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Proofgold Proof

pf
Let x0 of type ι be given.
Let x1 of type ι be given.
Apply unknownprop_5211365bd8f9bc32132c7d18ef8b1eeb82945bf78b11eab7df690b661bcac67c with x0, x1, 0, λ x2 x3 . x3 = ad280.. x0 x1.
Apply Repl_Empty with λ x2 . SetAdjoin x2 (Sing 3), λ x2 x3 . binunion (binunion x0 {(λ x5 . SetAdjoin x5 (Sing 2)) x4|x4 ∈ x1}) x3 = ad280.. x0 x1.
Apply binunion_idr with binunion x0 {(λ x3 . SetAdjoin x3 (Sing 2)) x2|x2 ∈ x1}, λ x2 x3 . x3 = ad280.. x0 x1.
Let x2 of type ιιο be given.
Assume H0: x2 (binunion x0 {(λ x4 . SetAdjoin x4 (Sing 2)) x3|x3 ∈ x1}) (ad280.. x0 x1).
The subproof is completed by applying H0.