Intuiting mathematical objects using diagrams and kinetigrams

Journal of Online Mathematics and its Applications

Volumn 1, Issue 2, 2001, Pages

  Pais, John ^a  

^a ST LOUIS COLLEGE OF PHARMACY   (United States)

Author keywords

[No Author keywords available]

Indexed keywords

EID: 0003297483     PISSN: 19356439     EISSN: None     Source Type: Journal    
DOI: None     Document Type: Review

References (12)

1. R. Hersh (1997). What is Mathematics, Really? New York: Oxford University Press, Inc.
2. M. Kline (1967). Calculus: An Intuitive and Physical Approach. New York: John Wiley & Sons, Inc.
3. M. Kline (1977). Why the Professor Can't Teach: Mathematics and the Dilemma of University Education. New York: St. Martin's Press.
4. J. Pais (in preparation). Intuiting the Objects of a Mathematical Theory.
5. J. Pais (1997-2001). Calculus for Kinetic Modeling. St. Louis: Interactive MathVision.
6. W. V. Quine (1981). Theories and Things. Cambridge: Harvard University Press.
7. M. D. Resnik (1997). Mathematics as a Science of Patterns. New York: Oxford University Press, Inc.
8. E. Spitznagel (1992). Two-Compartment Pharmacokinetic Models. C-ODE-E, Harvey Mudd College.
9. D. Tall (1991). Intuition and Rigour: The Role of Visualization in the Calculus. In W. Zimmermann and S. Cunningham (eds.), Visualization in Teaching and Learning Mathematics. MAA Notes Number 19, Washington: The Mathematical Association of America.
10. W. P. Thurston (1994). On Proof and Progress in Mathematics. Bulletin of the American Mathematical Society 30 (2), 161-177.
11. R. Tieszen (1998). Gödel's Path from the Incompleteness Theorems (1931) to Phenomenology (1961). Bulletin of Symbolic Logic 4 (2), 181-203.
12. E. K. Yeargers, R. W. Shonkwiler, and J. V. Herod (1996). An Introduction to the Mathematics of Biology. Boston: Birkhauser.