  We study the Abelian projection of an instanton in $R^3 \times S^1$ as a
function of temperature (T) and non-trivial holonomic twist ($\omega$) of the
Polyakov loop at infinity. These parameters interpolate between the circular
monopole loop solution at T=0 and the static 't Hooft-Polyakov
monopole/anti-monopole pair at high temperature.
