KEITH WEBER
Contact information:
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Phone: (732) 932-7496
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Address: Rutgers University, Graduate School of Education, 10 Seminary Place, New Brunswick, NJ, 08901.
Education
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May, 1997 B.S. Mathematics and Cognitive Psychology. Carnegie Mellon University. Pittsburgh, PA.
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December, 1999 M.A. Instructional Science. Carnegie Mellon University. Pittsburgh, PA.
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May, 2000 M.S., Mathematics. Carnegie Mellon University. Pittsburgh, PA.
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August, 2001 Ph.D., Instructional Science. Carnegie Mellon University. Pittsburgh, PA
Employment History
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2001-2003 Assistant Professor of Mathematics. Murray State University. Murray, KY.
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2003-present Assistant Professor of Mathematics Education. Rutgers University. New Brunswick, NJ.
Journal articles and selected book chapters
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K. Weber, C. Maher, A. Powell, and H.S. Lee (in press). Learning opportunities from group discussions: Warrants become the objects of debate. To appear in Educational Studies in Mathematics.
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K. Weber (in press). How do mathematicians determine if an argument is a valid proof? To appear in Journal for Research in Mathematics Education.
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K. Weber and L. Alcock (in press). Syntactic and semantic reasoning processes in advanced mathematics. To appear in M. Blanton, D. Stylianou, and E. Knuth (eds.) A proof story across the grades.
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K. Weber (in press). Developing students' understanding of trigonometric functions. To appear in Mathematics Teacher.
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K. Weber (in press). The role of affect in learning real analysis: A case study. To appear in Research in Mathematics Education.
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L. Alcock and K. Weber (in press). Referential and syntactic approaches to proving: Case studies from a transition-to-proof course. To appear in Research in Collegiate Mathematics Education.
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K. Weber and S. Larsen (in press). Teaching and learning abstract algebra. In M. Carlson and C. Rasmussen (eds.) Making the connection: Research and teaching in undergraduate mathematics. MAA Notes.
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M. Raman and K. Weber (2006). Key ideas in the context of three high school geometry proofs. Mathematics Teacher, 99, 644-649.
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K. Weber (2006). Investigating and teaching the thought processes used to construct proofs. Research in Collegiate Mathematics Education, 6, 197-232.
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K. Weber (2005). Problem-solving, proving, and learning: The relationship between problem-solving processes and learning opportunities in proof construction. Journal of Mathematical Behavior, 24(3-4), 351-360.
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J. Cai, J. Mamona-Downs, and K. Weber (2005). Problem solving research in mathematics education: What have we done and where we are going. Journal of Mathematical Behavior, 24(3-4), 217-220.
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K. Weber (2005). On logical thinking in advanced mathematics classrooms- A reply to "Talking about logic", Reid and Inglis. For the Learning of Mathematics, 25(3), 30-31.
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K. Weber (2005). Students' understanding of trigonometric functions. Mathematics Education Research Journal, 17(3), 97-118.
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K. Weber (2005). A procedural route toward understanding aspects of proof: Case studies from real analysis. Canadian Journal of Science, Mathematics, and Technology Education., 5(4), 469-483.
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L. Alcock and K. Weber (2005). Proof validation in real analysis: Inferring and evaluating warrants. Journal of Mathematical Behavior, 24(2), 125-134.
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K. Weber and L. Alcock (2005). Using warranted implications to understand and validate proofs. For the Learning of Mathematics, 25(1), 34-38.
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K. Weber and L. Alcock (2004) Semantic and syntactic proof productions. Educational Studies in Mathematics, 56, 209-234.
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D. Roach, D. Gibson, and K. Weber (2004). Why is the square root of 25 not +/- 5? Mathematics Teacher, 97(1), 12-13.
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K. Weber (2004). Traditional instruction in advanced mathematics courses. Journal of Mathematical Behavior, 23(2), 115-133.
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L. Reder, K. Weber, J. Shang, and P. Vanyukov (2003). The adaptive character of the attention system: Statistical sensitivity in a target localization task. Journal of Experimental Psychology: Human Perception and Performance, 29(3), 631-649.
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K. Weber (2002). Beyond proving and explaining: Proofs that justify the use of definitions and axiomatic structures and proofs that illustrate technique. For the Learning of Mathematics, 22(3), 14-17.
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R. Cavalier and K. Weber (2002). Learning, media, and the case of Dax Cowart: A comparison of text, film, and interactive multimedia. Interactive Learning Environments, 10(3), 243-262.
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K. Weber (2001). Student difficulties in constructing proofs: The need for strategic knowledge. Educational Studies in Mathematics, 48(1), 101-119.
Grants
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PI: K. Weber. CAREER: Understanding and teaching the processes to comprehend mathematical arguments and proofs. $533,489. NSF Early Career Grant. (Award #DRL0643734). 2007-2012.
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(Co-PI). Carolyn Maher, Arthur Powell, Keith Weber. Informal Mathematical Learning. $1,149,020. NSF ROLE grant. (Award # REC0309062). 2003-2006.
Awards
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