Let $p$ and $q$ be linearly independent vectors. How can I prove that the matrix
$$pq^T +qp^T$$
always has rank $2$? I've tried several experiments, but still cannot prove it.
Let $p$ and $q$ be linearly independent vectors. How can I prove that the matrix
$$pq^T +qp^T$$
always has rank $2$? I've tried several experiments, but still cannot prove it.
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