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In this paper we prove that from large cardinals it is consistent that thereis a singular strong limit cardinal $\nu$ such that the singular cardinalhypothesis fails at $\nu$ and every collection of fewer than $\mathrm{cf}(\nu)$stationary subsets of $\nu^+$ reflects simultaneously. For $\mathrm{cf}(\nu) >\omega$, this situation was not previously known to be consistent. Usingdifferent methods, we reduce the upper bound on the consistency strength ofthis situation for $\mathrm{cf}(\nu) = \omega$ to below a single partiallysupercompact cardinal. The previous upper bound of infinitely many supercompactcardinals was due to Sharon.

Stationary Reflection and the failure of SCH