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Theorem extension

⊦ cu1 = cu2 ↔ #x cu1 = #x cu2 ∧ #y cu1 = #y cu2 ∧ #z cu1 = #z cu2 ∧ (∀ nx, ny, nz. nx < #x cu1 ∧ ny < #y cu1 ∧ nz < #z cu1 → cu1[nx, ny, nz] = cu2[nx, ny, nz])

Type: An axiom
Validity: The proof is valid.
Features: ls,
Comment:
Used by: cputput, eq-put2, eq-write-1, eq-write-2-d, eq-write-2-h, eq-write-2-w, eq-write-left, ext-rec, put-same-content, putgetinv, size-0-d, size-0-h, size-0-w, write3,
Used by units in proved state: cube+array, rowcol-upd, matrixops,
Proof exists?: No