import scipy.stats as ss
时间: 2023-11-26 16:04:31 浏览: 33
这段代码主要是将scipy库中的统计模块stats导入,并将其命名为ss,方便在代码中使用。Scipy库是一个开源的Python科学计算库,包含了许多常用的数学、科学和工程计算功能,涵盖了优化、插值、积分、图像处理、信号处理、线性代数、统计学等领域。其中stats模块提供了各种统计分布、随机变量、假设检验、描述统计等相关的函数和方法,可以方便地进行各种统计分析。
相关问题
import numpy as np import scipy.stats as ss import pandas as pd import matplotlib.pyplot as plt import seaborn as sns df=pd.read_excel("./tmp_apply.xlsx") sns.set_context(font_scale=10) plv_tb=pd.pivot_table(df,values="sale",index=["FactoryName","JiJXH"],columns=["Xian"],aggfunc=np.mean) print(plv_tb) plt.figure(figsize=(200, 8)) sns.heatmap(plv_tb,vmin=0,vmax=4000,cmap=sns.color_palette("Blues",n_colors=200)) plt.show()怎么能使vmax最大值
你可以尝试将vmax的值设置为数据中的最大值,这样就能保证vmax是最大值了。具体的代码如下:
```
import numpy as np
import scipy.stats as ss
import pandas as pd
import matplotlib.pyplot as plt
import seaborn as sns
df=pd.read_excel("./tmp_apply.xlsx")
sns.set_context(font_scale=10)
plv_tb=pd.pivot_table(df,values="sale",index=["FactoryName","JiJXH"],columns=["Xian"],aggfunc=np.mean)
print(plv_tb)
vmax = plv_tb.values.max()
plt.figure(figsize=(200, 8))
sns.heatmap(plv_tb,vmin=0,vmax=vmax,cmap=sns.color_palette("Blues",n_colors=200))
plt.show()
```
这样就能够保证vmax是最大值了。
from scipy import stats as ss
The `scipy.stats` module provides a large number of probability distributions and statistical functions. Here's an example of importing `scipy.stats` and using the `norm` function to generate a normal distribution:
```
import scipy.stats as ss
# generate a normal distribution with mean=0 and standard deviation=1
dist = ss.norm(0, 1)
# calculate the probability density function at x=0
pdf_at_0 = dist.pdf(0)
# calculate the cumulative distribution function at x=1.96
cdf_at_1_96 = dist.cdf(1.96)
# generate a random sample of size 1000 from the distribution
sample = dist.rvs(1000)
```
In this example, we first create a `norm` object with mean 0 and standard deviation 1, which represents a standard normal distribution. We then use several methods of this object to calculate the probability density function and cumulative distribution function at specific values, as well as generate a random sample of size 1000 from the distribution.