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# What is the use of runif function?

# What is the use of runif function?

This recipe explains what is the use of runif function

Random numbers are generated in quite a few cases in statistics to carry out sampling and simulation. Mostly, a data scientist is in a need of a set of random numbers which are mostly taken from two types of distribution:

- Uniform distribution
- Normal distribultion

These random numbers generated mimic the properties of uniform or normal distribution in a certain interval.

Uniform distribution is a type of probability distribution in which all the numeric variables have an equal probability to occur. The are the most popular type of distribution in generating random numbers.

runif() function generates random numbers from uniform distribution.

In this recipe, you will learn how to generate a random uniform distribution using runif.

Note: Whenever we are generating random numbers, you are using an algorithm that requires a seed whose function is to initialise. These numbers are actually pseudorandom numbers which can be predicted if we know the seed and the generator. Setting a seed means iniltialising a pseudorandom generator. We set a seed when we need the same output of numbers everytime you want to generate random numbers. If we don't set a seed, the generated pseudorandom numbers are different on each execution.

We use runif() function to carry out this task.

Syntax: runif(n, min = , max = )

where:

- n = size of the distribution
- min, max = specifies the interval in which you would like the distribution to be

Additionally, use set.seed() function to set a seed. We specify any integer in the function as a seed.

```
# setting a seed
set.seed(20)
# using random numbers from normal distribution between 1 and 30
uniform_dist = runif(100, min = 1, max = 30)
round(uniform_dist)
```

26 23 9 16 29 29 4 3 11 12 22 23 1 23 7 14 10 4 9 25 15 2 14 3 9 3 27 30 3 21 11 14 25 6 16 15 15 27 20 8 18 2 14 15 23 14 20 23 13 20 3 15 9 29 5 16 1 14 9 2 13 4 28 2 28 2 26 18 5 18 2 13 6 18 27 12 17 15 20 9 7 27 3 28 22 14 11 16 5 2 16 10 25 29 25 26 26 23 11 2

Note:

- The distribution remains constant even after multiple execution.
- You can see that the mean, mode and median co-incides in the above plot indicating a normal distribution

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