Fix equation in doc
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@ -102,7 +102,7 @@ parity constraint. In a similar vein, we can define the following set of
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polynomial equations to describe codewords:
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polynomial equations to describe codewords:
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$$
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$$
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F = \left[\begin{array}{c}1 - x_1^2 \\ \vdots\\ 1 - x_n^2 \\ 1 - \prod_{i \in A(1)}x_i \\ \vdots\\ 1 - \prod_{i \in A(m)}x_i\end{array}\right] \overset{!}{=} \bm{0}.
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F(\bm{x}) = \left[\begin{array}{c}1 - x_1^2 \\ \vdots\\ 1 - x_n^2 \\ 1 - \prod_{i \in A(1)}x_i \\ \vdots\\ 1 - \prod_{i \in A(m)}x_i\end{array}\right] \overset{!}{=} \bm{0}.
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$$
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$$
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This is a problem we can solve using homotopy continuation.
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This is a problem we can solve using homotopy continuation.
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