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Lemma dependency for Specification erasequeue

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:
rm-vl-lebrefs-subseteqprovedall subs proved rm-v-subseteq, subseteq-lebrefs-subseteq,
subseteq-lebrefs-subseteqprovedall subs proved queue-in-vl, in-vl-in-lebrefs, lebrefs-rec, lebrefs-base,
rm-vl-notinprovedall subs proved rm-vl-in-before-h, queue-in-vl,
rm-vl-in-beforeprovedall subs proved queue-rm-vl-rec, rm-vl-in-before-h, queue-in-vl,
lebrefs-none-notinprovedall subs proved queue-in-vl, in-vl-in-lebrefs,
lebrefs-append-noneprovedall subs proved lebrefs-rec, lebrefs-base, lebrefs-none,
lebrefs-append-lrefprovedall subs proved lebrefs-rec, lebrefs-base, lebrefs-lref,
eq-entry-in-lref-inprovedall subs proved queue-in-vl, in-vl-in-lebrefs,
rm-v-subseteqprovedall subs proved queue-rm-v-rec, queue-rm-v-base,
rm-vl-in-before-hprovedall subs proved queue-rm-vl-rec, queue-rm-vl-base,
lebrefs-noneprovedall subs proved lebrefs-base, lebrefs-rec,
lebrefs-lrefprovedall subs proved lebrefs-base, lebrefs-rec,
in-vl-in-lebrefsprovedall subs proved lebrefs-rec, lebrefs-base, queue-in-vl,
rm-vl-notin-beforeprovedall subs proved queue-rm-vl-rec, queue-rm-vl-base, queue-in-vl,
rm-vl-append-sameprovedall subs proved queue-rm-vl-rec, queue-rm-vl-base,
in-vl-subsetprovedall subs proved queue-in-vl,
in-vl-append0provedall subs proved queue-in-vl,
in-vl-appendprovedall subs proved queue-in-vl,
in-singleprovedall subs proved queue-in,
in-rm-v-sameprovedall subs proved queue-rm-v-rec, queue-rm-v-base, queue-in-vl,
in-rm-v-inprovedall subs proved queue-rm-v-rec, queue-rm-v-base, queue-in-vl,
in-rm-vprovedall subs proved queue-rm-v-rec, queue-rm-v-base, queue-in,
in-prepend-vlprovedall subs proved queue-in-vl,
in-prepend-otherprovedall subs proved queue-in,
in-prependprovedall subs proved queue-in,
in-empty-vlprovedall subs proved queue-in-vl,
in-emptyprovedall subs proved queue-in,
in-concatprovedall subs proved queue-in,
in-append-otherprovedall subs proved queue-in,
in-appendprovedall subs proved queue-in,
queue-rm-vl-baseaxiom
queue-rm-vl-recaxiom
lebrefs-baseaxiom
lebrefs-recaxiom
queue-rm-v-baseaxiom
queue-rm-v-recaxiom
queue-inaxiom
queue-in-vlaxiom