surfshark-vpn doesn’t seem to work for Linux somehow for several months. At least I thought it was just because I was overseas. Surfshark itself seems to be working. Just the script itself doesn’t seem to be able to connect to any server anymore. Manual configuration with OpenVPN works. But DNS Leak test from SurfShark failed…
“I am trying to include long URLs in a bibliography, but those often overflow into the margin of the document.” The following works like a charm. \usepackage{url} % breakurl \def\UrlBreaks{\do\/\do-} \usepackage{breakurl} \usepackage[breaklinks]{hyperref}
To use 16×9 aspect ratio for Beamer, we can simply change \documentclass{beamer} to \documentclass[aspectratio=169]{beamer} However, Bakoma won’t display correctly afterward. Go to Option -> Document Properties -> Paper. Just change paper width and paper height to 454bp and 255bp should make things work.
We can define Note that we have and Triple product expansion We will show the above with the triple product expansion: Proof: (1) Similarly for the and components. Proof of Note that for any thus Proof of For any (2) Thus,
The rotation matrix for rotating an object along normal direction with angle is given by where such that We can easily validate that the equation is correct, note that as desired. And for any vector perpendicular to as desired as well. Compute and from Note that Thus, . Moreover, since , we can compute as…
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It is ARMA after applying lap-1 and lap-M difference to data.
A very good chinese post on bundle adjustment and source code is available as well.
WordPress recommends upgrading to PHP 7.4. The installation is quite easy (basically just apt install). However, pages and posts are gone after I switch from 7.2 to 7.4 for my lab website. Yet, there is no problem upgrading my blog site. After several hours, I gave up. No idea why it has such weird behavior….
Lie algebra is a vector space $latex g$ with a map $latex [\cdot, \cdot]:g\times g \rightarrow g$ such that $latex [\cdot,\cdot]$ is bilinear $latex [x,x]=0 $ Jacobi inequality: $latex [x,[y,z]]+[y,[z,x]]+[z,[x,y]]=0,\forall x,y,z$. Note that 2) $latex \Rightarrow [x,y]=-[y,x]$ since $latex 0=[x+y,x+y]=[x,x]+[y,y]+[x,y]+[y,x]$. Note that the converse is true most of time as well since that implies $latex…