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@@ -1511,6 +1511,15 @@ differ significantly from those implied by the dominant complexity, with the
lowest energy significantly higher than the ground state and the highest energy
significantly higher than the threshold.
+\begin{figure}
+ \includegraphics{figs/most_squares_stability.pdf}
+ \caption{
+ The stability, or shift of the trace, for dominant and marginal optima in
+ the nonlinear sum of squares problem for $\alpha=\frac32$ and
+ $f(q)=q^2+q^3$.
+ } \label{fig:ls.complexity}
+\end{figure}
+
\cite{Urbani_2023_A, Kamali_2023_Dynamical, Kamali_2023_Stochastic, Urbani_2024_Statistical}
\cite{Montanari_2023_Solving, Montanari_2024_On}