Mathematica packages by Andrew Sills

Name	Accompanies	Package	Examples
GoodDyson.m	Sills & Zeilberger, "Disturbing the Dyson conjecture (in a GOOD way)," Experimental Math. 15 (2006) 187-191.	Download	Mathematica 5.2 notebook
NewZeil.m	Mohammed & Zeilberger, "Sharp upper bounds for the orders of the recurrences output by the Zeilberger and q-Zeilberger algorithms," J. Symbolic Comput. 39 (2005) 201-207.	Download	Mathematica 5.2 notebook

Maple packages/worksheets by Andrew Sills

Name	version	Accompanies	Documentation	Download
RRtools	1.112 (Nov. 1, 2005)	Sills, "Finite Rogers-Ramanujan type Identities,"  Electronic J. Combin. 10(1) (2003) #R13, 122 pp.	Sills, "RRtools---a Maple package for aiding the discovery and proof of finite Rogers-Ramanujan type identities," J. Symbolic Computation 37/4 (2004), 415-448.	download package
recpf	April 9, 2003	Sills, "Finite Rogers-Ramanujan type Identities,"  Electronic J. Combin. 10(1) (2003) #R13, 122 pp.	Sills, "RRtools---a Maple package for aiding the discovery and proof of finite Rogers-Ramanujan type identities," J. Symbolic Computation 37/4 (2004), 415-448.	download package
Proof of identities in  §3 and §6		Sills, "Finite Rogers-Ramanujan type Identities,"  Electronic J. Combin. 10(1) (2003) #R13, 122 pp.		Maple V R4 worksheets
Euler-Glaisher type bijections		Sellers, Sills, and Mullen, "Bijections and congruences for generalizations of partition identities of Euler and Guy," Electronic J. Combin. 11(1) (2004) #R43, 19 pp.		Maple V R4 worksheet
StanBij.mws		"A combinatorial proof of a partition identity of Andrews and Stanley," Internat. J. Math.  Math. Sci., 2004/47, 2495-2503.		Maple V R4 worksheet
GoodDyson	Nov. 2, 2005	Sills & Zeilberger, "Disturbing the Dyson conjecture (in a GOOD way)," Experimental Math. 15 (2006) 187-191.		download package examples (Maple 9 worksheet)
qDysonConj	May 27, 2007	"Disturbing the q-Dyson conjecture," Tapas in Experimental Mathematics, ed. Tewodros Amdeberhan and Victor H. Moll, Contemporary Mathematics, vol 457, 265-271. AMS, 2008.		download package

Maple packages by Doron Zeilberger and Andrew Sills

• The Maple package PARTITIONS which accompanies our article "Formulæ for the number of partitions of n into at most m parts (using the quasi-polynomial ansatz)," along with sample input and output, can be obtained here.
• The Maple package HANS which accompanies our article "RADEMACHER'S INFINITE PARTIAL FRACTION CONJECTURE IS (almost certainly) FALSE", along with sample input and output, can be obtained here.

Maple package by Thotsaporn "Aek" Thanatipanonda

• The Maple package Composition which accompanies the article "Parts and subword patterns in compositions" by Brian Hopkins, Andrew Sills, Thotsaporn "Aek" Thanatipanonda, and Hua Wang is available here, and a sample Maple worksheet is available here.