References

[1] D. H. Bailey, "Finding New Mathematical Identities via Numerical Computations," ACM SIGNUM, 33, 1998 pp. 17-22.

[2] D. H. Bailey and J. M. Borwein in B. Engquist and W. Schmid, eds., Mathematics Unlimited--2001 and Beyond, Berlin: Springer-Verlag, 2001.

[3] J. M. Borwein and R. M. Corless, "Emerging Tools for Experimental Mathematics," American Mathematical Monthly, 106, 1999 pp. 889-909.

[4] L. J. Rogers, "Second Memoir on the Expansion of Certain Infinite Products," Proceedings of the London Mathematical Society, 25, 1894 pp. 318-343.

[5] B. C. Berndt, Ramanujan's Notebooks, Vol. 5, New York: Springer-Verlag, 1998.

[6] G. E. Andrews, B. C. Berndt, L. Jacobsen, and R. L. Lamphere, "The Continued Fractions Found in the Unorganized Portion of Ramanujan's Notebooks," Memoirs of the American Mathematical Society, 99, 1992.

[7] J. McLaughlin and D. Bowman, "On the Divergence of the Rogers-Ramanujan Continued Fraction on the Unit Circle." (October 15, 2001), arxiv.org/PS_cache/math/pdf/0107/0107043.pdf.

[8] J. Yi, "Evaluations of the Rogers-Ramanujan Continued Fraction by Modular Equations," Acta Arithmetica, 97, 2001a pp. 103-127.

[9] B. C. Berndt and H. H. Chan, "Some Values for the Rogers-Ramanujan Continued Fraction," Canadian Journal of Mathematics, 47, 1995 pp. 897-914.

[10] B. C. Berndt, H. H. Chan, S.-S. Huang, S.-Y. Kang, J. Sohn, and S. H. Son, "The Rogers-Ramanujan Continued Fraction," Journal of Computational and Applied Mathematics, 105, 1999 pp. 9-24.

[11] J. Yi, "Modular Equations for the Rogers-Ramanujan Continued Fraction and the Dedekind Eta-Function," Ramanujan Journal, 5, 2001b pp. 377-384.