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It seems that from a mathematical point of view this is not true.
But it seems that the expressions are not equivalent only when the difference between a and b is strictly equal to x.
Below is an analysis of the combinations from my previous post.
But it seems that the expressions are not equivalent only when the difference between a and b is strictly equal to x.
Below is an analysis of the combinations from my previous post.
That's what happens when you forget your school math and you can't get a proof using math😄
Only now I saw that it would be more correct to replace the highlighted one with this:
X /= 3.0;
I originally wanted to reduce it by 3 times, but I made a typo.
However, after replacing that line, the expressions are still not equivalent only when diff == x
Only now I saw that it would be more correct to replace the highlighted one with this:
I originally wanted to reduce it by 3 times, but I made a typo.
However, after replacing that line, the expressions are still not equivalent only when diff == x
This is interesting, thank you