PromptBase
Close icon
Explore
Marketing & BusinessDown chevron icon
General
Home
Marketplace
Apps
Create
Hire
Login
Sell
Outlined heart icon
🤖 GPT

Python Code Snippet Generator

Python Code Snippet Generator gpt prompt mini thumbnail
15Eye icon
Views
TestedTick icon
TipsTick icon
Introducing the ultimate tool for Python enthusiasts: a code snippet generator designed to streamline your coding experience! Craft flawless Python scripts tailored to your exact specifications effortlessly. From simple tasks to complex functionalities, this prompt template empowers you to create impeccable code with ease. Boost your productivity and unlock endless possibilities in Python programming with this professional and user-friendly tool.
...more
$6.99
Get prompt
Add to cart icon
After purchasing, you will gain access to the prompt file which you can use with GPT or the app builder. You'll receive 20 free generation credits with this purchase. By purchasing this prompt, you agree to our terms of service.
2 weeks ago

Prompt Details

Model
Chat - GPT-4 (gpt-4)
Token size
120 ($0.02520 / call)
Example input
[describe the specific task or functionality you want the code to accomplish]
Example output
Here's a Python code snippet that implements a recursive function to calculate the Fibonacci sequence up to the nth term: def fibonacci(n): # Base cases: Fibonacci of 0 is 0, Fibonacci of 1 is 1 if n == 0: return 0 elif n == 1: return 1 else: # Recursive case: Fibonacci of n is the sum of Fibonacci of (n-1) and Fibonacci of (n-2) return fibonacci(n - 1) + fibonacci(n - 2) # Test the function with various values of n test_values = [0, 1, 2, 3, 4, 5, 6, 7, 8, 9, 10] for n in test_values: print(f"Fibonacci({n}): {fibonacci(n)}") This code defines a function fibonacci(n) that recursively calculates the nth Fibonacci number. It uses base cases for n=0 and n=1, and for other values of n, it recursively calculates the Fibonacci number by adding the previous two Fibonacci numbers. Finally, it tests the function with various values of n to ensure correctness and robustness.
Browse Marketplace