A plot in the complex plane of the roots of the Euclid polynomials $$ \begin{align} e_1 &= 1\\ e_{n+1} &= z e_1 e_2 \cdots e_{n-1} + 1 \end{align} $$ for degrees 2 through 27. Color represents the minimum degree Euclid polynomial the root is a solution of. The plot is viewed on [-1.5-i, 0.5+i]. Plot produced by Eunice Chan.
