“…It has been known for some time [12,13,14,15] that de Sitter space has a one-parameter family of vacuum states invariant under the de Sitter isometry group, called α-vacua. There is a unique member of this family which has the same short-distance singularity as in flat space [14,16], which is also the Euclidean vacuum obtained by analytic continuation from the sphere [17,18]. There has nonetheless been considerable controversy in the literature about whether the additional de Sitter-invariant vacua are physical, particularly focusing on the definition of an interacting theory [19,20,21,22,23,24,25,26,27,28,29,30].…”