LN[s^k+1]=-LNｙ+LN[s^k-1]=aｙ+bI(I+1)

⑤1/2±		2πi・M(4.5+ｙ+I(I+1)+n+σ)
ｼｭﾜﾙﾂが求めた式シキ(多面体方程式)
x=[s^k-1/s^k+1]^2
y=[s^k-1/s^k+1]とおき、y[s^k+1]=[s^k-1]
LNｙ+LN[s^k+1]=LN[s^k-1]
∴LN[s^k+1]=-LNｙ+LN[s^k-1]
①k=2のとき、-LNy≌aｙ、s＾2-1=（s+1）（s-1)
		ｔ(t+2)=４I(I+1)≌bI(I+1)
∴LN[s^k+1]=-LNｙ+LN[s^k-1]=aｙ+bI(I+1)
②ｹﾞﾙﾏﾝ・大久保の質量公式
M=a+bｙ+c[I(I+1)-ｙ^2/4]									周期
ｙ	I(I+1)	σ補正	=	M	~	⋆2π	文献値		n+σ		①部
1	+0.75	+0.5	=	2.25	~	14.13717	14.13472	/	4.5	≒	4.5
2	+0.75	+0.625	=	3.38	~	21.20575	21.02203	/		≒	6.75
3	+0.75		=	3.75	~	23.56194	25.01085	/	△7	≒	7.5
4	+0.75		=	4.75	~	29.84513	30.42487	/		≒	9.5
							32.93506	/	10.5
5	+0.75		=	5.75	~	36.12832	37.58617	/	△(2+0.5)	≒	11.5
					~		40.91871	/	13
6	+0.75		=	6.75	~	42.4115	43.32707	/	△2	≒	13.5
					~			/	15
7	+0.75		=	7.75	~	48.69469	49.77383	/	△2	≒	15.5
					~			/	17
8	+0.75		=	8.75	~	54.97787	52.97	/	△2	≒	17.5
					~			/	19
9	+0.75		=	9.75	~	61.26106	56.446	/	△2	≒	19.5
					~		59.347	/	21
10	+0.75		=	10.8	~	67.54424