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How children learn: A socio-constructivist perspective

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Title: How children learn: A socio-constructivist perspective


1
How children learnA socio-constructivist
perspective
  • Monty PaulRGSEUniversity of Southampton

2
Context of this presentation
  • Background - primary school teacher.
  • Main interest the effective learning of
    mathematics.
  • Current focus lecturer preparing students to be
    effective facilitators of mathematical learning
    in primary schools.

3
Constructivism
  • A theory about knowledge and learning. Describes
    what knowing is and how one comes to know.
  • Describes knowledge as temporary, developmental,
    nonobjective, internally constructed, and
    socially and culturally mediated.
  • Learning a self-regulatory process of struggling
    with the conflict between existing personal
    models of the world and discrepant new insights,
    constructing new representations and models of
    reality as a human meaning-making venture with
    culturally developed tools and symbols, and
    further negotiating such meaning through
    cooperative social activity, discourse and
    debate. Fosnot, 1996ix.
  • Knowledge is not passively received but actively
    built up by the cognizing subject. Von
    Glasersfeld, 1989.

4
Knowledge is meaning making,
  • Learning occurs not as students take in
    mathematical knowledge in ready-made pieces but
    as they build up mathematical meaning on the
    basis of their experience in the classroom.
  • Yackel, Wood, Merkel, Clements, Battista (1990)

5
sense making,
  • Knowledge is a matter of human interpretation.
  • Knowledge is the meaning assigned to facts,
    rather than the facts themselves.
  • Knowledge does not exist independently waiting to
    be found knowledge comes into being only when
    humans examine data and assign meaning to it.
  • Knowledge is the sense that that humans make of
    factual information.
  • Berry, W. 1998

6
constructed individually and
  • There is no one true reality rather, individual
    interpretations of the world. These are shaped by
    our experience and our social interactions.
    Learning is a process of adapting to and
    organising ones quantitative world, rather than
    discovering pre-existing ideas imposed by others.
  • Clements and Battista, 1990

7
Socially.
  • Learning is a social process in which we grow
    into the intellectual life of those around us.
    Mathematical ideas and truths are cooperatively
    established by the members of a culture. As such,
    the constructivist classroom is a culture in
    which children discover and invent their
    knowledge socially, by sharing, explaining,
    negotiating and evaluating ideas.
  • Clements and Battista, 1990

8
Social constructivism
  • Social constructivism regards individual
    subjects and the realm of the social as
    indissolubly interconnected
  • The underlying metaphor is that of conversation,
    comprising persons in meaningful linguistic and
    extra-linguistic interaction.
  • Ernest, P. (1993170)

9
The place of language in socially constructed
knowledge
  • Adopting conversation as the underlying metaphor
    of social constructivism gives pride of place to
    human beings and their language in its account of
    knowing. ..language is regarded as the shaper of,
    as well as being the product of individual minds.
    It is increasingly recognized that much
    instruction and learning takes place through the
    medium of language.
  • Ernest, P. (1993172)

10
Contrasting views of learning
  • Traditional (Positivist)
  • Knowledge is fixed, lying out there for us to
    find, like a pebble on the beach. (Clements
    Battista, 199034).
  • Learning is remembering facts. Understanding is
    secondary.
  • Facts are facts one true reality, one ultimate
    truth.
  • Constructivist
  • Knowledge is constructed by individuals, often in
    a social context.
  • We can only learn when we make meaning or sense
    of the task in hand.
  • No one reality we each see and understand
    things differently.

11
For mathematics teaching
  • Traditional approach
  • Children are expected to learn tables etc by
    rote.
  • Children learn efficient algorithms (methods) to
    achieve solutions.
  • Understanding good, but not necessary.
  • Chalk and talk teacher the expert filling empty
    heads with knowledge.
  • Constructivist
  • Children must understand tables before learning
    them.
  • Children invent their own methods, approaches.
  • Understanding is paramount and essential for
    learning.
  • Teacher a co-learner, facilitator, guide on side
    not sage on stage.

12
As a constructivist I believe that
  • In reality, no one can teach mathematics.
    Effective teachers are those who can stimulate
    students to learn mathematics. Educational
    research offers compelling evidence that students
    learn mathematics well only when they construct
    their own mathematical understanding.
  • MSEB and National Research Council, in Clements,
    D. Battista, M. 199034

13
Therefore, I must
  • Understand that children come to school with
    prior knowledge (some of it quite sophisticated),
    which forms the foundation for their personal and
    social constructions.
  • Accept childrens understanding of the world, and
    allow them to build on it.
  • Accept that children will see things
    differently from me and anothers in the class.
  • Accept and encourages different methods of doing
    things.

14
  • Prepare an environment which provides
    interesting, relevant and challenging tasks.
  • Provide for active learning.
  • I hear and I forget, I see and I remember, I do
    and I understand
  • Take multiple intelligences into account when
    planning and assessing.
  • Ask questions, guide thinking, facilitate the
    process of building understanding.
  • Make children/students responsible for their own
    learning.

15
  • Provide a classroom climate which encourages
    experimentation and risk taking.
  • Never says wrong rather let the child
    discover and correct his/her own error.
  • Encourage sharing of ideas.
  • Treat each child as a unique individual.

16
Different strokes
  • Amy 144 x 12 ? 288 x 6 ? 576 x 3 ? 1500 210
    18 ? 1710 18 1728
  • Chris 144 x 12 ? 144 x 10 144 x 2 ? 1440 288
    ? 1640 88 ? 1700 28 1728
  • David 144 x 12 ? 144 x 3 x 4 ? 140 x 3 4 x 3
    ? 432432 x 4 ? 1600 120 8 1728

17
Vickis solution for 123 456 98
  • Vicki was in a combined 1st and 2nd grade
    classroom in Madison, Wisconsin
  • Hiebert, Carpenter, Fennema, Fuson, Wearne,
    Murray, Olivier Human, (199790)

18
Different folks
  • James and Karens solutions to 18 23 37
  • Hiebert, Carpenter, Fennema, Fuson, Wearne,
    Murray, Olivier Human, (199788, 83)

19
To change the world, emphasise learning by doing
The net for the ball
20
by collaborating
Measuring circumference
21
sharing ideas, experiences, expertise.
Measuring, recording, analysing, understanding
22
Effective Learning environments
23
References
  • Berry, W. (1998). Rethinking what we know.
    Positivist and constructivist epistemology. In
    Hinchley, P. (ed.). Finding Freedom in the
    Classroom. A practical introduction to critical
    theory. Peter Lang. New York.
  • Ernest, P. (1993). Constructivism and the problem
    of the social. In Julie, C., Angelis D. Davis,
    Z. (eds.) (1993). Political Dimensions of
    Mathematics Education. Cape Town. Maskew Miller
    Longman.
  • Fosnot, C. (1996). Constructivism theory,
    perspectives, and practice. New York London.
    Teachers College Press.

24
References
  • Hiebert, J.,Carpenter, T., Fennema, E., Fuson,
    K., Wearne, D., Murray, H., Olivier, O. Human,
    P. (1997). Making Sense. Teaching and learning
    mathematics with understanding, Heinemann.
    Portsmith, NH.
  • Mathematical Sciences Education Board (MSEB) and
    National Research Council, in Clements, D.
    Battista, M. (1990). Constructivist learning and
    teaching. Arithmetic Teacher, September. 34,5.

25
References
  • Von Glasersfeld, E. (1989). In Ernest, P. (1993).
    Constructivism and the problem of the social.
    Political Dimensions of Mathematics Education
    (Julie, C., Angelis D. Davis, Z. (eds.) (1993).
    . Cape Town. Maskew Miller Longman.
  • Yackel, E., Cobb, P., Wood, T. Merkel, G. (1990).
    Experience, problem solving and discourse as
    central aspects of constructivism. Arithmetic
    Teacher, December, 34,35.
  • Audio reference
  • Change the World by Eric Clapton. Written for
    the film Phenomenon starring John Travolta.
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