You signed in with another tab or window. Reload to refresh your session.You signed out in another tab or window. Reload to refresh your session.You switched accounts on another tab or window. Reload to refresh your session.Dismiss alert
Write clear and concise comments for each function.
Ensure functions have descriptive names and include type hints.
Provide docstrings following PEP 257 conventions.
Use the typing module for type annotations (e.g., List[str], Dict[str, int]).
Break down complex functions into smaller, more manageable functions.
General Instructions
Always prioritize readability and clarity.
For algorithm-related code, include explanations of the approach used.
Write code with good maintainability practices, including comments on why certain design decisions were made.
Handle edge cases and write clear exception handling.
For libraries or external dependencies, mention their usage and purpose in comments.
Use consistent naming conventions and follow language-specific best practices.
Write concise, efficient, and idiomatic code that is also easily understandable.
Code Style and Formatting
Follow the PEP 8 style guide for Python.
Maintain proper indentation (use 4 spaces for each level of indentation).
Ensure lines do not exceed 79 characters.
Place function and class docstrings immediately after the def or class keyword.
Use blank lines to separate functions, classes, and code blocks where appropriate.
Edge Cases and Testing
Always include test cases for critical paths of the application.
Account for common edge cases like empty inputs, invalid data types, and large datasets.
Include comments for edge cases and the expected behavior in those cases.
Write unit tests for functions and document them with docstrings explaining the test cases.
Example of Proper Documentation
defcalculate_area(radius: float) ->float:
""" Calculate the area of a circle given the radius. Parameters: radius (float): The radius of the circle. Returns: float: The area of the circle, calculated as π * radius^2. """importmathreturnmath.pi*radius**2