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Lemma dependency for Specification product-refine

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:
refines-productprovedall subs proved frag-repla-sametrace, repl-exec,
repl-execprovedall subs proved frag-repls-head, repl-frag,
frag-repla-sametraceprovedall subs proved mon-repla-1, replstate-inf-def, replaction-inf-def, repl-frag, replaction-fin-def, finfrag-repla-sametrace-1,
repl-fragprovedall subs proved repl-fin-size, repl-size, mon-repla, mon-repls, replaction-inf-def, replstate-inf-def, finfrag-repl-frag, replaction-fin-def, replstate-fin-def,
frag-repls-headprovedall subs proved lift-rec, lift-base, repls-infrec-addboth, repls-base, mon-repls, replstate-inf, nounsharedextR-notcodren-internal, repls-infrec-skip, repls-infrec-addS, finfrag-repls-head, replstate-fin-def,
finfrag-repl-fragprovedall subs proved product-ok-refine-cext-imp-aext, lift-get, lift-base, lift-rec, lift-size, repla-rec-addboth, repls-rec-addboth, nounsharedextR-notcodren-internal, repla-rec-skip, repls-rec-skip, sameshared-notcodc-notcoda, finfrag-repls-head, repla-rec-addS, repls-rec-addS, repla-base, repls-base,
repl-sizeprovedall subs proved mon-repla, mon-repls, replaction-inf-def, replstate-inf-def, replaction-fin-def, repl-fin-size, replstate-fin-def,
repls-infrec-addSprovedall subs proved mon-repls, repls-mon, repls-base, repls-rec-addS, replstate-inf-def, replstate-inf,
repls-infrec-skipprovedall subs proved repls-rec-skip, mon-repls, replstate-inf-def, nounsharedextR-notcodren-internal, replstate-inf,
finfrag-repla-sametrace-1provedall subs proved finfrag-repla-sametrace,
mon-repla-1provedall subs proved mon-repla,
repla-infrec-addSprovedall subs proved mon-repla, repla-mon, repla-base, repla-rec-addS, replaction-inf-def, replaction-inf,
repla-infrec-skipprovedall subs proved repla-rec-skip, mon-repla, replaction-inf-def, nounsharedextR-notcodren-internal, replaction-inf,
repl-fin-sizeprovedall subs proved repla-rec-addboth, lift-size, repls-rec-addboth, nounsharedextR-notcodren, repla-rec-skip, repls-rec-skip, repla-rec-addS, repls-rec-addS, repla-base, repls-base,
repls-infrec-addbothprovedall subs proved repls-rec-addboth, repls-mon, replstate-inf-def, replstate-inf,
mon-replsprovedall subs proved repls-mon,
finfrag-repla-sametraceprovedall subs proved repla-rec-addboth, nounsharedextR-notcodren, nounsharedextR-notcodren-project, repla-rec-skip, same-concrete-abstract, repla-rec-addS, repla-base,
mon-replaprovedall subs proved repla-mon,
finfrag-repls-headprovedall subs proved lift-rec, lift-base, repls-rec-addboth, repls-rec-skip, nounsharedextR-notcodren, repls-rec-addS, repls-base,
repla-infrec-addbothprovedall subs proved repla-rec-addboth, repla-mon, replaction-inf-def, replaction-inf,
nounsharedextR-notcodren-projectprovedall subs proved nounsharedextR-notcodren-internal,
repls-monprovedall subs proved nounsharedextR-notcodren-internal, lift-rec, lift-base, repls-rec-addboth, repls-rec-skip, repls-rec-addS, repls-base,
nounsharedextR-notcodrenprovedall subs proved nounsharedextR-notcodren-internal,
repla-monprovedall subs proved repla-rec-addboth, nounsharedextR-notcodren-internal, repla-rec-skip, repla-rec-addS, repla-base,
replstate-infprovedall subs proved replstate-inf-def,
replaction-infprovedall subs proved replaction-inf-def,
sameshared-notcodc-notcodaprovedall subs proved sameshared-def,
nounsharedextR-notcodren-internalprovedall subs proved nounsharedextR-def,
lift-sizeprovedall subs proved lift-rec, lift-base,
lift-getprovedall subs proved lift-base, lift-rec,
sameshared-defaxiom
same-concrete-abstractprovedall subs proved
nounsharedextR-defaxiom
replstate-fin-defaxiom
replaction-fin-defaxiom
replstate-inf-defaxiom
replaction-inf-defaxiom
repls-baseaxiom
repla-baseaxiom
repls-rec-addSaxiom
repla-rec-addSaxiom
repls-rec-skipaxiom
repla-rec-skipaxiom
repls-rec-addbothaxiom
repla-rec-addbothaxiom
lift-recaxiom
lift-baseaxiom
product-ok-refine-cext-imp-aextprovedall subs proved