[ot][spam]gpt-4 completions

Undescribed Horrific Abuse, One Victim & Survivor of Many gmkarl at gmail.com
Fri Oct 13 17:11:27 PDT 2023


GPT-4

User
use codegolf techniques to write a function that calculates a square
root using bitwise operators

ChatGPT
Creating a function to calculate a square root using bitwise
operators, and also making it as short as possible (as is typically
aimed for in code golf), is quite a non-trivial task. Nonetheless,
here's a function in Python that approximates the square root using
bitwise operations. Note that this code is not optimized for size and
may not be suitable for code golf. Achieving a truly golfed solution
may need creative, non-straightforward techniques.

```python
def s(n):
    x = n
    y = 1
    while x > y:
        x = (x + y) >> 1
        y = n // x
    return x
```

In a code golf context, it could be golfed a little bit:

```python
def s(n):
 x=y=1
 while x*y<n:x=(x+n//x)>>1
 return x
```

In this second example, the algorithm stops when `x*y` is greater or
equal to `n` which doesn't always give the correct result for
non-perfect squares, but it's shorter in terms of code size.

Explanation of the algorithm:

- Start with an estimate `x` of the square root.
- Repeatedly set `x` to be the average of `x` and `n//x` until it
stops changing (to a satisfactory degree).
- Return `x`.

It uses the integer division (`//`) operator, which might not be
considered a bitwise operator but is essential for the algorithm to
work with integers and keep the code short.

Note: This is a naive and basic approach and isn't suitable for all
inputs, especially non-integer square roots. This function should work
for large enough integer square roots but may require modifications
for different use-cases or more accurate results.

Please also note that calculating the square root is a non-trivial
task when using bitwise operators, and practical implementations
generally involve floating-point arithmetic or numerical methods, not
integer arithmetic and bitwise operators. This implementation returns
an integer approximation of the square root, which may be sufficient
for some use cases.


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