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Lemma dependency for Specification abs-node

A lemma (entry) may depend on lemmas (entries) below its position, but never on lemmas above its position. This means the list is a topological order of the dependency graph. An entry 'all subs proved' means that all used lemmas are (transitively) proved.

Name: Status: Subs proved? Used:
encode-nodeprovedall subs proved buf-size-zero, abs-node,
decode-nodeprovedall subs proved buf-size-zero, abs-node,
buf-elim-2provedall subs proved buf-size-zero,
buf-elimprovedall subs proved buf-size-zero,
abs-padding-subarray-failedprovedall subs proved buf-size-zero, abs-failed, abs-padding,
abs-padding-sizeprovedall subs proved abs-padding,
abs-padding-nospaceprovedall subs proved abs-padding,
abs-padding-mkbuf0provedall subs proved abs-padding,
abs-padding-isemptyprovedall subs proved abs-padding,
abs-padding-fullprovedall subs proved abs-padding,
abs-padding-eqprovedall subs proved abs-padding,
abs-padding-alignupprovedall subs proved abs-padding,
abs-padding-aligned-2headersizeprovedall subs proved abs-padding,
abs-padding-abs-failed-appendprovedall subs proved abs-failed, abs-padding,
abs-node-uniqueprovedall subs proved abs-node,
abs-node-subarray-failedprovedall subs proved abs-failed, abs-node,
abs-node-no-abs-paddingprovedall subs proved abs-node, abs-padding,
abs-node-isemptyprovedall subs proved abs-node,
abs-node-fullprovedall subs proved abs-node,
abs-node-emptybufprovedall subs proved abs-node,
abs-node-aligned-headersizeprovedall subs proved abs-node,
abs-node-aligned-2headersizeprovedall subs proved abs-node,
abs-node-abs-node-append-subarrayprovedall subs proved abs-node,
abs-node-abs-nodeprovedall subs proved abs-node,
abs-node-abs-failedprovedall subs proved abs-failed, abs-node,
abs-failed-size0provedall subs proved buf-size-zero, abs-failed,
abs-failed-nospaceprovedall subs proved abs-failed,
abs-failed-aligned-headersizeprovedall subs proved buf-size-zero, abs-failed,
abs-paddingaxiom
abs-nodeaxiom
abs-failedaxiom
buf-size-zeroprovedall subs proved