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Students in higher education with mathematical difficulties: The scope

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Title: PowerPoint Presentation Author: Boyle Last modified by: adnw Created Date: 2/10/2003 3:08:45 AM Document presentation format: Overhead Company – PowerPoint PPT presentation

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Title: Students in higher education with mathematical difficulties: The scope


1
Students in higher education with mathematical
difficulties The scope nature of the problems
implications for support
  • J Boyle, M Dunlop, D Finn, M Mattey,
  • C Spickett, I Tulloch J Wilson
  • University of Strathclyde,
  • Glasgow

2
(No Transcript)
3
Difficulties in Mathematics
  • Concern about standards of attainment in
    mathematics
  • Reason for apparent fall in standards is unclear
  • Class size calculators lack of drill and
    practice class organisation teaching methods
    individual maths schemes
  • Anxiety about mathematics, lack of experience and
    poor motivation
  • Sub-set of those experiencing difficulties in
    mathematics will have problems resulting from
    dyscalculia

4
Dyscalculia or Mathematics Disorder
  • Mathematical ability, as measured by individually
    administered standardized tests, is substantially
    below that expected given the persons
    chronological age, measured intelligence, and
    age-appropriate education.
  • Developmental and Acquired
  • Underlying causes
  • Genetic
  • Neurological
  • Cognitive

5
Dyscalculia Common Problems
  • Counting reciting the number words in the
    correct order and being able to count a number of
    objects
  • Reading and writing numerals being able to
    understand that a number is a symbol that
    represents a value
  • Number seriation placing numbers in order of
    size
  • Number facts being able to understand that
    224 or 7x10 70
  • Numerical procedures counting on to add,
    borrowing and carrying to subtract
  • Principles, concepts and laws of arithmetic
  • Telling the time and judging elapsed time
  • Calculating prices and handling change
  • Measuring (e.g. temperature or speed)
  • Problems with ratios, fractions, decimals, place
    value, changing units

6
Prevalence of Dyscalculia
  • Large-scale surveys of school-children suggest a
    prevalence of around 6-7 with no gender
    differences
  • Half of those with dyscalculia have problems with
    number only and the rest have comorbid problems
    with reading
  • Prevalence of dyscalculia in adults and in
    students in higher education is unknown
  • Strathclyde University Survey lower bound
    prevalence rate of self-reported mathematical
    difficulties in 1st and 2nd Year Bioscience
    students of around 10 (42/400, with response
    rate of 21)

7
Recognition of the need for support
  • Increasing awareness and concern at low levels of
    mathematical competence for students entering HE
    programmes in science and engineering
  • Emerging awareness of the presence of dyscalculic
    students in HE, though little understanding of
    the obstacles faced
  • Disabled Students Allowance is available to
    dyscalculic students with study support needs but
    we need to identify the most effective support
    methods

8
Compensatory Support
  • Compensatory support is typically provided in
    acknowledgement of a permanent area of
    difficulty, not susceptible to improvement
    through remedial programmes
  • For dyscalculic students, it can include
  • extra time in examinations
  • use of a calculator
  • access to notes/memory aids
  • alternative formats for questions and answers
  • Use of a calculator can assist with computational
    inaccuracies, but still requires considerable
    mathematical and conceptual understanding

9
Compensatory Support (cont.)
  • Not all types of compensatory support are
    regarded as academically valid, depending on core
    learning and assessment criteria
  • Software to support specific academic/professional
    calculations could allow dyscalculic students to
    succeed in key tasks, but may be controversial
  • Learning support staff can negotiate
    accommodations for a disabled student, but this
    requires clarity on core learning/assessment
    criteria

10
Whats missing?
  • To develop effective support systems for
    dyscalculic students in HE we need
  • More understanding of the obstacles/solutions for
    dyscalculic students in HE, so we can develop
    guidance for HEIs
  • Better understanding of accessibility issues for
    dyscalculic students (and dyscalculic/dyslexic
    students)
  • Development of best practice teaching and
    assessment materials/methodologies
  • Accessible software to support students in
    numeric tasks

11
Strathclyde University Dyscalculia Project
  • Second year student with difficulties in coping
    with the mathematics content of Biosciences
    courses
  • Long-standing history of problems in number at
    school which necessitated tutorial support
  • Assessment confirmed marked problems in both
    mathematical reasoning and numerical operations
  • To develop an IT-based intervention, BCalc, to
    support students experiencing problems with
    mathematics, including those with dyscalculia
  • Multidisciplinary project involving Computer
    Science, Bioscience Psychology Departments and
    Special Needs Service

12
Exam question
0.1 ml
1 ml
1 ml
1 ml
1 ml
9.9 ml
9.0 ml
9.0 ml
9.0 ml
9.0 ml
E coli culture
2
3
1
4
5
  1. If the original E.coli culture contains 5.4 x 109
    cfus ml-1 calculate the number of cfus ml-1 in
    bottle 5 after the serial dilution of the
    original culture, which was performed as
    described in the diagram above
  2. If bottle 5 is found to contain 1.9 x 104 cfus
    ml-1, what is the number of cfus ml-1 in the
    original culture

13
BCalc software
  • Designed for HP Jornada
  • Microsoft eMbedded Visual C
  • 7 separate functions are called from main dialog
    box
  • 8 person-weeks of development effort (CS graduate)

14
BCalc on the Jornada
15
HP Jornada screen
16
Evaluation
  • The need for training
  • Confident with paper conversion tables
  • More step by step help
  • Scientific notation vs powers of ten
  • 5.000e-002 vs 5 x 10
  • Rounding errors difficult to detect and control

-2
17
Future direction of research
  • Extend the evaluation of software that we have
    already developed for use by MD students.
  • Extend our current study to other subjects and
    organisations   
  • Identify particular areas of need that can be
    used as a basis for developing systems to help
    with particular problems.
  • To improve the user-interface of our pilot
    software support system and assess its value to
    students with MD
  • To investigate the feasibility of scalable
    software solution.

18
Pocket PC and PalmOS versions
19
Future direction of research
  • Extend the evaluation of software that we have
    already developed for use by MD students.
  • Extend our current study to other subjects and
    organisations   
  • Identify particular areas of need that can be
    used as a basis for developing systems to help
    with particular problems.
  • To improve the user-interface of our pilot
    software support system and assess its value to
    students with MD
  • To investigate the feasibility of scalable
    software solution.

20
Towards a scalable solution
ltLABELgt ltNAMEgtVol 2lt/NAMEgt ltTEXTgtVol
2lt/TEXTgt lt/LABELgt ltLABELgt ltNAMEgtVol2lt/NAMEgt
ltTEXTgt??lt/TEXTgt lt/LABELgt ltBUTTONgt
ltNAMEgtCalcVol2lt/NAMEgt ltACTIONgt
ltTYPEgtdividelt/TYPEgt ltTRIGGERgtCalcVol2lt/TRIGGER
gt ltMEMBERSgtNumerator, Conc2lt/MEMBERSgt
ltTARGETgtVol2lt/TARGETgt lt/ACTIONgt lt/BUTTONgt
21
Conclusion two conflicting viewpoints
Some students have fundamental difficulties that
prevent them from ever developing mathematical
ability necessary for a science course. Providing
a prosthetic to enable to them overcome these
difficulties is the equivalent of destroying the
integrity of the course for these individual
students. This is far more than a 'reasonable
adjustment'.
A student might be capable of understanding
theoretical concepts without being able to carry
out consistently and accurately the mathematical
processes that underlie these concepts. If we can
provide the maths element with an effective aid
and this aid can continue to be used once the
student enters employment then a prosthetic is a
reasonable adjustment to make.
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