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2. Section 2, argued that practical
mathematics should be the major
focus of mathematics teaching in
the compulsory school years.
3. Section 3 draws on common definitions of numeracy, in
part to clarify the way the term ‘numeracy’ is used in this
review paper, and also to elaborate three arguments. They
are:
• that numeracy has particular meanings in the context
of work, and these meanings have implications for
school mathematics curriculum and pedagogy.
• that there is a numeracy dimension in many social
situations that can productively be addressed by
mathematics teachers.
• that numeracy perspectives can enrich the study of
other curriculum subjects.
4. In this section we will discussing about:
 Defining numeracy
 Work readiness and implications for a numeracy
curriculum
 A social perspective on numeracy
 Numeracy in other curriculum areas
5. Defining numeracy
The term ‘numeracy’ is used in various contexts and with
different meanings, such as the following:
• as a descriptive label for systemic mathematical
assessments
• in subsequent reporting to schools and parents
• as the name of a remedial subject
• to describe certain emphases in the mathematics
curriculum and in other disciplines
6. The Australian Government Human Capital Working Group, concerned about
the readiness for work of some school leavers, commissioned the National
Numeracy Review (NNR). The review panel, which included leading
mathematics educators, initially used the following definition of numeracy:
Numeracy is the effective use of mathematics to meet the general
demands of life at school and at home, in paid work, and for participation
in community and civic life.
(Ministerial Council on Education, Employment, Training and Youth Affairs,
1999, p. 4)
The NNR report extended that definition to argue that:
… numeracy involves considerably more than the acquisition of
mathematical
routines and algorithms.
(National Numeracy Review, 2008, p. xi)
7. This review paper prefers the more helpful clarification, which had been developed by
Australian Association of Mathematics Teachers (AAMT, 1998) after extensive
consultation with its members and a special purpose conference. This clarification
contended that numeracy is:
… a fundamental component of learning, discourse and critique across
all areas of the curriculum.
(Australian Association of Mathematics Teachers, 1998, p. 1)
The AAMT affirmed that numeracy involves a disposition and willingness:
… to use, in context, a combination of: underpinning mathematical
concepts and skills from across the discipline (numerical, spatial,
graphical, statistical and algebraic); mathematical thinking and
strategies; general thinking skills; [and] grounded appreciation of
context.
(Australian Association of Mathematics Teachers, 1998, p. 1)
8. Work readiness and implications for a
numeracy curriculum
Lave (1988), observed various groups of people at work and showed that the
mathematical knowledge and skills utilised, for example by shoppers and weight
watchers, bore little resemblance to the mathematical routines, procedures
and even formulae taught in school.
In recent years, several large-scale studies of numeracy in the workplace, in
the United Kingdom (Bakker, Hoyles, Kent, & Noss, 2006), and in Australia
(Kanes, 2002; FitzSimons & Wedege, 2007), have confirmed Lave’s findings.
Zevenbergen and Zevenbergen (2009) have drawn attention to ways that young
people use numeracy in their school work. Zevenbergen and Zevenbergen found
that young workers did not use formal school mathematics even when solving
problems involving measuring or proportion and ratios, but, instead, relied on
the use of intuitive methods, only some of which were workplace specific.
9. A social perspective on numeracy
Consider the following sample problems, suitable for upper primary
students, the first two of which are adapted from Peled (2008).
Figure 4. 1
Julia and Tony decided to buy a lottery ticket for $5.
Tony only had $1 on him so Julia paid $4.
Question 1: If they got $20 back as a prize, what are some possible
options for how they should share the prize?
Question 2: If they won $50,000, what are some possible options for how
they should share the prize?
The following example, also adapted from Peled (2008), raises similar
issues.
Figure 4. 2
Julia and Penny went shopping for shoes. Julia selected two pairs, one
marked at $120, and the other at $80. Penny chose a pair for $100. The
shop offers a discount where shoppers get three pairs for the price of
two.
Question: What are some possible options for how much Julia and Penny
should each pay?
10. Each of these problems requires consideration of aspects beyond an
arithmetical interpretation of the situation. The problems can be
adapted so they are relevant to students, illustrate an explicit social
dimension of numeracy, emphasise that some n umeracy-informed
decisionsare made on social criteria, and that in many situations there
can be a need to explain and even justify a particular solution. Such
problems can also provide insights into the way that mathematics is
used to generalise such situations.
Jablonka (2003), in an overview of the relationship between
mathematical literacy and mathematics, argued for mathematics
teachers to include a social dimension in their teaching. She suggested
that numeracy perspectives can be useful in exploring cultural identity
issues, and the way that particular peoples have used numeracy
historically, as well as critical perspectives that are important not only
for evaluating information presented in the media (an example of this
is the arguments presented on each side of the global warming
debates), but also for arguing particular social perspectives (for
example, the extent to which Australia could manage refugees seeking
resettlement)
11. Numeracy in other curriculum areas
For secondary teachers, who are subject specialists,
incorporating numeracy perspectives into subjects other than
mathematics is something of a challenge for two reasons :
First, teachers of other curriculum areas are sometimes not
convinced that quantitative perspectives illuminate the issues
on which they focus.
Second, many teachers who are specialists in non mathematics
subjects are neither confident nor skilled in approaches to
working with students to model or explain the relevant
numeracy.
12. Some example of other
curriculum areas might
benefit from incorporating
numeracy perspectives
13. The geography and mathematics teachers can both benefit from
collaboration on such issues. The geography teacher can learn
how to better present the data which illustrates the relevant
ratio comparisons, and the mathematics teacher can benefit,
through listening to their colleagues’ thinking and description of
their ways of dealing with data from within the discipline of
geography.
14. In English literature study, the meaning and exegetical
analysis of texts can be enriched by being more precise about
the numeracy dimensions mentioned in the writing. For
example, to truly understanding the scale of fortune that Jane
Austen says that a man should amass before proposing to a
woman, some comparative wealth figures from different levels
of society 200 years ago, and comparative income rates from
then to the present, converted to current Australian dollar
values, would enhance students’ appreciation of Austen’s
assertion.
15. Both history and mathematics
teachers can benefit from
collaboration. History teachers are
best placed to comment on the
significance of such comparisons,
and mathematics teachers are able
to inform the calculations and
even suggest appropriate models
that can be used. Other topics for
which a numeracy perspective
would enhance the learning of
history is in appreciation of large
numbers, such as in population
comparisons, trends in population
over times, and experience of
visualisation of space and places.
16. In science, students in the middle and senior
secondary years perform calculations
related to concentrations, titrations and unit
conversions. Practical work and problem
solving across all the sciences require the
use of a range of measurements, capacity to
organise and represent data in a range of
forms and to plot, interpret and extrapolate
through graphs. This also requires students
to estimate, solve ratio problems, use
formulae flexibly in a range of situations,
perform unit conversions, use and interpret
rates, scientific notation and significant
figures.