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Proof step 2 from proof enospc (conclusion)

⊦ ⌊ENOSPC⌋

User applied rule insert rewrite lemma

And obtained the following new goals

Proof step 1:
⊦ ⌊err⌋ ↔ err ≠ ESUCCESS ∧ err ≠ EEXISTS ∧ err ≠ ENOENT ∧ err ≠ EISDIR ∧ err ≠ ENOTEMPTY ∧ err ≠ ENOTDIR ∧ err ≠ EBADFD ∧ err ≠ EACCESS

Rule argument

spec: inst: name: class seq: ⊦ ⌊err⌋ ↔ err ≠ ESUCCESS ∧ err ≠ EEXISTS ∧ err ≠ ENOENT ∧ err ≠ EISDIR ∧ err ≠ ENOTEMPTY ∧ err ≠ ENOTDIR ∧ err ≠ EBADFD ∧ err ≠ EACCESS subst: [err] → [ENOSPC] flags: rewrite, current

Additional information

[Concretesimprules((Csimpnamedseq(error,,disj-35, ⊦ ESUCCESS ≠ ENOSPC) Csimpnamedseq(error,,disj-21, ⊦ ENOSPC ≠ EEXISTS) Csimpnamedseq(error,,disj-20, ⊦ ENOSPC ≠ ENOENT) Csimpnamedseq(error,,disj-19, ⊦ ENOSPC ≠ EISDIR) Csimpnamedseq(error,,disj-52, ⊦ ENOSPC ≠ ENOTEMPTY) Csimpnamedseq(error,,disj-18, ⊦ ENOSPC ≠ ENOTDIR) Csimpnamedseq(error,,disj-17, ⊦ ENOSPC ≠ EBADFD) Csimpnamedseq(error,,disj-16, ⊦ ENOSPC ≠ EACCESS))), Extraterms((ENOSPC))]