Melissa Rodd

Invisible and Special: Young Women's Experiences as Undergraduate Mathematics Students.

This paper reports on young women students’ participation in their undergraduate mathematics degree programme: their gendered trajectory is characterized in terms of their being both ‘invisible’ in the dominant university mathematics community and yet ‘special’ in their self‐conception. It draws on data collected from a three‐year longitudinal project investigating students’ experiences of undergraduate mathematics at two comparable traditional universities in England. Specifically, students’ narratives are interpreted as providing insights into their defensive investments in their particular ways of participating. An interpretive feminist perspective is used to claim that these young women are involved in the ongoing redefining of the gendering of participation in mathematics, and conveys how they manage to choose mathematics, and achieve in university mathematics, whilst in many respects adhering to everyday views of femininity. Leitmotif No one could see [the witch] Serafina from where she was; but if she wanted to see any more, she would have to leave her hiding place. …There was one thing she could do; she was reluctant because it was desperately risky, and it would leave her exhausted; but it seemed there was no choice. It was a kind of magic she could work to make herself unseen. True invisibility was impossible, of course: this was mental magic, a kind of fiercely held modesty that could make the spell worker not invisible but simply unnoticed. Holding it with the right degree of intensity, she could pass through a crowded room, or walk beside a solitary traveller, without being seen. (Pullman, 1998, p. 35)

Undergraduate Mathematics Experience: Its Significance in Secondary Mathematics Teacher Preparation

This paper reports views of studentteachers on a one year secondary teacherpreparation course about their undergraduateexperiences of learning mathematics. Writtenresponse data were collected from 173 studentteachers (trainees) from several differentinstitutions and their views were collated andthematised. The principal issues that arise arethose of discontinuity of experience fromschool to university, the lack of preparednessfor ``struggle in the face of challengingmathematics at university and an unresponsivestyle of teaching and assessing. Thesignificance of these views to the students asprospective teachers and the ways in which theycould be used by teacher educators on trainingcourses is discussed.

Graphic calculator use in leeds schools: fragments of practice

Abstract This article reports on the distribution of the use of graphic calculators over the whole secondary school population in a Local Education Authority (LEA) in the United Kingdom. Quantitative and qualitative census data on the extent and nature of graphic calculator use have been obtained. A feature of this project is in the use of a teacher research team to gather data naturalistically. This work was designed to augment previous work in this area by providing census details for an entire LEA and by including reasons why graphic calculators are not used. The authors found that the key factors which contributed to use were: expertise within mathematics departments; regard for graphic calculators as learning aides from mathematics staff and as information and communication technology from senior staff; a ‘critical mass’ of older/higher attaining students. Key factors which inhibited use of graphic calculators were: lack of time to learn how to use the calculator and how to teach with it; concern over recent examination restrictions; perceptions of computers being a resource priority

Designing a short course for graduate teaching assistants (GTAs) in mathematics: principles and practice

Graduate Teaching Assistants (GTAs) are postgraduate research students who contribute to the teaching of undergraduates while they pursue their own doctoral research. This paper reports on a mathematics-specific 10 learning hour introduction to teaching for postgraduate mathematics research student GTAs. The principles that guided the design of the course are discussed and results from our practitioner research are presented. We found that ‘training’ could not be delivered in such a short course yet, paradoxically perhaps, education could be achieved, given the qualities of our GTA participants.