Abstract
We study the relations between partial and global group cohomology with values in a commutative unital ring A \mathcal {A} . In particular, for a unital partial action of a group G G on A \mathcal {A} , such that A \mathcal {A} is a direct product of commutative indecomposable rings, we show that any partial n n -cocycle of G G with values in A \mathcal {A} is globalizable.
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