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You can rely on the answer a calculator gives you. There's no danger that it will simply be confidently wrong.


A calculator uses some type of finite precision arithmetic internally. If you run afoul of the limits of this arithmetic system, it may very confidently give you a wrong answer!


Some calculators will confidently state incorrect answers to questions like:

(10^15 + 7.2 − 10^15) * 100


LLMs are notoriously bad at math but they’re not LMMs so that shouldn’t be surprising.

If you want an LLM to do math you just ask it to write a program with tests.


How about Pentium II floating point arithmetic?




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