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Peer Review Process
The peer-review process is a critical mechanism for ensuring the quality, credibility, and academic integrity of publications in AlphaMath: Journal of Mathematics Education. Our journal is committed to upholding rigorous scholarly standards and disseminating the highest-quality research in the field of mathematics education. All submitted manuscripts undergo the following structured review process:
| A. Manuscript Submission | ||
| Manuscripts must be submitted through the Open Journal System (OJS) at https://jurnalnasional.ump.ac.id/index.php/alphamath/OnlineSubmissions. | ||
| B. Initial Editorial Screening | ||
| The Editor-in-Chief assigns each manuscript to an assigned editor who evaluates its compliance with the journal’s template, focus, scope, methodology, and ethical policies. | ||
| C. Double-Blind Peer Review | ||
| Manuscripts that pass the initial screening are subjected to a double-blind peer review by at least two independent experts in mathematics education or related fields. | ||
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| D. Review Timelines | ||
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| E. Editorial Decision | ||
| The final decision on manuscript acceptance, revision, or rejection rests with the Editor-in-Chief, based on reviewers’ recommendations and the manuscript’s alignment with the journal’s objectives. | ||
| 1. Decline Submission |
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| The manuscript is not acceptable for publication in AlphaMath, and resubmission is not possible. This decision is made when the manuscript:
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| 2. Resubmit for Review | ||
The manuscript shows potential but requires substantial revision before it can be considered for publication.
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| 3. Revision | ||
The manuscript is promising but requires moderate or minor revisions before a final decision can be made.
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| 4. Accept Submission | ||
The manuscript is accepted for publication in AlphaMath after meeting all editorial requirements.
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| F. Open Access Policy | ||
| AlphaMath operates under an open-access model, ensuring that all published articles are freely available and accessible globally without subscription or payment barriers. More details can be found in the Open Access Policy. | ||
| G. Commitment to Quality | ||
| The editorial team is dedicated to maintaining the highest academic and ethical standards in scholarly publishing and to advancing mathematics education research through high-quality, peer-reviewed contributions. |
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