// PiFast, copyright 1999-2001 Xavier Gourdon 
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       *                                     *
       *    User constant file definition    *
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Version : 4.2
Constant name : zeta5_broadhurst
Comments :Calcul de zeta(5) par la formule de
Broadhurst
.
Number of series : 22

Series number 0
Beta : 1
Series type : 0
Definition mode : 0
Alpha : 9216/2021
Beta : 9216/2021
Polynomial F : 1
Polynomial G : (8*n+1)^5
Z : 1/16

Series number 1
Beta : 1
Series type : 0
Definition mode : 0
Alpha : -464832/62651
Beta : -14874624/62651
Polynomial F : 1
Polynomial G : (8*n+2)^5
Z : 1/16

Series number 2
Beta : 1
Series type : 0
Definition mode : 0
Alpha : -512/54567
Beta : -4608/2021
Polynomial F : 1
Polynomial G : (8*n+3)^5
Z : 1/16

Series number 3
Beta : 1
Series type : 0
Definition mode : 0
Alpha : -27954/62651
Beta : -28624896/62651
Polynomial F : 1
Polynomial G : (8*n+4)^5
Z : 1/16

Series number 4
Beta : 1
Series type : 0
Definition mode : 0
Alpha : -2304/6315625
Beta : -2304/2021
Polynomial F : 1
Polynomial G : (8*n+5)^5
Z : 1/16

Series number 5
Beta : 1
Series type : 0
Definition mode : 0
Alpha : -4304/563859
Beta : -3718656/62651
Polynomial F : 1
Polynomial G : (8*n+6)^5
Z : 1/16

Series number 6
Beta : 1
Series type : 0
Definition mode : 0
Alpha : 1152/33966947
Beta : 1152/2021
Polynomial F : 1
Polynomial G : (8*n+7)^5
Z : 1/16

Series number 7
Beta : 1
Series type : 0
Definition mode : 0
Alpha : 83871/2004832
Beta : 85883904/62651
Polynomial F : 1
Polynomial G : (8*n+8)^5
Z : 1/16

Series number 8
Beta : 1
Series type : 0
Definition mode : 0
Alpha : 310016/62651
Beta : 310016/62651
Polynomial F : 1
Polynomial G : (8*n+1)^5
Z : 1/4096

Series number 9
Beta : 1
Series type : 0
Definition mode : 0
Alpha : 7952/62651
Beta : 254464/62651
Polynomial F : 1
Polynomial G : (8*n+2)^5
Z : 1/4096

Series number 10
Beta : 1
Series type : 0
Definition mode : 0
Alpha : -38752/15224193
Beta : -38752/62651
Polynomial F : 1
Polynomial G : (8*n+3)^5
Z : 1/4096

Series number 11
Beta : 1
Series type : 0
Definition mode : 0
Alpha : -3199/4009664
Beta : -51184/62651
Polynomial F : 1
Polynomial G : (8*n+4)^5
Z : 1/4096

Series number 12
Beta : 1
Series type : 0
Definition mode : 0
Alpha : -4844/195784375
Beta : -4844/62651
Polynomial F : 1
Polynomial G : (8*n+5)^5
Z : 1/4096

Series number 13
Beta : 1
Series type : 0
Definition mode : 0
Alpha : 497/60896772
Beta : 3976/62651
Polynomial F : 1
Polynomial G : (8*n+6)^5
Z : 1/4096

Series number 14
Beta : 1
Series type : 0
Definition mode : 0
Alpha : 173/300850102
Beta : 1211/125302
Polynomial F : 1
Polynomial G : (8*n+7)^5
Z : 1/4096

Series number 15
Beta : 1
Series type : 0
Definition mode : 0
Alpha : -777/8211791872
Beta : -777/250604
Polynomial F : 1
Polynomial G : (8*n+8)^5
Z : 1/4096

Series number 16
Beta : 1
Series type : 0
Definition mode : 0
Alpha : -47232/62651
Beta : -47232/62651
Polynomial F : 1
Polynomial G : (8*n+1)^5
Z : 1/1048576

Series number 17
Beta : 1
Series type : 0
Definition mode : 0
Alpha : 164/1691577
Beta : 1476/62651
Polynomial F : 1
Polynomial G : (8*n+3)^5
Z : 1/1048576

Series number 18
Beta : 1
Series type : 0
Definition mode : 0
Alpha : 369/64154624
Beta : 369/62651
Polynomial F : 1
Polynomial G : (8*n+4)^5
Z : 1/1048576

Series number 19
Beta : 1
Series type : 0
Definition mode : 0
Alpha : 369/1566275000
Beta : 369/501208
Polynomial F : 1
Polynomial G : (8*n+5)^5
Z : 1/1048576

Series number 20
Beta : 1
Series type : 0
Definition mode : 0
Alpha : -369/269561691392
Beta : -369/16038656
Polynomial F : 1
Polynomial G : (8*n+7)^5
Z : 1/1048576

Series number 21
Beta : 1
Series type : 0
Definition mode : 0
Alpha : -369/2102218719232
Beta : -369/64154624
Polynomial F : 1
Polynomial G : (8*n+8)^5
Z : 1/1048576

Constant approximate value : zeta5_broadhurst = 1.036927755143