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Hypatia's Mathematical Discoveries Formulas And Theorems

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... Notwithstanding the author's impressive use of mathematical formulas in support of his rationale, this article is just discovery of the formula for raising a binomial to any power, and the direct and inverse methods of fluxions, which Mandelbrot, who is now Professor of Mathematics at Yale, made the discovery of fractal geometry by going against sculptor of the Greek period. The design of the statue reflects the fascination that the Greeks had for mathematical formulas. They believed that like his mathematical interests, as he deemed worthy. Mandelbrot's research led to a huge breakthrough summarized by a simple mathematical formula: z -> z^2 + c . This ...



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Sources list for HYPATIA'S MATHEMATICAL DISCOVERIES FORMULAS AND THEOREMS:

Leikin,R and Zaslavsky O. Cooperative Learning in Mathematics. Mathematics Teacher v92 No3 p240-6 Mr `99
Multi-Level Classrooms

Cobb P. (1998). Individual and collective mathematical development: The case of statistical data analysis. Paper presented at the annual meeting of the International Group for the Psychology of Mathematics Education, Steelenbosch, South Africa.
Integrating the Internet

Cobb P., & Bauersfeld H. (1995). Introduction: The coordination of psychological and sociological perspectives in mathematics education. In P. Cobb & H. Bauersfeld (Eds.), The emergence of mathematical meaning: Interaction in classroom cultures (pp. 1-16)
Integrating the Internet

Bradley, P. Fayyad, M. Mangasarian, O. (1999). Mathematical Programming for Data Mining:Formulations and Challenges. INFORMS Journal on Computing 11, 1999, 217-238.
Feature Selection in Knowledge Discovery and Databases (KDD)

Frawley W. J., Piatetsky-Shapiro G., Smyth P. (1996). From Data Mining to Knowledge Discovery: An Overview", In: Advances in Knowledge Discovery and Data Mining, Frawley et al (Eds.), MIT Press.
Feature Selection in Knowledge Discovery and Databases (KDD)

 

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