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ready to prove four carry and uncarry in mpn_add_n

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ZhuangYumin
2025-06-22 05:12:16 +00:00
parent 94581ea60d
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projects/lib/gmp_proof_manual.v
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@ -808,10 +808,30 @@ Proof.
Qed. Qed.
Lemma proof_of_mpn_add_n_entail_wit_1 : mpn_add_n_entail_wit_1. Lemma proof_of_mpn_add_n_entail_wit_1 : mpn_add_n_entail_wit_1.
Proof. Admitted. Proof.
pre_process.
Exists l_r nil 0 0 0.
Exists l_b_2 l_a_2.
entailer!.
- unfold list_store_Z.
simpl.
tauto.
- rewrite sublist_nil; try lia; try tauto.
unfold list_store_Z.
simpl.
tauto.
- rewrite sublist_nil; try lia; try tauto.
unfold list_store_Z.
simpl.
tauto.
Qed.
Lemma proof_of_mpn_add_n_entail_wit_2 : mpn_add_n_entail_wit_2. Lemma proof_of_mpn_add_n_entail_wit_2 : mpn_add_n_entail_wit_2.
Proof. Admitted. Proof.
pre_process.
prop_apply (store_uint_range &("cy") cy).
entailer!.
Qed.
Lemma proof_of_mpn_add_n_entail_wit_3_1 : mpn_add_n_entail_wit_3_1. Lemma proof_of_mpn_add_n_entail_wit_3_1 : mpn_add_n_entail_wit_3_1.
Proof. Admitted. Proof. Admitted.