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docs/basics/notation.md
@@ -58,14 +58,14 @@ The inner product of two vectors |u〉 and |v〉 is denoted as 〈u|v〉. It is
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$$
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\langle u|v\rangle = \bar{u^T}v = \begin{bmatrix}
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+\bar{u_0} & \bar{u_1} & \cdots & \bar{u_n}
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+\end{bmatrix} \begin{bmatrix}
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v_0 \\
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v_1 \\
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\vdots \\
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v_n \\
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\end{bmatrix}
-\begin{bmatrix}
-\bar{v_0} & \bar{v_1} & \cdots & \bar{v_n}
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-\end{bmatrix} = \bar{u_0}^*v_0 + \bar{u_1}^*v_1 + \cdots + \bar{u_n}^*v_n
+= \bar{u_0}^*v_0 + \bar{u_1}^*v_1 + \cdots + \bar{u_n}^*v_n
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\tag{4}
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