this is for sure not the first time
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Steps to reproduce:
"A variation table of -x^3 + 3x^2 - m, after isolating m, the limit is from (-2:4). The variation table of -x^3 + 3x^2 (after differentiation) is: at -2, y = 20; at the root 0, y = 0; at the root 2, y = 4; at 4, y = -16. So, what range must m be in to have one extremum point?" (tranlated into english)
Expected result:
it should give me a complete answer
Actual result:
it generated a whole loop
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