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In 1982, J\'onsson and McKenzie posed the following problem: "Find counterexamples (or prove that none exist) to the refinement of $A^C\cong B^D$ [$A$,$B$, $C$, and $D$ non-empty posets] under" the condition "$C$, $D$, and $A^C$are finite and connected." That is, in this situation, are there posets $E$,$X$, $Y$, and $Z$ such that $A\cong E^X$, $B\cong E^Y$, $C\cong Y\times Z$, and$D\cong X\times Z$?  In this note, this problem is solved.

Another Problem of J\'onsson and McKenzie from 1982: Refinement Properties for Connected Powers of Posets