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Alison Mirin; Dov Zazkis; Andre Rouhani – North American Chapter of the International Group for the Psychology of Mathematics Education, 2023
In order to learn more about student understanding of the structure of proofs, we generated a novel genre of tasks called "Proof Without Claim" (PWC). Our work can be viewed as an extension of Selden and Selden's (1995) construct of "proof framework"; while Selden and Selden discuss how the structure of a proof can be discerned…
Descriptors: Mathematics Instruction, Validity, Mathematical Logic, Task Analysis
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Yuling Zhuang – North American Chapter of the International Group for the Psychology of Mathematics Education, 2023
Proof validation plays a significant role in students' understanding and learning of mathematical proofs. Recent studies have shown that university students were lacking skills in proof validation and were challenged by the implementation of the appropriate acceptance criteria when validating proofs. Drawing on Habermas' construct and rational…
Descriptors: Mathematical Concepts, Mathematics Instruction, Validity, Mathematical Logic
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Tania Azucena Chicalote Jiménez; Daniel José Ortiz May – North American Chapter of the International Group for the Psychology of Mathematics Education, 2023
The aim of this study is to characterize ways of reasoning and arguing that first year university mathematics students exhibit in problem-solving activities from a course that emphasizes the importance of formulating conjectures and the search for different ways to support or validate them. The use of a Dynamic Geometry System in the…
Descriptors: Mathematics Education, College Mathematics, Geometry, College Freshmen
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Anderson Norton; Rachel Arnold; Joseph Antonides; Vladislav Kokushkin – North American Chapter of the International Group for the Psychology of Mathematics Education, 2023
Understanding how students reason with logical implication is essential for supporting students' construction of increasingly powerful ways of reasoning in proofs-based mathematics courses. We report on the results of an NSF-funded case study with a mathematics major enrolled in an introductory proofs course. We investigate the epistemological…
Descriptors: Thinking Skills, Mathematical Logic, Validity, Introductory Courses
Marios Ioannou – Mathematics Education Research Group of Australasia, 2024
This qualitative study aims to investigate novice undergraduate mathematics students' first encounter with the First Isomorphism Theorem, which is, more often than not, the pinnacle of a typical introductory course in Group Theory. Several studies have reported on the challenges that this mathematical result poses to inexperienced mathematicians,…
Descriptors: Introductory Courses, Mathematics Instruction, Validity, Mathematical Logic
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Taya Misheva; M. Elizabeth Barnes; Jason R. Wiles; Sara E. Brownell – Grantee Submission, 2024
The American Association for the Advancement of Science (AAAS) cites evolution as a core concept of biology, yet studies have found that biology students often exhibit low acceptance of evolution. As such, much of evolution education research aims to identify the causes of evolution rejection and develop instructional strategies to increase…
Descriptors: Delphi Technique, Science Instruction, Biology, Evolution
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Óscar Chávez; David Barker; Alicia Erwin; Seyedehkhadijeh Azimi – North American Chapter of the International Group for the Psychology of Mathematics Education, 2023
Proof is a fundamental aspect of mathematics. However, in the high school curriculum, it often receives uneven attention that is focused on form rather than understanding. One avenue for addressing this issue is to change and strengthen teachers' conceptions of proof. To explore this idea, we followed a group of teachers as they participated in a…
Descriptors: Mathematics Instruction, Validity, Mathematical Logic, Mathematics Teachers
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Weingarden, Merav; Buchbinder, Orly; Liu, Jinqing – North American Chapter of the International Group for the Psychology of Mathematics Education, 2022
In this paper, we offer a novel framework for analyzing the Opportunities for Reasoning-and-Proving (ORP) in mathematical tasks. By drawing upon some tenets of the commognitive framework, we conceptualize learning and teaching mathematics via reasoning and proving both as enacting reasoning processes (e.g., conjecturing, justifying) in the…
Descriptors: Mathematics Instruction, Mathematical Logic, Validity, Preservice Teachers
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Kandasamy, Sindura Subanemy; Czocher, Jennifer – North American Chapter of the International Group for the Psychology of Mathematics Education, 2020
In this theoretical paper we compare the Piagetian perspective on knowledge construction to mathematical model construction, with the aim to understand how mathematical modeling enables learning of mathematics and learning of science, as is often claimed. We do this by examining data through two lenses: (1) examining the role of cognitive conflict…
Descriptors: Mathematical Models, Mathematics Education, Conflict, Cognitive Processes
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Warnes, Zachary; Smirnov, Evgueni – International Educational Data Mining Society, 2020
Selecting courses in an open-curriculum education program is a difficult task for students and academic advisors. Course recommendation systems nowadays can be used to reduce the complexity of this task. To control the recommendation error, we argue that course recommendations need to be provided together with "statistical" confidence.…
Descriptors: Course Selection (Students), Automation, Validity, Prediction
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Marica Liotino; Monica Fedeli – Commission for International Adult Education, 2023
The paper discusses the integration of technology in education, particularly in the context of engineering universities. It emphasizes the need for technology that aligns with pedagogical intentions and addresses the challenges faced by professors. The research is conducted in the context of a wider project, Face-it, which aims to develop a portal…
Descriptors: College Students, College Faculty, Teaching Experience, Student Experience
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Roh, Kyeong Hah; Parr, Erika David; Eckman, Derek; Sellers, Morgan – North American Chapter of the International Group for the Psychology of Mathematics Education, 2022
The purpose of this paper is to highlight issues related to students' personal inferences that arise when students verbally explain their justification for calculus statements. We conducted clinical interviews with three undergraduate students who had taken first-semester calculus but had not yet been exposed to formal proof writing activities…
Descriptors: Undergraduate Students, Calculus, Mathematics Instruction, Inferences
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Karen Leary Duseau – North American Chapter of the International Group for the Psychology of Mathematics Education, 2023
Assessment is a topic of concern to all stakeholders in our educational system. Pattern Based Questions are an assessment tool which is an alternative to the standardized assessment tool, and they are based on generative learning pedagogy, which shows promise in engaging all learners and usefulness in teaching and learning but validity has not yet…
Descriptors: Undergraduate Students, College Mathematics, Mathematics Skills, Thinking Skills
Faizah, Siti; Nusantara, Toto; Sudirman; Rahardi, Rustanto – Online Submission, 2020
This study aims to describe how subjects construct explicit warrant derived from implicit warrant when completing mathematical proof. This research was conducted on seventeen students of mathematics education study programs by providing tests on vector material in elementary linear algebra courses. The test results show that there are four…
Descriptors: Mathematics Instruction, Mathematical Logic, Validity, Algebra
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Kim, Doy; Swart, Michael I.; Schenck, Kelsey E.; Nathan, Mitchell J. – Grantee Submission, 2021
This study investigates the associations of spontaneous "dynamic gesture" and "transformational speech" with the production of "deductive proofs" in participants' reasoning about geometric conjectures (N=77). Although statistical analysis showed no significant association, the result suggests that purposefully…
Descriptors: Nonverbal Communication, Geometry, Logical Thinking, Mathematical Logic
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