BEGIN:VCARD
VERSION:3.0
PRODID:ez-vcard 0.12.0
N;CHARSET=UTF-8:Bauch;Gerrit;;Dr.
FN;CHARSET=UTF-8:Dr. Gerrit Bauch
ROLE;CHARSET=UTF-8:Dr.
TITLE;CHARSET=UTF-8:Postdoc
ORG;CHARSET=UTF-8:Bielefeld University;Center for Mathematical Economics/RTG 2865 CUDE 
EMAIL;TYPE=work;CHARSET=UTF-8:gerrit.bauch@uni-bielefeld.de
SOURCE:https://ekvv.uni-bielefeld.de/pers_publ/vcard/en/670349851
REV:2026-09-25T10:20:27Z
UID:f4eb8840-6cc0-3ae8-aa17-35a2cfd69b8e
URL;TYPE=work:https://ekvv.uni-bielefeld.de/pers_publ/publ/PersonDetail.jsp?personId=175079558
GEO:52.037778;8.493056
ADR;TYPE=work;CHARSET=UTF-8:;;Postfach 100131\n;Bielefeld;;33501;Germany
TZ:+02:00
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END:VCARD
