| Require Import Coq.ZArith.ZArith. |
| Require Import Coq.Bool.Bool. |
| Require Import Coq.Strings.String. |
| Require Import Coq.Strings.Ascii. |
| Require Import Coq.Lists.List. |
| Require Import Coq.Classes.RelationClasses. |
| Require Import Coq.Classes.Morphisms. |
| Require Import Coq.micromega.Psatz. |
| Require Import Coq.Sorting.Permutation. |
| From AUXLib Require Import int_auto Axioms Feq Idents ListLib VMap. |
| Require Import SetsClass.SetsClass. Import SetsNotation. |
| From SimpleC.SL Require Import Mem SeparationLogic. |
| From PVbench.Data_structures.stack.rocq.groundtruth Require Import stack_goal. |
| Require Import Logic.LogicGenerator.demo932.Interface. |
| Local Open Scope Z_scope. |
| Local Open Scope sets. |
| Local Open Scope string_scope. |
| Local Open Scope list. |
| Import naive_C_Rules. |
| Require Import PVbench.Data_structures.stack.rocq.spec_lib. |
| Local Open Scope sac. |
|
|
| Lemma proof_of_push_return_wit_1 : push_return_wit_1. |
| Proof. Admitted. |
|
|
| Lemma proof_of_push_partial_solve_wit_1 : push_partial_solve_wit_1. |
| Proof. Admitted. |
|
|
| Lemma proof_of_pop_safety_wit_1 : pop_safety_wit_1. |
| Proof. Admitted. |
|
|
| Lemma proof_of_pop_safety_wit_2 : pop_safety_wit_2. |
| Proof. Admitted. |
|
|
| Lemma proof_of_pop_return_wit_1 : pop_return_wit_1. |
| Proof. Admitted. |
|
|
| Lemma proof_of_pop_partial_solve_wit_1 : pop_partial_solve_wit_1. |
| Proof. Admitted. |
|
|
| Lemma proof_of_build_safety_wit_1 : build_safety_wit_1. |
| Proof. Admitted. |
|
|
| Lemma proof_of_build_safety_wit_2 : build_safety_wit_2. |
| Proof. Admitted. |
|
|
| Lemma proof_of_build_safety_wit_3 : build_safety_wit_3. |
| Proof. Admitted. |
|
|
| Lemma proof_of_build_entail_wit_4 : build_entail_wit_4. |
| Proof. Admitted. |
|
|
| Lemma proof_of_build_return_wit_1 : build_return_wit_1. |
| Proof. Admitted. |
|
|
| Lemma proof_of_build_partial_solve_wit_1 : build_partial_solve_wit_1. |
| Proof. Admitted. |
|
|
| Lemma proof_of_build_partial_solve_wit_2_pure : build_partial_solve_wit_2_pure. |
| Proof. Admitted. |
|
|
| Lemma proof_of_build_partial_solve_wit_2 : build_partial_solve_wit_2. |
| Proof. Admitted. |
|
|
|
|
