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Yingjie Wang
2026-04-10 03:22:27 -04:00
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@@ -923,7 +923,7 @@ $}
Nice, this is a computable condition! But physically we expect most modes to have the same characteristic speed $\shift{^\xi}$, resulting a algebraic multiplicity $\sim 22$, while the size of matrix is 55, then the number of minors to check is Nice, this is a computable condition! But physically we expect most modes to have the same characteristic speed $\shift{^\xi}$, resulting a algebraic multiplicity $\sim 22$, while the size of matrix is 55, then the number of minors to check is
\begin{equation*} \begin{equation*}
\binom{55}{34}^2 = 708507400701023142362023505625. \binom{55}{34}^2 = 708507400701023142362023505625 = 7.085\times 10^{29}.
\end{equation*} \end{equation*}
It's impossible to compute so many minors. It's impossible to compute so many minors.
\end{frame} \end{frame}