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Calculators in Schools

I am sure that my hon. Friend is right. Being fluent in the multiplication tables right up to 12 times 12—there are, after all, 12 months in the year and there are 12 in a dozen, which are still frequently used quantities regardless of decimalisation—gives people an instinct for numbers. They can therefore instinctively spot where something is wrong—for example, that the dosage a nurse gives to a patient is out by a factor of five, 10 or 20—because they are used to numbers and do not have to look things up on a chart or use a machine to calculate whether a number is right. It is to provide that instinctive understanding that such basic calculations and repeated practice at primary school are so important. I also agree with my hon. Friend that we should not hinder pupils' understanding of calculation by allowing them to become dependent on calculators too early. Ofsted recently conducted a survey of 20 top-performing primary schools in maths in the country. The resulting report, entitled ““Good Practice in Primary Mathematics: Evidence from 20 Successful Schools””, clearly shows the importance of pupils knowing their times tables properly to develop fluency in calculation. Most of the top-performing schools visited for that study introduced calculators only at the very upper end of primary school, and then only to check the answers for calculations carried out by hand. That is often a time when pupils are practising written methods for long multiplication and long division, and adding, multiplying, dividing and subtracting fractions. Finding the common denominator when trying to add one seventh and one eighth—56—is significantly harder and more boring if children do not know their multiplication tables by heart. The international evidence is also clear. High-performing jurisdictions around the world, as my hon. Friend so eloquently said in her well-researched speech and article, would limit the use of calculators in the primary mathematics classroom. Guiding principles for the Massachusetts, Singapore and Hong Kong curricula state that calculators should not be used as a replacement for basic understanding and skills. Moreover, the 4th and 6th grade state assessments in Massachusetts, which are the equivalent of years 5 and 7 in this country, do not permit the use of a calculator. Elementary students learn how to perform basic arithmetical operations without using a calculator. Evidence from the most successful educational systems around the world suggests that calculators should be introduced only once pupils have a thorough grounding in number facts or number bonds, including knowing their multiplication tables by heart, and that calculators should be used only to support the teaching of mathematics where the aim is to focus on solving a problem rather than on the process of calculation. It is crucial that pupils are fluent in using efficient written methods to perform calculations and do not reach for a calculator when faced with a simple addition or multiplication. The most efficient written methods, such as columnar addition and subtraction, allow a pupil to perform calculations quickly. Pupils should be taught them as soon as possible, and not spend years using intermediate methods, such as chunking. We are currently reviewing the national curriculum to give teachers greater professional freedom over how they organise and teach their subject, and my hon. Friend's analysis of the key stage 2 curriculum was very revealing. The review will be informed by best international practice, and will draw on other evidence about the knowledge children need to deepen their understanding at each stage of their education. Alongside the review, we are looking at how arithmetic is taught in school by engaging in an informal dialogue with maths professionals. Some key areas of consensus are emerging—namely, that there needs to be a renewed focus on quick recall of number facts, such as multiplication tables, and on the importance of consistent, efficient methods of calculation being taught throughout the school. I believe that technology can be used to enhance teaching across all subjects. In his speech to the Royal Society earlier this year, my right hon. Friend the Secretary of State highlighted the wonderful work being done by, among others, the Li Ka Shing Foundation and the highly respected Stanford Research Institute International on a pilot programme to use interactive software to support the teaching of maths. He also highlighted how computer games developed by Marcus du Sautoy are enabling children to engage with complex mathematical problems that would hitherto have been thought too advanced for them to tackle at such an age. Children will not be able to cope with the more advanced maths that they will encounter in secondary school unless they are fully fluent in the basics, and introducing calculators too early can risk the development of that fluency. Our focus on getting maths right in primary school also requires a focus on teaching quality, as my hon. Friend hinted at in her analysis of what matters in education. One of the most important characteristics of the best performing education systems around the world is that they recruit the best possible people into teaching and provide them with high-quality professional development. There is clear consensus in the maths community that teachers must have a deep understanding of maths to be fully effective. Our White Paper ““The Importance of Teaching”” set out the Government's commitment to provide additional support for the uptake of mathematics and the sciences. In June, the Secretary of State announced that the Government will invest £135 million over the spending review period to support that aim. Much of that will go towards improving the skills of existing teachers. We have followed the example of Finland by expanding Teach First and by providing extra support for top graduates in maths and science to enter teaching. We have also made the following commitments in the initial teacher training strategy published earlier this month. From 2012-13, we will prioritise the allocation of places to courses with a maths and science specialism over generalist primary courses. That will encourage ITT providers—universities—to offer specialist, rather than generalist, courses. We will fund £43 million in bursaries for new primary teachers, some of which will go to trainees who are training on primary courses that include a specialism. We will offer schools the opportunity to train their own primary specialist teachers, and then employ them as teachers. For 2013-14, we expect to introduce additional financial incentives for trainees who take a maths, science or language specialism as part of their primary ITT course and have a good A-level in maths, a science subject or a language. The Government have just announced £600 million to be spent on building an additional 100 new free schools by the end of the Parliament. These new schools will include specialist maths schools for pupils between 16 and 18, and their aim will be to produce the outstanding mathematicians of the future. We are funding two cohorts of teachers to undertake the maths specialist teacher programme, which aims to improve the practice and efficacy of primary mathematics teaching. We are also part-funding two further cohorts of the programme. Evidence around the world clearly shows that high-performing nations ensure that children receive a first-class maths education when it is based on a solid foundation of essential principles of number and calculation. That is why we are making primary-level maths a priority: we are encouraging early mastery of multiplication tables and written calculation methods, limiting the use of calculators, and raising the quality of teaching. Giving children a solid understanding of basic mathematical skills will encourage higher achievement and greater enjoyment in maths, and give every child the best possible start to their school career. Question put and agreed to.