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The word ‘dyscalculia’ means difficulty performing math calculations. In other words, it just means ‘math difficulty’. And specifically, it means a learning disorder which affects math. Sometimes confusion arises when we start dealing with the term ‘dyscalculia’ as it relates to ‘special education services’. There are very strict criteria (which can differ quite a bit from State to State) which determine if a student has a learning disability as it is defined by special education rules. When a student’s math difficulties are severe enough to meet this criteria, special education services are indicated. On the other hand, ‘dyscalculia’ has no clearly defined criteria. A student with any degree of math difficulty may be considered to have ‘dyscalculia’ by some educational specialists. This frequently occurs when a student receives an educational evaluation outside of the public school system. So, being identified as having ‘dyscalculia’ may or may not indicate the need for special education services. It should be noted that some students with learning disabilities experience math difficulty and probably could be considered to have ‘dyscalculia’. However, the term is seldom used within public schools because of the lack of any strict or measurable criteria. |
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What’s the difference between a person who sucks at maths and a person who has dyscalculia?
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Jacob’s mother writes that ‘Jacob, 10-years-old, still struggles with number bonds to 10. Learning to tell the time is still slow – he has not mastered half-past. Although he managed to learn his 5x tables because we practiced all summer, this has now gone’.
Jacob has dyscalculia, a math disability where students struggle to learn or understand mathematics. Students with dyscalculia find it difficult to decipher math symbols (e.g. +, -), counting principles (‘two’ stands for 2), solving arithmetic problems, and usually transpose numbers (e.g. 75 becomes 57). However, dyscalculia encompasses more than problems with numbers – there is also a struggle with telling the time as in Jacob’s case, identifying left from right, and recognizing patterns.
But why do some students struggle to learn numbers and certain mathematical principles?
Working Memory plays a key role. To solve a mathematical problem like 1 + 1, we need to use our
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Before making the actual product, it was decided to produce a video prototype which could be used to show an audience how the product should work in practice. The video prototype was brought along when the second part of the empirical data was gathered. This part consisted of a semi structured interview with two students from 8th grade.
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