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Theorem ubifs-cons

⊦ ubifs-cons(fs, ri, ro, fi, fo, log) ↔ ¬ inodekey(0) ∈ ri ∧ ri-cons(ri, fs) ∧ log-cons(log, fs) ∧ ¬ dups(log) ∧ ri-closed(ri, fs, ro) ∧ ro.inodes? ∧ fo.inodes? ∧ ro ⊆ dom ri ∧ fo ⊆ dom fi

Type: An axiom
Validity: The proof is valid.
Features:
Comment:
Used by: datanode-pagesize, ubifs-cons-dom-fi, ubifs-cons-dom-ri, ubifs-cons-fo-inodes, ubifs-cons-ino0, ubifs-cons-log-cons, ubifs-cons-logadr-in, ubifs-cons-ri-closed, ubifs-cons-ri-inj, ubifs-cons-ro-inodes, ubifs-file-in, ubifs-file-notdir, ubifs-fo-subset, ubifs-in-fs, ubifs-log-nodups, ubifs-log-nodups-add1, ubifs-log-nodups-add2, ubifs-log-nodups-add3, ubifs-log-nodups-add4, ubifs-log-nodups-add5, ubifs-parent-dir, ubifs-parent-in, ubifs-ri-cons, ubifs-ro-data, ubifs-ro-dentry, ubifs-ro-subset,
Used by units in proved state:
Proof exists?: No