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Lemma dependency for Specification list-set

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:
diffone-nodupssizeprovedall subs proved diff-n, diff-y, diff-onenonmember, diff-firstofapp, diff-e,
diffone-nodupsgetprovedall subs proved diff-n, diff-y, diff-onenonmember, diff-firstofapp,
diff-firstofappprovedall subs proved diff-same, diff-append,
leprovedall subs proved filt-n, filter-empty-01, del1-01, filt-y, filt-e,
filter-empty-in-01provedall subs proved filter-empty-in,
filter-empty-appendprovedall subs proved filter-empty-app-02, filter-empty-app, filter-empty-app-03,
filter-empty-app-03provedall subs proved filter-notempty, filter-empty-def,
filter-empty-appprovedall subs proved filter-empty-def,
filter-empty-app-02provedall subs proved filter-empty-def,
filter-empty-inprovedall subs proved filter-empty-def,
filter-empty-01provedall subs proved filter-empty-def,
diff-sameprovedall subs proved subset-ref, diff-empty-sub, diff-app,
filter-empty-subset-01provedall subs proved filter-notempty, sub-in, filter-empty-def,
filter-rev-emptyprovedall subs proved filter-notempty, filter-empty-def,
diff-consbothsameprovedall subs proved diff-app, diff-append,
filter-empty-consprovedall subs proved filter-notempty, filter-empty-def,
filter-empty-commutativeprovedall subs proved filter-notempty, filter-empty-def,
filter-empty-app-04provedall subs proved filter-notempty, filter-empty-def,
filter-empty-app-01provedall subs proved filter-empty-def,
filter-empty-subsetprovedall subs proved filter-notempty, sub-in, filter-empty-def,
filter-empty-oneprovedall subs proved filter-empty-def,
diff-appprovedall subs proved subset-app, diff-empty-sub, diff-app-02,
filter-empty-defprovedall subs proved filt-n, filt-y, filt-e, filter-notempty,
filter-allprovedall subs proved filter-notempty, filt-n, filt-y, filt-e,
diff-app-02provedall subs proved subset-app-02, diff-empty-sub, diff-e,
filter-notemptyprovedall subs proved filter-one, filter-empty, filt-e,
f-rmprovedall subs proved filt-n, filt-in, filt-y, filt-e,
subset-diff-unionprovedall subs proved sub-in, diff-in, sub-notin, subset, rmdup-01, assoc, union,
diff-app-01provedall subs proved subset-one, subset-app-04, diff-empty-sub, diff-e,
filter-restprovedall subs proved filter-one, filter-empty,
in-05provedall subs proved filt-in, in-01-01,
onein-diffprovedall subs proved subset-one, diff-empty-sub,
filter-empty-cons-01provedall subs proved filter-one, filter-empty, filt-n,
diff-unchangedprovedall subs proved diff-n, diff-in, diff-y, diff-e,
diff-dupsprovedall subs proved diff-in, diff-n, diff-y, diff-e,
diff-unionprovedall subs proved diff-in, diff-y, diff-n, assoc, union, diff-e,
union-twiceprovedall subs proved subset-ref, subset-rmdup, assoc, union,
size-leprovedall subs proved firstsub, subset, assoc, union,
diff-in-oneprovedall subs proved diff-in,
firstsubprovedall subs proved subset, assoc, union,
subset-rmdupprovedall subs proved subset-rec,
filter-oneprovedall subs proved filter-one-02, filter-one-01,
diff-empty-subprovedall subs proved subset, diff-empty-all,
diff-inprovedall subs proved diff-n, notin-01, diff-y, diff-e,
filt-inprovedall subs proved in-01-01, notin-02,
insubprovedall subs proved subset, rmdup, assoc, union,
assocsizeprovedall subs proved assoc,
size-nls-01provedall subs proved assoc, union,
filt-dupsprovedall subs proved filt-n, in-01-01, filt-y, filt-e,
onenotin-diffprovedall subs proved diff-consnotin2, diff-empty,
commsizeprovedall subs proved assoc, union,
appsizeprovedall subs proved assoc, union,
rmdup-02provedall subs proved assoc, union,
appprovedall subs proved assoc, union,
suboneinprovedall subs proved subset-rec, rmdup, assoc, union,
sub-sizeprovedall subs proved sub-in,
insub-01provedall subs proved subset, rmdup, assoc, union,
subset-01-01provedall subs proved subset, rmdup-01, assoc, union,
subset-01provedall subs proved subset, rmdup-01, assoc, union,
subprovedall subs proved subset, rmdup-01, assoc, union, rmdup,
subandprovedall subs proved subset, rmdup, assoc, union,
subsub-01provedall subs proved subset, rmdup-01, assoc, union,
in-02provedall subs proved assoc, union,
in-03provedall subs proved assoc, union,
sub-size-02provedall subs proved subset, assoc, union,
in-01provedall subs proved assoc, union,
sub-size-01provedall subs proved sub-in,
in-06provedall subs proved in-01-01,
in-04provedall subs proved assoc, union,
k-union-rec-nprovedall subs proved assoc, union,
sub-06provedall subs proved subset, rmdup, assoc, union,
sub-05provedall subs proved subset, rmdup-01, assoc, union, rmdup,
sub-04provedall subs proved subset, rmdup-01, assoc, union, rmdup,
sub-03provedall subs proved subset, rmdup-01, assoc, union,
sub-07provedall subs proved subset, rmdup, assoc, union,
k-union-rec-yprovedall subs proved assoc, union,
sub-02provedall subs proved subset, rmdup-01, assoc, union,
diffgetn-nodupssizeprovedall subs proved diff-e, diff-n, diff-onenonmember, diff-y,
sub-01provedall subs proved subset, rmdup-01, assoc, union, rmdup,
notinprovedall subs proved assoc, union,
subset-transprovedall subs proved sub-notin, sub-in, subset,
nodupsprovedall subs proved assoc, union,
rmdup-sizeprovedall subs proved assoc, union,
emptyunionprovedall subs proved assoc, union,
firstinprovedall subs proved assoc, union,
firstinsubprovedall subs proved subset-rec, rmdup-01, assoc, union,
size-nlsprovedall subs proved assoc, union,
Noassocprovedall subs proved assoc, union,
subset-empty-01provedall subs proved subset, subset-empty,
rotsizeprovedall subs proved assoc, union,
diff-twice-unionprovedall subs proved diff-n, diff-y, diff-e, assoc, union,
subsubprovedall subs proved subset, rmdup-01, assoc, union,
size-nleprovedall subs proved subset, rmdup-01, assoc, union,
subset-emptyprovedall subs proved subset,
filter-one-01provedall subs proved filt-e, filt-y,
filter-one-02provedall subs proved filt-e, filt-n,
subset-refprovedall subs proved subset,
notin-02provedall subs proved filt-n, filt-y, filt-e,
diff-empty-allprovedall subs proved diff-n, diff-y, diff-e,
subset-appprovedall subs proved subset,
del1-01provedall subs proved filt-n, filt-y, filt-e,
subset-app-02provedall subs proved subset,
filter-emptyprovedall subs proved filt-n, filt-y, filt-e,
subset-app-04provedall subs proved subset,
subset-oneprovedall subs proved subset,
rmdup-01provedall subs proved subset,
sub-notinprovedall subs proved subset,
sub-inprovedall subs proved subset,
diff-onenonmemberprovedall subs proved diff-y, diff-n, diff-e,
subset-recprovedall subs proved subset,
diff-appendprovedall subs proved diff-n, diff-y, diff-e,
diff-emptyprovedall subs proved diff-n, diff-y, diff-e,
diff-consnotin2provedall subs proved diff-y, diff-n, diff-e,
in-01-01provedall subs proved filt-n, filt-y, filt-e,
notin-01provedall subs proved diff-n, diff-y, diff-e,
assocprovedall subs proved union,
rmdupprovedall subs proved subset,
empty-01provedall subs proved union,
diff-wfrecprovedall subs proved diff-n, diff-y, diff-e,
rax-01provedall subs proved diff-n,
sizeprovedall subs proved subset,
subset-insertprovedall subs proved subset,
subset-delprovedall subs proved subset,
subset-append-02provedall subs proved subset,
subset-append-01provedall subs proved subset,
filter-notinprovedall subs proved filt-n, filt-y, filt-e,
emptyprovedall subs proved union,
diff-twice-append-revprovedall subs proved diff-n, diff-y, diff-e,
dups-appprovedall subs proved filt-n, filt-y, filt-e,
filter-dupsprovedall subs proved filt-n, filt-e,
subset-permprovedall subs proved subset,
del1provedall subs proved filt-n, filt-y, filt-e,
diff-twice-appendprovedall subs proved diff-n, diff-y, diff-e,
subset-app-03provedall subs proved subset,
subset-app-01provedall subs proved subset,
subset-appendprovedall subs proved subset,
filt-eaxiom
filt-yaxiom
filt-naxiom
diff-eaxiom
diff-yaxiom
diff-naxiom
unionaxiom
subsetaxiom