■基本単体の二面角(その214)

[1]nが奇数のとき,

  j=(n+1)/2

  z^2=j(n+1−j)=(n+1)^2/4

(R/ρ)^2=n(n+1)(n+2)/{n(n+1)(n+2)−3(n+1)^2}=n(n+2)/{n(n+2)−3(n+1)}

[2]nが偶数のとき,

  j=n/2

  z^2=j(n+1−j)=n(n+2)/4

(R/ρ)^2=n(n+1)(n+2)/{n(n+1)(n+2)−3n(n+2)}=(n+1)/{(n+1)−3}

 計算が合わないので,次回の宿題としたい.

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