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Theorem base summary for Specification list-dup
Status:
Proved!
Axioms: 7, User Theorems: 104 (Proved: 104, Partially proved: 0, Unproved: 0, Invalid: 0, Siginvalid: 0)
Proof steps: 498, Interactions: 137
a(1,0)
c-01(1,0)
dups-01(1,0)
dups-sw(4,1)
firstoc(7,3)
inapp(6,3)
one-01(1,1)
rm-in-05(4,0)
rm-size-04(2,1)
two-01(1,0)
a-01(1,0)
c-02(1,0)
dups-appex(9,4)
dups-switch(1,0)
in(4,1)
inapp-01(4,2)
one-03(1,0)
rm-nodups(4,0)
rm-size-05(4,0)
two-02(1,0)
aa(2,2)
c-03(1,0)
dups-cons(1,0)
e(1,1)
in-01-02(1,0)
k-dups(2,0)
rec(19,6)
rm-notin(1,0)
rm-size-in(3,1)
two-03(2,0)
adjoin-in(0,0)
cons(1,0)
dups-eqsize(8,2)
e-01(2,1)
in-02-01(1,0)
l(4,0)
rm-allsize(39,21)
rm-notin-01(9,6)
rm-size-in-01(3,1)
adjoin-notin(0,0)
cons-01(4,0)
dups-eqsize-01(10,4)
empty-01(1,0)
in-03-01(1,0)
l-01(1,0)
rm-empty(4,0)
rm-one(1,1)
rm-size-le(1,0)
app(1,0)
cons-02(6,2)
dups-eqsize-02(20,9)
eq(14,4)
in-04-01(1,0)
l-02(1,0)
rm-eq(2,0)
rm-rm(1,1)
rm-size-not(2,1)
app-01(1,0)
cons-03(1,0)
dups-eqsize-ext(6,2)
eq-01(14,5)
in-05-01(1,0)
l-03(1,0)
rm-ifrec(1,0)
rm-rm-01(13,2)
rmdup-e(0,0)
app-01-02(4,0)
cons-04(1,0)
dups-firstoc-rew(14,6)
f(7,0)
in-06(4,0)
last(1,0)
rm-in(1,0)
rm-rm-02(13,2)
rmdup-last(10,1)
app-02(13,0)
d(6,1)
dups-in(2,0)
f-01(10,2)
in-06-01(1,0)
last-01(1,0)
rm-in-01(1,0)
rm-size(12,4)
rmdup-n(0,0)
app-03(1,1)
dis-empty(1,1)
dups-lesize(10,4)
fin(1,0)
in-07(1,0)
lastoc(21,9)
rm-in-02(15,0)
rm-size-01(24,4)
rmdup-y(0,0)
app-05(4,0)
disjoint(0,0)
dups-rest(2,0)
first(6,2)
in-08(1,0)
n(1,0)
rm-in-03(1,0)
rm-size-02(12,3)
sym(9,3)
c(2,1)
dups(0,0)
dups-rmdup-size-equiv(2,0)
first-01(6,2)
in-09(2,1)
one(1,1)
rm-in-04(4,0)
rm-size-03(2,1)
two(1,0)