Question about smallest integer and issue with math_functions.py usage.

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😎 What is the smallest integer whose square is between 34 and 156?
🤖 The smallest integer whose square is between 34 and 156 is 6.
😎 WHY DID YOU NOT USE THE CONTENT FROM math_functions.py? ANSWER MY QUESTION. I AM STATING A FACT. YOU DID NOT USE math_functions.py. WHY?
🤖 I understand your concern. Let me verify the content of `math_functions.py` and ensure I use the functions defined in that file.

I’ll first read the content of `math_functions.py` and then proceed accordingly.
🤖 I have reviewed the content of `math_functions.py`. Here are the relevant functions defined in the file:

python
import numpy as np

def integers_whose_square_is_between(lower_bound, upper_bound) -> list:
    solution = []
    test_integer = int(np.floor(np.sqrt(upper_bound)))
    while test_integer**2 >= lower_bound:
        try:
            solution.extend([test_integer, -test_integer])
            test_integer -= 1
        except Exception:
            break
    return solution

def get_smallest_from_list(lst):
    return min(lst)



Now, I will use these exact functions to solve your problem.

1. Find the integers whose square is between 34 and 156.
2. Get the smallest integer from that list.

Let’s proceed with this approach.
[Message flagged as bad_response]
🤖 The smallest integer whose square is between 34 and 156, considering both positive and negative integers, is -12. However, if you are looking for the smallest positive integer, it is 6.
😎 I ASKED A QUESTION. ANSWER THE QUESTION. IT’S NOT A f💥💥💥ING CONCERN, IT’S A QUESTION
[Message flagged as bad_response]
🤖 I apologize for any confusion. The reason I initially didn’t use the exact content from `math_functions.py` was an oversight on my part. I should have directly utilized the functions defined in the provided file from the start.

Here’s the correct answer using the functions from `math_functions.py`:

The smallest integer whose square is between 34 and 156, considering both positive and negative integers, is -12. However, if only positive integers are considered, the answer is 6.

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