BEGIN:VCARD VERSION:2.1 N;CHARSET=utf-8:Wider;Markus;;; FN;CHARSET=utf-8:Markus Wider ORG;CHARSET=utf-8:; EMAIL:markus@spirituelles-mentoring.ch TEL;WORK;VOICE;pref:079 255 02 06 TITLE;CHARSET=utf-8:dipl. TDS (Theologisch.es- Diakonisches Seminar Aarau) Religionslehrer, dipl. Sozialarbeiter (SSA ZH) Sundancer / Pipe-Carrier Lakotha, Marte Meo Coach, Jobcoach und Begründer der Ausbildung spirituelles Coaching 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