it is *supposed* to do:
addition, subtraction, multiplication, division, exponent
...
NOTE: this is not "the actual code" I used twice before; I recreated it because I have done it a
couple times before. If you can "trip it up" and prove it makes a parenthetical or order of operations error? That's good work on your part.
Pretty cool!
I did notice one problem - it gets:
wrong. For instance, in QB64, the answer is:
(https://www.qb64.org/forum/data:image/png;base64,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)
However, in the posted code, the above loops:
(https://www.qb64.org/forum/data:image/png;base64,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)
The QB64 IDE also gets it wrong too, so you're in good company!
(https://www.qb64.org/forum/data:image/png;base64,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)
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)
Hmmm. Not sure why the pictures pasted from the clipboard didn't come through. They looked fine on this end :(
Anyway, the answer from QB64 is: -0.9914792
However, the IDE Math Tool gets 4096, and the posted code just loops.
Again, very cool, and thanks for sharing!