  The Axiom of Full Reflection at a measurable cardinal has been conjectured to
be equiconsitent with the existence of a coherent sequence of measures with a
repeat point. However we prove that the Axiom of Full Reflection at a
measurable cardinal is surprisingly equiconsistent just with the existence of a
measurable cardinal. We also generalize the result to larger cardinals as
strong or supercompact. Hence we can conclude that the Axiom of Full Reflection
at large cardinals weaker than measurable, e.g. as n-Mahlo, does push the
consistency strength up, but does not push the consistency strength up at
measurable or larger cardinals.
