Xref: utzoo sci.math:14810 comp.parallel:2154 Path: utzoo!censor!geac!torsqnt!news-server.csri.toronto.edu!cs.utexas.edu!sun-barr!lll-winken!elroy.jpl.nasa.gov!sdd.hp.com!wuarchive!emory!hubcap!sarnath From: sarnath@sybil.cs.buffalo.edu (Ramnath Sarnath) Newsgroups: sci.math,comp.parallel Subject: Stirling numbers of the second kind Message-ID: <12786@hubcap.clemson.edu> Date: 25 Jan 91 17:28:01 GMT Sender: fpst@hubcap.clemson.edu Followup-To: sci.math Organization: State University of New York at Buffalo/Comp Sci Lines: 17 Approved: parallel@hubcap.clemson.edu I am looking for good approximations for stirling numbers of the second kind. i.e, stirling number {n,k} = number of ways to partition n elements into k non-empty subsets. These approximations should get better as n gets bigger. Asymptotic approximations are also welcome. I have some literature on this, but looks like I need to do a lot of spadework before I can use it. I'd appreciate any reference where I could directly obtain a closed formula thanx, sarnath