Danetree, our high-quality Maths education provides a foundation for understanding the world and an ability to reason whilst encouraging a sense of enjoyment and curiosity. We use the NCETM (National Centre for Excellence in the Teaching of Mathematics) professional development materials as the basis of our GLF Maths curriculum, which is designed to provide a coherent and progressive framework that aligns with the National Curriculum, to enable students to develop a deep understanding of mathematical concepts through an inclusive, inspiring and engaging well-structured sequence of learning. The curriculum emphasises mastery, encouraging children to explore mathematical ideas in depth, which is essential for building self-confidence and resilience in the subject for every child, regardless of their starting point.

Our Vision and Rationale

At Danetree, our primary aim for Mathematics is to equip children with the skills essential to enhance life opportunities. A secure knowledge and understanding of Mathematics will enable all children to access and make links to the rest of the curriculum.  We want children to be able to enjoy and explore the beauty of Mathematics; developing an awe and wonder for this subject which will inspire them to ask questions, make connections and spot patterns. Children will learn Mathematics through a ‘Teaching for Mastery’ approach which is underpinned by five ‘Big Ideas’. Opportunities will be given for children to apply their learning of concepts to a range of sophisticated reasoning problems where learning becomes more relevant in real life contexts.  In order to embed learning and master the curriculum, learners deepen their thinking through breadth of concepts, however number fluency is also a core principle that is developed through our teaching, ensuring that children have solid foundations which are built on year by year; we expect children to be able to retrieve prior learning regularly and select the most efficient method to solve a problem. Through exposure to rich language and the use of stem sentences, we want our learners to reason and explain their mathematical thinking. We aim to build resilience in learning by helping our learners to be independent and have strategies to approach unknown problems as well as reflect and learn from mistakes.

National Curriculum Aims

The National Curriculum for Mathematics aims to ensure that all pupils: 

  • become fluent in the fundamentals of mathematics, including through varied and frequent practice with increasingly complex problems over time, so that pupils develop conceptual understanding and the ability to recall and apply knowledge  rapidly and accurately. 
  • reason mathematically by following a line of enquiry, conjecturing relationships and generalisations, and developing an argument, justification or proof using mathematical language 
  • can solve problems by applying their mathematics to a variety of routine and non-routine problems with increasing sophistication, including breaking down problems into a series of simpler steps and persevering in seeking solutions. 

Principles of Teaching for Mastery

Many schools use a ‘Teaching for Mastery’ approach as the foundation for their Maths curriculum. We began to implement this way of teaching in 2016 and have observed the positive impact this approach has on pupil confidence, enjoyment and attainment. In its essence, Teaching for Mastery means ‘mastering’ the Maths curriculum. The aim is for pupils to have a deep, sustained knowledge and understanding of Mathematical concepts and to be able to apply their learning with ease. Many of the ideas used in Teaching for Mastery originate from principles used in Shanghai teaching – a city whose PISA results are among the highest in the World. In Teaching for Mastery schools, the aim is that all children can achieve and that all children have the same opportunities within a lesson. There are several ‘big ideas’ which combined, make up the Teaching for Mastery approach.

  • Teaching for mastery rejects the idea that a large proportion of people 'just can't do maths'.
  • All pupils are encouraged by the belief that by working hard at maths they can succeed.
  • Pupils are taught through whole-class interactive teaching, where the focus is on all pupils working together on the same lesson content at the same time, as happens in Shanghai and several other regions that teach maths successfully. This ensures the pupil is ready to move forward with the whole class in the next lesson.
  • Lesson design identifies the new mathematics that is to be taught, the key points, the difficult points and a carefully sequenced journey through the learning. In a typical lesson, pupils sit facing the teacher and the teacher leads back and forth interaction, including questioning, short tasks, explanation, demonstration and discussion.
  • Procedural fluency and conceptual understanding are developed in tandem because each supports the development of the other.
  • It is recognised that practice is a vital part of learning, but the practice used is intelligent practice that both reinforces pupils' procedural fluency and develops their conceptual understanding.
  • Significant time is spent developing deep knowledge of the key ideas that are needed to underpin future learning. The structure and connections within mathematics are emphasised, so that pupils' develop deep learning that can be sustained.
  • Key facts such as multiplication tables and addition facts within 10 are learnt to automaticity to avoid cognitive overload in the working memory and enable pupils to focus on new concepts.

Early Maths

Mathematics plays a vital role in child development, and is fundamental for their later success in education and in life. At an early age, children are naturally curious and have a sense of quantity, able to approximate and compare quantities with small or large differences. Children also frequently use early mathematical concepts when they play, and this supports them in making sense of the world around them as well as interpreting situations and solving problems in everyday life. At Danetree, our Maths education supports children in gaining new skills, understanding mathematical concepts and acquiring an understanding of factual knowledge; for example, connecting the numeral ‘5’ with five objects. Similarly, our children will leave the Early Years having begun to develop their reasoning skills such as logical thinking as well as the ability to communicate their ideas and make predictions. The teaching and learning of Mathematics in our Nursery and Reception classes takes place both indoors and outdoors, through a wide range of practical and ‘hands on’ activities. We have carefully created high quality learning environments which are saturated in Mathematics, where children have plenty of opportunities to explore different aspects of number, including measure , shape and space. Our practitioners model the use of resources and mathematical language as they support children in their play and interactions. In addition to structured activities in their continuous provision throughout the year, children in Reception also have daily whole class Maths sessions where they work towards achieving the Early Learning Goals.

Parent Support

https://youtu.be/uNic5oPmsWM

 

Downloads

Maths-Calculation-Policy.pdf

Maths-Progression-of-Knowledge-and-Skills-Website.pdf

Maths-Times-Table-Targets-Guidance.pdf