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Lemma dependency for Specification separation-rg

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:
allocprovedall subs proved owned-emp, alloc-p,
alloc-pprovedall subs proved owned-r, owned-P, rely, owned, compact-local, switch-ownership, lift-mapex,
write-unknownprovedall subs proved write-unknown-p,
switch-ownershipprovedall subs proved owned-P, rely, owned,
compact-localprovedall subs proved owned-P, owned-r, owned,
write-unknown-pprovedall subs proved write-known-p, ex-shift-o-p,
guar-reflprovedall subs proved rely-refl, guar,
write-knownprovedall subs proved write-known-p,
propagateprovedall subs proved owned-r, rely,
owned-empprovedall subs proved owned,
lift-mapexprovedall subs proved owned,
owned-Pprovedall subs proved owned,
owned-rprovedall subs proved owned,
ex-shift-o-pprovedall subs proved owned,
write-known-pprovedall subs proved owned,
rely-reflprovedall subs proved rely,
guar-relyprovedall subs proved guar,
lift-mapprovedall subs proved owned,
ex-shift-oprovedall subs proved owned,
rely-transprovedall subs proved rely,
relyaxiom
ownedaxiom
guaraxiom