Experimental Mathematics Website
http://www.experimentalmath.info

This is a plot of some iterates related to "Ramanujan continued fractions". With assistance of such plots, the behavior of these iterates (and the Ramanujan continued fractions themselves) are now quite well understood. These studies have ventured into matrix theory, real analysis and even the theory of martingales from probability theory. For additional details, see "Experimental Mathematics: Examples, Methods and Implications", Notices of the AMS, May 2005 (available at PDF) or Chapter 1 in the recently published book "Experimental Mathematics in Action" (see below).

Site updated 2007-10-12

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Experimental Math Books

For details on the authors' books on experimental mathematics, see Books

News and Press Reports

For some recent news and press reports on topics in the general area of computer-assisted mathematics, see News

Courses

For information of courses and workshops in the area of experimental mathematics, see Courses

Software

For some freely downloadable software for experimental math research, see Software

Institutional Sites

For a list of websites of mathematical societies and journals in the general area of experimental and computational mathematics, see Institutional sites

Commercial Sites

For a list of websites of numerous commercial firms that offer mathematical software and (free) online tools, see Commercial sites

Non-Commercial Software and Tools

For a list of websites of non-commercial organizations that offer mathematical software and (free) online tools, see Non-commercial sites

Other Sites of Interest

For a list of numerous other websites with interesting and useful information relevant to mathematics in general and computational mathematics in particular, see Other sites

Acknowledgement of Support

Bailey's research has been supported in part by the Director, Office of Computational and Technology Research, Division of Mathematical, Information, and Computational Sciences of the U.S. Department of Energy, under contract number DE-AC02-05CH11231. Borwein's work is funded by NSERC and the Canada Research Chair Program.