第14話 計算例 ƒ (9,(5,5),3)

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 ■ 計算例 ■

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「n =2」として計算する。


・ƒ(9,(5,5),3) =


  C₀:(9,(5,5),3)

  C₁ᴱᴺᴰ:(5,5)


・(3,(5,5),𝐂𝐥𝐮𝐬𝐭[2]) =

・(3,(5,5),𝐂𝐥𝐮𝐬𝐭[1],【(5,5)ƒ𝓜₁ᴱᴺᴰ】,3) =


 ・𝓜₁ᴱᴺᴰ=

 ・ƒ(5,5)=

 ・(125)


・(3,(5,5),𝐂𝐥𝐮𝐬𝐭[1],【(5,5)ƒ(125)】,3) =

・(3,(5,5),𝐂𝐥𝐮𝐬𝐭[0],【(5,5)ƒ(125)】,3,【(5,5)ƒ(125)】,3) =

・(3,(5,5),3,【(5,5)ƒ(125)】,3,【(5,5)ƒ(125)】,3) =

・(3,(5,5),3,(125),3,(125),3)


・ƒ(3,(5,5),3,(125),3,(125),3) =


  C₀:(3,(5,5),3,(125),3,(125),3)

  C₁ᴱᴺᴰ:(125)


・(3,(5,5),𝐂𝐥𝐮𝐬𝐭[2],(125),3) =

・(3,(5,5),𝐂𝐥𝐮𝐬𝐭[1],【(125)ƒ𝓜₁ᴱᴺᴰ】,3,(125),3) =


 ・𝓜₁ᴱᴺᴰ =

 ・ƒ(125) =

 ・𝐒𝐮𝐦[2] =

 ・(25)𝐒𝐮𝐦[1] =

 ・(25)(25)𝐒𝐮𝐦[0] =

 ・(25)(25)


・(3,(5,5),𝐂𝐥𝐮𝐬𝐭[1],【(125)ƒ(25)(25)】,3,(125),3) =

・(3,(5,5),𝐂𝐥𝐮𝐬𝐭[0],【(125)ƒ(25)(25)】,3,【(125)ƒ(25)(25)】,3,(125),3) =

・(3,(5,5),3,【(125)ƒ(25)(25)】,3,【(125)ƒ(25)(25)】,3,(125),3) =

・(3,(5,5),3,(25)(25),3,(25)(25),3,(125),3)


・ƒ(3,(5,5),3,(25)(25),3,(25)(25),3,(125),3) =


  C₀:(3,(5,5),3,(25)(25),3,(25)(25),3,(125),3)

  C₁ᴱᴺᴰ:(25)(25)


・(3,(5,5),𝐂𝐥𝐮𝐬𝐭[2],(25)(25),3,(125),3) =

・(3,(5,5),𝐂𝐥𝐮𝐬𝐭[1],【(25)(25)ƒ𝓜₁ᴱᴺᴰ】,3,(25)(25),3,(125),3) =


 ・𝓜₁ᴱᴺᴰ =

 ・ƒ(25)(25) =

 ・(25)ƒ(25) =

 ・(25)𝐒𝐮𝐦[2] =

 ・(25)(5)𝐒𝐮𝐦[1] =

 ・(25)(5)(5)𝐒𝐮𝐦[0] =

 ・(25)(5)(5)


・(3,(5,5),𝐂𝐥𝐮𝐬𝐭[1],【(25)(25)ƒ(25)(5)(5)】,3,(25)(25),3,(125),3) =

・(3,(5,5),𝐂𝐥𝐮𝐬𝐭[0],【(25)(25)ƒ(25)(5)(5)】,3,【(25)(25)ƒ(25)(5)(5)】,3,(25)(25),3,(125),3) =

・(3,(5,5),3,【(25)(25)ƒ(25)(5)(5)】,3,【(25)(25)ƒ(25)(5)(5)】,3,(25)(25),3,(125),3) =

・(3,(5,5),3,(25)(5)(5),3,(25)(5)(5),3,(25)(25),3,(125),3)


・ƒ(3,(5,5),3,(25)(5)(5),3,(25)(5)(5),3,(25)(25),3,(125),3) =


  C₀:(3,(5,5),3,(25)(5)(5),3,(25)(5)(5),3,(25)(25),3,(125),3)

  C₁ᴱᴺᴰ:(25)(5)(5)


・(3,(5,5),𝐂𝐥𝐮𝐬𝐭[2],(25)(5)(5),3,(25)(25),3,(125),3) =

・(3,(5,5),𝐂𝐥𝐮𝐬𝐭[1],【(25)(5)(5)ƒ𝓜₁ᴱᴺᴰ】,3,(25)(5)(5),3,(25)(25),3,(125),3) =


 ・𝓜₁ᴱᴺᴰ =

 ・ƒ(25)(5)(5) =

 ・(25)(5)ƒ(5) =

 ・(25)(5) 125


・(3,(5,5),𝐂𝐥𝐮𝐬𝐭[1],【(25)(5)(5)ƒ(25)(5) 125】,3,(25)(5)(5),3,(25)(25),3,(125),3) =

・(3,(5,5),𝐂𝐥𝐮𝐬𝐭[0],【(25)(5)(5)ƒ(25)(5) 125】,3,【(25)(5)(5)ƒ(25)(5) 125】,3,(25)(5)(5),3,(25)(25),3,(125),3) =

・(3,(5,5),3,【(25)(5)(5)ƒ(25)(5) 125】,3,【(25)(5)(5)ƒ(25)(5) 125】,3,(25)(5)(5),3,(25)(25),3,(125),3) =

・(3,(5,5),3,(25)(5) 125,3,(25)(5) 125,3,(25)(5)(5),3,(25)(25),3,(125),3) =




・ƒ(3,(5,5),3,(25)(5) 125,3,(25)(5) 125,3,(25)(5)(5),3,(25)(25),3,(125),3) =

・(3,(5,5),𝐂𝐥𝐮𝐬𝐭[2],(25)(5) 125,3,(25)(5)(5),3,(25)(25),3,(125),3) =

・(3,(5,5),𝐂𝐥𝐮𝐬𝐭[1],(25)(5) 25,3,(25)(5) 125,3,(25)(5)(5),3,(25)(25),3,(125),3) =

・(3,(5,5),𝐂𝐥𝐮𝐬𝐭[0],(25)(5) 25,3,(25)(5) 25,3,(25)(5) 125,3,(25)(5)(5),3,(25)(25),3,(125),3) =

・(3,(5,5),3,(25)(5) 25,3,(25)(5) 25,3,(25)(5) 125,3,(25)(5)(5),3,(25)(25),3,(125),3)


・ƒ(3,(5,5),3,(25)(5) 25,3,(25)(5) 25,3,(25)(5) 125,3,(25)(5)(5),3,(25)(25),3,(125),3)=

・(3,(5,5),𝐂𝐥𝐮𝐬𝐭[2],(25)(5) 25,3,(25)(5) 125,3,(25)(5)(5),3,(25)(25),3,(125),3)=

・(3,(5,5),𝐂𝐥𝐮𝐬𝐭[1],(25)(5),3,(25)(5) 25,3,(25)(5) 125,3,(25)(5)(5),3,(25)(25),3,(125),3)=

・(3,(5,5),𝐂𝐥𝐮𝐬𝐭[0],(25)(5),3,(25)(5),3,(25)(5) 25,3,(25)(5) 125,3,(25)(5)(5),3,(25)(25),3,(125),3)=

・(3,(5,5),3,(25)(5),3,(25)(5),3,(25)(5) 25,3,(25)(5) 125,3,(25)(5)(5),3,(25)(25),3,(125),3)



・ƒ(3,(5,5),3,(25)(5),3,(25)(5),3,(25)(5) 25,3,(25)(5) 125,3,(25)(5)(5),3,(25)(25),3,(125),3)=


  C₀:(3,(5,5),3,(25)(5),3,(25)(5),3,(25)(5) 25,3,(25)(5) 125,3,(25)(5)(5),3,(25)(25),3,(125),3)

  C₁ᴱᴺᴰ:(25)(5)


・(3,(5,5),𝐂𝐥𝐮𝐬𝐭[2],(25)(5),3,(25)(5) 25,3,(25)(5) 125,3,(25)(5)(5),3,(25)(25),3,(125),3)=

・(3,(5,5),𝐂𝐥𝐮𝐬𝐭[1],【(25)(5)ƒ𝓜₁ᴱᴺᴰ】,3,(25)(5),3,(25)(5) 25,3,(25)(5) 125,3,(25)(5)(5),3,(25)(25),3,(125),3)=


 ・𝓜₁ᴱᴺᴰ =

 ・ƒ(25)(5)=

 ・(25)ƒ(5)=

 ・(25) 125


・(3,(5,5),𝐂𝐥𝐮𝐬𝐭[1],【(25)(5)ƒ(25) 125】,3,(25)(5),3,(25)(5) 25,3,(25)(5) 125,3,(25)(5)(5),3,(25)(25),3,(125),3) =

・(3,(5,5),𝐂𝐥𝐮𝐬𝐭[0],【(25)(5)ƒ(25) 125】,3,【(25)(5)ƒ(25) 125】,3,(25)(5),3,(25)(5) 25,3,(25)(5) 125,3,(25)(5)(5),3,(25)(25),3,(125),3) =

・(3,(5,5),3,【(25)(5)ƒ(25) 125】,3,【(25)(5)ƒ(25) 125】,3,(25)(5),3,(25)(5) 25,3,(25)(5) 125,3,(25)(5)(5),3,(25)(25),3,(125),3) =

・(3,(5,5),3,(25) 125,3,(25) 125,3,(25)(5),3,(25)(5) 25,3,(25)(5) 125,3,(25)(5)(5),3,(25)(25),3,(125),3)



・ƒ(3,(5,5),3,(25) 125,3,(25) 125,3,(25)(5),3,(25)(5) 25,3,(25)(5) 125,3,(25)(5)(5),3,(25)(25),3,(125),3)=

・(3,(5,5),𝐂𝐥𝐮𝐬𝐭[2],(25) 125,3,(25)(5),3,(25)(5) 25,3,(25)(5) 125,3,(25)(5)(5),3,(25)(25),3,(125),3)=

・(3,(5,5),𝐂𝐥𝐮𝐬𝐭[1],(25) 25,3,(25) 125,3,(25)(5),3,(25)(5) 25,3,(25)(5) 125,3,(25)(5)(5),3,(25)(25),3,(125),3)=

・(3,(5,5),𝐂𝐥𝐮𝐬𝐭[0],(25) 25,3,(25) 25,3,(25) 125,3,(25)(5),3,(25)(5) 25,3,(25)(5) 125,3,(25)(5)(5),3,(25)(25),3,(125),3)=

・(3,(5,5),3,(25) 25,3,(25) 25,3,(25) 125,3,(25)(5),3,(25)(5) 25,3,(25)(5) 125,3,(25)(5)(5),3,(25)(25),3,(125),3)


・ƒ(3,(5,5),3,(25) 25,3,(25) 25,3,(25) 125,3,(25)(5),3,(25)(5) 25,3,(25)(5) 125,3,(25)(5)(5),3,(25)(25),3,(125),3) =

・(3,(5,5),𝐂𝐥𝐮𝐬𝐭[2],(25) 25,3,(25) 125,3,(25)(5),3,(25)(5) 25,3,(25)(5) 125,3,(25)(5)(5),3,(25)(25),3,(125),3) =

・(3,(5,5),𝐂𝐥𝐮𝐬𝐭[1],(25),3,(25) 25,3,(25) 125,3,(25)(5),3,(25)(5) 25,3,(25)(5) 125,3,(25)(5)(5),3,(25)(25),3,(125),3) =

・(3,(5,5),𝐂𝐥𝐮𝐬𝐭[0],(25),3,(25),3,(25) 25,3,(25) 125,3,(25)(5),3,(25)(5) 25,3,(25)(5) 125,3,(25)(5)(5),3,(25)(25),3,(125),3) =

・(3,(5,5),3,(25),3,(25),3,(25) 25,3,(25) 125,3,(25)(5),3,(25)(5) 25,3,(25)(5) 125,3,(25)(5)(5),3,(25)(25),3,(125),3)


・ƒ(3,(5,5),3,(25),3,(25),3,(25) 25,3,(25) 125,3,(25)(5),3,(25)(5) 25,3,(25)(5) 125,3,(25)(5)(5),3,(25)(25),3,(125),3)=


  C₀:(3,(5,5),3,(25),3,(25),3,(25) 25,3,(25) 125,3,(25)(5),3,(25)(5) 25,3,(25)(5) 125,3,(25)(5)(5),3,(25)(25),3,(125),3)

  C₁ᴱᴺᴰ:(25)


・(3,(5,5),𝐂𝐥𝐮𝐬𝐭[2],(25),3,(25) 25,3,(25) 125,3,(25)(5),3,(25)(5) 25,3,(25)(5) 125,3,(25)(5)(5),3,(25)(25),3,(125),3)=

・(3,(5,5),𝐂𝐥𝐮𝐬𝐭[1],【(25)ƒ𝓜₁ᴱᴺᴰ 】,3,(25),3,(25) 25,3,(25) 125,3,(25)(5),3,(25)(5) 25,3,(25)(5) 125,3,(25)(5)(5),3,(25)(25),3,(125),3)=


 ・𝓜₁ᴱᴺᴰ =

 ・ƒ(25)=

 ・𝐒𝐮𝐦[2]=

 ・(5)𝐒𝐮𝐦[1]=

 ・(5)(5)𝐒𝐮𝐦[0]=

 ・(5)(5)


・(3,(5,5),𝐂𝐥𝐮𝐬𝐭[1],【(25)ƒ(5)(5) 】,3,(25),3,(25) 25,3,(25) 125,3,(25)(5),3,(25)(5) 25,3,(25)(5) 125,3,(25)(5)(5),3,(25)(25),3,(125),3)=

・(3,(5,5),𝐂𝐥𝐮𝐬𝐭[0],【(25)ƒ(5)(5) 】,3,【(25)ƒ(5)(5) 】,3,(25),3,(25) 25,3,(25) 125,3,(25)(5),3,(25)(5) 25,3,(25)(5) 125,3,(25)(5)(5),3,(25)(25),3,(125),3)=

・(3,(5,5),3,【(25)ƒ(5)(5) 】,3,【(25)ƒ(5)(5) 】,3,(25),3,(25) 25,3,(25) 125,3,(25)(5),3,(25)(5) 25,3,(25)(5) 125,3,(25)(5)(5),3,(25)(25),3,(125),3)=

・(3,(5,5),3,(5)(5),3,(5)(5),3,(25),3,(25) 25,3,(25) 125,3,(25)(5),3,(25)(5) 25,3,(25)(5) 125,3,(25)(5)(5),3,(25)(25),3,(125),3)


・ƒ(3,(5,5),3,(5)(5),3,(5)(5),3,(25),3,(25) 25,3,(25) 125,3,(25)(5),3,(25)(5) 25,3,(25)(5) 125,3,(25)(5)(5),3,(25)(25),3,(125),3)=


  C₀:(3,(5,5),3,(5)(5),3,(5)(5),3,(25),3,(25) 25,3,(25) 125,3,(25)(5),3,(25)(5) 25,3,(25)(5) 125,3,(25)(5)(5),3,(25)(25),3,(125),3)

  C₁ᴱᴺᴰ:(5)(5)


・(3,(5,5),𝐂𝐥𝐮𝐬𝐭[2],(5)(5),3,(25),3,(25) 25,3,(25) 125,3,(25)(5),3,(25)(5) 25,3,(25)(5) 125,3,(25)(5)(5),3,(25)(25),3,(125),3)=

・(3,(5,5),𝐂𝐥𝐮𝐬𝐭[1],【(5)(5)ƒ𝓜₁ᴱᴺᴰ】,3,(5)(5),3,(25),3,(25) 25,3,(25) 125,3,(25)(5),3,(25)(5) 25,3,(25)(5) 125,3,(25)(5)(5),3,(25)(25),3,(125),3)=


 ・𝓜₁ᴱᴺᴰ =

 ・ƒ(5)(5)=

 ・(5)ƒ(5)=

 ・(5)125


・(3,(5,5),𝐂𝐥𝐮𝐬𝐭[1],【(5)(5)ƒ(5)125】,3,(5)(5),3,(25),3,(25) 25,3,(25) 125,3,(25)(5),3,(25)(5) 25,3,(25)(5) 125,3,(25)(5)(5),3,(25)(25),3,(125),3)=

・(3,(5,5),𝐂𝐥𝐮𝐬𝐭[0],【(5)(5)ƒ(5)125】,3,【(5)(5)ƒ(5)125】,3,(5)(5),3,(25),3,(25) 25,3,(25) 125,3,(25)(5),3,(25)(5) 25,3,(25)(5) 125,3,(25)(5)(5),3,(25)(25),3,(125),3)=

・(3,(5,5),3,【(5)(5)ƒ(5)125】,3,【(5)(5)ƒ(5)125】,3,(5)(5),3,(25),3,(25) 25,3,(25) 125,3,(25)(5),3,(25)(5) 25,3,(25)(5) 125,3,(25)(5)(5),3,(25)(25),3,(125),3)=

・(3,(5,5),3,(5)125,3,(5)125,3,(5)(5),3,(25),3,(25) 25,3,(25) 125,3,(25)(5),3,(25)(5) 25,3,(25)(5) 125,3,(25)(5)(5),3,(25)(25),3,(125),3)


・ƒ(3,(5,5),3,(5)125,3,(5)125,3,(5)(5),3,(25),3,(25) 25,3,(25) 125,3,(25)(5),3,(25)(5) 25,3,(25)(5) 125,3,(25)(5)(5),3,(25)(25),3,(125),3)=

・(3,(5,5),𝐂𝐥𝐮𝐬𝐭[2],(5)125,3,(5)(5),3,(25),3,(25) 25,3,(25) 125,3,(25)(5),3,(25)(5) 25,3,(25)(5) 125,3,(25)(5)(5),3,(25)(25),3,(125),3)=

・(3,(5,5),𝐂𝐥𝐮𝐬𝐭[1],(5)25,3,(5)125,3,(5)(5),3,(25),3,(25) 25,3,(25) 125,3,(25)(5),3,(25)(5) 25,3,(25)(5) 125,3,(25)(5)(5),3,(25)(25),3,(125),3)=

・(3,(5,5),𝐂𝐥𝐮𝐬𝐭[0],(5)25,3,(5)25,3,(5)125,3,(5)(5),3,(25),3,(25) 25,3,(25) 125,3,(25)(5),3,(25)(5) 25,3,(25)(5) 125,3,(25)(5)(5),3,(25)(25),3,(125),3)=

・(3,(5,5),3,(5)25,3,(5)25,3,(5)125,3,(5)(5),3,(25),3,(25) 25,3,(25) 125,3,(25)(5),3,(25)(5) 25,3,(25)(5) 125,3,(25)(5)(5),3,(25)(25),3,(125),3)


・ƒ(3,(5,5),3,(5)25,3,(5)25,3,(5)125,3,(5)(5),3,(25),3,(25) 25,3,(25) 125,3,(25)(5),3,(25)(5) 25,3,(25)(5) 125,3,(25)(5)(5),3,(25)(25),3,(125),3)=

・(3,(5,5),𝐂𝐥𝐮𝐬𝐭[2],(5)25,3,(5)125,3,(5)(5),3,(25),3,(25) 25,3,(25) 125,3,(25)(5),3,(25)(5) 25,3,(25)(5) 125,3,(25)(5)(5),3,(25)(25),3,(125),3)=

・(3,(5,5),𝐂𝐥𝐮𝐬𝐭[1],(5),3,(5)25,3,(5)125,3,(5)(5),3,(25),3,(25) 25,3,(25) 125,3,(25)(5),3,(25)(5) 25,3,(25)(5) 125,3,(25)(5)(5),3,(25)(25),3,(125),3)=

・(3,(5,5),𝐂𝐥𝐮𝐬𝐭[0],(5),3,(5),3,(5)25,3,(5)125,3,(5)(5),3,(25),3,(25) 25,3,(25) 125,3,(25)(5),3,(25)(5) 25,3,(25)(5) 125,3,(25)(5)(5),3,(25)(25),3,(125),3)=

・(3,(5,5),3,(5),3,(5),3,(5)25,3,(5)125,3,(5)(5),3,(25),3,(25) 25,3,(25) 125,3,(25)(5),3,(25)(5) 25,3,(25)(5) 125,3,(25)(5)(5),3,(25)(25),3,(125),3)


・ƒ(3,(5,5),3,(5),3,(5),3,(5)25,3,(5)125,3,(5)(5),3,(25),3,(25) 25,3,(25) 125,3,(25)(5),3,(25)(5) 25,3,(25)(5) 125,3,(25)(5)(5),3,(25)(25),3,(125),3)=


  C₀:(3,(5,5),3,(5),3,(5),3,(5)25,3,(5)125,3,(5)(5),3,(25),3,(25) 25,3,(25) 125,3,(25)(5),3,(25)(5) 25,3,(25)(5) 125,3,(25)(5)(5),3,(25)(25),3,(125),3)

  C₁ᴱᴺᴰ:(5)


・(3,(5,5),𝐂𝐥𝐮𝐬𝐭[2],(5),3,(5)25,3,(5)125,3,(5)(5),3,(25),3,(25) 25,3,(25) 125,3,(25)(5),3,(25)(5) 25,3,(25)(5) 125,3,(25)(5)(5),3,(25)(25),3,(125),3)=

・(3,(5,5),𝐂𝐥𝐮𝐬𝐭[1],【(5)ƒ𝓜₁ᴱᴺᴰ】,3,(5),3,(5)25,3,(5)125,3,(5)(5),3,(25),3,(25) 25,3,(25) 125,3,(25)(5),3,(25)(5) 25,3,(25)(5) 125,3,(25)(5)(5),3,(25)(25),3,(125),3)=


 ・𝓜₁ᴱᴺᴰ =

 ・ƒ(5)=

 ・125


・(3,(5,5),𝐂𝐥𝐮𝐬𝐭[1],【(5)ƒ125】,3,(5),3,(5)25,3,(5)125,3,(5)(5),3,(25),3,(25) 25,3,(25) 125,3,(25)(5),3,(25)(5) 25,3,(25)(5) 125,3,(25)(5)(5),3,(25)(25),3,(125),3)=

・(3,(5,5),𝐂𝐥𝐮𝐬𝐭[0],【(5)ƒ125】,3,【(5)ƒ125】,3,(5),3,(5)25,3,(5)125,3,(5)(5),3,(25),3,(25) 25,3,(25) 125,3,(25)(5),3,(25)(5) 25,3,(25)(5) 125,3,(25)(5)(5),3,(25)(25),3,(125),3)=

・(3,(5,5),3,【(5)ƒ125】,3,【(5)ƒ125】,3,(5),3,(5)25,3,(5)125,3,(5)(5),3,(25),3,(25) 25,3,(25) 125,3,(25)(5),3,(25)(5) 25,3,(25)(5) 125,3,(25)(5)(5),3,(25)(25),3,(125),3)=

・(3,(5,5),3,125,3,125,3,(5),3,(5)25,3,(5)125,3,(5)(5),3,(25),3,(25) 25,3,(25) 125,3,(25)(5),3,(25)(5) 25,3,(25)(5) 125,3,(25)(5)(5),3,(25)(25),3,(125),3)


・ƒ(3,(5,5),3,125,3,125,3,(5),3,(5)25,3,(5)125,3,(5)(5),3,(25),3,(25) 25,3,(25) 125,3,(25)(5),3,(25)(5) 25,3,(25)(5) 125,3,(25)(5)(5),3,(25)(25),3,(125),3)=

・(3,(5,5),𝐂𝐥𝐮𝐬𝐭[2],125,3,(5),3,(5)25,3,(5)125,3,(5)(5),3,(25),3,(25) 25,3,(25) 125,3,(25)(5),3,(25)(5) 25,3,(25)(5) 125,3,(25)(5)(5),3,(25)(25),3,(125),3)=

・(3,(5,5),𝐂𝐥𝐮𝐬𝐭[1],25,3,125,3,(5),3,(5)25,3,(5)125,3,(5)(5),3,(25),3,(25) 25,3,(25) 125,3,(25)(5),3,(25)(5) 25,3,(25)(5) 125,3,(25)(5)(5),3,(25)(25),3,(125),3)=

・(3,(5,5),𝐂𝐥𝐮𝐬𝐭[0],25,3,25,3,125,3,(5),3,(5)25,3,(5)125,3,(5)(5),3,(25),3,(25) 25,3,(25) 125,3,(25)(5),3,(25)(5) 25,3,(25)(5) 125,3,(25)(5)(5),3,(25)(25),3,(125),3)=

・(3,(5,5),3,25,3,25,3,125,3,(5),3,(5)25,3,(5)125,3,(5)(5),3,(25),3,(25) 25,3,(25) 125,3,(25)(5),3,(25)(5) 25,3,(25)(5) 125,3,(25)(5)(5),3,(25)(25),3,(125),3)


・ƒ(3,(5,5),3,25,3,25,3,125,3,(5),3,(5)25,3,(5)125,3,(5)(5),3,(25),3,(25) 25,3,(25) 125,3,(25)(5),3,(25)(5) 25,3,(25)(5) 125,3,(25)(5)(5),3,(25)(25),3,(125),3)=

・ƒ(3,(5,5),𝐂𝐥𝐮𝐬𝐭[2],25,3,125,3,(5),3,(5)25,3,(5)125,3,(5)(5),3,(25),3,(25) 25,3,(25) 125,3,(25)(5),3,(25)(5) 25,3,(25)(5) 125,3,(25)(5)(5),3,(25)(25),3,(125),3)=

・ƒ(3,(5,5),𝐂𝐥𝐮𝐬𝐭[1],5,3,25,3,125,3,(5),3,(5)25,3,(5)125,3,(5)(5),3,(25),3,(25) 25,3,(25) 125,3,(25)(5),3,(25)(5) 25,3,(25)(5) 125,3,(25)(5)(5),3,(25)(25),3,(125),3)=

・ƒ(3,(5,5),𝐂𝐥𝐮𝐬𝐭[0],5,3,5,3,25,3,125,3,(5),3,(5)25,3,(5)125,3,(5)(5),3,(25),3,(25) 25,3,(25) 125,3,(25)(5),3,(25)(5) 25,3,(25)(5) 125,3,(25)(5)(5),3,(25)(25),3,(125),3)=

・ƒ(3,(5,5),3,5,3,5,3,25,3,125,3,(5),3,(5)25,3,(5)125,3,(5)(5),3,(25),3,(25) 25,3,(25) 125,3,(25)(5),3,(25)(5) 25,3,(25)(5) 125,3,(25)(5)(5),3,(25)(25),3,(125),3)


・ƒ(3,(5,5),3,5,3,5,3,25,3,125,3,(5),3,(5)25,3,(5)125,3,(5)(5),3,(25),3,(25) 25,3,(25) 125,3,(25)(5),3,(25)(5) 25,3,(25)(5) 125,3,(25)(5)(5),3,(25)(25),3,(125),3)=

・(3,(5,5),𝐂𝐥𝐮𝐬𝐭[2],5,3,25,3,125,3,(5),3,(5)25,3,(5)125,3,(5)(5),3,(25),3,(25) 25,3,(25) 125,3,(25)(5),3,(25)(5) 25,3,(25)(5) 125,3,(25)(5)(5),3,(25)(25),3,(125),3)=

・(3,(5,5),𝐂𝐥𝐮𝐬𝐭[1],3,5,3,25,3,125,3,(5),3,(5)25,3,(5)125,3,(5)(5),3,(25),3,(25) 25,3,(25) 125,3,(25)(5),3,(25)(5) 25,3,(25)(5) 125,3,(25)(5)(5),3,(25)(25),3,(125),3)=

・(3,(5,5),𝐂𝐥𝐮𝐬𝐭[0],3,3,5,3,25,3,125,3,(5),3,(5)25,3,(5)125,3,(5)(5),3,(25),3,(25) 25,3,(25) 125,3,(25)(5),3,(25)(5) 25,3,(25)(5) 125,3,(25)(5)(5),3,(25)(25),3,(125),3)=

・(3,(5,5),3,3,3,5,3,25,3,125,3,(5),3,(5)25,3,(5)125,3,(5)(5),3,(25),3,(25) 25,3,(25) 125,3,(25)(5),3,(25)(5) 25,3,(25)(5) 125,3,(25)(5)(5),3,(25)(25),3,(125),3)


・ƒ(3,(5,5),3,3,3,5,3,25,3,125,3,(5),3,(5)25,3,(5)125,3,(5)(5),3,(25),3,(25) 25,3,(25) 125,3,(25)(5),3,(25)(5) 25,3,(25)(5) 125,3,(25)(5)(5),3,(25)(25),3,(125),3) =


・(3,(5,5),𝐍𝐞𝐬𝐭[2],3,5,3,25,3,125,3,(5),3,(5)25,3,(5)125,3,(5)(5),3,(25),3,(25) 25,3,(25) 125,3,(25)(5),3,(25)(5) 25,3,(25)(5) 125,3,(25)(5)(5),3,(25)(25),3,(125),3) =


・(3,(5,5),(3,(5,5),𝐍𝐞𝐬𝐭[1],3,5,3,25,3,125,3,(5),3,(5)25,3,(5)125,3,(5)(5),3,(25),3,(25) 25,3,(25) 125,3,(25)(5),3,(25)(5) 25,3,(25)(5) 125,3,(25)(5)(5),3,(25)(25),3,(125),3),3,5,3,25,3,125,3,(5),3,(5)25,3,(5)125,3,(5)(5),3,(25),3,(25) 25,3,(25) 125,3,(25)(5),3,(25)(5) 25,3,(25)(5) 125,3,(25)(5)(5),3,(25)(25),3,(125),3) =


・(3,(5,5),(3,(5,5),(3,(5,5),𝐍𝐞𝐬𝐭[0],3,5,3,25,3,125,3,(5),3,(5)25,3,(5)125,3,(5)(5),3,(25),3,(25) 25,3,(25) 125,3,(25)(5),3,(25)(5) 25,3,(25)(5) 125,3,(25)(5)(5),3,(25)(25),3,(125),3),3,5,3,25,3,125,3,(5),3,(5)25,3,(5)125,3,(5)(5),3,(25),3,(25) 25,3,(25) 125,3,(25)(5),3,(25)(5) 25,3,(25)(5) 125,3,(25)(5)(5),3,(25)(25),3,(125),3),3,5,3,25,3,125,3,(5),3,(5)25,3,(5)125,3,(5)(5),3,(25),3,(25) 25,3,(25) 125,3,(25)(5),3,(25)(5) 25,3,(25)(5) 125,3,(25)(5)(5),3,(25)(25),3,(125),3) =


・(3,(5,5),(3,(5,5),(3,(5,5),3,3,5,3,25,3,125,3,(5),3,(5)25,3,(5)125,3,(5)(5),3,(25),3,(25) 25,3,(25) 125,3,(25)(5),3,(25)(5) 25,3,(25)(5) 125,3,(25)(5)(5),3,(25)(25),3,(125),3),3,5,3,25,3,125,3,(5),3,(5)25,3,(5)125,3,(5)(5),3,(25),3,(25) 25,3,(25) 125,3,(25)(5),3,(25)(5) 25,3,(25)(5) 125,3,(25)(5)(5),3,(25)(25),3,(125),3),3,5,3,25,3,125,3,(5),3,(5)25,3,(5)125,3,(5)(5),3,(25),3,(25) 25,3,(25) 125,3,(25)(5),3,(25)(5) 25,3,(25)(5) 125,3,(25)(5)(5),3,(25)(25),3,(125),3)

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