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JRAMathEdu (Journal of Research and Advances in Mathematics Education)
Published by Universitas Muhammadiyah Surakarta
ISSN : 25033697     EISSN : 25412590     DOI : https://www.doi.org/10.23917/jramathedu
Core Subject : Education,
Mathematics
The JRAMathEdu (Journal of Research and Advances in Mathematics Education) is an open access and peer reviewed scholarly international journal devoted to encouraging the academic conversation of researchers in the field of mathematics education. The JRAMathEdu covers all the research topics on the technology in mathematics education, mathematics teachers development, special needs in mathematics education, educational psychology in mathematics education, and ethnomathematics.
Arjuna Subject : Ilmu Sosial - Pendidikan
Articles 5 Documents
 1 
Search results for , issue "volume 11, issue 1, january 2026" : 5 Documents clear
Proof in mathematics education: A bibliometric analysis using R biblioshiny and VOSviewer Ridwan Ridwan; Haeruddin Haeruddin
JRAMathEdu (Journal of Research and Advances in Mathematics Education) Volume 11, Issue 1, January 2026
Publisher : Universitas Muhammadiyah Surakarta

Show Abstract | Download Original | Original Source | Check in Google Scholar | DOI: 10.23917/jramathedu.v11i1.12803

Abstract

The modern mathematics curriculum internationally places proof as a central component that should be integrated from primary school to university. Empirical research on proof in mathematics education has grown rapidly in the last two decades; however, few studies have attempted to map this research landscape. This article provides a comprehensive mapping of research on proof through a bibliometric approach using the Web of Science Core Collection (WoSCC) database. Data from 157 articles published between 2016 and 2025 were analyzed using the biblioshiny R-package and VOSviewer. Results show that publication numbers fluctuated, peaking in 2024, with Dawkins et al. being the most cited and ZDM-Mathematics Education the most prolific source. Keyword analysis reveals six distinct clusters, with the USA as the leading contributor. Beyond these trends, the study identifies a significant shift toward the integration of artificial intelligence within the transition-to-proof process. These findings offer a strategic roadmap for researchers to bridge the gap between technological mediation and formal mathematical validation, emphasizing the need for instructional designs that harmonize generative tools with the rigorous construction of deductive proofs. Ultimately, this mapping highlights the urgency of ensuring that digital advancements support the authenticity of proving activities rather than merely facilitating the mechanical production of logical steps.
Uncovering metacognitive awareness and meaningful learning of prospective mathematics teachers after learning absolute value inequalities Wayan Rumite; Halil Arianto; Syamsinar Syamsinar
JRAMathEdu (Journal of Research and Advances in Mathematics Education) Volume 11, Issue 1, January 2026
Publisher : Universitas Muhammadiyah Surakarta

Show Abstract | Download Original | Original Source | Check in Google Scholar | DOI: 10.23917/jramathedu.v11i1.13391

Abstract

Learners who lack adequate metacognitive awareness and meaningful have the potential to work mechanically. The aims of this study is to uncover the characteristics and description of metacognitive awareness and meaningful of prospective mathematics teachers after learning absolute value inequalities and the involvement of intuitive and analytical thinking. This study uses a qualitative approach with an exploratory type. A total of 5 prospective mathematics teachers who were taking differential calculus courses were selected as subjects from 87 candidate subjects from two different universities in Indonesia. Data collection was carried out by administering tests and conducting semi-structured interviews. Data analysis in this study went through three stages, namely data reduction, data presentation, and drawing conclusions. The results of data analysis show that: 1) unaware and not meaningful, 2) aware but not meaningful, 3) unaware but meaningful, 4) aware and meaningful. In addition, a pattern of intuitive and analytical thinking was also found, whereby prospective mathematics teachers who were not conscious activated analytical thinking, while those who were conscious activated intuitive thinking.  These findings imply the importance of emphasizing mindful and meaningful during the learning process so that students can understand concepts holistically and deeply, enabling them to solve problems accurately.
Development of ethnomathematics-integrated android-based media for enhancing problem-solving skills in secondary geometry learning Hodiyanto Hodiyanto; Patrick Kyeremeh; Gemi Susanti; Veti Aprida; Hartono Hartono
JRAMathEdu (Journal of Research and Advances in Mathematics Education) Volume 11, Issue 1, January 2026
Publisher : Universitas Muhammadiyah Surakarta

Show Abstract | Download Original | Original Source | Check in Google Scholar | DOI: 10.23917/jramathedu.v11i1.13730

Abstract

Mathematical problem-solving abilities among junior high school students remain persistently underdeveloped, particularly in geometry instruction on prisms and pyramids, which frequently proceeds without interactive or culturally responsive media. Although interest in ethnomathematics-informed digital tools continues to grow, empirical evidence directly linking Android-based applications grounded in local cultural heritage to measurable gains in problem-solving at this level remains scarce. This study developed an Android-based m-learning medium integrating ethnomathematical elements into prism and pyramid instruction to enhance eighth-grade students’ mathematical problem-solving skills. The 4D Model (Define, Design, Develop, and Disseminate) was applied, and a small-scale pilot trial was conducted involving ten eighth-grade students at SMP Negeri 2 Pontianak. Expert appraisal yielded a composite validity score of 95.33%, practitioner and learner evaluations produced a practicality rating of 93.95%, and effectiveness testing revealed a statistically significant improvement, with mean scores rising from 51.11 at pretest to 90.83 at posttest (p = 0.00000034; Cohen’s d = 3.09). The integration of local cultural artefacts—notably ketupat, patlau, and pengkang—effectively bridged abstract geometric concepts with students' everyday experiences. Given the pilot nature of this study, the findings should be regarded as preliminary and not yet generalisable. Future research is encouraged to involve larger, more diverse samples and to employ controlled experimental designs to validate these outcomes more rigorously.
Differentiation, technology, creativity, and equity in gifted mathematics education: A systematic review Zahara Yuyun Nailufar; Budi Usodo; Riyadi Riyadi; Farida Nurhasanah
JRAMathEdu (Journal of Research and Advances in Mathematics Education) Volume 11, Issue 1, January 2026
Publisher : Universitas Muhammadiyah Surakarta

Show Abstract | Download Original | Original Source | Check in Google Scholar | DOI: 10.23917/jramathedu.v11i1.14045

Abstract

Gifted students in mathematics possess advanced cognitive abilities that often require instructional approaches beyond conventional classroom practices. However, existing mathematics education practices frequently fall short in addressing both the intellectual and affective needs of this population. This study aims to systematically map and synthesize mathematics learning strategies for gifted students reported in the literature over the past decade. Employing a Systematic Literature Review (SLR) guided by the PRISMA protocol, this study analyzed 17 empirical articles published between 2015 and 2025 in Scopus-indexed journals. The analysis combined thematic synthesis and bibliometric techniques to identify dominant instructional approaches, emerging trends, and research patterns. The findings reveal that technology-enhanced learning and differentiated instruction are the most frequently adopted strategies, followed by creativity-oriented instruction, enrichment, self-regulated learning, and acceleration. In addition, recent studies increasingly emphasize equity-sensitive and culturally responsive approaches, particularly in addressing the needs of twice-exceptional students and those from diverse socioeconomic backgrounds. These results highlight the multidimensional nature of mathematical giftedness and underscore the importance of flexible, inclusive, and evidence-based instructional designs. This review provides a conceptual foundation for curriculum development, educational policy, and teacher professional development aimed at optimizing meaningful mathematics learning for gifted students across diverse educational contexts.
Defragmentation of construction holes in students with high mathematical ability: Addressing “skipping steps” errors using scaffolding Liny Mardhiyatirrahmah; Dewi Rosikhoh
JRAMathEdu (Journal of Research and Advances in Mathematics Education) Volume 11, Issue 1, January 2026
Publisher : Universitas Muhammadiyah Surakarta

Show Abstract | Download Original | Original Source | Check in Google Scholar | DOI: 10.23917/jramathedu.v11i1.14077

Abstract

High-ability students generally excel in mathematics but frequently make "skipping steps" errors during complex problem-solving. These errors occur due to cognitive construction holes, where specific schemas are unconsciously bypassed, leading to incomplete final solutions. This study aims to identify and defragment these construction holes in high-mathematical-ability students using Level-3 scaffolding to restore complete cognitive processing.  A qualitative multiple-case study was conducted involving three high-ability eighth-grade students from three different middle schools. Data were comprehensively collected through written tests, semi-structured interviews, and observations. The analysis utilized cognitive mapping based on Polya’s problem-solving stages to pinpoint specific cognitive gaps.  Each student exhibited a "Skipping Steps" construction hole, omitting one or two essential schemas in the final stages. The application of Level-3 scaffolding successfully guided students to recover these missing schemas. It enabled them to self-detect errors, reconstruct their mathematical reasoning, and achieve accurate solutions while fully maintaining their procedural independence. Targeted conceptual scaffolding effectively remediates light construction holes in high-ability learners, ensuring problem-solving completeness without compromising their learning autonomy.

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