User john franks - MathOverflow most recent 30 from http://mathoverflow.net 2013-06-19T05:49:40Z http://mathoverflow.net/feeds/user/14644 http://www.creativecommons.org/licenses/by-nc/2.5/rdf http://mathoverflow.net/questions/13827/real-analytic-manifolds-in-real-analytic-sets/75971#75971 Answer by John Franks for Real-analytic manifolds in real-analytic sets John Franks 2011-09-20T16:16:14Z 2011-09-20T16:16:14Z <p>This may be a little late, but the following reference seems relevant and also contains many other references.</p> <p>@article {MR972342, AUTHOR = {Bierstone, Edward and Milman, Pierre D.}, TITLE = {Semianalytic and subanalytic sets}, JOURNAL = {Inst. Hautes \'Etudes Sci. Publ. Math.}, FJOURNAL = {Institut des Hautes \'Etudes Scientifiques. Publications Math\'ematiques}, NUMBER = {67}, YEAR = {1988}, PAGES = {5--42}, URL = {http://www.numdam.org/item?id=PMIHES_1988_<em>67</em>_5_0}, }</p> http://mathoverflow.net/questions/62780/is-psln-z-isomorphic-to-a-subgroup-of-gln-c-or-even-gln1-c Is \$PSL(n, Z)\$ isomorphic to a subgroup of \$GL(n,C)\$ or even \$GL(n+1,C)\$? John Franks 2011-04-23T21:57:17Z 2011-04-25T01:51:28Z <p>Is \$PSL(n, \mathbb Z)\$ isomorphic to a subgroup of \$GL(n,\mathbb C)\$ or even \$GL(n+1,\mathbb C)\$? </p> http://mathoverflow.net/questions/62780/is-psln-z-isomorphic-to-a-subgroup-of-gln-c-or-even-gln1-c/62847#62847 Answer by John Franks for Is \$PSL(n, Z)\$ isomorphic to a subgroup of \$GL(n,C)\$ or even \$GL(n+1,C)\$? John Franks 2011-04-24T15:39:26Z 2011-04-24T15:39:26Z <p>Thanks Tom. I was, of course, only interested in the n even case. Your answer definitively answers the question for my purposes.</p>