Tailoring Undergraduate Instruction to Meet
Individual Student Needs Report from the NSF REC PI Conference, May 15-17, 2002
I. Overview and Current State of Research
The traditional undergraduate curriculum, dominated by
lecture classes and verification laboratories, has information transfer as its
primary function. Concerns about the effectiveness of traditional undergraduate
instruction have raised calls for new approaches for teaching science and
mathematics (AAAS, 1990; Bransford, Brown, and Cocking, 1999; Clancy, Stasko,
Guzdial, Fincher, & Dale, 2001; Hurd, 1998; Mayer et al., 1992; NSF,
1996; Spencer, 1999; Steen, 1989 & 1992; Ward & Bodner, 1993).
A number of innovative approaches have been designed
to stimulate student and faculty interest and to increase understanding and
retention in science and mathematics. Many studies have investigated the impact
of incorporating authentic processes of science into the instruction (Brown,
Collins, & Duguid, 1989; Dunkhase and Penick, 1990; Edelson & Gordin,
1997; Ehlers, 1997; Harrison, 1989; Haury, 2002; Holme, 1994; Jones, 1999;
Ortez, 1994; NRC, 1996; NSF, 1996; Rutherford and Ahlgren, 1990; Sigma Xi,
1987). Current notions of scientific literacy are changing as well. They now
include an understanding of the processes of science as well as scientific
facts and concepts (Devlin, 1998; NSB, 1986; Steen, 1991; Wehmeier, 1996).
The context in which science and mathematics is taught
is receiving increased attention, as student interest and therefore
understanding may be increased when scientific content is presented in the
context of relevant and compelling problems or situations (AAAS, 1990; Brennan,
1996; Dunkhase and Penick, 1990; Howard and Boone, 1997; Hurd, 1998; Mayer
et al. 1992, Marzano 1998; Penick and Crow, 1989; Ram, 1999; Rutherford
and Ahlgren 1990, Sanders, 1994; Steen, 1991).
The use of cooperative learning groups allows
instructors to transform college classrooms, even lecture halls, into active
learning environments (Cooper, 1995; Davidson, 1990; Johnson & Johnson,
1987; Nurrenbern, 1995; Slavin, 1995). In structured cooperative learning teams
students engage in experiences designed for individual accountability with the
support of team members. Cooperative learning is a learner-centered
instructional process in which small groups of students work together on
well-defined learning tasks to master course content and develop positive
interdependence. As students use cooperative learning tools they work together
in science and mathematics classrooms to build their cognitive abilities,
critical thinking, and teamwork skills (Karre, 1994).
Advances in technology and their applications to
undergraduate education make it possible for us to give individual feedback and
assess individual work in a more personalized way than has ever been possible
before (Guzdial & Soloway, 2002; Linn,1998; Linn & Hsi, 1999). In
particular, visualization and modeling tools have the potential to make a
profound difference in how the concepts of science and mathematics are learned
and understood (Edelson & Gordin, 1997; Gordin & Pea, 1995; Jones,
1996). In these novel learning environments students can visualize, design, and
construct complex or invisible phenomena while engaging in authentic activities
that follow the paradigms of science.
Research findings such as those cited above shape our
vision of how undergraduate students learn science and mathematics, but we need
to develop innovative and practical teaching approaches incorporating these new
understandings (Michaels & Modell, in preparation). We also need to
reexamine our expectations for skills development. Skills needed today for
science and mathematics and technology fields and even for scientific literacy
include more than the traditional laboratory and problem-solving skills
(Pellegrino, 2002). Students need to learn planning, interpreting, cooperating,
problem identification, decision making, and communicating. Students must also
learn to use information technologies to enhance their productivity and they
must learn to manage their own learning. We envision interdisciplinary
curricula that employ active learning techniques such as cooperative learning,
networked computer communications, and interdisciplinary problem solving teams
to encourage students and faculty to interact fully with each other, with their
peers, and with non-university colleagues in exciting and meaningful ways.
II. Summary of Discussion
A. Building new knowledge and supplementing
existing knowledge
The discussion considered how to promote learning on
two fronts: first, through the professional development of faculty members and
second, by developing new instructional materials and approaches that help
students learn.
The learning environment
A major difficulty with addressing the individual
needs of college science and mathematics students is how we can scale
instruction and assessment for large classes. The population of students is not
homogenous. A variety of models have been introduced to deal with this problem.
Prominent among these are structured group work (Cooper, 1995; Karre, 1994;
Nurrenbern, 1995; Slavin, 1995), peer instruction (Fagen, Crouch, & Mazur,
2002; Mazur, 1997), peer instruction (Gosser & Roth, 1998; Hastings, 1997;
Laws, 1997), class polls, and assessing student understanding at the start of
the course to determine their prior knowledge (Michaels and Modell, in
preparation).
We need to take the social context of instruction into
account, both for faculty and for students. The design of the room in which the
class is held can also affect learning. More college classrooms are being built
to facilitate cooperative groups, with movable tables and chairs.
Faculty Development
Faculty need to become familiar with and be convinced
to apply the results of cognitive and educational research in the classroom. We
also need to reach the individuals who prefer to develop their own approaches
and are reluctant to try methods developed by others.
Effective means of faculty development require
institutional support. They should also be designed to increase the level of
faculty reflection and help faculty members set new priorities. An obstacle to
instructional innovation for younger faculty is the tenure system. A means must
be found to cope with current demands from institutions to move junior faculty
into research (and away from teaching). An emphasis on the scholarship of
teaching needs to be incorporated into promotion and tenure decisions (Boyer,
1990; Bunce, Gabel, Herron, & Jones, 1994).
Session participants felt that it is important to
bring findings from cognitive and educational research into mathematics and
science classrooms (Pellegrino, 2002). There is a tension between the
domain-general techniques developed in psychology and education and
discipline-specific issues. Real change requires starting from a content
perspective within the content departments. Interdepartmental collaborations
can then follow.
Faculty members learning new instructional methods
need opportunities for supervised practice and should receive feedback when
implementing new techniques (Coleman, 2002). Ideally, faculty learning new
techniques should be mentored and monitored. A national pool of mentors with
expertise in different areas could be established to train and mentor faculty
members in new instructional methods. It is important to build a community of
"inquirers," faculty members willing to implement curriculum reform ideas and
willing to support one another in the change process.
Instruction
The discussion of instruction and students learning
focused on learning how best to use new tools, on developing innovative and
effective instructional materials, on how to promote meaningful and active
learning, and on how to win student willingness to learn new ways.
Advances in technology have allowed a variety of
innovative learning methods to be introduced. Students can now learn while
investigating simulations of complex scientific and mathematical phenomena.
Technology has the potential to help instructors rethink content and re-present
knowledge to students, but optimal directions for this path remain to be
determined.
We need to find the generalizable aspects of
individual reform efforts. It is time to go beyond studies that simply compare
instructional techniques and focus on the nature of scientific processes such
as argumentation, explanation. Instead of addressing individual misconceptions
(plugging the holes in understandings), we need to build a new,
coherent structure that promotes understanding. By this means we can help
students build conceptual frameworks for learning.
Some innovative and effective learning methods, such
as inquiry laboratories, can be demanding of student time and attention. As a
result, students may resist changing to new learning methods. We need to find
ways to cope with this resistance and to help students understand the value of
these methods.
B. Gaps in the knowledge base
Areas in which further research will be critical for
improving undergraduate mathematics and science education that were identified
and recommended by the group are listed below. Research on learning as well as
on methods of implementation were both felt to be important, but knowledge
about how to build motivation generated the most interest. In each case, the
group felt strongly that the results should be disseminated in a manner that is
accessible to typical undergraduate mathematics and science faculty members.
Research on student motivation:
- Research on how today's students differ from
students of the past and how changes in secondary science and mathematics
education affect student skills and expectations at the college level is
needed.
- We need to know more about syntax/language issues
and how they affect learning.
- The interaction between cognition and motivation
and how to make the hidden ideas of mathematics and science explicit for
students need to be investigated.
- Ways to help students develop intrinsic motivation
to study science and mathematics rather than simply responding to extrinsic
rewards and penalties need to be identified.
- A related problem is how to help students find
meaning in their college mathematics and science courses. The role of
aesthetics in learning and motivation needs to be studied.
Research on cognition and learning:
- Developmental learning trajectories need to be
characterized through long-term studies.
- Many students come into introductory science and
mathematics courses with fragmented knowledge about the subject. The
fragmentation of knowledge, as opposed to simple misconceptions, and how it
affects learning needs to be studied.
- We need to find ways to measure, identify, and
model what is in students' heads (their "mental models"). How do we help
students build coherent mental structures to replace fragmented knowledge?
- We need to characterize the ways technology affects
learning and assessment. Technologies developed for scientific research
generally involve interfaces that were optimized for research purposes and may
be difficult for beginners to use (Edelson and Gordin, 1997). New interfaces
may be required in order for scientific visualization tools to be useful in
education and the characteristics of optimal interfaces need to be determined.
Research on the college classroom and learning
environments:
- Learning environments that promote active student
involvement in learning, such as inquiry laboratories, design challenges, and
cooperative learning teams, have shown great promise, but need to be explored
further.
- Technology can be used as a research tool, by
collecting data on how students make use of interactive software. Meaningful
data that can be collected this way need to be identified and data
interpretation refined.
- Students often resist changing to new learning
methods and ways to cope with this resistance to teaching innovations need to
identified and disseminated.
- Class size effects and distance education need to
be studied.
- New assessments need to be developed for new
instructional techniques, such as inquiry (for example, see the Mathematical
Association of America project Supporting Assessment in Undergraduate
Mathematics, MAA,2002).
- We need to develop ways to help interested faculty
members incorporate authentic science and mathematics practices in their
classrooms.
III. Recommendations
These recommendations are not intended to be
restrictive, but to stimulate dialog on methods of improving undergraduate
mathematics and science education. Changes in the practice of science and
mathematics education should be driven by research in science and mathematics
education.
General recommendations for NSF and for the
field:
- Establish a national pool of mentors for faculty
development. One model for this approach is the American Chemical Society
College Chemistry Consultants Service (ACS, 2002).
- Some longer term studies that allow systemic
longitudinal development need to be conducted in order to characterize the
evolution of educational reform. The stages of incubation, development,
dissemination, and scalability (including reflection and generalizability) can
then be described.
- Find means such as conferences, listserves, etc.,
to help to build communities of faculty involved in reform efforts. One model
is the Mathematical Association of America Project NExT (MAA, 1997).
- Disseminate the results of research in science and
mathematics education in a manner that will facilitate its implementation in
college classrooms.
Recommendations specific to NSF policies and
procedures:
- Allow the continuation of successful EHR projects
(as in the science divisions) and promote collaboration across projects.
- Initiate grant supplements that facilitate the
implementation of innovative approaches and materials.
- Set up more crosscutting/interdisciplinary projects
at NSF that bring scientists and mathematicians together with cognitive and
educational research scientists.
- Fund more research in how discipline-specific
pedagogical content knowledge can be developed (especially in fields in which
reform is only beginning to make inroads, such as engineering and computer
science).
- Fund projects to research gaps in the knowledge
base (see above).
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