[Imprint][Data Privacy Statement][E-Mail]

Back to main index. View the specification. View theorem base summary, View theorem base listing, the used properties by spec, the dependency list, the symbol table,

Lemma dependency for Specification assoclist

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:
uniquelenprovedall subs proved app, nuni-01, nuni, ex, cons, inone, inapp, empty, unique-e, k-unique-r,
unique-04provedall subs proved nuni-01, nuni,
unique-03provedall subs proved nuni-01, nuni,
lenequalprovedall subs proved app, nuni-01, nuni, ex, inone, cons, inapp,
nuniprovedall subs proved inone, cons, inapp, empty, nuni-01,
unique-01provedall subs proved inone, cons, inapp, empty, unique,
uniqueprovedall subs proved inone, inapp, cons, k-unique-r,
nuni-01provedall subs proved not, cons,
appprovedall subs proved inapp, k-unique-r,
lenleprovedall subs proved ex, empty, unique-e, inone, inapp, k-unique-r,
inkeys-ncprovedall subs proved inkeys-n,
infirstprovedall subs proved inrec,
notprovedall subs proved cons,
inkeys-nprovedall subs proved inone, inapp,
inrecprovedall subs proved inone, inapp,
k-unique-rprovedall subs proved cons, unique-e,
unique-02provedall subs proved in-01, cons,
oneprovedall subs proved unique-e, empty, unique-r,
insnotinprovedall subs proved put-no, inone, inapp, put-empty,
insfirstprovedall subs proved put-no, inone, inapp, put-yes,
inconsprovedall subs proved inapp,
in-putprovedall subs proved put-yes, put-no, inapp, empty, inone, put-empty,
in-03provedall subs proved inapp,
in-02provedall subs proved inone, inapp,
inprovedall subs proved in-01, cons,
firstocprovedall subs proved inone, inapp, empty,
exprovedall subs proved inassoc,
consprovedall subs proved unique-r,
in-01provedall subs proved inassoc,
emptyprovedall subs proved inassoc,
inoneprovedall subs proved inassoc,
inappprovedall subs proved inassoc,
put-oneprovedall subs proved put-yes,
one-01provedall subs proved assoc-yes,
assoc-yesaxiom
unique-eaxiom
put-emptyaxiom
put-noaxiom
put-yesaxiom
inassocaxiom
unique-raxiom