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@ -115,9 +115,9 @@
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\begin{remark}
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It holds that:
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\[
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\matr{D}^\text{IN} = \text{diag}(\matr{A}^T \vec{1})
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\matr{D}^\text{OUT} = \text{diag}(\matr{A}^T \vec{1})
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\quad
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\matr{D}^\text{OUT} = \text{diag}(\matr{A} \vec{1})
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\matr{D}^\text{IN} = \text{diag}(\matr{A} \vec{1})
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\]
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where $\vec{1}$ is a vector of ones.
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\end{remark}
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@ -148,4 +148,4 @@
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\begin{remark}
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$\matr{L}^\text{IN}$ is the out-degree Laplacian of the reverse graph.
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\end{remark}
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\end{description}
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\end{description}
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