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rand vs normal in Numpy.random in Python

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  • Last Updated : 17 Nov, 2020
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In this article, we will look into the principal difference between the Numpy.random.rand() method and the Numpy.random.normal() method in detail.

  • About random: For random we are taking .rand()
    numpy.random.rand(d0, d1, …, dn) :
    creates an array of specified shape and
    fills it with random values.
    Parameters :

    d0, d1, ..., dn : [int, optional]
    Dimension of the returned array we require, 
    
    If no argument is given a single Python float 
    is returned.
    

    Return :

    Array of defined shape, filled with random values.
    
  • About normal: For random we are taking .normal()
    numpy.random.normal(loc = 0.0, scale = 1.0, size = None) : creates an array of specified shape and fills it with random values which is actually a part of Normal(Gaussian)Distribution. This is Distribution is also known as Bell Curve because of its characteristics shape.
    Parameters :

    loc   : [float or array_like]Mean of 
    the distribution. 
    scale : [float or array_like]Standard 
    Derivation of the distribution. 
    size  : [int or int tuples]. 
    Output shape given as (m, n, k) then
    m*n*k samples are drawn. If size is 
    None(by default), then a single value
    is returned. 
    

    Return :

    Array of defined shape, filled with 
    random values following normal 
    distribution.
    
  • Code 1 : Randomly constructing 1D array




    # Python Program illustrating
    # numpy.random.rand() method
       
    import numpy as geek
       
    # 1D Array
    array = geek.random.rand(5)
    print("1D Array filled with random values : \n", array)

    Output :

    1D Array filled with random values : 
     [ 0.84503968  0.61570994  0.7619945   0.34994803  0.40113761]
    
    

    Code 2 : Randomly constructing 1D array following Gaussian Distribution




    # Python Program illustrating
    # numpy.random.normal() method
       
    import numpy as geek
       
    # 1D Array
    array = geek.random.normal(0.0, 1.0, 5)
    print("1D Array filled with random values "
          "as per gaussian distribution : \n", array)
    # 3D array
    array = geek.random.normal(0.0, 1.0, (2, 1, 2))
    print("\n\n3D Array filled with random values "
          "as per gaussian distribution : \n", array)

    Output :

    1D Array filled with random values as per gaussian distribution : 
     [-0.99013172 -1.52521808  0.37955684  0.57859283  1.34336863]
    
    3D Array filled with random values as per gaussian distribution : 
     [[[-0.0320374   2.14977849]]
    
     [[ 0.3789585   0.17692125]]]
    


    Code3 : Python Program illustrating graphical representation of random vs normal in NumPy




    # Python Program illustrating
    # graphical representation of 
    # numpy.random.normal() method
    # numpy.random.rand() method
       
    import numpy as geek
    import matplotlib.pyplot as plot
       
    # 1D Array as per Gaussian Distribution
    mean = 0 
    std = 0.1
    array = geek.random.normal(0, 0.1, 1000)
    print("1D Array filled with random values "
          "as per gaussian distribution : \n", array);
      
    # Source Code : 
    # generated/numpy-random-normal-1.py
    count, bins, ignored = plot.hist(array, 30, normed=True)
    plot.plot(bins, 1/(std * geek.sqrt(2 * geek.pi)) *
              geek.exp( - (bins - mean)**2 / (2 * std**2) ),
              linewidth=2, color='r')
    plot.show()
      
      
    # 1D Array constructed Randomly
    random_array = geek.random.rand(5)
    print("1D Array filled with random values : \n", random_array)
      
    plot.plot(random_array)
    plot.show()

    Output :

    1D Array filled with random values as per gaussian distribution : 
     [ 0.12413355  0.01868444  0.08841698 ..., -0.01523021 -0.14621625
     -0.09157214]
    
    
    
    1D Array filled with random values : 
     [ 0.72654409  0.26955422  0.19500427  0.37178803  0.10196284]
    
    
    

    Important :
    In code 3, plot 1 clearly shows Gaussian Distribution as it is being created from the values generated through random.normal() method thus following Gaussian Distribution.
    plot 2 doesn’t follow any distribution as it is being created from random values generated by random.rand() method.

    Note :
    Code 3 won’t run on online-ID. Please run them on your systems to explore the working.
    .
    This article is contributed by Mohit Gupta_OMG 😀. If you like GeeksforGeeks and would like to contribute, you can also write an article using contribute.geeksforgeeks.org or mail your article to contribute@geeksforgeeks.org. See your article appearing on the GeeksforGeeks main page and help other Geeks.

    Please write comments if you find anything incorrect, or you want to share more information about the topic discussed above.


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