你的問題也有其他選擇。Wikipedia有一個(gè)continuous distributions with bounded intervals的列表，這取決于分布，您可以使用正確的參數(shù)獲得所需的特性。例如，如果您想要類似“有界高斯鈴”(不截?cái)?的內(nèi)容，可以選擇(縮放的)beta distribution：import numpy as np

import scipy.stats

import matplotlib.pyplot as plt

def my_distribution(min_val, max_val, mean, std):

scale = max_val - min_val

location = min_val

# Mean and standard deviation of the unscaled beta distribution

unscaled_mean = (mean - min_val) / scale

unscaled_var = (std / scale) ** 2

# Computation of alpha and beta can be derived from mean and variance formulas

t = unscaled_mean / (1 - unscaled_mean)

beta = ((t / unscaled_var) - (t * t) - (2 * t) - 1) / ((t * t * t) + (3 * t * t) + (3 * t) + 1)

alpha = beta * t

# Not all parameters may produce a valid distribution

if alpha <= 0 or beta <= 0:

raise ValueError('Cannot create distribution for the given parameters.')

# Make scaled beta distribution with computed parameters

return scipy.stats.beta(alpha, beta, scale=scale, loc=location)

np.random.seed(100)

min_val = 1.5

max_val = 35

mean = 9.87

std = 3.1

my_dist = my_distribution(min_val, max_val, mean, std)

# Plot distribution PDF

x = np.linspace(min_val, max_val, 100)

plt.plot(x, my_dist.pdf(x))

# Stats

print('mean:', my_dist.mean(), 'std:', my_dist.std())

# Get a large sample to check bounds

sample = my_dist.rvs(size=100000)

print('min:', sample.min(), 'max:', sample.max())

輸出：mean: 9.87 std: 3.100000000000001

min: 1.9290674232087306 max: 25.03903889816994

概率密度函數(shù)圖：

注意，在這種情況下，并不是所有可能的界限、平均值和標(biāo)準(zhǔn)差的組合都會(huì)產(chǎn)生一個(gè)有效的分布，并且取決于alpha和beta的結(jié)果值，概率密度函數(shù)可能看起來像一個(gè)“倒鐘”(即使平均值和標(biāo)準(zhǔn)差仍然是正確的)。

總結(jié)

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