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Yes, this feature is planned. It can be very easily done in an unverified way as a post-processing in ocaml, but we were hoping to do it in Coq beforehand.
When I am asking for the uniform interpolant of
p & q & [](p & q)
I get
¬ ((⊤ → (⊤ → (⊤ → ⋄ ⊥))) → ((¬ q → (⊤ → (⊤ → ⋄ ⊥))) → (⊤ → ((¬ q → (⊤ → (⊤ → ⋄ ⊥))) → (⊤ → ((¬ q → (⊤ → (⊤ → ⋄ ⊥))) → (⊤ → ((⊤ → (⊤ → (⊤ → ⋄ ⊥))) → ((¬ q → (⊤ → (⊤ → ⋄ ⊥))) → (⊤ → ((¬ q → (⊤ → (⊤ → ⋄ ⊥))) → (⊤ → ((¬ q → (⊤ → (⊤ → ⋄ ⊥))) → (⊤ → ((⊤ → (⊤ → (⊤ → ⋄ ⊥))) → ((¬ q → (⊤ → (⊤ → ⋄ ⊥))) → (⊤ → ((¬ q → (⊤ → (⊤ → ⋄ ⊥))) → (⊤ → ((¬ q → (⊤ → (⊤ → ⋄ ⊥))) → (⊤ → ((⊤ → (⊤ → (⋄ ((⊤ → (⊤ → (⊤ → ⋄ ⊥))) → ((¬ q → (⊤ → (⊤ → ⋄ ⊥))) → (⊤ → ((¬ q → (⊤ → (⊤ → ⋄ ⊥))) → (⊤ → ((⊤ → (⊤ → (⊤ → ⋄ ⊥))) → ((¬ q → (⊤ → (⊤ → ⋄ ⊥))) → (⊤ → ((¬ q → (⊤ → (⊤ → ⋄ ⊥))) → (⊤ → ⊥)))))))))) → ⋄ ⊥))) → (⊤ → ((⊤ → (⊤ → (⋄ ((⊤ → (⊤ → (⊤ → ⋄ ⊥))) → ((¬ q → (⊤ → (⊤ → ⋄ ⊥))) → (⊤ → ((¬ q → (⊤ → (⊤ → ⋄ ⊥))) → (⊤ → ((⊤ → (⊤ → (⊤ → ⋄ ⊥))) → ((¬ q → (⊤ → (⊤ → ⋄ ⊥))) → (⊤ → ((¬ q → (⊤ → (⊤ → ⋄ ⊥))) → (⊤ → ⊥)))))))))) → ⋄ ⊥))) → (⊤ → ((⊤ → (⊤ → (⊤ → ⋄ ⊥))) → ((¬ q → (⊤ → (⊤ → ⋄ ⊥))) → (⊤ → ((¬ q → (⊤ → (⊤ → ⋄ ⊥))) → (⊤ → ((¬ q → (⊤ → (⊤ → ⋄ ⊥))) → (⊤ → ((⊤ → (⊤ → (⊤ → ⋄ ⊥))) → ((¬ q → (⊤ → (⊤ → ⋄ ⊥))) → (⊤ → ((¬ q → (⊤ → (⊤ → ⋄ ⊥))) → (⊤ → ((¬ q → (⊤ → (⊤ → ⋄ ⊥))) → (⊤ → ((⊤ → (⊤ → (⊤ → ⋄ ⊥))) → ((¬ q → (⊤ → (⊤ → ⋄ ⊥))) → (⊤ → ((¬ q → (⊤ → (⊤ → ⋄ ⊥))) → (⊤ → ((¬ q → (⊤ → (⊤ → ⋄ ⊥))) → (⊤ → ((⊤ → (⊤ → (⋄ ((⊤ → (⊤ → (⊤ → ⋄ ⊥))) → ((¬ q → (⊤ → (⊤ → ⋄ ⊥))) → (⊤ → ((¬ q → (⊤ → (⊤ → ⋄ ⊥))) → (⊤ → ((⊤ → (⊤ → (⊤ → ⋄ ⊥))) → ((¬ q → (⊤ → (⊤ → ⋄ ⊥))) → (⊤ → ((¬ q → (⊤ → (⊤ → ⋄ ⊥))) → (⊤ → ⊥)))))))))) → ⋄ ⊥))) → (⊤ → ((⊤ → (⊤ → (⋄ ((⊤ → (⊤ → (⊤ → ⋄ ⊥))) → ((¬ q → (⊤ → (⊤ → ⋄ ⊥))) → (⊤ → ((¬ q → (⊤ → (⊤ → ⋄ ⊥))) → (⊤ → ((⊤ → (⊤ → (⊤ → ⋄ ⊥))) → ((¬ q → (⊤ → (⊤ → ⋄ ⊥))) → (⊤ → ((¬ q → (⊤ → (⊤ → ⋄ ⊥))) → (⊤ → ⊥)))))))))) → ⋄ ⊥))) → (⊤ → ⊥))))))))))))))))))))))))))))))))))))))))))))))))))
Would be nice to have some post-processing that cleans up this formula using obvious equivalences.
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