分布に打切りを適用する
CensoredDistributionの確率密度関数と累積分布関数は，打切り区間の端点において不連続性を持ち，連続と離散の特徴を組み合せた分布を与える．
LeftCensored𝒟 = CensoredDistribution[{5, ∞}, PoissonDistribution[7]];
RightCensored𝒟 = CensoredDistribution[{-∞, 9}, PoissonDistribution[7]];
DoubleCensored𝒟 = CensoredDistribution[{5, 9}, PoissonDistribution[7]];g1 = Table[DiscretePlot[{PDF[m, x], PDF[PoissonDistribution[7], x]}, {x, 0, 13}, ExtentSize -> 0.5], {m, {LeftCensored𝒟, RightCensored𝒟, DoubleCensored𝒟}}];LeftCensored𝒟 = CensoredDistribution[{-1, ∞}, NormalDistribution[]];
RightCensored𝒟 = CensoredDistribution[{-∞, 1}, NormalDistribution[]];
DoubleCensored𝒟 = CensoredDistribution[{-1, 1}, NormalDistribution[]];g2 = Table[Plot[{CDF[m, x], CDF[NormalDistribution[], x]}, {x, -3, 3}, Filling -> Axis, Exclusions -> None], {m, {LeftCensored𝒟, RightCensored𝒟, DoubleCensored𝒟}}];GraphicsGrid[{g1, g2}, ImageSize -> {550, 330}, Spacings -> {Automatic, 170}]