Update Gram matrix parameterization
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@ -60,7 +60,7 @@ It follows that
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d\mathcal{P}(X) & = \sum_{(i, j) \in \mathcal{C}} E_{ij}\,dX^\top E_{ij} \\
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d\mathcal{P}(X) & = \sum_{(i, j) \in \mathcal{C}} E_{ij}\,dX^\top E_{ij} \\
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& = \mathcal{P}(dX).
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& = \mathcal{P}(dX).
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\end{align*}
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\end{align*}
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\]
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```
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Since the subspace $C$ is transpose-invariant, we also have
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Since the subspace $C$ is transpose-invariant, we also have
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\[ \mathcal{P}(X^\top) = \mathcal{P}(X)^\top. \]
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\[ \mathcal{P}(X^\top) = \mathcal{P}(X)^\top. \]
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We can now see that
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We can now see that
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