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author | Jaron Kent-Dobias <jaron@kent-dobias.com> | 2020-12-10 13:52:38 +0100 |
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committer | Jaron Kent-Dobias <jaron@kent-dobias.com> | 2020-12-10 13:52:38 +0100 |
commit | 9190995c3182377c184140becbea4f52768717e6 (patch) | |
tree | fe29f551c10bb5b776396ded7ec1d8ec805c8f73 | |
parent | 68045a697a427f7ff8745fbf6a1fbfce0f0acc72 (diff) | |
parent | ed7030569235796bd96acec289dc0cde37ea422c (diff) | |
download | PRR_3_023064-9190995c3182377c184140becbea4f52768717e6.tar.gz PRR_3_023064-9190995c3182377c184140becbea4f52768717e6.tar.bz2 PRR_3_023064-9190995c3182377c184140becbea4f52768717e6.zip |
Merge branch 'master' of https://git.overleaf.com/5fcce4736e7f601ffb7e1484
-rw-r--r-- | bezout.tex | 2 |
1 files changed, 1 insertions, 1 deletions
@@ -113,7 +113,7 @@ Critical points are given by the set of equations: \begin{equation} \frac{c_p}{(p-1)!}\sum_{ i, i_2\cdots i_p}^NJ_{i, i_2\cdots i_p}z_{i_2}\cdots z_{i_p} = \epsilon z_i \end{equation} -which for given $\epsilon$ are a set pf $N$ equations of degree $ +which for given $\epsilon$ are a set pf $N$ equations (plus the constraint) of degree $ Since $H$ is holomorphic, a point is a critical point of its real part if and only if it is also a critical point of its imaginary part. The number of critical points of $H$ is therefore the number of critical points of |