Minimal flows with arbitrary centralizer

	  <jats:p>Given a <jats:italic>G</jats:italic>-flow <jats:italic>X</jats:italic>, let <jats:inline-formula>
	      <jats:alternatives>
		<jats:inline-graphic xmlns:xlink="http://www.w3.org/1999/xlink" mime-subtype="png" xlink:href="S0143385720001285_inline1.png" />
		<jats:tex-math>$\mathrm{Aut}(G, X)$</jats:tex-math>
	      </jats:alternatives>
	    </jats:inline-formula>, or simply <jats:inline-formula>
	      <jats:alternatives>
		<jats:inline-graphic xmlns:xlink="http://www.w3.org/1999/xlink" mime-subtype="png" xlink:href="S0143385720001285_inline2.png" />
		<jats:tex-math>$\mathrm{Aut}(X)$</jats:tex-math>
	      </jats:alternatives>
	    </jats:inline-formula>, denote the group of homeomorphisms of <jats:italic>X</jats:italic> which commute with the <jats:italic>G</jats:italic> action. We show that for any pair of countable groups <jats:italic>G</jats:italic> and <jats:italic>H</jats:italic> with <jats:italic>G</jats:italic> infinite, there is a minimal, free, Cantor <jats:italic>G</jats:italic>-flow <jats:italic>X</jats:italic> so that <jats:italic>H</jats:italic> embeds into <jats:inline-formula>
	      <jats:alternatives>
		<jats:inline-graphic xmlns:xlink="http://www.w3.org/1999/xlink" mime-subtype="png" xlink:href="S0143385720001285_inline3.png" />
		<jats:tex-math>$\mathrm{Aut}(X)$</jats:tex-math>
	      </jats:alternatives>
	    </jats:inline-formula>. This generalizes results of [<jats:bold>2</jats:bold>, <jats:bold>7</jats:bold>].</jats:p>