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Generating non-random normally distributed values between two points
python, weighted linspaceLimiting floats to two decimal pointsRandom string generation with upper case letters and digitsDifference between Python's Generators and IteratorsGet difference between two listsGenerate random integers between 0 and 9Differences between distribute, distutils, setuptools and distutils2?Fitting a Normal distribution to 1D dataHow do you set the 'tail probabilities' in a scipy genextreme distribution?How to obtain a python scipy-type continuous rv distribution object that is bounded?Generating random number in a non-normal distribution with Python
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I've stumbled across this code in an answer to a question and I'd like to automate the process of getting the distribution to fit neatly between two bounds.
import numpy as np
from scipy import stats
bounds = [0, 100]
n = np.mean(bounds)
# your distribution:
distribution = stats.norm(loc=n, scale=20)
# percentile point, the range for the inverse cumulative distribution function:
bounds_for_range = distribution.cdf(bounds)
# Linspace for the inverse cdf:
pp = np.linspace(*bounds_for_range, num=1000)
x = distribution.ppf(pp)
# And just to check that it makes sense you can try:
from matplotlib import pyplot as plt
plt.hist(x)
plt.show()
Let's say I have the values [720, 965], or any other bounds, that I would like to fit my distribution across. Is there a way to soft-code the adjustment of scale in stats.norm to fit this distribution across my bounds without any unreasonable gaps? Or are there any functions that have this type of functionality?
A scale of ~20 works well for the example code, but I have to adjust it to ~50 for the example of [720, 965]
python numpy scipy
add a comment |
I've stumbled across this code in an answer to a question and I'd like to automate the process of getting the distribution to fit neatly between two bounds.
import numpy as np
from scipy import stats
bounds = [0, 100]
n = np.mean(bounds)
# your distribution:
distribution = stats.norm(loc=n, scale=20)
# percentile point, the range for the inverse cumulative distribution function:
bounds_for_range = distribution.cdf(bounds)
# Linspace for the inverse cdf:
pp = np.linspace(*bounds_for_range, num=1000)
x = distribution.ppf(pp)
# And just to check that it makes sense you can try:
from matplotlib import pyplot as plt
plt.hist(x)
plt.show()
Let's say I have the values [720, 965], or any other bounds, that I would like to fit my distribution across. Is there a way to soft-code the adjustment of scale in stats.norm to fit this distribution across my bounds without any unreasonable gaps? Or are there any functions that have this type of functionality?
A scale of ~20 works well for the example code, but I have to adjust it to ~50 for the example of [720, 965]
python numpy scipy
1
Isscale=(bounds[1] - bounds[0]) * 0.2good enough?
– Elias Strehle
Mar 24 at 21:25
add a comment |
I've stumbled across this code in an answer to a question and I'd like to automate the process of getting the distribution to fit neatly between two bounds.
import numpy as np
from scipy import stats
bounds = [0, 100]
n = np.mean(bounds)
# your distribution:
distribution = stats.norm(loc=n, scale=20)
# percentile point, the range for the inverse cumulative distribution function:
bounds_for_range = distribution.cdf(bounds)
# Linspace for the inverse cdf:
pp = np.linspace(*bounds_for_range, num=1000)
x = distribution.ppf(pp)
# And just to check that it makes sense you can try:
from matplotlib import pyplot as plt
plt.hist(x)
plt.show()
Let's say I have the values [720, 965], or any other bounds, that I would like to fit my distribution across. Is there a way to soft-code the adjustment of scale in stats.norm to fit this distribution across my bounds without any unreasonable gaps? Or are there any functions that have this type of functionality?
A scale of ~20 works well for the example code, but I have to adjust it to ~50 for the example of [720, 965]
python numpy scipy
I've stumbled across this code in an answer to a question and I'd like to automate the process of getting the distribution to fit neatly between two bounds.
import numpy as np
from scipy import stats
bounds = [0, 100]
n = np.mean(bounds)
# your distribution:
distribution = stats.norm(loc=n, scale=20)
# percentile point, the range for the inverse cumulative distribution function:
bounds_for_range = distribution.cdf(bounds)
# Linspace for the inverse cdf:
pp = np.linspace(*bounds_for_range, num=1000)
x = distribution.ppf(pp)
# And just to check that it makes sense you can try:
from matplotlib import pyplot as plt
plt.hist(x)
plt.show()
Let's say I have the values [720, 965], or any other bounds, that I would like to fit my distribution across. Is there a way to soft-code the adjustment of scale in stats.norm to fit this distribution across my bounds without any unreasonable gaps? Or are there any functions that have this type of functionality?
A scale of ~20 works well for the example code, but I have to adjust it to ~50 for the example of [720, 965]
python numpy scipy
python numpy scipy
asked Mar 24 at 20:42
EstifEstif
245
245
1
Isscale=(bounds[1] - bounds[0]) * 0.2good enough?
– Elias Strehle
Mar 24 at 21:25
add a comment |
1
Isscale=(bounds[1] - bounds[0]) * 0.2good enough?
– Elias Strehle
Mar 24 at 21:25
1
1
Is
scale=(bounds[1] - bounds[0]) * 0.2 good enough?– Elias Strehle
Mar 24 at 21:25
Is
scale=(bounds[1] - bounds[0]) * 0.2 good enough?– Elias Strehle
Mar 24 at 21:25
add a comment |
1 Answer
1
active
oldest
votes
I am not sure, but truncated normal distribution should be exactly what you are looking for.
from scipy.stats import truncnorm
distr_ab = truncnorm(a, b) # truncated normal distribution in the interval [a, b]
distr_ab.rvs(size=100) # get 100 samples from the distribution
# distr_ab.cdf, distr_ab.ppf etc... all accessible
add a comment |
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1 Answer
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1 Answer
1
active
oldest
votes
active
oldest
votes
active
oldest
votes
I am not sure, but truncated normal distribution should be exactly what you are looking for.
from scipy.stats import truncnorm
distr_ab = truncnorm(a, b) # truncated normal distribution in the interval [a, b]
distr_ab.rvs(size=100) # get 100 samples from the distribution
# distr_ab.cdf, distr_ab.ppf etc... all accessible
add a comment |
I am not sure, but truncated normal distribution should be exactly what you are looking for.
from scipy.stats import truncnorm
distr_ab = truncnorm(a, b) # truncated normal distribution in the interval [a, b]
distr_ab.rvs(size=100) # get 100 samples from the distribution
# distr_ab.cdf, distr_ab.ppf etc... all accessible
add a comment |
I am not sure, but truncated normal distribution should be exactly what you are looking for.
from scipy.stats import truncnorm
distr_ab = truncnorm(a, b) # truncated normal distribution in the interval [a, b]
distr_ab.rvs(size=100) # get 100 samples from the distribution
# distr_ab.cdf, distr_ab.ppf etc... all accessible
I am not sure, but truncated normal distribution should be exactly what you are looking for.
from scipy.stats import truncnorm
distr_ab = truncnorm(a, b) # truncated normal distribution in the interval [a, b]
distr_ab.rvs(size=100) # get 100 samples from the distribution
# distr_ab.cdf, distr_ab.ppf etc... all accessible
answered Mar 25 at 1:48
bubblebubble
1,180713
1,180713
add a comment |
add a comment |
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1
Is
scale=(bounds[1] - bounds[0]) * 0.2good enough?– Elias Strehle
Mar 24 at 21:25