Sample normally distributed values with normalvariate().
What It Does and Why It Matters
random.normalvariate(mu=0.0, sigma=1.0) draws from the normal distribution. Compared with gauss(), it uses a different algorithm and does not share the same cached-value behavior. Neither function is suitable for cryptographic randomness.
Select a normal sampling API based on performance and concurrency needs.
Pseudorandom examples are suitable for simulation and tests. Use secrets instead for tokens, passwords and authentication.
Step-by-Step Example
Start with the complete example below. Read the inputs and predict what the final print statement will show before you run it.
import random
number_generator = random.Random(8)
observations = [number_generator.normalvariate(0, 1) for _ in range(5)]
print(len(observations))
print(all(isinstance(value, float) for value in observations))
How the Code Works
- The imports make these standard-library tools available: random.
- The name number_generator receives the value of random.Random(8). Changing this input lets you explore a different case.
- The print calls display the results. Compare these results with the method’s documented return type and the input used.
- The dedicated Random instance isolates the generator state from unrelated random calls. A fixed seed is useful here for repeatable demonstrations but must not be reused to generate secrets.
Expected output:
5
True
Each displayed line comes from the corresponding calculation or check. The output helps verify the return values before you adapt the example to your own input.
What to Notice
Pay attention to the accepted input types, the returned value and the boundary behavior. Predict what changes if you replace the example input with an empty, zero, negative or missing value, where that value is meaningful for this operation.
If the task uses a library function, inspect its documented exceptions and return type before reusing it inside a larger function.
Where You Would Use This
Use this in calculations, data summaries, simulations or validation when the numerical assumptions match the task. Check input domains, units and precision before interpreting a result. A single example output does not prove a statistical conclusion.
Practice Exercise
Generate normal observations with mean 20 and standard deviation 3.
Before running your edited example, write down the result you expect. Then test at least one valid boundary or deliberately invalid value, using appropriate exception handling where necessary.
Reference: official Python documentation for the complete API contract and version notes.
Common Beginner Mistakes
- Comparing individual outputs to gauss() and expecting identical values from the same seed.
- Overlooking the documented condition: compared with gauss(), it uses a different algorithm and does not share the same cached-value behavior.
Key Takeaways
- Sample normally distributed values with normalvariate().
- random.normalvariate(mu=0.0, sigma=1.0) draws from the normal distribution.
- Generate normal observations with mean 20 and standard deviation 3.
- Pseudorandom examples are suitable for simulation and tests. Use secrets instead for tokens, passwords and authentication.