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Lemma dependency for Specification list-data

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:
fr-01provedall subs proved fr-02, fr,
lfprovedall subs proved fr-07, lf-01, l, lfr,
lfrprovedall subs proved fr-02, fr-07, l,
frprovedall subs proved fr-02, fr-07,
eq-oneprovedall subs proved disj-nil-add, l, size-add, elim-list-c, fr-07, lf-01,
fr-03provedall subs proved fr-07,
le-one-01provedall subs proved sel-add-dottail, l, size-add, disj-nil-add, gen-List, fr-07, lf-01,
lr-01provedall subs proved lr-02, size-add, disj-nil-add, elim-list-c,
lr-02provedall subs proved l, length-rest,
fr-07provedall subs proved inj-add, elim-list-c, fr-02,
elim-listprovedall subs proved sel-add-dottail, sel-add-dothead, fr-02,
fr-04provedall subs proved fr-02, elim-list-c,
length-rest-introprovedall subs proved l, length-rest,
lrprovedall subs proved l, length-rest,
lr-04provedall subs proved l, length-rest, size-nil,
lr-05provedall subs proved length-rest, l,
lr-06provedall subs proved l, length-rest, size-nil,
length-restprovedall subs proved size-add, elim-list-c,
lf-01provedall subs proved inj-add, l, size-add, disj-nil-add, size-nil, elim-list-c,
fr-02provedall subs proved elim-list-c,
lr-03provedall subs proved disj-nil-add, size-add, elim-list-c,
elim-list-cprovedall subs proved f, gen-List, sel-add-dottail, sel-add-dothead,
le-oneprovedall subs proved l,
lprovedall subs proved size-add, gen-List, size-nil,
fprovedall subs proved inj-add,
exaprovedall subs proved disj-nil-add, gen-List,
lr-02aprovedall subs proved less-add, refl-List, disj-nil-add, elim-add,
lr-02bprovedall subs proved less-add, disj-nil-add, elim-add,
p-frprovedall subs proved sel-add-dottail, sel-add-dothead,
elim-addaxiom
refl-Listaxiom
less-addaxiom
size-nilaxiom
inj-addaxiom
size-addaxiom
disj-nil-addaxiom
gen-Listaxiom
sel-add-dotheadaxiom
sel-add-dottailaxiom