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Proofgold Proof

pf
Apply add_nat_SR with u12, 7, λ x0 x1 . x1 = u20 leaving 2 subgoals.
The subproof is completed by applying nat_7.
Apply add_nat_SR with u12, 6, λ x0 x1 . ordsucc x1 = u20 leaving 2 subgoals.
The subproof is completed by applying nat_6.
Apply add_nat_SR with u12, 5, λ x0 x1 . ordsucc (ordsucc x1) = u20 leaving 2 subgoals.
The subproof is completed by applying nat_5.
Apply add_nat_SR with u12, 4, λ x0 x1 . ordsucc (ordsucc (ordsucc x1)) = u20 leaving 2 subgoals.
The subproof is completed by applying nat_4.
Apply add_nat_SR with u12, 3, λ x0 x1 . ordsucc (ordsucc (ordsucc (ordsucc x1))) = u20 leaving 2 subgoals.
The subproof is completed by applying nat_3.
Apply add_nat_SR with u12, 2, λ x0 x1 . ordsucc (ordsucc (ordsucc (ordsucc (ordsucc x1)))) = u20 leaving 2 subgoals.
The subproof is completed by applying nat_2.
Apply add_nat_SR with u12, 1, λ x0 x1 . ordsucc (ordsucc (ordsucc (ordsucc (ordsucc (ordsucc x1))))) = u20 leaving 2 subgoals.
The subproof is completed by applying nat_1.
Apply add_nat_SR with u12, 0, λ x0 x1 . ordsucc (ordsucc (ordsucc (ordsucc (ordsucc (ordsucc (ordsucc x1)))))) = u20 leaving 2 subgoals.
The subproof is completed by applying nat_0.
Apply add_nat_0R with u12, λ x0 x1 . ordsucc (ordsucc (ordsucc (ordsucc (ordsucc (ordsucc (ordsucc (ordsucc x1))))))) = u20.
Let x0 of type ιιο be given.
The subproof is completed by applying H0.