ࡱ>  @B=>?\kh`pGbjbjss h:~     ###8J#D#D `b##:$$R$"5"5"5aaaaaaa$pdhfa- -:45-:-:a  $R$2b#?#?#?-:> "$: R$a#?-:a#?#?6o]$ r `R$# Y;#k<~O^Sat0b0`bk^g=g8``g '`,"5Hj6#?T78"5"5"5aa>^"5"5"5`b-:-:-:-:           CREATIVITY IN MATHEMATICS THROUGH ANALYSIS OF ILL-DEFINED PROBLEMS GRAHAM HALL Abstract: This paper reports on an experiment to teach Numeracy Key Skills to a group of young unemployed adults with a previous bad experience of learning mathematics at school. Mathematical modeling introduced the students to problem solving for simplified but realistic real world situations. The need to find solutions to imprecise problems encouraged creativity amongst the group, and proved to be a powerful motivating factor. Key words: Creativity, Mathematical modeling, Lifelong Learning, Population modeling, Geometry INTRODUCTION There seem to be two features of school mathematics that contrast with almost every other subject in the curriculum: School mathematics leads to solutions that are either right or wrong there is little or no room for negotiation. This contrasts strongly with real-world mathematics, where stimulating debates can take place around the formulation of an appropriate mathematical method for a particular application. School mathematics pays hardly any attention to the activities of real mathematicians. Students work through tasks which lack immediacy and seem to have little relevance to the challenging world around them. Both of these aspects of traditional mathematics teaching can stifle creativity and reduce the motivation of students. In 2002 I had the opportunity to teach numeracy key skills to a group of unemployed school leavers who were attending an introductory course in ICT at a local Adult Training Centre (Hall, 2003). The members of the group had bad experiences of learning mathematics at school, and began the numeracy key skills module with a high level of anxiety and poor motivation. In this paper I wish to share my experience of introducing mathematical modeling tasks, as a means of providing a fresh start in numeracy for the group. I look at the way that the creativity of the students was developed, and the effect this had on their motivation and achievement. Adult Learning Model Discussion of a Lifelong Learning model for adults identifies three principal components, as represented by the overlapping areas of a Venn diagram (Fig. 1).  Pedagogic learning encompasses formal study within a classroom or structured distance learning environment. A primary focus is the acquisition of a body of core knowledge within a discipline. Apprenticeship in its broadest sense encompasses informal learning through observing the actions of an experienced practitioner, then progressively undertaking tasks under the guidance of the practitioner (Lave and Wenger, 1991; Eraut et al, 1998). Reflection, carried out individually or within a work group, is an attempt to make sense of events and plan future strategies based on experience (Boud and Walker, 1998) Adults may approach a new area of learning through any of these three modes, but as expertise grows there is inevitably a movement towards the overlapping zone of the diagram to take advantage of all three modes of learning. My intention in working with the group of trainees was to extend the scope of their learning activities beyond the pedagogic style which had caused them problems at school. Mathematical modeling provides the opportunity for a simplified but realistic simulation of participation in the community of professional users of mathematics. Modeling, through its handling of ill-defined systems, allows opportunities for reflection, team working, problem solving, and demands creativity. Indeed, mathematical modeling seems to offer an activity as far removed from traditional school mathematics as possible. The group undertook two mathematical modeling tasks. Owls and mice population model This task was originally devised by the Open University as a summer school activity for the Mathematics foundation course, and used a spreadsheet for mathematical modeling. Students were presented with a scenario in which owls and mice coexist in a predator-prey relationship. Two recurrence relations were provided to calculate the numbers of owls and mice in any year, based on the numbers of owls and mice present in the previous year. Mn+1 = 1.1 Mn 0.05 MnTn (1) Tn+1 = 0.8 Tn + 0.005 MnTn (2) where M and T are the populations of mice and tawny owls per hectare in year n. The summer school students were given some training in setting up formulae in spreadsheets, then asked to work in small groups to investigate the effect of different sizes of owl and mice populations on long term survival. It could be discovered that too high an initial ratio of owls to mice led to all the mice being eaten, and the owl population subsequently collapsing. Some redesign of the task was necessary for its use with the Key Skills Numeracy group. The level of mathematical sophistication was obviously lower than that of Open University students, but this could be compensated to some extent by a familiarity with the use of spreadsheets, including the use of graph drawing facilities. I began the session by introducing the task as a role playing exercise in which the group were acting as mathematicians advising the Countryside Council on management of a moorland nature reserve. The objective of the task was to decide the number of owls which should be introduced to the nature reserve in order to ensure their long term survival. The students were asked to work as a team in drawing up a list of factors which might be significant to the survival of the owls. Weather conditions, food supply, and interference from humans were quickly identified. I suggested that we concentrate our modeling effort on the owls food supply, the mice population. I told the group that ecologists working in similar moorland nature reserves had produced formulae which might help us to predict changes in the owl population. I wrote on the whiteboard the two recurrence relations, and offered the group the challenge of explaining their significance. The group went through a series of stages in analysing the mathematical model, and it is interesting to relate these to the van Hiele levels of understanding, as discussed by Mason (1996): Level 1 constitutes an appreciation of the overall model visualising in a general way the interdependence of owls and mice in a predator-prey relationship. Level 2 represents an analysis of this relationship in terms of factors controlling the increase and decrease in owl and mice populations perhaps in the form of word equations of the type: mice next year = increased population decrease due to due to breeding owl predation Level 3 of Informal Deduction takes us to an appreciation of the algebraic expressions representing changes in the populations. At the start of the discussion of the modeling equations, it was suggested that the symbol M might refer to numbers of mice, and that T might refer to numbers of tawny owls. I reminded the students that we were interested in population changes over a period of time, so some means of linking populations to particular years was necessary the subscript n was for this purpose. I was anticipating some difficulty at this stage, but several students quickly suggested that if Mn represented mice this year, then Mn+1 would represent mice next year. This concept was happily accepted by the group. We turned attention to the structure of the formulae and it was agreed that multiplication by a factor of 1.1 represented an increase in numbers. The group were able to suggest that the term 1.1 Mn might represent an increase in the mouse population due to breeding. The term - 0.05 Mn Tn was seen to be acting in an opposite direction in reducing the mouse population. The students quickly identified this as representing the numbers of mice eaten by owls. There was some discussion as to why both mouse and owl numbers might be involved in this term. It was appreciated that the more mice present, and the more owls that were looking for them, the more likely that a mouse would be found and eaten. Similar consideration was given to the recurrence relation for the owl population. The students clearly derived some satisfaction in moving to this level, and felt that they properly understood the mathematical basis of the model in a way that a descriptive understanding failed to achieve. At the end of the analysis phase, the group were feeling confident and enthusiastic to work on the spreadsheet. All the students had previous experience of setting up simple formulae using relative and absolute cell references. They were also familiar with use of the graph wizard facility to produce graphs and charts in various formats, and could adjust graph axes as necessary. Some time was spent investigating how changes in the year 1 values alone would cause a recalculation of the whole spreadsheet as the population numbers propagated to each subsequent year. It was seen that this also caused an automatic redrawing of the revised graph. With starting values of 35 mice and 10 owls per hectare, it was found that the populations were unstable; the mice became extinct after about 70 years, with the owl population collapsing shortly afterwards. The students were then invited to work together trying different combinations of starting values in order to find a situation in which owls were still surviving after 100 years. Example graphs are shown in Fig. 2.   Investigating a proposed reservoir scheme The second task again arose from work in higher education - in this case with students on the M.Sc. Hydrology course at Bangor University. As a practical field exercise, the group had been taken to the Allt Lwyd valley in the Arenig mountains to carry out a feasibility study for the sitting of a new reservoir. This would have a concrete gravity dam, and would provide for water supply and hydroelectric power generation. As part of the follow up activities, the students had to make calculations of the storage capacity (m3) of the proposed reservoir. This involved interesting aspects of geometry, and suggested a Key Skills modeling activity that I might use with the group of trainees. In introducing the task, I outlined the scenario and gave the trainees an Ordnance Survey map extract covering the site and computer generated images to help in visualisation of the problem (Fig. 3). We first discussed the most suitable site for a dam, taking into account the need for embedding the dam into bedrock on the valley sides, and meeting an objective to store as much water as possible within the constraints of the valley shape. I then asked the group to devise a method for calculating the storage capacity of the reservoir which would be accurate to within about 10%. From that point onwards I wanted the group to make their own decisions, but indicated that I would act as a consultant and would reject any method which did not seem to be providing the required degree of accuracy.  Van Hiele levels of understanding were again relevant: Level 1 begins with Visualisation of shapes without explicit regard to their components. The students were clearly able to visualise the body of water in the reservoir as a geometric solid. Level 2 requires Analysis of shapes into their component elements. The initial thoughts of the group were to model the reservoir as a cuboid, but this was rejected due to the curved profile of the valley sides making the estimate too inaccurate. The next proposal was a series of flat cuboids arranged on top of one another, and this was then excitedly developed into using slanted sided solids arranged in sets to allow for changes in valley width along the length of the reservoir (Fig. 4).  Level 3 of Informal deduction was the generation of appropriate mathematical expressions for calculating the volumes of these solids. The group were by now confident to use a spreadsheet whenever quantities of numerical data needed to be processed. After a little trial and error, they were able to set up the necessary formulae and were satisfied that these were giving reasonable results. In a summary discussion, we reviewed the work carried out and considered how the result could be of use to a water supply or power generation company in planning the operation of the reservoir. The students gave some thought to what other measurements would be needed in an operational situation, such as rainfall statistics for predicting volumes of water available to replenish the reservoir. CONCLUSIONS AND FUTURE WORK The use of mathematical modeling in combination with new technology proves to be a powerful combination for motivating young people to develop key skills in numeracy and working with others, in addition to improving communication skills. Central to this approach is the development of creativity through problem solving. It is important that there is not an obvious and clearly defined method at the outset, so that students can provide genuine input to the design of the mathematical solution. The learning experience links pedagogy with reflective learning and participation in a community of practice, in a manner which simulates the activities of professional mathematicians. The tasks generated interest and a sense of achievement amongst the group of students who had previously held a negative attitude towards the subject of mathematics. Mathematical modeling is seen to be suitable in situations where a fresh start in numeracy is appropriate. Development of a range of further modeling activities is continuing, including: traffic flow modeling, industrial process modeling, and environmental modeling. These activities are proving successful in both College and Training Centre environments with student groups of different levels of ability. The key factor in motivating students appears to be the opportunities for creative input to the design process. REFERENCES Boud, D and Walker, D. (1998). Promoting reflection in professional courses: the challenge of context, Studies in Higher Education, 23 (2). Eraut, M., Alderton, J., Cole, G. and Senker, P. (1998). Learning from other people at work, in F. Coffield (ed.) Learning at Work. Bristol: The Policy Press. Hall, G. (2003). Mathematical modeling as a challenging numeracy activity for disaffected young adults, Proc. 7th Int. Conf. on Technology in Mathematics Teaching. Bristol University. Lave, J. and Wenger, E. (1991). Legitimate peripheral participation in communities of practice, in J. Lave and E. Wenger, Situated Learning. Cambridge: Cambridge University Press. Mason, J. (1996). Wholeness, distinctions and actions in mathematics education, in ME822 Researching Mathematics Classrooms Block IV. Open University. ABOUT THE AUTHOR Graham Hall, M.Math., M.Ed. Lecturer in Education Coleg Meirion-Dwyfor Dolgellau, Gwynedd, LL40 1UT Wales, UK Phone: +44 01341 422827 -mails: g.hall@meirion-dwyfor.ac.uk grahamhall@beeb.net     Creativity in Mathematics through Analysis of Ill-Defined Problems Graham Hall PAGE 254 DG 9: Promoting Creativity for All Students in Mathematics Education, Section 3 PAGE 253 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 246 DG 9: Promoting Creativity for All Students in Mathematics Education, Section 3 Pedagogic learning Reflection Apprenticeship in a community of practice Figure 1: Components of lifelong learning EMBED Excel.Chart.8 \s EMBED Excel.Chart.8 \s Figure 2: Population graphs produced by Microsoft Excel spreadsheet EMBED PaintShopPro Figure 3: Site information for the reservoir model Figure 4: Deconstruction of the reservoir volume into prisms #DEQR[  i j w a xy}TummVm,jhA3hA3CJUaJmHnHtH uhA3CJaJhA3hA3mH sH hA3hA3CJaJmH sH hA3hA35CJaJhA3hA36CJaJhA3hA356CJaJhA3hA3CJaJhA3hA35CJ aJ hA3CJ$OJQJaJ$mH sH $hA3hA3CJ$OJQJaJ$mH sH  hA3hA3OJQJaJmH sH #DEQR i j w  a d\$gdA3$ & F H<d\$^`a$gdA3d\$gdA3 $d\$a$gdA3d\$]^gdA3$d\$]^a$gdA3 $d\$a$gdA3d\$gdA3CEoGd^E{}S9 $d\$a$gdA3$ Qd\$a$gdA3$ & F <d\$^`a$gdA3d\$gdA3 $d\$a$gdA3d\$gdA3TW_`ijkn""$$$$%%A&B&D&E&,-0-4-5-<-=-@-j-v/w///00;3<3 6$6*6*jhA3CJUaJmHnHsHtHuhA3hA3CJH*aJhA3hA35CJaJjhA3hA3CJUaJhA3CJaJhd`CJaJhA3hA36CJaJhA3hA3CJaJhA3hA3CJH*aJ0Q !!P"Q"%%0&)*4-6-7-8-9-:-;-<->-?-@-j-00;3=3 $d\$a$gdA3d\$gdA3 $d\$a$gdA3=3>3?3@3A3B3C3D3E3F3~3<4)6*6,6-6.6/606162667G9H9d9< $d\$a$gdd` $d\$a$gdA3d\$gdA3*6+6G9d9|99<<E=M=======>>>>>?6?7?S?T?\????ӹoaYOhy"JhA35\hy"JhA35hy"JhA35\mH sH %hy"JhA35CJ\aJmHnHu%hy"JhA356CJ\aJmH sH "hy"Jhd`5CJ\aJmH sH "hy"JhA35CJaJmHnHu"hy"JhA35CJ\aJmH sH hd`CJaJhA3hA35CJaJhA3hA3CJaJ*jhd`CJUaJmHnHsHtHu<#=>>>\??@mA BB0BhBBB|||$a$gdd` $d\$a$gdd`$0^`0a$gdd`$0^`0a$gdd` 0^`0gdd`0^`0gdd`$0^`0a$gdd` $d\$a$gdd`d\$gdA3 $d\$a$gdA3????????@$@g@n@p@@@@@2A3AEAFAlAmAA BźŮňvbvIvb>hA3hA3CJaJ1hy"JhA356CJOJQJ\^JaJmH sH &hy"JhA35CJOJQJ\^JaJ#hy"JhA35CJOJQJ^JaJ.hy"JhA35CJOJQJ\^JaJmH sH hy"JhA36CJH*aJhy"JhA36CJaJhy"Jhd`CJaJhy"JhA3CJaJhy"JhA35\mH sH hy"JhA35hy"JhA35\hy"JhA356\mH sH  B0BRCCCCCCCCCCCCCCCDDDD+D-D.D9D:D;D*CJaJhd`hA35CJaJhA3hA35CJaJBB@CCCCCCCCCCC+D-D.D:D;DHDDD$hh]h`ha$gd*$y&#$+D,gdY $d\$a$gdA3$a$ $xa$gdA3gdd`$a$gdd`BDCDFDGDHDMDQDSDDDDDDDDDDDDD+E,EEEEEEEEEƹƃtfXfh-Chsc56CJaJh-Chsc56CJ aJ h;hscCJOJQJaJhsc0JCJOJQJaJhsc'h;hsc6CJOJQJaJmHsHh;hsc6CJOJQJaJhsc6CJOJQJaJ hAoIhsc0JCJOJQJaJ%hy"J0JCJOJQJaJmHnHu)jhAoIhsc0JCJOJQJUaJDDDDD+E,EgEEEEEEEEFFgdA3$ 9r  n!&#$+Dq]a$gd+y&#$+D,gdY$ 9r  ]a$gdN$  ]a$gdN$a$gd+$'&#$+D,a$gdYEEEEEEEEEFFFF;FOe*vҸ]xҭJЭK-;0VժZ(nN>lEu]3Գj^~.sb&ntr9zFeFX Vus!{ۭ~m}ھ}{+SW:yQbss9._(s%c5ZZOdUxoq/L_ll`U\6g1{566 6 6666V `+a+aaak`k`aa``wmmmmmm kv/^NNa={!#G`={ 8qؓ'a{a{aOÞ={9>> `aa/^{*Uã&MX3vvvvػwaރ}#QQاOa``>}%KW```_þ)ܣS, Ka尮nn0zzzz]v llz`7††ÆFFª`U11a7&&&&榦ffffj`5EE%%ee֙z{VR@>Ҏ3` LIT;֑F[Z/Ffɟ]̞ޔpjZ 5cfff [ ԩEl:l:6a6r%j0bJ\gf#י QVm` l(F3S5 ܪT LU?f#0$u0/u&_ @'F1 #l0}>,l0d{a6r)l¦? 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M4% D lQM3O,!&Q  year'4% >cMZ3O!&Q 0population per hectare'4523   43"  3O % M,3OQ443_ M NM  MM<44SS4SS 4ee            !!""##$$%%&&''(())**++,,--..//00112233445566778899::;;<<==>>??@@AABBCCDDEEFFGGHHIIJJKKLLMMNNOOPPQQRRSSTTUUVVWWXXYYZZ[[\\]]^^__``aabbccdde            !!""##$$%%&&''(())**++,,--..//00112233445566778899::;;<<==>>??@@AABBCCDDEEFFGGHHIIJJKKLLMMNNOOPPQQRRSSTTUUVVWWXXYYZZ[[\\]]^^__``aabbccdde >.@IHI7 A@  dMbP?_*+%"??eU>@7 A@  dMbP?_*+%"??eU>@7  ՜.+,0 PXd lt| 4 Sheet1Sheet2Sheet3Chart4  WorksheetsCharts !FMicrosoft Excel ChartBiff8Excel.Chart.89q_1261752378!FY;Y;Ole  PRINT ,CompObjbW)J P   K''  Arial-Arial------------"System-'- K "--  8 "---'--- K- "- $#ii(#(#i "----'--- ,e#y# ###i#i---'--- Ky "-i# i((#i#---'--- K "-i# (#-((#####ii#(#(8#(#8,(,84(48=(=8F(F8O(O8W(W8`(`8i(i8r(r8z(z8(8(8(8(8(8(8(8(8(8(8(8(8(8(8(8(8(8(8 ( 8)()82(28:(:8C(C8L(L8U(U8](]8f(f8o(o8x(x8(8(8(8(8(8(8(8(8(8(8(8(8(8(8(8(8 ( 8(8(8&(&8/(/88(88@(@8I(I8R(R8[([8c(c8l(l8u(u8~(~8(8(8(8(8(8(8(8(8(8(8(8(8(8(8(8 ( 8(8(8#(#8,(,85(58>(>8F(F8O(O8X(X8a(a8i(i8r(r8{({8(8(8(---'--- 7---'--- +i#---'--- (i#0- "-' 0099BBJJSS\\ddmmvv         % %--66??HHPPYYbbjjss||||kkYYDD--ttL"L"$+$+33<<EENNCVCV__hh$p$p(y(y(((((((((((((((((((((((((((((((((((((((((((1(1(9(9(B(B(K(K(T(T(\(\(e(e(n(n(v(v((((( "- ' 0 099BBJJSS\\dd m m!v!v""$$$$%%&&&&&&''''''''''''((((((( ( (((((%(%(-(-(6(6(?(?(H(H(P(P(Y(Y(b(b(j(j(s(s(|(|(((((((((((((((((((((((((((((((((('''"'"'+'+&3&3$<$< E ENN V V__hhppyy    ""##$$%%%%&&&&'''''''''('((1(1(9(9(B(B(K(K(T(T(\(\(e(e(n(n(v(v(((((---'--- +i#---'--- K---'--- K---'--- K   2 0 2 |50 2 100 2 c150 2 200 2 J250---'--- K---'--- K Arial-2 m0-Arial-2 ^10-Arial-2 20-Arial-2  30-Arial-2 d40-Arial-2 50-Arial-2 60-Arial-2 j70-Arial-2 80-Arial-2 90-Arial- 2 p100----'--- K------'---   2 year----'--- K-----'--- = Arial-2 Jpopulation per hectare-----'--- K- "--  y---'--- z---'--- z "- (  2 5mice- ---'--- z---'--- z "- ( 2 5owls% ---'--- z---'--- K---'--- K "-0-  8--' K '  'ObjInfoWorkbookSummaryInformation(DocumentSummaryInformation8, Oh+'0@H\p  Graham Hall Graham HallMicrosoft Excel@JR4^M@^M ՜.+,0 PXd lt| 3      f !"#$%&'()*+,-./0123456789:;<=>?@ABCDEFGHIJKLMNOPQRSTUVWXYZ[\]^_`abcdefghijklmnopqrstuvwxyz{|}~ A@\p Graham Hall Ba=t9d=h$9X@"1Arial1Arial1Arial1Arial10Arial1Arial10Arial10Arial1Arial1Arial""#,##0;\-""#,##0""#,##0;[Red]\-""#,##0""#,##0.00;\-""#,##0.00#""#,##0.00;[Red]\-""#,##0.005*0_-""* #,##0_-;\-""* #,##0_-;_-""* "-"_-;_-@_-,)'_-* #,##0_-;\-* #,##0_-;_-* "-"_-;_-@_-=,8_-""* #,##0.00_-;\-""* #,##0.00_-;_-""* "-"??_-;_-@_-4+/_-* #,##0.00_-;\-* #,##0.00_-;_-* "-"??_-;_-@_-                + ) , *  `Chart3{,Sheet1Sheet2 Sheet3,`iZR3  @@  miceowlsyear   A@MEPSON Stylus COLOR 740 (Copy 2)& 4hh DLLName16=EPIGUE3N.DLLDLLName32=EPIDA230.DLLEPSON Stylus COLOR 740hh L L dhh q**** q****24 h?M" d??3` m ` m  ` m  +3d23 M NM4 ee3Q:  miceQ ;eQ ;eQ3_4E4 ee3Q:  owlsQ ;eQ ;eQ3_  NM  MM<4E4D $% M 3O&Q4$% M 3O& Q4FA7 ~ 3Og $ 3  bP P PZR R R RR RV Vd MZSS43*#M! 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