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This paper explores the connections between the Witt ring, quadratic forms, and power series fields, aiming to establish quantitative measures linking these concepts. It discusses characteristics of fields without characteristic 2, including the presence of rigid elements and provides theorems relating to these topics.
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The Pacific Journal of Maformmatics is an academic publication that focuses on research and developments in the field of mathematics, particularly those relevant to the Pacific region.
Researchers, academics, and professionals who have conducted relevant studies or projects in mathematics related to the Pacific region are typically required to file submissions to the Pacific Journal of Maformmatics.
To fill out the Pacific Journal of Maformmatics, authors need to follow the submission guidelines provided on the journal's website, which typically includes formatting requirements, sections to include, and necessary documentation.
The purpose of the Pacific Journal of Maformmatics is to disseminate high-quality research findings, promote collaboration among mathematicians, and enhance the understanding of mathematical applications in the Pacific region.
Submissions to the Pacific Journal of Maformmatics must include the title, abstract, keywords, introduction, methodology, results, discussion, conclusions, references, and any acknowledgments.
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Relevant keywords

quadratic forms power series fields Witt ring rigid elements field characteristics group rings algebra mathematics Theorem invariants

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