If the sets are identical , then the determinant of the Jacobian J would be 1 , which is fine as J 1 leq Ch 2 . I guess my question is then , if I distort the boundary by a small amount , so that the integrals over the new boundary and the original boundary are within Ch 2 of eachother , can I prove that the integral over the interiors are within Ch 2 of eachother . thanks for trying to help or at least helping me to think more about the question ! .<| sep |> If I were in your position I ' d start the Vikings here . I kinda see them as a plug and play type defense this year . <| sep |> Oh fuck off . It ' s their website . They could ban all the TD users by IP and they ' d be within their rights . I honestly wouldn ' t complain if they did , especially since every other post from that shitposting sub is a bunch of angry imbeciles screaming that anyone who doesn ' t like Trump or doesn ' t like the America they imagine should just leave the country . They call it their country , even . What a bunch of complete assholes , they don ' t deserve any respect or concern from us when all they do all day long is talk shit on the rest of the country and world . We showed them respect at first because they were just supporting another candidate , but since then they ' ve turned into raging lunatics who do nothing but shitpost all day long and insult every single person who didn ' t vote for Trump . And the brutal irony of this ? Spez just did the same shit Trump himself threatened to do by directly interfering with people he found to be a nuisance . So the double standard here is goddamn delicious .