Sibling curves and complex roots 2 : looking ahead

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dc.contributor.author Harding, Ansie
dc.contributor.author Engelbrecht, Johann
dc.date.accessioned 2008-06-02T06:40:22Z
dc.date.available 2008-06-02T06:40:22Z
dc.date.issued 2007-01-07
dc.description.abstract This paper, the second of a two part article, expands on an idea that appeared in literature in the 1950s to show that by resticting the domain to those complex numbers that map onto real numbers, representations of functions other than the ones in the real plane are obtained. In other words, the well-known curves in the real plane only depict part of a bigger whole. This expanded representation brings new insight into visualising complex roots. The suggestion is that this new approach be introduced to students firstly through relating the path in history and secondly by imparting the visual presentation as exposed in the paper to offer a richer teaching and learning approach to the topic. Furthermore this approach provides a new way of employing technology to visualise concepts and curves that were previously not noticed. en
dc.format.extent 471164 bytes
dc.format.mimetype application/pdf
dc.identifier.citation Harding, A & Engelbrecht, J 2007, 'Sibling curves and complex roots 2 : looking ahead', International Journal of Mathematical Education in Science and Technology, vol. 38, no. 7, pp. 975-985. [http://www.informaworld.com/smpp/title~content=t713736815~db=jour] en
dc.identifier.issn 1464-5211
dc.identifier.issn 0020-739X
dc.identifier.other 10.1080/00207390701564698
dc.identifier.uri http://hdl.handle.net/2263/5737
dc.language.iso en en
dc.publisher Taylor & Francis en
dc.rights Taylor & Francis en
dc.subject Sibling curves en
dc.subject Complex roots en
dc.subject.lcsh Functional analysis en
dc.subject.lcsh Roots, Numerical en
dc.subject.lcsh Number theory en
dc.subject.lcsh Curves, Plane en
dc.title Sibling curves and complex roots 2 : looking ahead en
dc.type Postprint Article en


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