I'm gonna talk about math for a sec, cuz I'm working late and being nerdy.
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Abel-Ruffini explains that there is no general solution solvable by radicals for a polynomial of degree 5 or higher.
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Okay, so looks like I guessed right! I can imagine that might need Analysis to prove.
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The elegant proof resides in Galois theory, which is generally considered part of abstract algebra
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Well I'm already looking forward to algebra next semester! Thanks for the explanation.
End of conversation
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