This page contains a Flash digital edition of a book.
Counting by numbers


Is dyscalculia, the innumerate cousin of dyslexia, more prevalent than we think? Maths guru Jane Emerson dispels a few mathematical myths...


component of every test your child will take for the first 11 years of their academic life. However, mention the subject to non-mathematical children and their parents, and watch them shudder. Some may just be bad at maths, others may have been unlucky enough to have an uninspiring teacher, but for others there will be underlying causes, which today is called dyscalculia, not disimiliar to its better known cousin dyslexia and which is believed to be caused by specific brain differences in the parietal lobe. Dyscalculia is an umbrella term used to refer to various conditions that cause specific difficulties with maths. Some prominent cognitive neuro scientists have found evidence that the parietal lobe of the brain is the area where numerical information is processed. Developmental dyslexia is a condition that affects the ability to acquire mathematical skills. Dyscalculic learners may have difficulty understanding simple number concepts, lack an intuitive grasp of numbers and have problems learning number facts and procedures. Even if they produce a correct answer or use a


Maths


is a critical part of the curriculum, an important


correct method they may do so mechanically and without confidence. Even young babies have an understanding of maths “number sense”. Research suggests that they are born with a sense of quantity, and are interested in the concept of numbers, and counting, including addition and subtraction. Even very young babies spend longer looking at a small number of objects if another one is added. Even better, if their mother adds a few “oohs” and “aahs” to a game of hide and seek


with brightly coloured buttons, for example, to


keep the baby interested. This is the beginning of


learning about numbers and is rapidly accompanied at the play school age with lessons on quantity; four is less than five, for example, and in understanding that, words


like more and less, bigger and smaller, before and after relate to quantity. In this way, they develop a sense of the “fourness of four” rather like they come to know about the concept of yellow. Children with a good rote


memory will learn, sometimes even before their second birthday, to recite the numbers off by heart


16 FirstEleven Michaelmas 2011 www.firstelevenmagazine.co.uk


without counting objects and as they progress through the early learning stages, to count, whether it’s climbing stairs, buttons or sweeties on the table, a particularly interesting incentive. Some four year- olds can even link number words to their symbols and begin to understand that each number refers to a certain quantity. Throughout this stage, parents can develop a


child’s love of counting by moving them subtly and gently forward so that the concept of counting stairs can be used to introduce them to counting in sets of ten or “ten more”. Children enjoy lining up counters or buttons in rows of ten and those with good number sense begin to see how many items they have without counting them one by one just as one can with an abacus. This helps children to see, without counting, how many beads have been moved from one side to another. From here, they will progress to number bonds


and tables of multiplication and later to learn about place value: where the value of a digit is in fact determined by its position or place in a number. But what happens if a child is not progressing


according to expectations? What if they have not developed a sense of number and cannot count well? If the basics have not been mastered, the child is being set up to fail well before they enter any examination room. Some may struggle owing to a poor memory,


Page 1  |  Page 2  |  Page 3  |  Page 4  |  Page 5  |  Page 6  |  Page 7  |  Page 8  |  Page 9  |  Page 10  |  Page 11  |  Page 12  |  Page 13  |  Page 14  |  Page 15  |  Page 16  |  Page 17  |  Page 18  |  Page 19  |  Page 20  |  Page 21  |  Page 22  |  Page 23  |  Page 24  |  Page 25  |  Page 26  |  Page 27  |  Page 28  |  Page 29  |  Page 30  |  Page 31  |  Page 32  |  Page 33  |  Page 34  |  Page 35  |  Page 36  |  Page 37  |  Page 38  |  Page 39  |  Page 40  |  Page 41  |  Page 42  |  Page 43  |  Page 44  |  Page 45  |  Page 46  |  Page 47  |  Page 48  |  Page 49  |  Page 50  |  Page 51  |  Page 52  |  Page 53  |  Page 54  |  Page 55  |  Page 56  |  Page 57  |  Page 58  |  Page 59  |  Page 60  |  Page 61  |  Page 62  |  Page 63  |  Page 64  |  Page 65  |  Page 66  |  Page 67  |  Page 68  |  Page 69  |  Page 70  |  Page 71  |  Page 72  |  Page 73  |  Page 74  |  Page 75  |  Page 76  |  Page 77  |  Page 78  |  Page 79  |  Page 80  |  Page 81  |  Page 82  |  Page 83  |  Page 84