F0=0,F1=1

　0,1,1,2,3,5,8,13,21,34,55,89,144,・・・

　Fn=1/√5・{τ^n-(-τ)^-n}

L0=2,L1=1

　2,1,3,4,7,11,18,29,47,76,123,・・・

　Ln={τ^n+(-τ)^-n}

G0=p,G1=q

　Gn=Gn-1+Gn-2

　Gn+1=pFn+qFn+1

T0=0,T1=0,T2=1

　Tn=Tn-1+Tn-2+Tn-3

　α=1/3・{(19+3√33)^1/3+(19-3√33)^1/3+1}=1.839287・・・

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Σ(1,n)G2i-1=G2n-G0

Σ(1,n)Gi=Gn+2-G2

Σ(1,n)G2i=G2n+1-G1

Σ(1,n)G2i-Σ(1,n)G2i-1=G2n-1-G2n+G0-G1

Σ(1,n)(Gi-1)/2^i=(G0+G3)/2-(Gn+2)/2^n

Σ(1,n)(Fi-1)/2^i=1-(Fn+2)/2^n

Σ(1,4n+2)Gi=L2n+1G2n+3

Σ(1,2n)GiGi-1=(G2n)^2-(G0)^2

Σ(1,2n)FiFi-1=(FG2n)^2

Σ(1,2n+1)GiGi-1=(G2n+1)^2-(G0)^2-(G1)^2+G0G2

Σ(1,2n+1)FiFi-1=(F2n+1)^2-1

Σ(1,n)Gi+2Gi-1=(Gn+1)^2-(G1)^2

Σ(1,n)(Gi)^2=GnGn+1-G0G1

Σ(1,n)(Fi)^2=FnFn+1

Σ(0,n)(-1)^iLn-2i=2Fn+1

5Σ(0,n)FiFn-i=(n+1)Ln-2Fn+1=nLn-Fn

Σ(0,n)LiLn-i=(n+1)Ln+2Fn+1=(n+2)Ln+Fn

Σ(0,n)FiLn-i=(n+1)Fn

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