Summary: | Eligibility disputes at the Olympic Games are ultimately resolved by the Ad Hoc Division
("AHD") of the Court of Arbitration for Sport. This paper critically examines the AHD
both from within and without.
The first part of this thesis describes eligibility disputes at Games time, and how they
are resolved. The paper begins with a brief look at the history of athlete participation in
the Olympic Games. It then deals with the concept of eligibility, and sets out the rules
which govern same for the Olympics. These rules are set by a number of separate but
related entities, namely the International Olympic Committee, the International
Federations, the National Olympic Committees, and, finally, the World Anti-Doping
Agency. The roles of each of these bodies are examined in order to provide the context
in which disputes are resolved.
This paper then surveys the parameters in which the AHD operates which have been
set over the years by domestic courts with an Anglo-American tradition. The
performance of the AHD is then critically examined with a view to making
recommendations for its improvement.
The second part of this thesis surveys the ways eligibility disputes are resolved in the
major north American professional sports leagues and the NCAA, with a view to
suggesting improvements in the AHD process.
This thesis concludes by offering recommendations to the AHD process in two areas:
operational and structural. Several operational improvements are suggested, the main
ones of which are that all parties affected by a dispute be offered an opportunity to
participate in before the AHD, and parties be given the opportunity to appoint the Panel.
The structural change suggested is that athletes be given formal input into the
administration of the Games, with the Athletes' Commission being the obvious body
which could form the basis for a bargaining unit. It is suggested that questions
surrounding the legitimacy of AHD will remain while ever athletes have no formal say in
its composition or operation. === Law, Peter A. Allard School of === Graduate
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