This study was inspired by the following question: how is mathematical creativity connected to different kinds of expertise in mathematics? Basing our work on arguments about the domain-specific nature of expertise and creativity, we looked at how participants from two groups with two different types of expertise performed in…

Planned missing data designs allow researchers to have highly-powered studies by testing only a fraction of the traditional sample size. In two-method measurement planned missingness designs, researchers assess only part of the sample on a high-quality expensive measure, while the entire sample is given a more inexpensive, but biased measure. The…

Supporting children and young people's mental health is a central aim of the UK government policy, with those with learning difficulties a particularly vulnerable group. This systematic review of research uses published literature to explore how access and participation in therapy might be facilitated for young people with learning difficulties.…

"Nature-based learning" is learning through exposure to nature and nature-based activities (Jordan and Chawla 2019). Nature and mathematics can be connected through teaching and learning with natural materials (objects from nature) or teaching and learning in outside spaces. In this article, the authors elaborate on the rationale for…

Young children's misbehaviours can be challenging to interpret, evaluate, and intervene on. In turn, adults' interventions on children's transgressions inform children about how others view their actions. In the current research, we examined adult responses to recordings of everyday transgressions committed by young children. This research adopted…

As a core language skill, reading has always occupied a prominent role in the process of language acquisition, with a strategic approach to its development contributing to greater reading competences and better learning outcomes. The present paper, thus, aims to explore variation in strategy use by study field, year of study and university type…

What do students learn in school? In the 21 century, this question has become a political dilemma for countries around the globe. It is a deceptively simple question, but there has never been an easy answer. The problem of measuring student learning appears to express an educational problem: What and how much do students learn? Most student…

This study aimed to introduce unplugged algorithm activities developed for preschool children and to examine their implementation process. The activities used in the study were designed to support preschool children to develop and apply different solutions to problem situations that require algorithmic thinking and to learn basic algorithm…

In this study we analysed what computational thinking skills pupils used when programming a small robot to solve a given problem, a simple programming task in which pupils had to select codes and put them in the correct place. Computational thinking is the process of (re)formulating a problem so that it becomes possible to use computer technology…

This paper contrasts mixed methods design with strategic research design. Mixed methods research both advocates for itself as always better than singular research methods, while also seemingly allowing a wide variety of researchers to count their work under the very large umbrella of mixed methods. We argue for strategic research design as a set…

Purpose: Metacognitive awareness plays an important role in assisting students to solve problems because it affects their reasoning in assessing their thinking results. This research aims to investigate students' metacognitive awareness failures about solving absolute value problems in Mathematics Education. Methodology: It is qualitative research…

This research aimed to examine whether the activities related to mental computation strategies had any effect on the development of the second-grade elementary school students' problem-solving (PS) skills. Participants of the study are comprised of 14 children aged 7-8 years and enrolled in the second grade of the elementary school of a village.…

When, how, and why students use conceptual knowledge during math problem solving is not well understood. We propose that when solving routine problems, students are more likely to recruit conceptual knowledge if their procedural knowledge is weak than if it is strong, and that in this context, metacognitive processes, specifically feelings of…

Mathematical knowledge is constructed hierarchically from basic understanding of quantities and the symbols that denote them. Discrimination of numerical quantity in both symbolic and non-symbolic formats has been linked to mathematical problem-solving abilities. However, little is known of the extent to which overlap in quantity representations…

It has been suggested that not only domain-specific factors but also working memory (WM) may play a crucial role in mathematical learning included Geometry, but the issue has not been deeply explored. In the present study, we examined the role of domain-specific factors and of verbal versus visuospatial WM on geometric learning of a new…