Real Mathematics involves problem solving, creating ideas and representations, exploring puzzles, discussing methods and many different ways of working, it is not copying methods from the board and reproducing them accurately time and time again.
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Origami Models constructed by Daniel Plummer (Daniel.plummer@tiscali.co.uk) Welcome My name is Mark Greenaway and I am an AST in Suffolk. I established this site in 2004 with the aim of providing up to date resources and documents to support the high quality teaching of Mathematics and information on the latest developments. To navigate around the site click on one of the headings on the left then a drop down menu appears, to close it, click on the the heading again. Alternatively the sitemap can be accessed by Clicking here |
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"A teacher of Mathematics has a great opportunity.
If he fills his allotted time with drilling his students with routine operations
he kills their interest, hampers their intellectual development, and misses his
opportunity. But if he challenges the curiosity of his students by setting
them problems proportionate to their knowledge, and helps them to solve their
problems with stimulating questions, he may give them a taste for, and some
means of, independent thinking." (Polya, 1971)
Real Mathematics involves problem solving, creating ideas and representations, exploring puzzles, discussing methods and many different ways of working, it is not copying methods from the board and reproducing them accurately time and time again. |
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Suffolk Vacancies
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For me the motivation to become a
mathematician was the sheer beauty of the ideas,
structures, and new ways of looking at the
world. A world without knowing about primes,
symmetry and 4D geometry would be like never
hearing Mozart, seeing Picasso, or experiencing
Shakespeare. A world without maths would be
impoverished politically, technologically,
scientifically and culturally.
Marcus du Sautoy |
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