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The BerlinWhite Integrated Science and Mathematics BWISM Model

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The Berlin-White. Integrated Science and Mathematics (BWISM) Model. Donna Berlin & Arthur White, 1994. Presented by Joan Johnson. ELED 415-31 ... – PowerPoint PPT presentation

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Title: The BerlinWhite Integrated Science and Mathematics BWISM Model


1
The Berlin-White Integrated Science and
Mathematics (BWISM) Model
  • Donna Berlin Arthur White, 1994
  • Presented by Joan Johnson
  • ELED 415-31

2
BWISM Model provides a template to
3
Science and math related experiences need to
be made personal and relevant to students
immediate and future interests and needs.
  • Problem Examples
  • Garden plot efficiency
  • Bouncing ball variables
  • Gas economy
  • Bathroom tiling
  • Solutions to real world problems depend upon an
    understanding of math science in an integrated
    way.

4
Connect school science and mathematics to
street science and math,or real life
applications
5
Education reform documents
  • NCTM, 1989
  • NRC, 1990, 1993
  • Rutherford Ahlgren, 1990

6
Education reform goals
  • Develop in students a functional level of science
    and math literacy
  • Create motivation to excel
  • Reveal propensity to select science and math
    related careers

7
Literature abounds with terms and
definitions related to the integration of science
and mathematics education. A common language
must first be established.
8
Integration of science and mathematics cannot
be simply defined because it involves a broad
range of aspects.
9
Integration of science math cannot be simply
defined because it involves a broad range of
aspects
10
Integration of science and mathematics cannot
be simply defined because it involves a broad
range of aspects.
11
Integration of science and mathematics cannot
be simply defined because it involves a broad
range of aspects.
12
BWISM Model identifies 6 aspects
  • Ways of learning
  • Ways of knowing
  • Process and thinking skills
  • Content knowledge
  • Attitudes and perceptions
  • Teaching strategies

13
1.WAYS OF LEARNING How students experience,
organize, and think
  • Students must be involved
  • Opportunities for social discourse
  • Situated in familiar surrounding
  • Experience serves as context
  • Studies of cognitive- and neuro-psychology

14
2.WAYS OF KNOWING How students make sense of
their world
  • Inductive
  • Deductive

15
  • Induction
  • The process of looking at examples to
    find a pattern
  • to translate into a rule.
  • Deduction
  • The application of this rule
  • into a new context.

16
3.PROCESS THINKING SKILLS The ways we
collect and use information
  • Investigation
  • Exploration
  • Experimentation
  • Problem-solving

17
Thinking skills include
  • Classifying, collecting, organizing data
  • Developing models, estimating, graphing,
    inferring interpreting data
  • Hypothesizing, measuring , observing,
    predicting
  • Communicating and controlling variables in
    experimentation

18
4.CONTENT KNOWLEDGE The overlap of science
mathematics content
  • Examine the concepts, principles, and theories of
    science and math to identify the big ideas.

19
Some big ideas include
  • Balance
  • Conservation
  • Equilibrium
  • Measurement
  • Models
  • Patterns
  • probability
  • Reflection
  • Refraction
  • Scale
  • Symmetry
  • Systems
  • Variables
  • vectors

20
5.ATTITUDES PERCEPTIONS What children
believe about science math
  • Values
  • Attitudes How do they feel about their
    involvement?
  • Confidence in their ability to do science and
    math
  • Motivation to achieve based upon personal
    social issues and interests

21
Shared attitudes between science math include
  • Acceptance of changing nature of science math
  • Base decisions actions on data
  • Desire for knowledge
  • Cooperation
  • A healthy degree of skepticism
  • Honesty objectivity
  • Logical reasoning
  • Willingness to consider other options

22
6.TEACHING STRATEGIES How students acquire
science math habits at the same time
  • Time for collaborative individual inquiry-based
    problem solving
  • Opportunities for communication, and use of labs
    instrumentation
  • Use of technology
  • Opportunities for successful outcomes
  • Alternative and authentic assessments

23
We must constantly attend to bridging the gap
between school science mathematics, and real
world science math
24
IMPLICATIONS
  • Value is in identifying the connections among
    these 6 aspects
  • Use these 6 aspects as a guide in the development
    of new materials
  • Use them to frame a common language
  • Use them to develop definitions to advance the
    research base

25
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