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authorJaron Kent-Dobias <jaron@kent-dobias.com>2020-05-12 11:18:14 -0400
committerJaron Kent-Dobias <jaron@kent-dobias.com>2020-05-12 11:18:14 -0400
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@@ -723,7 +723,7 @@ The order parameter term relies on some other identities. First, \eqref{eq:eta_s
\end{equation}
and therefore that the functional inverse $\eta_\star^{-1}[\eta]$ is
\begin{equation}
- \eta_\star^{-1}[\eta](x)=\frac b{2g\eta(x)}\Bigg(1-\sqrt{1-\frac{4g\eta(x)}{b^2}\frac{\delta F_\op[\eta]}{\delta\eta(x)}}\Bigg).
+ \eta_\star^{-1}[\eta](x)=\frac{b}{2g\eta(x)}\Bigg(1-\sqrt{1-\frac{4g\eta(x)}{b^2}\frac{\delta F_\op[\eta]}{\delta\eta(x)}}\Bigg).
\end{equation}
The inverse function theorem further implies (with substitution of \eqref{eq:dFodeta} after the derivative is evaluated) that
\begin{equation}