  We derive novel identities satisfied by inflationary correlation functions in
the limit where two external momenta are taken to be small. We derive these
statements in two ways: using background-wave arguments and as Ward identities
following from the fixed-time path integral. Interestingly, these identities
allow us to constrain some of the O(q^2) components of the soft limit, in
contrast to their single-soft analogues. We provide several nontrivial checks
of our identities both in the context of resonant non-Gaussianities and in
small sound speed models. Additionally, we extend the relation at lowest order
in external momenta to arbitrarily many soft legs, and comment on the many-soft
extension at higher orders in the soft momentum. Finally, we consider how
higher soft limits lead to identities satisfied by correlation functions in
large-scale structure.
