Abstracts of Presentations
Recognising the strong link between metacognitive ability and the acquisition of new skills and competencies that are crucial for lifewide and lifelong learning necessary for learning in the 21st Century, a team of NIE researchers conceptualised this programmatic research project to advance the understanding and enhancing Singapore secondary students’ metacognition. Supported by officers and Master Teachers from the Ministry of Education and international researchers, this multidisciplinary research programmatic research project builds a database on students’ metacognitive processes and teachers’ metacognitive practice and put forth intervention programmes through five sub-studies. Quantitative and qualitative insights into students’ metacognition and teachers’ metacognitive practices in Mathematics and English contexts were examined in the first two studies, while the third study offers an alternative, objective examination of students’ metacognition via neural imaging techniques. Insights drawn from the first three studies are utilized in the fourth and fifth studies, with the former developing a metacognition intervention programme for students, and the latter, a metacognition professional development programme for teachers to foster students’ metacognition. Research is still ongoing, but preliminary results reveal positive relationships between student metacognition and achievement, metacognition’s influence on transfer and the the potential influence of teacher’s metacognition on students’ metacognition, particularly in the English context. This presentation, by the Core Team of this programmatic research project, shares both the conceptualization of the project as well as some preliminary findings.
This exploratory and small-scale study was guided by two research questions. Drawing on a convenient sample of 76 PSLE Mathematics practice books it attempted to document the features of the books and examine how the books supported test-taking preparation and test-taking skills for the PSLE Mathematics? During the presentation we will share our findings and also propose further studies that would help us glean insights on how such books facilitate or hinder preparation for the PSLE Mathematics. It would also be helpful to explore how these book support examination preparation from the perspectives of students and parents.
In recent years, there is a call to place greater emphasis on developing students’ metacognition and computational thinking skills. This proposed research aims to explore how flowcharts, which is commonly used to represent an algorithm in the of computational thinking, might impact the development of students’ (low attainers in particular) metacognitive strategies in the learning of trigonometry.
In this talk, we will briefly introduce the concept of k-colored partitions and the associated generalized crank moments. Thereafter, we will present some results obtained by the author and his collaborators.
Graph coloring is one of the most important and long-standing topics in graph theory. Not only does it tie many concepts in graph theory in surprising ways, but it also has a wide range of real-world applications. In this talk, I will briefly introduce a few different kinds of graph colorings, along with some simple but fascinating results of them.
Knot theory is a unique branch of mathematics dedicated to the study of the properties of closed curves or ropes. This elementary report provides an overview of the fundamental concepts of knot theory, including the definition and properties of knots. We briefly touch on its history and some practical applications to inspire an interest in this fascinating field of mathematics.