Abel–Ruffini theorem | Wikipedia audio article

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00:00:36 1 Interpretation
00:03:40 2 Proof
00:05:16 3 History
00:05:52 4 Notes
00:06:48 y1 y2 y3 y4 y5.The coefficient of xn in P(x) is thus (−1)5 − ns5 − n. Let F
00:11:48 S5.
00:11:53 History
00:19:44 Notes



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SUMMARY
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In algebra, the Abel–Ruffini theorem (also known as Abel's impossibility theorem) states that there is no algebraic solution—that is, solution in radicals—to the general polynomial equations of degree five or higher with arbitrary coefficients. The theorem is named after Paolo Ruffini, who made an incomplete proof in 1799, and Niels Henrik Abel, who provided a proof in 1824.
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