deletions | additions       diff --git a/section_Another_Result_begin_equation__.tex b/section_Another_Result_begin_equation__.tex  index c0f331c..5c2ebdc 100644  --- a/section_Another_Result_begin_equation__.tex  +++ b/section_Another_Result_begin_equation__.tex 
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\sum_{q=1}^\infty \sum_{p|q} \frac{p}{q}x^q(1-x^q) = \log\left(\prod_{k=1}^\infty 1+x^{p_k} \right)  \end{equation}  then \begin{equation}  \sum_{q=?}^\infty \sum_{q=1}^\infty  \sum_{p\in\mathbb{P}} \frac{1}{q}x^{qp}(1-x^{qp}) = \log\left(\prod_{k=1}^\infty 1+x^{p_k} \right) \end{equation} which appears to be true by looking at the expansions.