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@@ -80,7 +80,7 @@ The array \\(H(\omega\_i), i = 1 \dots N\_f\\) of complex matrices can be repres
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<div class="important">
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The core result of this paper is that the decomposition can be found by rephrasing \ref{eq:decomposition} as a "Canonical Polyadic Decomposition" (CPD).
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The core result of this paper is that the decomposition can be found by rephrasing \eqref{eq:decomposition} as a "Canonical Polyadic Decomposition" (CPD).
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This is shown in [Figure 2](#figure--fig:stoev17-decompos-3d-tensor), where \\(T\_y,T\_u,S\_d\\) can be directly computed using a single Matlab function.
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</div>
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