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We present solutions to classical field equations for purely magnetic$\mathfrak{su}(\infty)$ Einstein-Yang-Mills theory in asymptotically Anti-deSitter space. These solutions are found to be stable under linear,time-dependent perturbations. Recent work has also shown that these solutionsmay in general be uniquely characterized by a countably infinite set ofasymptotically measured, gauge-invariant charges. In light of this discovery,we revisit Bizon's `modified No-Hair conjecture', and suggest a new versionthat accommodates these solutions.

Stable furry black holes in $\mathfrak{su}(\infty)$ anti-de Sitter Einstein-Yang-Mills theory, characterised by an infinitude of global charges