Publication Date:
2015-06-01
Description:
This package is an implementation of the $q$-analogues of Gosper's and Zeilberger's algorithm for indefinite, and definite summation of $q$-hypergeometric terms, respectively. An expression $a_k$ is called a {\sl $q$-hypergeometric term}, if $a_{k}/a_{k-1}$ is a rational function with respect to $q^k$. Most $q$-terms are based on the {\sl $q$-shifted factorial} or {\sl qpochhammer}. Other typical $q$-hypergeometric terms are ratios of products of powers, $q$-factorials, $q$-binomial coefficients, and $q$-shifted factorials that are integer-linear in their arguments.
Keywords:
ddc:000
Language:
English
Type:
reportzib
,
doc-type:preprint
Format:
application/postscript
Format:
application/pdf
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