Every
country has its own culture. There is a different culture between Indonesia and
Malaysia, also between Indonesia and Japan. There’s also different culture
between one province and another province in Indonesia. It is because Indonesia
is a country with thousands of islands spanning out from the West (Aceh,
Sumatra) to the East (Merauke, Irian Jaya). It is located between two oceans,
the Pacific and Indian, and two continents, Asia and Australia. The population
would be about 350 million residents. In fact by 2011, the population had grown
to 375 million. Those different cultures we usually called as ethnology.
Mathematics
learning process is also different between one country and another country. It
depends on the culture of the country. For example, in Europe we can use
mathematics problem based on four seasons. But we can’t do this in Indonesia,
since Indonesia only has two seasons. This difference usually called as ethno
mathematics. Ethno mathematics consists of the culture of mathematics,
mathematical culture, the uncultured of mathematics, and also the context of
mathematics.
In
mathematics education, ethno mathematics
is the study of the relationship between mathematics
and culture
(D'Ambrosio, 1999, 146). Often associated with "cultures without written
expression" (D'Ambrosio, 1997, may paraphrases Ascher 1986), it may also
be defined as "'the mathematics which is practiced among identifiable
cultural groups'" (Powell and Frankenstein, 1997 quoting D'Ambrosio). It
refers to a broad cluster of ideas ranging from distinct numerical and
mathematical systems to multicultural mathematics education. The goal of ethno mathematics
is to contribute both to the understanding of culture and the understanding of
mathematics, and mainly to lead to an appreciation of the connections between
the two. (1)
The
process of ethnomathematics such that it has role within mathematics education
is:
1. Etnomathematics
that is come from ethnography and hermeneutic principle combining with the
value of studying mathematics is already use by people in every era. The values
of studying mathematics consist of the nature of school mathematics and the
nature of students learns mathematics. The nature of school mathematics consist
of:
a. Search
of pattern and relationship
b. Problem
solving
c. Communication
d. Investigation
And
the natures of student learn mathematics is:
a. Unique
b. Collaboration
c. Motivation
d. Contextual
The
eras of the ethnomatics are:
a. Archaic
b. Tribal
c. Traditional
d. Feudal
e. Modern
f. Post
modern
2. From
every era, teaching learning mathematics that is depend on the anthropology and
environment’s psychology and based on the source of mathematics knowledge
(logic and experience) will make a contextual teaching learning process that
usually symbolize as ice berg. The components of ice berg are:
a. Concrete
mathematics
b. Concrete
model
c. Formal
model
d. Formal
mathematics
Those
contextual teaching learning process are used on the extrinsic learning and
intrinsic learning.
3. From
step two, then ethnomathematics can be used on teaching learning process in
class. The cycles of teaching learning process based on ethnomathematics is:
Subjective mathematics will be
publish and become objective mathematics. The objective mathematics then will
develop as teaching learning process and this teaching learning process will be
student’s knowledge or turn back into subjective mathematics. There is also
interaction between subjective mathematics and objective mathematics.
The
final of these three processes is a meaningful learning such that teacher can enculure
mathematics into students. The scheme of the role of ethnomathematics within
mathematics education can be shown below:
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