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Theorem abs-meta-h

∀ ino. ¬ ino ∈ files ∨ ¬ ino ∈ dirs, ∀ ino. ⌜ino⌝ ∈ tree.fids → ino ∈ files, ((abs(tree, ino) * D))(dirs), ispath(p, ino, dirs, files), fs = abs-files(files) ⊦ meta(p, tree, fs) = meta(p, ino, dirs, files)

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