BEGIN:VCARD
VERSION:3.0
PRODID:ez-vcard 0.12.0
N;CHARSET=UTF-8:Liebig;Stefan;;Prof. Dr.
FN;CHARSET=UTF-8:Prof. Dr. Stefan Liebig
ROLE;CHARSET=UTF-8:Prof. Dr.
TITLE;CHARSET=UTF-8:Professur für Soziologie sozialer Ungleichheit\, Sozialstrukturanalyse (ausgeschieden)
ORG;CHARSET=UTF-8:Bielefeld University;Faculty of Sociology/People/Former Staff Members
SOURCE:https://ekvv.uni-bielefeld.de/pers_publ/vcard/en/9195367
REV:2026-04-22T06:39:42Z
UID:ba84c8d1-eb07-33b9-ae6f-bcbde4848960
URL;TYPE=work:https://ekvv.uni-bielefeld.de/pers_publ/publ/PersonDetail.jsp?personId=9195366
TEL;TYPE=work,pref:00495211066948
GEO:52.037778;8.493056
ADR;TYPE=work;CHARSET=UTF-8:;;Postfach 10 01 31\n;Bielefeld;;33501;Germany
TZ:+02:00
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
END:VCARD
