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Theorem abs-nodes-rec

⊦ abs-nodes(buf, m, a ' + x, lax, weak) ↔ (∃ buf0, buf1. buf = buf0 + buf1 ∧ ( abs-padding(buf0) ∧ abs-nodes(buf1, m + # buf0, a ' + x, lax, weak) ∨ lax ≠ [] ∧ lax.head.off = m ∧ lax.head.size = # buf0 ∧ abs-node(buf0, a) ∧ abs-nodes(buf1, m + # buf0, x, lax.tail, weak)))

Type: An axiom
Validity: The proof is valid.
Features:
Comment:
Used by: abs-failed-abs-nodes-h, abs-nodes-add-crash-aligned, abs-nodes-add-crash-aligned-h, abs-nodes-aligned-2headersize-h, abs-nodes-aligned-headersize-h, abs-nodes-append-h, abs-nodes-at-least-flashsize, abs-nodes-before-no-address-h, abs-nodes-beyond-no-address-h, abs-nodes-case-distinction-h, abs-nodes-crash-h, abs-nodes-elems-adr-length-h, abs-nodes-emptyheader-h, abs-nodes-first-adr-explicit, abs-nodes-no-padding-last, abs-nodes-no-padding-rec, abs-nodes-nodups-h, abs-nodes-nospace-h, abs-nodes-nospace-header-h, abs-nodes-notrailer-h, abs-nodes-one-abs-node, abs-nodes-one-h, abs-nodes-padding-prefix, abs-nodes-prefix-h, abs-nodes-split-h, abs-nodes-subarray-failed, abs-nodes-unique-strong-h, abs-nodes-unique-weak-h, abs-nodes-valid-node, abs-padding-abs-nodes-h, abs-split-by-address-h,
Used by units in proved state: persistence-base,
Proof exists?: No