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A: Here is a simple check for your website and a couple of other checks for a static CMS: your html files look fine, keep them this way and only add css on your server. see www.rocketcheck.com for a better check on your site. And of course have a good backup system. If the code is checked good, search your server logs for CSRF tokens for the time your site was previously checked. Then it would be wise to reset the cookie session and make sure your site is not accessible trough that IP address. If you end up with a 404 error when doing a test of your site you probably are fine. Q: Order of automorphisms on a vector space. Let $V$ be a vector space with basis $B=\{e_1, \dots, e_n\}$. Let $\phi$ be an automorphism of the vector space $V$. Show that $t\phi(e_i)=\sum_{j=1}^{t}a_{ij}e_j$, where $a_{ij}\in\mathbb{K}$ and $\mathbb{K}$ is an arbitrary field. I don’t know how to start. Can someone help me out? A: $\phi$ being an automorphism implies that $\phi(e_i)=\sum_j a_{ij}e_j$ where $a_{ij}\in \mathbb K$, so, multiplying by $\phi$ and by $\phi^{ -1}$, we obtain $$t\phi(\phi^{ -1}(e_i))=\phi(\phi^{ -1}(e_i))=\phi(e_i)=\sum_j a_{ij}e_j,$$ and $$\phi(e_i)=\phi(\phi^{ -1}(e_i))=\phi(e_i) \phi^{ -1}(\phi(e_i))=\phi(e_i) \sum_j a_{ij}e_j,$$ so, dividing by $t$ and collecting the coefficients to get $a_{ij}$, we obtain that $a_{ij}=t^{ -1}t\phi(e_i)\phi(e_j)=a_{ij}$, so 6d1f23a050