- Focus and Scope
- Section Policies
- Peer Review Process
- Publication Frequency
- Open Access Policy
- Archiving
- PUBLICATION ETHICS
Focus and Scope
Lemma : Letters of Mathematics Education welcomes high-quality manuscripts resulted from a research project in the scope of mathematics education, which includes, but is not limited to the following topics:
Realistic Mathematics Education
Realistic Mathematics Education (RME) is a teaching and learning theory in mathematics education that was first introduced and developed by Freudenthal. Two of his important points of view are mathematics must be connected to reality and mathematics as a human activity. RME is implemented following three principles, they are: (1) guided reinvention and progressive mathematizing, (2) didactical phenomenology, and (3) self-developed model. Furthermore, the practice of RME also has its own characteristics, they are: (1) phenomenological exploration or the use of contexts, (2) the use of models or bridging by vertical instruments, (3) the use of students own productions and constructions or students contribution, (4) the interactive character of the teaching process or interactivity, and (5) the intertwining of various learning strands. A paper is eligible to be included in this topic if the paper accommodates these three principles and these five characteristics. The researches (ideas of research) on related topics can be traced to the works of Hans Freudenthal, Marja van den Heuvel-Panhuizen, K.P.E. Gravemeijer, and published books in Springer or other publishers.
Design/Development Research in Mathematics Education
Educational design research is perceived as the systematic study of designing, developing and evaluating educational interventions (programs, teaching-learning strategies, and materials, products, systems) as solutions to such problems. It also aims at advancing our knowledge about the characteristics of these interventions and the processes to design and develop them. Authors could submit their work, either a validation study or a development study in mathematics education, with a comprehensive description and analysis of every stage. The ideas of this research on related topics can be traced to the works of Jan Van den Akker, Koeno Gravemeijer, Susan McKenney, Nienke Nieveen, Tjeerd Plomp, Arthur Bakker, and published books in Taylor & Francis or other publishers.
Mathematics Ability
Mathematics ability refers to the ability (a human construct) to obtain, to process, and to retain mathematical information (cognitive) and to solve mathematics problems (pragmatic). To maintain the focus of this journal, the scope of mathematics ability includes the following abilities: reasoning, connection, communication, representation, and problem-solving. A paper is eligible for this topic if it comprehensively discusses those abilities. The researches (ideas of research) on related topics can be traced to the works of Markku S. Hannula, CERME Proceedings, ICME Proceedings and published books in Springer or other publishers.
ICT in Mathematics Education
The advance of information and communication technology (ICT) has been the concern of all human life, including in education. When all students use technology, education must be the first one to utilize it for the sake of effectiveness and attractiveness. The researches (ideas of research) on related topics could be traced to the works of Paul Drijvers, Willem J. Pelgrum, Tjeerd Plomp, Jean-Baptiste Lagrange, Michèle Artigue, Colette Laborde, Luc Trouche, and published books in Springer or other publishers.
Ethnomathematics
Ethnomathematics is the study of the relationship between mathematics and culture. In a deeper understanding, ethnomathematics refers to mathematics which is practiced by members of a cultural group who share similar experiences and practices with the mathematics that can be in a unique form. Culture gives diverse and interesting contexts in mathematics learning to be discussed. Therefore, the scope of ethnomathematics is an important part of the focus and scope of the journal. The ideas of this research on related topics can be traced to the works of Marcia Ascher, Ubiratan d'Ambrosio, Robert Ascher, Marcelo C. Borba, and published books in Springer, Taylor & Francis, or other publishers
Section Policies
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Peer Review Process
Articles submitted to LEMMA: Letters of Mathematics Education (2407-4527) (2460-1047) will be evaluated through 2 stages of review, ie pre-review and substance review.
The pre-review of the article is carried out by the editorial team to review the conformity of the article with the focus and scope of the journal as well as the journal style and LEMMA: Letters of Mathematics Education author guidelines. Plagiarism checking is carried out by using Google Scholar and Turnitin software. Duration of review between 1-2 weeks.
Substantial single-blind reviews are performed by at least 2 reviewers. Duration of review between 3-8 weeks. If desired, the reviewer may request a re-review after the author revises his/her article.
The decision of whether the article can be published is authorized by the Editor in Chief by considering recommendations from reviewers. Articles that have been accepted and have been in-layout will be published in the In Progress issue before the regular issue is published on schedule, so they can be indexable and citable immediately.
Publication Frequency
Journal LEMMA is a scientific journal published twice a year (Juni and November)
Open Access Policy
This journal provides immediate open access to its content on the principle that making research freely available to the public supports a greater global exchange of knowledge.
Benefits of open access for the author, include:
- Free access for all users worldwide
- Authors retain copyright to their work
- Increased visibility and readership
- Rapid publication
- No spatial constraints
However, works/articles in this journals as are bound to Creative Commons License
This work is licensed under a Creative Commons Attribution-ShareAlike 4.0 International License.
Archiving
This journal uses the LOCKSS system to produce a distributed archiving system among participating libraries and permits involved or other libraries that generate permanent archive of these journals for the purpose of storage and protection.
PUBLICATION ETHICS
This statement clarifies ethical behavior of all parties involved in the act of publishing an article in our journals, including the authors, the editors, the peer-reviewers and the publisher, namely Program Studi Pendidikan Matematika Universitas PGRI Sumatera Barat
Section A: Publication and authorship
- All submitted papers are subject to strict peer-review process by at least two Reviewers that are experts in the area of the particular paper.
- Review processes are blind peer review.
- The factors taken into account in the review are relevance, soundness, significance, originality, readability, and language.
- The possible decisions include acceptance, acceptance with revisions, or rejection.
- If authors are encouraged to revise and resubmit a submission, there is no guarantee that the revised submission will be accepted.
- Rejected articles will not be re-reviewed.
- The paper acceptance is constrained by such legal requirements as shall then be in force regarding libel, copyright infringement, and plagiarism.
- No research can be included in more than one publication.
Section B: Authors’ responsibilities
- Authors must certify that their manuscripts are their original work.
- Authors must certify that the manuscript has not previously been published elsewhere.
- Authors must certify that the manuscript is not currently being considered for publication elsewhere.
- Authors must participate in the peer review process.
- Authors are obliged to provide retractions or corrections of mistakes.
- All Authors mentioned in the paper must have significantly contributed to the research.
- Authors must state that all data in the paper are real and authentic.
- Authors must notify the Editors of any conflicts of interest.
- Authors must identify all sources used in the creation of their manuscript.
- Authors must report any errors they discover in their published paper to the Editors.
Section C: Reviewers’ responsibilities
- Reviewers should keep all information regarding papers confidential and treat them as privileged information.
- Reviews should be conducted objectively, with no personal criticism of the author
- Reviewers should express their views clearly with supporting arguments
- Reviewers should identify relevant published work that has not been cited by the authors.
- Reviewers should also call to the Editor in Chief’s attention any substantial similarity or overlap between the manuscript under consideration and any other published paper of which they have personal knowledge.
- Reviewers should not review manuscripts in which they have conflicts of interest resulting from competitive, collaborative, or other relationships or connections with any of the authors, companies, or institutions connected to the papers.
Section D: Editors’ responsibilities
- Editors have complete responsibility and authority to reject/accept an article.
- Editors are responsible for the contents and overall quality of the publication.
- Editors should always consider the needs of the authors and the readers when attempting to improve the publication.
- Editors should guarantee the quality of the papers and the integrity of the academic record.
- Editors should publish errata pages or make corrections when needed.
- Editors should base their decisions solely on the papers’ importance, originality, clarity, and relevance to publication’s scope.
- Editors should not reverse their decisions nor overturn the ones of previous editors without serious reason.
- Editors should preserve the anonymity of reviewers.
- Editors should ensure that all research material they publish conforms to internationally accepted ethical guidelines.
- Editors should only accept a paper when reasonably certain.
- Editors should act if they suspect misconduct, whether a paper is published or unpublished, and make all reasonable attempts to persist in obtaining a resolution to the problem.