ERIC Number: EJ1429961
Record Type: Journal
Publication Date: 2024
Pages: 15
Abstractor: As Provided
ISBN: N/A
ISSN: ISSN-1051-1970
EISSN: EISSN-1935-4053
Adapting the Proof of Lagrange's Theorem into a Sequence of Group-Work Tasks
Cody L. Patterson; Paul Christian Dawkins; Holly Zolt; Anthony Tucci; Kristen Lew; Kathleen Melhuish
PRIMUS, v34 n6 p599-613 2024
This article presents an inquiry-oriented lesson for teaching Lagrange's theorem in abstract algebra. This lesson was developed and refined as part of a larger grant project focused on how to "Orchestrate Discussions Around Proof" (ODAP, the name of the project). The lesson components were developed and refined with attention to how well they supported active and broad student participation. By guiding student exploration of a few key example groups and structuring the exploration to identify recurrent structure, students formulate key lemmas that they can combine to prove Lagrange's theorem.
Descriptors: Mathematics Instruction, Algebra, Validity, Mathematical Logic, Inquiry, College Mathematics, Undergraduate Study
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Publication Type: Journal Articles; Reports - Descriptive
Education Level: Higher Education; Postsecondary Education
Audience: N/A
Language: English
Sponsor: National Science Foundation (NSF), Division of Undergraduate Education (DUE)
Authoring Institution: N/A
Grant or Contract Numbers: 1836559