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Some Nice Sums are Almost as Nice if You Turn Them Upside Down pp.73-78 $45.00
Authors:  (Moa Apagodu and Doron Zeilberger)
Abstract:
We represent the sums n−1
k=0 􀀀n
k−2 ,m
k=0 􀀀m
k−1􀀀 a
n−k−1, n−1
k=0
q−k(k−1)
[ n
k ]q
, and the sum
of the reciprocals of the summands in Dixons identity, each as a product of an indefi-
nite hypergeometric sum times a (closed form) hypergeometric sequence. 


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Some Nice Sums are Almost as Nice if You Turn Them Upside Down pp.73-78