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-rw-r--r--latex/know/concept/time-independent-perturbation-theory/source.md2
1 files changed, 1 insertions, 1 deletions
diff --git a/latex/know/concept/time-independent-perturbation-theory/source.md b/latex/know/concept/time-independent-perturbation-theory/source.md
index 48504f4..d2b83e2 100644
--- a/latex/know/concept/time-independent-perturbation-theory/source.md
+++ b/latex/know/concept/time-independent-perturbation-theory/source.md
@@ -297,7 +297,7 @@ The trick is to find a Hermitian operator $\hat{L}$ (usually using
symmetries of the system) which commutes with both $\hat{H}_0$ and $\hat{H}_1$:
$$\begin{aligned}
- \comm*{\hat{L}}{\hat{H}_0} = \comm{\hat{L}}{\hat{H}_1} = 0
+ \comm*{\hat{L}}{\hat{H}_0} = \comm*{\hat{L}}{\hat{H}_1} = 0
\end{aligned}$$
So that it shares its eigenstates with $\hat{H}_0$ (and $\hat{H}_1$),