We determine the 1-form symmetry group for any
4d4d\mathcal{N}=2𝒩=2
class S theory constructed by compactifying a
6d6d\mathcal{N}=(2,0)𝒩=(2,0)
SCFT on a Riemann surface with arbitrary regular untwisted and twisted
punctures. The 6d6d
theory has a group of mutually non-local dimension-2 surface operators,
modulo screening. Compactifying these surface operators leads to a group
of mutually non-local line operators in 4d4d,
modulo screening and flavor charges. Complete specification of a
4d4d
theory arising from such a compactification requires a choice of a
maximal subgroup of mutually local line operators, and the 1-form
symmetry group of the chosen 4d4d
theory is identified as the Pontryagin dual of this maximal subgroup. We
also comment on how to generalize our results to compactifications
involving irregular punctures. Finally, to complement the analysis from
6d, we derive the 1-form symmetry from a Type IIB realization of class S
theories.