October 2019
Beginner to intermediate
674 pages
16h 43m
English
Suppose we have a probability distribution of X that means the following is true:
Pr(X=x) = 1/b-a for all a<X<b
Pr(X=x) = 0 for all other X
Here, a and b are parameters of uniform distribution.
Since the probability is the same (or uniform) for all the values, it is called a uniform distribution.
Suppose there are n data points in a dataset that is hypothesized to follow a uniform distribution. Based on these points, we aim to find the values of a and b to define the distribution to which these data points most likely belong. For this, we can use the maximum likelihood estimate method:

We have to find the a, b that maximises ...
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