In 1823, Niels Hendrik Abel managed to prove that there is no algebraic formula to solve equations of degree 5pic.twitter.com/3Agja4l6dL
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Interestingly, in formulating and proving this equation, Rafael Bombelli, coined the value of "i" as a constant, in order to solve the inconsistency. Both "i"s would cancel itself, giving a numerical answer for x. He thought it was a pure coincidence and ignored his discovery.
Even an "imaginary number atheist" can't avoid imaginary numbers when solving cubic equations even if they have 3 real roots.
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