ࡱ>  @:bjbj f؝؝1  WWW8 X\hX 3whYhY:YYY(Q(Q(Qvvvvvvv$xRK{vWM$QWWv  YYv8d8d8dW YYv8dWv8d8d~rhsY\Y լTW^Yrtw03wr|^`v| s      |sT(QR08dTT(Q(Q(Qvv  9T$cd  T ANALOGY AND METAPHOR CORALIE DANIEL Abstract. This paper names an issue of socialisation raised by case studies of ten mathematically able students, notes the students characteristics and skills that were seldom assessed in formal education, and offers analogies and metaphors focused on words and theories that may aid present advances towards ability-inclusive language. Key words: curiosity, imagination, memory, enchanted, embedded, chance, aptitude. INTRODUCTION Case studies research on the abilities and interests of ten mathematically able students and the attitudes of their parents, siblings, teachers, and fellow students raised many issues. Important among these were issues concerned with patterns of socialisation at home and school where, in each case, people of differing abilities and interests all required empathetic attention. Few were familiar with ability-inclusive language and several had suffered from the use of tall-poppy-type remarks. At home, parental and sibling affections often, but not always, overcame this. At school, teachers not students were the principal culprits in using tall-poppy-type language in negative and discriminatory ways. The students all usually achieved high marks in assessments and examinations in mathematics (and in other subjects) and eight were members of one or more of New Zealands International Mathematics Olympiad (IMO) teams. Most of the people interviewed described other skills and characteristics more frequently than they discussed grades. These included: curiosity and imagination that triggered experiment, passion, hands-on activities of making and adapting, and determination; memory especially for details that intrigued or puzzled; capacities to become focused upon and then enchanted by an idea or activity; preferences and aptitudes in mathematics rather than simply a love of everything mathematical. Each of the students was described as creative; and in several cases anecdotes showed students had, indeed, used creative approaches (when creativity was judged by various academic definitions) in their work or play. How much did the students mathematical abilities and achievements contribute to their creativity? What did their other characteristics and skills contribute? Were their other characteristics and skills different from those of other people? Which words and literature offered ability-inclusive language with which to link understandings of very able and gifted people and less very able and gifted people? In writing up my research, I used many words, literature references, annotated drawings and diagrams to respond to such questions. Here, I offer only headings and illustrations lifted from those pages, sometimes made to fit the size of current pages but always named as in their site (see Daniel, 2006, pp.459, 501, 510-515, 598). I use analogy and metaphor as methods of enabling me to say what I think, albeit that I may be speaking without the colour that gave life to my drawings and stimulation to my writing, and without certainty that files pasted below will maintain their original styles as they flash through the ether. ABILITY MIGHT BE EMBEDDED Figure 12.2 shows howGerald Edelmans (1987) theories about varying depths of biological embeddinginfluenced my ways of expressing ideas of mathematical (or any other) talent.  IMAGINATION, MEMORY, AND ENCHANTMENT AND, PERCHANCE, A FRUIT OF CREATIVITY Illustration 12.3 shows the rise of a metaphor using the passion fruit flower as a definition for understanding the relationships of gifts and talents and a norm of human traits.       IT SEEMED IMPORTANT TO PLAY AROUND WITH OTHER FLOWERS TO SEE IF THEY HELD SECRETS FOR DESCRIBING PEOPLE Illustration VI.4 gives a working page which tests out the aptness of metaphors imagined.  USEFULNESS OF A LESS-REMEMBERED THESIS ON DIFFERENCES Figure 12.1 demonstrates a possible interaction of languages-of-mind-and-body and aptitudes, with a metaphor of weaving and certainty that what you put in is what you get out.  My Aptitudes and KRUTETSKIIS TYPES: RationalisingSpatialPictorial??? ANALYTICHARMONICGEOMETRICLanguages-of-mind-and-body: MemoryThoughtGraphic presentationNumber presentationWord presentationMovementMusic (A worsted thread could represent, perhaps, Sternbergs types of behaviour) Notes: Theories about differences abound but Vadim Krutetskiis (1976) theory has been the only one that can be used authentically to describe differences I found among the case studies students. It also leant itself to theoretical adaptations and extensions that reflected others of my results (such as data that suggested the benefits of theorising about other types of communicating methods, besides the mathematical, that exist and of thinking about ways in which each might be affected by aptitude see above). It was also interesting to speculate about whether or not my metaphors and analogies could be used together to illustrate a few of the variations needed to calculate the number of possibilities of differences that were implied about people by metaphors of flowers and weaving (see above and right from Illustration 12.5 of my work, Daniel, 2006). Leone Burton (2004) also found differences among mathematicians that she described in ways that gave her types remarkable similarities with the types described by Vadim Krutetskii and myself. CONCLUDING COMMENT I place myself in a position often experienced by case studies students: I explain too much or too little too cryptically in non-standard ways; I wonder how my work will fare in anothers sphere; I hope people will recall that analogies and metaphors invite discussions rather than hasty or unequivocal judgments. REFERENCES Burton, Leone (2004). Mathematicians as Enquirers Learning about Learning Mathematics. Boston; Dordrecht; New York; London: Kluwer Academic Publishers. Daniel, Coralie (2006). The Identification of Mathematical Ability and of Factors Significant in its Nurture. Ph.D. Thesis, University of Otago, N.Z. Edelman, Gerald M. (1987). Neural Darwinism. New York: Basic Books. Hodgkiss, Philip (2001). The Making of the Modern Mind. London: Athlone. Krutetskii, Vadim A. (1976). The Psychology of Mathematical Abilities in Schoolchildren,J.Kilpatrick, I.Wirszup (Eds.), Univ. Chicago Press. ABOUT THE AUTHOR Coralie Daniel Dunedin, New Zealand. Email: cdaniel@maths.otago.ac.nz  The ten students were drawn from the 71 students chosen to attend training camps at which New Zealand IMO teams were selected during the first five years of our countrys participation, 1987 to 1991 (Daniel, 2006).  Those interviewed formally included the 10 students, 10 of their mothers, 7 of their fathers, 10 of their siblings, 22 of their fellow students (usually friends from school and university classes), 37 of their school and university teachers. Many others contributed anecdotes, references and information from their experiences or research.     Analogy and Metaphor Coralie Daniel PAGE 50 DG 9: Promoting Creativity for All Students in Mathematics Education, Section 1 PAGE 49 ICME 11, Mexico, 2008 Proceedings of the Discussing Group 9 : Promoting Creativity for All Students in Mathematics Education The 11th International Congress on Mathematical Education Monterrey, Mexico, July 6-13, 2008 PAGE 48 DG 9: Promoting Creativity for All Students in Mathematics Education, Section 1 Note: Behind the illustration there is a more traditional image that is, the imagine of a gifted person as bold and all-knowing, a tall poppy with abilities that seem to tower over those of others and reduce others senses of their own mathematical competences. This image is now marked wrong. Nerine lily 6 petals, 7 stamen, apparently 3 seeds but actually 5 or 6. Now, relate that to a student or a person in a street! R S Examples of the embedding of mathematical ability in those of us who can achieve competence in mathematical thinking. Deep embedding may account for the abilities of very able mathematicians. Supports and blends: Metaphors in the textures, patterns and support given by the sets of sepals said that the specific qualities noted among case studies students were blends of the components of consciousness (rather than examples of the components themselves) and were supported by them rather than able to be thought of as a set of qualities that were other. Imagination Hydrangea with lots of 4s. S M E W I volition D. The more I looked, of course, the more I saw. The more I saw, the more the passion fruit flower (enlarged, here, to 1 times its actual size and separated into layers to help describe my metaphor) brought back to mind subtleties and details of the evidence of the case studies, and, given the two layers of blue-and-white petals, memories of all the students interests in doing as well as thinking. Self self-awareness independent spirit Memory empathy Emotion Will love Ideas and realities: The complex but ordered arrays of petals spill from an intricate pentagon of enchantment that has emerged as if transformed by magic (and in the space of just 1mm. in the actual flower) from a circle that holds the five sepals of consciousness in place to support the delicate sepals of gifted characteristics as well as the very complex array of petals. E. No wonder philosophers of other times gathered models and metaphors from nature to explain the world around them! Each component exists through the reality of another, and none is isolated. Qualities of giftedness and talent become part of the whole of human experience simplicity, complexity, beauty seem all of apiece. Note of explanation about this mythical flower, from p.514: language-of-mind-and-body + aptitude + depth-of-connectedness = outlook-and-hue-of-being x 65 x 65 x 5 x 5 x 5 x 3 x 3 x 40 b. 5 stamens are poised at angles that vary with age but ensure that pollen brushes against bees attracted by the petals colours and patterns. a. The pistil has 3 styles and stigma standing high above the stamen ready to receive cross-fertilising pollen that will fuse with ovules in the ovary and form the seeds, that in time become recognised as the fruit. c. By my count, there are usually approx. 65 x 2 petals (each with 5 bands of colour) springing in 2 rows on 2 different levels from a pentagon that gently oscillates between each of its 5 points and has a defining row of dark purple dots. A circle of 40 tiny burgundy petals point to the stem. Barely visible beneath them, a row of pink-plum dots defines the rim of the circular nectar-trough lying deep within the calyx. d. Support is given the petals by 13 sepals arranged in 2 rows of 5 on the calyx (concealing the point at which a circle below becomes a pentagon above) and another row of 3 slightly lower on the stem. These last 3 formed the outer layer of the covering that protected the growing bud, but are now invisible when the flower is seen from its fascinating front. C. I asked a biologist to tell me how the flower worked and I drew some of a cross-section (at approximately twice its actual size) to help identify key ideas. Outlook- and hue-of-being Imagination Love Language Volition Empathy Independent spirit Memory Will Emotion Self Self-awareness A. My first thoughts linked words that came from the two different research approaches of Philip Hodgkiss (2001) conclusions about elements of consciousness and my observations of qualities of the case studies students. B. Almost at once, the image created reminded me of the numbers and patterns of the passion fruit flower and I felt that a useful metaphor might emerge from the chance factors of happening to see less usual number combinations and comparisons in the flower and of realising that its little pentagon was marvellously enchanting d. c. b. a. I Passion fruit flower I cant find another flower in my garden whose sepals are so obvious. Strangely, it has 2 sets of 65 blue petals & a third set of 40 red petals can nature multiple ? Periwinkle a flower more obvious in its habitat than a manuka flower but with a less complex pattern at least when viewed with the naked eye. Periwinkle and manuka both had five sepals too small to write letters on their surfaces. Creativity: Above all the capacity to fertilise and be fertilised and thus perchance produce a fruit. Manuka a flower of our indigenous scrub. &'01y 2 3  ! 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