Dyscalculia in Learning Mathematics

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This article is about problems that children may have when learning mathematics, problems that are also typified in publications as ‘dyscalculia’. We consider two questions. The first: Is a child a dyscalculic if it runs into trouble learning mathematics? The second: Does a child have problems when learning mathematics because it experiences dyscalculia? In both cases, we must know what are the troubles that occur when learning mathematics and what it means to ‘experiences dyscalculia’. We consider these questions based on ‘Open Minded Research’ (OMR), especially the theories of ‘realistic mathematics education’ (Freudenthal, 1991) and the cultural-historical theory (Vygotskij, 1978; Leont’ev, 1979). OMR is context-embedded, and the researcher and child are always in discussion about problems that are meaningful to the child. Our approach is not based on a theory of dyscalculia; indeed, there is no accepted definition of dyscalculia (Trott, 1974). We prefer research ‐ like OMR ‐ based on studies and observations of the thinking activities of a child that experiences problems when learning mathematics.Butterworth (2019, 2022), a leading researcher of dyscalculia, claims that dyscalculia is connected with an ‘inherited domain-specific capacity’, called ‘the number module’. He presents research that shows that, when this module fails to work, the result will be a ‘core deficit’ for number reasoning. The question we discuss is whether this low number sense must be considered as ‐ and is connected with ‐ a genetic disorder (a core deficit) in the child’s brain? Or is it an indication that the child needs special ortho-educational support? We prefer the second view as we suppose that there is indeed a connection, but not a causal one, but rather a correlational one. If dyscalculia is a matter of genetics, there is not so much help a teacher can give a child. If, however, a ‘failing number module’ is a signal that the child may experience trouble when learning mathematics, there may be more that can still be done. Children, moreover, are very different in their capacities and they can be endowed with a differentiated intraindividual ability profile (Vaughn & Linan-Thompson, 2003). And sometimes it happens that children are not so good in mathematics, while they are average ‐ or even excellent ‐ in other disciplines. So, a limited, innate talent or potential for mathematics can cause problems. Another difficulty may be that mathematics education at school is particularly ‘practice and drill’ (‘mechanistic’) without stimulating interaction, reflection and meaning. Children’s understanding of the (mathematical) world, however, is strongly connected with their construction of meanings (Walkerdine, 1997). That is why familiar contexts should be the basis of mathematics education, as well as of remediation for children with learning problems. Reflection gives insight into one’s own thinking activity, while interaction and reflection are indispensable sources for helping children with learning problems. Familiar contexts are very suitable for children who suffer ‘mathematics anxiety’ and may have a fear of ‘cold’, abstract numbers.

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<p>This research is a Class Action Research (CAR) with the purpose to analyze the<br />application of the Realistic Mathematic Education (RME) approach in increasing the<br />Mathematic learning outcome about Debit of the students of Class VI B the Elementary School<br />of Kasreman on the first Semester of the 2018/2019 year academic. The subjects of this<br />research are the students of Class VI B the Elementary School of Kasreman on the first<br />Semester of the 2018/2019 year academic as much as twenty children; consist of ten boys and<br />ten girls. The data resources of this research are relating with learning activities and learning<br />outcomes. Techniques of collecting data of this research are non test technique and test<br />technique. The instruments of collecting data of this research are the sheets of observation, the<br />camera application on the hand phone, the individually tasks and also daily test. Technique of<br />analyzing data of this research is comparative description. The procedure of this research is the<br />Kemmis and Mc Taggart’s model. This research is consisting of two cycle; First Cycle and<br />Second Cycle. Each cycle consists of three meetings. The results of this research are 1) the<br />application of the Realistic Mathematic Education (RME) approach in the Mathematic learning<br />about Debit is a classically observing the films, discussing with the class and intensively<br />exercises individual task, 2) the application of the Realistic Mathematic Education (RME)<br />approach in the Mathematic learning about Debitis observing different films in each meeting<br />which its function as concrete and interesting learning media, 3) the applications of the<br />Realistic Mathematic Education (RME) approach in the Mathematic learning about Debit are<br />increasing the learning activities; focus in observing the films, very actively answering the<br />questions form the teacher and other students and very actively asking the questions to the<br />teacher, 4) the applications of the Realistic Mathematic Education (RME) approach in the<br />Mathematic learning about Debit are increasing for the learning outcomes. The learning<br />outcomes on the Early Condition are 57,5 for the average and 45% for the completeness. The<br />learning outcomes on the First Cycle are 71 for the average and 65% for the completeness. The<br />learning outcomes on the Second Cycle are 82 for the average and 85% for the completeness.</p>

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