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Article

Can physics develop reasoning?

FEB 01, 1977
The findings of Swiss scholar Jean Piaget suggest that it can—by helping people achieve a series of four distinct but overlapping stages of intellectual growth as they search for patterns and relationships.
Robert G. Fuller
Robert Karplus
Anton E. Lawson

The life of every physicist is punctuated by events that lead him to discover that the way physicists see natural phenomena is different from the way nonphysicists see them. Certain patterns of reasoning appear to be more common among physicists than in other groups. These include:

▸ focussing on the important variables (such as the force that accelerates the apple, rather than the lump it makes on your head);

▸ propositional logic (“if heat were a liquid it would occupy space and a cannon barrel could only contain a limited amount of heat, but this is contrary to my observations, so…”), and

▸ proportional reasoning (for example, the restoring force of a spring increases linearly with its displacement from equilibrium).

References

  1. 1. Proceedings of the Workshop of Physics Teaching and the Development of Reasoning (Anaheim, Calif. January 1975), American Association of Physics Teachers, Stony Brook, N.Y. (1975).

  2. 2. E. F. Karplus, R. Karplus, School Sci. and Math. 70, 5 (1970).

  3. 3. B. Inhelder, J. Piaget, The Growth of Logical Thinking from Childhood to Adolescence, Basic Books, New York (1958).

  4. 4. PHYSICS TODAY, June 1972.

  5. 5. D. Griffiths, Amer. J. Phys. 14, 81 (1976); https://doi.org/AJPIAS
    G. Kolodiy, J. Coll. Sci. Teach. 5, 20 (1975); https://doi.org/JSCTBN
    A. E. Lawson, F. Nordland, A. DeVito, J. Res. Sci. Teach. 12, 423 (1976); https://doi.org/JRSTAR
    J. W. McKinnon, J. W. Renner, Amer. J. Phys. 39, 1047 (1971); https://doi.org/AJPIAS
    J. W. Renner, A. E. Lawson, Phys. Teach. 11, 273 (1973); https://doi.org/PHTEAH
    C. A. Tomlinson‐Keasey, Dev. Psychol. 6, 364 (1972).

  6. 6. The Collected Works of Count Rumford (S. C. Brown, ed.), Harvard U.P., Cambridge, Mass. (1968).

  7. 7. L. Eason, A. J. Friedman, Phys. Teach. 13, 491 (1975).https://doi.org/PHTEAH

  8. 8. P. de H. Hurd, School Sci. and Math. 53, 439 (1953).

  9. 9. M. B. Rowe, The Science Teacher 42, 21 (1975).

  10. 10. A. B. Arons, Amer. J. Phys. 44, 834 (1974).https://doi.org/AJPIAS

More about the authors

Robert G. Fuller, Lawrence Hall of Science, University of California, Berkeley.

Robert Karplus, Lawrence Hall of Science, University of California, Berkeley.

Anton E. Lawson, Lawrence Hall of Science, University of California, Berkeley.

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This Content Appeared In
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Volume 30, Number 2

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