1. Contents
  2. 11. Python Modules
  3. 11.3. The random Module

11.3. The random Module

We often want to use random numbers in programs. Here are a few typical uses:

  1. To play a game where the computer needs to throw some dice, pick a number, or flip a coin.
  2. To select a random item from a list.
  3. To randomly choose an event to apply to a virtual city.
  4. To encrypt your banking session on the Internet.

Python provides a module called random that helps with tasks like this.

11.3.1. Generate a Random Number

Press the Run button a number of times for the program below. Note that the printed values change each time. These are random numbers.

The random() function returns a float value in the range 0.0 - 1.0 (including 0.0 but not 1.0). If we need a larger float result, say from 0.0 to 10.0, we simply multiply the result from random() by the top value we want.

In the case shown below, we’ve converted the result from random() to a number in the range 0.00 - 4.99. Press the Run button several times to confirm the results, then try changing line 4 to produce a different range.

  1. What happens if we change the multiplier?
  2. What happens if we add a number to random.random() instead of multiplying?
  3. What if we multiply random.random() by a value and then add a number to the result?

The randint() function is a useful modification of random(). It generates an integer between the two arguments. In this case, however, the results include both end points.

Run this program several times to check the behavior of the randint() function.

Try changing the arguments inside the () to see how that affects the numbers produced.

11.3.1.1. Not Really Random

It is important to note that random number generators are based on algorithms. This means that the results are predictable and not truly random.

Each algorithm starts with a seed value, which the code uses to create a result. Every time we ask for another random number, we get one based on the current seed, and the value of the seed gets updated. If we figure out how the seed values are generated, then we can predict what the next “random” result will be.

The good news is that each time we run the program, the seed value is likely to be different (for example, the number of seconds since midnight). This means that even though the random numbers come from following an algorithm, we will likely get random behavior each time we run our program.

Note

Theoretically, if you could figure out the algorithm and seed values for a lottery game, then you could always pick the winning numbers!

Doing this would be really, really hard, however.

11.3.2. Select an Item from a Collection

Another useful function from the random module is the choice() function. It selects a random item from a string, list, or other collection.

Run the following program several times to see how this works:

We could do the same thing with randint() and bracket notation, but the choice() function wraps this up into a simple shortcut.

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import random

colors = ['red', 'orange', 'yellow', 'green', 'blue', 'indigo', 'violet']

# Select a random integer from 0 - 6:
index = random.randint(0, len(colors)-1)

# Save the random element from the list:
color_choice = colors[index]

Try It!

Randomly change the color of the turtle before it draws each side of the polygon!

Add the statement bob.color(random.choice(colors)) to the code below.

11.3.3. Random Turtle Walk

Let’s have a little more turtle fun!

Up until now, we have always given a specific direction (left or right) and angle whenever we turn a turtle. Lets throw in some random values to make the path our turtle follows less predictable.

Example

Currently, the turtle takes 10 steps, and it always turns right by 90 degrees. Run the program first to see this behavior.

Now make the following changes:

  1. At the start of the loop, define a coin_toss variable and assign it the result of random.randint(0,1). As the name of the variable tells us, we can treat this like a coin toss, with 0 standing for heads, and 1 standing for tails.

    If you don’t like working with 0 and 1, you can use random.choice('heads', 'tails') instead. However, numbers are easier to work with, and you are less likely to mistype 0 and 1.

  2. Place the turn command inside a conditional as follows:

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    if coin_toss == 0:
   bob.right(90)
else:
   bob.left(90)

    Now bob turns left or right depending on the random choice of 0 or 1. Run the program several times and compare the paths.

  3. Next, let’s make bob rotate by a random number of degrees. Replace the argument 90 with random.randint(0, 180). Run the program several times to see the result.

  4. Finally, randomly assign the number of steps bob takes to a value between 5 and 25. Run the program several times to check your work.

Here are some bonus tasks for you to try as well:

  1. Add a colors list and randomly assign a color to the turtle before each line is drawn.
  2. Randomly select the length of each line drawn.
  3. Randomly change the speed before or during the turtle’s walk.
  4. Move the walking code into a random_walk function that takes a turtle and the number of steps as parameters. Call random_walk to make bob move.
  5. Add a second turtle and have it take a stroll as well.
Image with two panels. The left panel shows a single, multi-color random turtle path. The right panel shows two multi-color, random turtle paths.

A single, multi-color turtle path. Two multi-color paths drawn by different turtles.

11.3.4. Check Your Understanding

Question

Which of the following shows the correct code to return the result of rolling a 6-sided dice?

  1. random.randint(0, 7)
  2. random.randint(1, 7)
  3. random.randint(0, 6)
  4. random.randint(1, 6)

Question

One reason that lotteries don’t use computers to pick the winning numbers is:

  1. There is no computer on the stage for the drawing.
  2. Computers don’t really generate random numbers.
  3. Computers would generate the same numbers for each drawing.
  4. The computer can’t tell what values were already selected, so it might repeat the same number several times.