Recent Developments on Introducing a Historical Dimension in Mathematics Education 2011
DOI: 10.5948/upo9781614443001.018
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Designing Student Projects for Teaching and Learning Discrete Mathematics and Computer Science via Primary Historical Sources

Abstract: We discuss and present excerpts from student projects being developed and tested by an interdisciplinary faculty team for courses in discrete mathematics, graph theory, combinatorics, logic, and computer science. The goal of our work is to provide motivation, direction, and context for these subjects through student projects based directly on the writings of the pioneers who …rst developed crucial ideas and worked on seminal problems. Each project is built around primary source material close to or representin… Show more

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Cited by 14 publications
(4 citation statements)
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“…In one case, the students of a Microbial Genetics and Physiology course worked with an archivist to examine and analyze historical materials and rare books that documented the historical progress in understanding and documenting diseases (Brown, Losoff and Hollis, 2014). Other instructors have even devised ways to teach abstract mathematical principles and computer science through historical primary sources (Barnett, Lodder, Pengelley, Pivkina and Ranjan, 2008).…”
Section: Discussionmentioning
confidence: 99%
“…In one case, the students of a Microbial Genetics and Physiology course worked with an archivist to examine and analyze historical materials and rare books that documented the historical progress in understanding and documenting diseases (Brown, Losoff and Hollis, 2014). Other instructors have even devised ways to teach abstract mathematical principles and computer science through historical primary sources (Barnett, Lodder, Pengelley, Pivkina and Ranjan, 2008).…”
Section: Discussionmentioning
confidence: 99%
“…For example, many concepts in the module "Networks and Spanning Trees" [16] are germane to both discrete mathematics and computer science. For further reasons to learn from historical sources, see the papers [3,9,10,15].…”
Section: Loddermentioning
confidence: 99%
“…The implication of the symbolic and systematic arrangement of symbols is software, including programming languages and systems running on the computer [141]. Mathematically, the software requires a scientific field from arithmetic that underlies calculation principles [142]: permutation, enumeration in set theory, relations and functions, language and finite state machines, number systems, principles of inclusion and exclusion, linear algebra or algebra, group theory to ring theory and modules, coding theory, combinatorial design, graph theory to network analysis, trees and optimization [143]- [145]. The topics of software and algorithm in Table II support the above description, where the software component is the hottest issue.…”
Section: ) Scientific Basismentioning
confidence: 99%