Geodesic
On the equation $n(n+d)\cdots(n+(i_0-1)d)(n+(i_0+1)d)\cdots(n+(k-1)d)=y^l$ with $0 i_0 k-1$
N. Saradha 1   ; T. N. Shorey 1
1 School of Mathematics Tata Institute of Fundamental Research Homi Bhabha Road Mumbai 400 005, India
Acta Arithmetica, Tome 129 (2007) no. 1, pp. 1-21 Cet article a éte moissonné depuis la source Institute of Mathematics Polish Academy of Sciences

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DOI : 10.4064/aa129-1-1

N. Saradha  1   ; T. N. Shorey  1

1 School of Mathematics Tata Institute of Fundamental Research Homi Bhabha Road Mumbai 400 005, India 
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     author = {N. Saradha and T. N. Shorey},
     title = {On the equation
 $n(n+d)\cdots(n+(i_0-1)d)(n+(i_0+1)d)\cdots(n+(k-1)d)=y^l$ 
 with $0< i_0< k-1$},
     journal = {Acta Arithmetica},
     pages = {1--21},
     year = {2007},
     volume = {129},
     number = {1},
     doi = {10.4064/aa129-1-1},
     language = {en},
     url = {http://geodesic.mathdoc.fr/articles/10.4064/aa129-1-1/}
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 with $0< i_0< k-1$
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%T On the equation
 $n(n+d)\cdots(n+(i_0-1)d)(n+(i_0+1)d)\cdots(n+(k-1)d)=y^l$ 
 with $0< i_0< k-1$
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N. Saradha; T. N. Shorey. On the equation
 $n(n+d)\cdots(n+(i_0-1)d)(n+(i_0+1)d)\cdots(n+(k-1)d)=y^l$ 
 with $0< i_0< k-1$. Acta Arithmetica, Tome 129 (2007) no. 1, pp. 1-21. doi: 10.4064/aa129-1-1

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