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Code Types Demonstration

Notebook to demonstrate different code running styles, including:

  • Jupyter notebooks

  • Python scripts and Python modules

  • Python in the terminal

  • Ipython in the terminal

  • Ipython console

Jupyter Notebook Code

We can directly write functions in notebooks and use them in later cells.

import numpy as np
import matplotlib.pyplot as plt
from scipy import stats
import pandas as pd
def sample_normal_dist(mu: float, sigma: float, n: int, plot=True):
    """
    Samples from a normal distribution with given parameters with 
    the option to plot

    Args:
        mu (float): mean.
        sigma (float): standard deviation.
        n (int): number of samples.
    Returns:
        np.array: array of samples.
    """
    # Generate random samples from a normal distribution
    samples = np.random.normal(loc=mu, scale=sigma, size=n)
    if plot:
        # Visualize the distribution of the samples using a histogram
        plt.hist(samples, bins=30, density=True, alpha=0.6, color='g')
        plt.title('Histogram of Samples from Normal Distribution')
        plt.xlabel('Value')
        plt.ylabel('Probability Density')
        plt.grid(True)
        plt.show()
    # Display the mu and sigma
    df = pd.DataFrame({"True": [mu, sigma], 
                       "Sample": [np.mean(samples), np.std(samples)]}, 
                      index=["Mu", "Sigma"])
    display(df.round(3))
    return samples
mu = 0
sigma = 1
n = 1000
sample_normal_dist(mu, sigma, n)
<Figure size 640x480 with 1 Axes>
Loading...
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Importing a Local Module

Instead of writing the function directly in the notebook, we can import it from a local module which contains the function definition. This is convienent because we could then reuse the function again in other notebooks and future projects.

# show using local import
from example_python_script import sample_normal_dist_module
mu = 0
sigma = 1
n = 1000
sample_normal_dist_module(mu, sigma, n)
<Figure size 640x480 with 1 Axes>
       True  Sample
Mu        0  -0.000
Sigma     1   0.995
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