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Résumé : We compute lower bounds for the exact quantum query complexity of a ternary function $f$. The lower bound is of order $O\mathbf{(}{\text{log}}_{3}(n)\mathbf{)}$. In case $f$ is symmetric on a sphere then the lower bound is of order $O(\sqrt{n})$. This work is a natural continuation of the work of Beals, Buhrman, Cleve, Mosca, and de Wolf on lower limits for binary functions.