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Proofgold Asset
asset id
bd29c2e13f4a09a3f0ab543621cf5eaf9f4e8020429697d7c4f93bebdb22095d
asset hash
749cd838740e536ce6219f9ba3495d2f40d7cec3d7003e74076499c390db8fc6
bday / block
259
tx
5b15d..
preasset
doc published by
Pr8qe..
Definition
8130f..
:=
λ x0 x1 .
∀ x2 .
In
x2
x0
⟶
nIn
x2
x1
Definition
70d40..
:=
λ x0 .
∀ x1 : ο .
(
∀ x2 .
and
(
and
(
Subq
x2
x0
)
(
atleast6
x2
)
)
(
nSubq
x0
x2
)
⟶
x1
)
⟶
x1
Definition
0dda1..
:=
λ x0 .
∀ x1 : ο .
(
∀ x2 .
and
(
and
(
Subq
x2
x0
)
(
70d40..
x2
)
)
(
nSubq
x0
x2
)
⟶
x1
)
⟶
x1
Definition
ac550..
:=
λ x0 .
∀ x1 : ο .
(
∀ x2 .
and
(
and
(
Subq
x2
x0
)
(
0dda1..
x2
)
)
(
nSubq
x0
x2
)
⟶
x1
)
⟶
x1
Definition
05043..
:=
λ x0 .
∀ x1 : ο .
(
∀ x2 .
and
(
and
(
Subq
x2
x0
)
(
ac550..
x2
)
)
(
nSubq
x0
x2
)
⟶
x1
)
⟶
x1
Definition
9ed78..
:=
λ x0 .
∀ x1 : ο .
(
∀ x2 .
and
(
and
(
Subq
x2
x0
)
(
05043..
x2
)
)
(
nSubq
x0
x2
)
⟶
x1
)
⟶
x1
Definition
bb16b..
:=
λ x0 .
∀ x1 : ο .
(
∀ x2 .
and
(
and
(
Subq
x2
x0
)
(
9ed78..
x2
)
)
(
nSubq
x0
x2
)
⟶
x1
)
⟶
x1
Definition
65f4e..
:=
λ x0 .
∀ x1 : ο .
(
∀ x2 .
and
(
and
(
Subq
x2
x0
)
(
bb16b..
x2
)
)
(
nSubq
x0
x2
)
⟶
x1
)
⟶
x1
Definition
07022..
:=
λ x0 .
∀ x1 : ο .
(
∀ x2 .
and
(
and
(
Subq
x2
x0
)
(
65f4e..
x2
)
)
(
nSubq
x0
x2
)
⟶
x1
)
⟶
x1
Definition
f0d5a..
:=
λ x0 .
∀ x1 : ο .
(
∀ x2 .
and
(
and
(
Subq
x2
x0
)
(
07022..
x2
)
)
(
nSubq
x0
x2
)
⟶
x1
)
⟶
x1
Definition
1935a..
:=
λ x0 .
∀ x1 : ο .
(
∀ x2 .
and
(
and
(
Subq
x2
x0
)
(
f0d5a..
x2
)
)
(
nSubq
x0
x2
)
⟶
x1
)
⟶
x1
Definition
b0d83..
:=
1
Definition
ef16c..
:=
Sing
b0d83..
Definition
b41cc..
:=
ordsucc
b0d83..
Definition
8d61c..
:=
Sing
ef16c..
Definition
ed5e3..
:=
Power
ef16c..
Definition
6eea5..
:=
ordsucc
ef16c..
Definition
f1386..
:=
binunion
b0d83..
6eea5..
Definition
848bb..
:=
Sing
b41cc..
Definition
6831b..
:=
SetAdjoin
b0d83..
b41cc..
Definition
352e1..
:=
SetAdjoin
ef16c..
b41cc..
Definition
f2ac9..
:=
ordsucc
b41cc..
Definition
a7a44..
:=
SetAdjoin
8d61c..
b41cc..
Definition
96458..
:=
SetAdjoin
ed5e3..
b41cc..
Definition
56fa4..
:=
SetAdjoin
6eea5..
b41cc..
Definition
0f96c..
:=
Power
b41cc..
Definition
be796..
:=
Sing
8d61c..
Definition
1188a..
:=
Power
8d61c..
Definition
5767d..
:=
SetAdjoin
ef16c..
8d61c..
Definition
bd5b6..
:=
ordsucc
8d61c..
Definition
9cf65..
:=
SetAdjoin
848bb..
8d61c..
Definition
814a9..
:=
binunion
848bb..
bd5b6..
Definition
d7011..
:=
Sing
ed5e3..
Definition
872a0..
:=
SetAdjoin
ef16c..
ed5e3..
Definition
c1b53..
:=
SetAdjoin
8d61c..
ed5e3..
Definition
8aefb..
:=
ordsucc
ed5e3..
Definition
0205e..
:=
SetAdjoin
848bb..
ed5e3..
Definition
505bf..
:=
SetAdjoin
be796..
ed5e3..
Definition
32159..
:=
setminus
(
Power
ed5e3..
)
b0d83..
Definition
708c9..
:=
Power
ed5e3..
Definition
0f74a..
:=
SetAdjoin
bd5b6..
ed5e3..
Definition
f0c02..
:=
Sing
6eea5..
Definition
c3c30..
:=
ordsucc
6eea5..
Definition
5cb5b..
:=
SetAdjoin
848bb..
6eea5..
Definition
abc04..
:=
SetAdjoin
be796..
6eea5..
Definition
1c486..
:=
Power
6eea5..
Definition
7c23e..
:=
SetAdjoin
d7011..
6eea5..
Definition
a58c4..
:=
binunion
d7011..
c3c30..
Definition
5eca9..
:=
SetAdjoin
708c9..
6eea5..
Definition
2599d..
:=
Sing
f1386..
Definition
1f49d..
:=
ordsucc
f1386..
Definition
8ecbc..
:=
Power
f1386..
Definition
de3ab..
:=
Sing
848bb..
Definition
93baa..
:=
Power
848bb..
Definition
24928..
:=
ordsucc
848bb..
Definition
78f47..
:=
SetAdjoin
d7011..
848bb..
Definition
44a5b..
:=
binunion
d7011..
24928..
Definition
57854..
:=
SetAdjoin
708c9..
848bb..
Definition
6f877..
:=
SetAdjoin
f0c02..
848bb..
Definition
8b0cd..
:=
binunion
f0c02..
93baa..
Definition
c13c2..
:=
SetAdjoin
c3c30..
848bb..
Definition
336d5..
:=
binunion
f0c02..
24928..
Definition
82860..
:=
SetAdjoin
1c486..
848bb..
Definition
fb657..
:=
binunion
2599d..
336d5..
Definition
f4254..
:=
Sing
6831b..
Definition
af961..
:=
ordsucc
6831b..
Definition
f847f..
:=
SetAdjoin
2599d..
6831b..
Definition
f1650..
:=
Power
6831b..
Definition
fd8f6..
:=
Sing
352e1..
Definition
00a07..
:=
ordsucc
352e1..
Definition
655fa..
:=
SetAdjoin
2599d..
352e1..
Definition
d0721..
:=
Power
352e1..
Definition
5cecb..
:=
SetAdjoin
f4254..
352e1..
Definition
c57b3..
:=
setminus
(
Power
f2ac9..
)
(
ordsucc
f2ac9..
)
Definition
2fcc3..
:=
setminus
(
Power
f2ac9..
)
(
Sing
f2ac9..
)
Definition
20338..
:=
binunion
2599d..
c57b3..
Definition
634d0..
:=
Sing
f2ac9..
Definition
1488f..
:=
SetAdjoin
ef16c..
f2ac9..
Definition
a61bc..
:=
SetAdjoin
8d61c..
f2ac9..
Definition
bc624..
:=
SetAdjoin
848bb..
f2ac9..
Definition
56f89..
:=
ordsucc
f2ac9..
Definition
c6c38..
:=
binunion
8d61c..
56f89..
Definition
88808..
:=
SetAdjoin
be796..
f2ac9..
Definition
147a5..
:=
SetAdjoin
bd5b6..
f2ac9..
Definition
22e44..
:=
SetAdjoin
d7011..
f2ac9..
Definition
7c29f..
:=
SetAdjoin
f0c02..
f2ac9..
Definition
a4ab9..
:=
SetAdjoin
2599d..
f2ac9..
Definition
85ed4..
:=
SetAdjoin
de3ab..
f2ac9..
Definition
67274..
:=
SetAdjoin
93baa..
f2ac9..
Definition
2def3..
:=
SetAdjoin
24928..
f2ac9..
Definition
ed297..
:=
binunion
de3ab..
56f89..
Definition
091a0..
:=
SetAdjoin
f4254..
f2ac9..
Definition
aaece..
:=
SetAdjoin
fd8f6..
f2ac9..
Definition
d3366..
:=
setminus
(
Power
f2ac9..
)
24928..
Definition
ae51c..
:=
setminus
(
Power
f2ac9..
)
0f96c..
Definition
5615a..
:=
Power
f2ac9..
Definition
a63b1..
:=
binunion
be796..
5615a..
Definition
52f2b..
:=
binunion
d7011..
5615a..
Definition
f0c00..
:=
binunion
708c9..
5615a..
Definition
fcf4d..
:=
binunion
f0c02..
5615a..
Definition
ee99e..
:=
binunion
1c486..
5615a..
Definition
f846b..
:=
Sing
a7a44..
Definition
f944c..
:=
ordsucc
a7a44..
Definition
98b2f..
:=
SetAdjoin
d7011..
a7a44..
Definition
19825..
:=
SetAdjoin
2599d..
a7a44..
Definition
f5ea0..
:=
Power
a7a44..
Definition
4a208..
:=
Sing
96458..
Definition
13d3b..
:=
ordsucc
96458..
Definition
5f7f9..
:=
SetAdjoin
2599d..
96458..
Definition
15860..
:=
setminus
(
Power
96458..
)
57854..
Definition
efd97..
:=
Power
96458..
Definition
9188a..
:=
Sing
56fa4..
Definition
9116c..
:=
SetAdjoin
2599d..
56fa4..
Definition
bd7e5..
:=
setminus
(
Power
56fa4..
)
82860..
Definition
8230b..
:=
Power
56fa4..
Definition
d94c9..
:=
setminus
(
Power
0f96c..
)
(
ordsucc
0f96c..
)
Definition
0871d..
:=
Sing
0f96c..
Definition
94f4d..
:=
ordsucc
0f96c..
Definition
3dbab..
:=
SetAdjoin
be796..
0f96c..
Definition
0bd31..
:=
SetAdjoin
d7011..
0f96c..
Definition
ea971..
:=
SetAdjoin
f0c02..
0f96c..
Definition
33bf7..
:=
Power
0f96c..
Conjecture
7eda7..
:
8130f..
(
SetAdjoin
44a5b..
96458..
)
(
setminus
8230b..
(
SetAdjoin
bd5b6..
848bb..
)
)
Conjecture
7f8fa..
:
8130f..
(
SetAdjoin
336d5..
96458..
)
(
setminus
8230b..
8b0cd..
)
Conjecture
7a416..
:
8130f..
(
SetAdjoin
b41cc..
352e1..
)
(
setminus
d94c9..
f0c00..
)
Conjecture
d2189..
:
8130f..
(
binunion
bd5b6..
00a07..
)
(
setminus
d94c9..
ee99e..
)
Conjecture
59c4e..
:
8130f..
(
SetAdjoin
(
SetAdjoin
8d61c..
848bb..
)
6831b..
)
(
setminus
d94c9..
ee99e..
)
Conjecture
3d477..
:
8130f..
(
SetAdjoin
9cf65..
6831b..
)
(
setminus
d94c9..
f0c00..
)
Conjecture
ae4a6..
:
8130f..
(
setminus
efd97..
a63b1..
)
(
SetAdjoin
af961..
56fa4..
)
Conjecture
cb1bd..
:
8130f..
(
SetAdjoin
ef16c..
6eea5..
)
(
setminus
d94c9..
ee99e..
)
Conjecture
21225..
:
8130f..
(
setminus
efd97..
f1650..
)
(
SetAdjoin
1f49d..
56fa4..
)
Conjecture
16314..
:
8130f..
(
setminus
efd97..
c57b3..
)
(
SetAdjoin
5cb5b..
56fa4..
)
Conjecture
1d21b..
:
8130f..
(
setminus
ee99e..
96458..
)
(
SetAdjoin
4a208..
56fa4..
)
Conjecture
041ae..
:
8130f..
(
SetAdjoin
(
setminus
5615a..
f2ac9..
)
96458..
)
(
SetAdjoin
ef16c..
56fa4..
)
Conjecture
57ee2..
:
8130f..
(
setminus
d94c9..
8230b..
)
(
binunion
fd8f6..
(
ordsucc
56fa4..
)
)
Conjecture
81a9f..
:
8130f..
(
SetAdjoin
(
setminus
5615a..
93baa..
)
96458..
)
(
SetAdjoin
7c23e..
56fa4..
)
Conjecture
594e8..
:
8130f..
(
setminus
fcf4d..
(
SetAdjoin
0f96c..
848bb..
)
)
(
SetAdjoin
4a208..
56fa4..
)
Conjecture
c90fa..
:
8130f..
(
setminus
52f2b..
(
binunion
8d61c..
93baa..
)
)
(
SetAdjoin
4a208..
56fa4..
)
Conjecture
c33ff..
:
8130f..
(
SetAdjoin
(
binunion
6eea5..
24928..
)
96458..
)
(
setminus
d94c9..
efd97..
)
Conjecture
2205f..
:
8130f..
(
SetAdjoin
8d61c..
96458..
)
(
setminus
d94c9..
efd97..
)
Conjecture
65a18..
:
8130f..
(
SetAdjoin
a61bc..
96458..
)
(
SetAdjoin
00a07..
56fa4..
)
Conjecture
62516..
:
8130f..
(
SetAdjoin
(
binunion
708c9..
56f89..
)
96458..
)
(
SetAdjoin
f4254..
56fa4..
)
Conjecture
70584..
:
8130f..
(
SetAdjoin
85ed4..
96458..
)
9116c..
Conjecture
e12f6..
:
8130f..
(
SetAdjoin
85ed4..
96458..
)
(
SetAdjoin
(
SetAdjoin
6eea5..
ed5e3..
)
56fa4..
)
Conjecture
75b58..
:
8130f..
(
SetAdjoin
2def3..
96458..
)
(
SetAdjoin
b0d83..
56fa4..
)
Conjecture
4ef8a..
:
8130f..
(
SetAdjoin
fd8f6..
96458..
)
(
SetAdjoin
78f47..
56fa4..
)
Conjecture
d2d62..
:
8130f..
(
SetAdjoin
fd8f6..
96458..
)
(
SetAdjoin
(
SetAdjoin
be796..
848bb..
)
56fa4..
)
Conjecture
2dd79..
:
8130f..
(
binunion
d0721..
13d3b..
)
(
SetAdjoin
ef16c..
56fa4..
)
Conjecture
9d6df..
:
8130f..
(
SetAdjoin
00a07..
96458..
)
(
SetAdjoin
93baa..
56fa4..
)
Conjecture
b693a..
:
8130f..
5f7f9..
(
setminus
8230b..
f5ea0..
)
Conjecture
afa50..
:
8130f..
(
SetAdjoin
336d5..
96458..
)
(
SetAdjoin
be796..
56fa4..
)
Conjecture
a1fab..
:
8130f..
(
SetAdjoin
336d5..
96458..
)
(
SetAdjoin
ef16c..
56fa4..
)
Conjecture
50a8c..
:
8130f..
(
setminus
a63b1..
(
binunion
ef16c..
24928..
)
)
(
SetAdjoin
f846b..
56fa4..
)
Conjecture
c8a79..
:
8130f..
(
binunion
2599d..
(
setminus
56f89..
b0d83..
)
)
bd7e5..
Conjecture
fb48e..
:
8130f..
(
binunion
872a0..
7c29f..
)
bd7e5..
Conjecture
13d03..
:
8130f..
(
SetAdjoin
bc624..
a7a44..
)
(
SetAdjoin
fd8f6..
56fa4..
)
Conjecture
68578..
:
8130f..
(
SetAdjoin
ed297..
a7a44..
)
(
SetAdjoin
f4254..
56fa4..
)
Conjecture
0d84b..
:
8130f..
(
SetAdjoin
(
SetAdjoin
c3c30..
f2ac9..
)
a7a44..
)
(
SetAdjoin
f4254..
56fa4..
)
Conjecture
1b3f6..
:
8130f..
(
binunion
88808..
f944c..
)
(
SetAdjoin
f4254..
56fa4..
)
Conjecture
05bd5..
:
8130f..
(
binunion
22e44..
f5ea0..
)
(
SetAdjoin
848bb..
56fa4..
)
Conjecture
bd177..
:
8130f..
(
SetAdjoin
85ed4..
a7a44..
)
(
SetAdjoin
0f74a..
56fa4..
)
Conjecture
e396a..
:
8130f..
(
binunion
2599d..
bc624..
)
(
setminus
8230b..
(
setminus
5615a..
6eea5..
)
)
Conjecture
f072f..
:
8130f..
(
binunion
(
binunion
ef16c..
bd5b6..
)
78f47..
)
bd7e5..
Conjecture
83fa2..
:
8130f..
(
SetAdjoin
(
SetAdjoin
b41cc..
ed5e3..
)
352e1..
)
(
setminus
8230b..
a63b1..
)
Conjecture
79c30..
:
8130f..
(
binunion
00a07..
f944c..
)
(
SetAdjoin
1188a..
56fa4..
)
Conjecture
ed4fe..
:
8130f..
(
binunion
af961..
f944c..
)
9116c..
Conjecture
b9c75..
:
8130f..
(
SetAdjoin
f4254..
a7a44..
)
(
SetAdjoin
(
binunion
8aefb..
c3c30..
)
56fa4..
)
Conjecture
4185d..
:
8130f..
(
SetAdjoin
f4254..
a7a44..
)
(
SetAdjoin
d7011..
56fa4..
)
Conjecture
11e95..
:
8130f..
(
SetAdjoin
f4254..
a7a44..
)
(
SetAdjoin
b41cc..
56fa4..
)
Conjecture
ed849..
:
8130f..
(
binunion
2599d..
f5ea0..
)
(
SetAdjoin
0205e..
56fa4..
)
Conjecture
db3a0..
:
8130f..
19825..
(
SetAdjoin
c1b53..
56fa4..
)
Conjecture
6c99b..
:
8130f..
(
binunion
2599d..
ae51c..
)
(
SetAdjoin
708c9..
56fa4..
)
Conjecture
93652..
:
8130f..
(
setminus
a63b1..
(
binunion
ef16c..
93baa..
)
)
9116c..
Conjecture
f2a34..
:
8130f..
(
SetAdjoin
b0d83..
ed5e3..
)
(
setminus
d94c9..
efd97..
)
Conjecture
36e3f..
:
8130f..
9cf65..
(
setminus
d94c9..
efd97..
)
Conjecture
385b0..
:
8130f..
(
binunion
fd8f6..
22e44..
)
(
SetAdjoin
6eea5..
56fa4..
)
Conjecture
9949d..
:
8130f..
(
binunion
f4254..
2def3..
)
(
SetAdjoin
505bf..
56fa4..
)
Conjecture
862e7..
:
8130f..
(
binunion
2599d..
2def3..
)
(
SetAdjoin
(
SetAdjoin
8d61c..
6eea5..
)
56fa4..
)
Conjecture
14b40..
:
8130f..
(
binunion
2599d..
22e44..
)
(
SetAdjoin
5767d..
56fa4..
)
Conjecture
10ff8..
:
8130f..
(
setminus
ee99e..
ed297..
)
(
SetAdjoin
ef16c..
56fa4..
)
Conjecture
d9f4c..
:
8130f..
655fa..
(
SetAdjoin
b0d83..
56fa4..
)
Conjecture
5aebe..
:
8130f..
(
binunion
(
binunion
d7011..
1c486..
)
f1650..
)
(
SetAdjoin
848bb..
56fa4..
)
Conjecture
9d56b..
:
8130f..
(
binunion
6f877..
af961..
)
(
SetAdjoin
505bf..
56fa4..
)
Conjecture
042b0..
:
8130f..
f847f..
(
SetAdjoin
(
SetAdjoin
8aefb..
6eea5..
)
56fa4..
)
Conjecture
67a80..
:
8130f..
(
SetAdjoin
7c23e..
6831b..
)
(
SetAdjoin
b0d83..
56fa4..
)
Conjecture
bd846..
:
8130f..
(
SetAdjoin
5cb5b..
6831b..
)
(
SetAdjoin
ef16c..
56fa4..
)
Conjecture
9e1ff..
:
8130f..
(
SetAdjoin
ae51c..
a7a44..
)
(
SetAdjoin
32159..
96458..
)
Conjecture
926e5..
:
8130f..
(
setminus
ee99e..
(
binunion
b0d83..
24928..
)
)
(
setminus
efd97..
a63b1..
)
Conjecture
45449..
:
8130f..
(
setminus
ee99e..
(
binunion
ed5e3..
24928..
)
)
(
setminus
efd97..
a63b1..
)
Conjecture
26a68..
:
8130f..
(
setminus
ee99e..
(
SetAdjoin
6eea5..
848bb..
)
)
(
SetAdjoin
f846b..
96458..
)
Conjecture
39e93..
:
8130f..
(
SetAdjoin
(
binunion
be796..
24928..
)
a7a44..
)
(
setminus
d94c9..
8230b..
)
Conjecture
3d31a..
:
8130f..
(
binunion
7c29f..
f5ea0..
)
(
SetAdjoin
f4254..
96458..
)
Conjecture
888c9..
:
8130f..
(
SetAdjoin
1188a..
a7a44..
)
(
setminus
d94c9..
8230b..
)
Conjecture
9ef4b..
:
8130f..
(
SetAdjoin
147a5..
a7a44..
)
(
setminus
efd97..
f5ea0..
)
Conjecture
9edff..
:
8130f..
(
SetAdjoin
2def3..
a7a44..
)
(
SetAdjoin
abc04..
96458..
)
Conjecture
d57c5..
:
8130f..
(
SetAdjoin
1488f..
a7a44..
)
5f7f9..
Conjecture
9567a..
:
8130f..
(
SetAdjoin
7c29f..
a7a44..
)
(
SetAdjoin
8d61c..
96458..
)
Conjecture
ed78d..
:
8130f..
(
SetAdjoin
5cb5b..
352e1..
)
(
setminus
efd97..
a63b1..
)
Conjecture
7573b..
:
8130f..
(
binunion
f1650..
f944c..
)
5f7f9..
Conjecture
d803f..
:
8130f..
(
binunion
2599d..
(
binunion
8d61c..
93baa..
)
)
15860..
Conjecture
d9713..
:
8130f..
(
SetAdjoin
(
SetAdjoin
f2ac9..
6eea5..
)
f1386..
)
15860..
Conjecture
7d55c..
:
8130f..
19825..
(
setminus
efd97..
f5ea0..
)
Conjecture
dea26..
:
8130f..
(
SetAdjoin
(
SetAdjoin
1188a..
6eea5..
)
a7a44..
)
(
SetAdjoin
352e1..
96458..
)
Conjecture
000c9..
:
8130f..
(
SetAdjoin
(
SetAdjoin
1188a..
6eea5..
)
a7a44..
)
(
SetAdjoin
848bb..
96458..
)
Conjecture
30eb2..
:
8130f..
(
setminus
f0c00..
(
binunion
6eea5..
93baa..
)
)
5f7f9..
Conjecture
d1de4..
:
8130f..
(
binunion
d0721..
22e44..
)
(
SetAdjoin
9cf65..
96458..
)
Conjecture
f137b..
:
8130f..
(
binunion
fd8f6..
7c29f..
)
(
SetAdjoin
708c9..
96458..
)
Conjecture
d7cf2..
:
8130f..
(
binunion
8d61c..
8b0cd..
)
(
setminus
d94c9..
8230b..
)
Conjecture
662b8..
:
8130f..
(
setminus
ee99e..
d0721..
)
5f7f9..
Conjecture
22c96..
:
8130f..
(
binunion
f4254..
7c29f..
)
5f7f9..
Conjecture
39702..
:
8130f..
(
binunion
f4254..
7c29f..
)
(
SetAdjoin
be796..
96458..
)
Conjecture
6617d..
:
8130f..
(
binunion
2599d..
85ed4..
)
(
SetAdjoin
(
SetAdjoin
6eea5..
ed5e3..
)
96458..
)
Conjecture
77315..
:
8130f..
(
binunion
7c23e..
2def3..
)
(
SetAdjoin
5767d..
96458..
)
Conjecture
f3008..
:
8130f..
(
setminus
8ecbc..
b41cc..
)
(
SetAdjoin
634d0..
96458..
)
Conjecture
f97e9..
:
8130f..
(
binunion
2599d..
(
SetAdjoin
c3c30..
f2ac9..
)
)
(
SetAdjoin
9cf65..
96458..
)
Conjecture
40b02..
:
8130f..
(
binunion
2599d..
22e44..
)
(
SetAdjoin
848bb..
96458..
)
Conjecture
97f85..
:
8130f..
20338..
(
SetAdjoin
(
SetAdjoin
b0d83..
6eea5..
)
96458..
)
Conjecture
202c4..
:
8130f..
(
setminus
52f2b..
(
SetAdjoin
6eea5..
f2ac9..
)
)
5f7f9..
Conjecture
59362..
:
8130f..
(
SetAdjoin
336d5..
352e1..
)
(
SetAdjoin
bd5b6..
96458..
)
Conjecture
1c9db..
:
8130f..
(
SetAdjoin
8b0cd..
352e1..
)
(
SetAdjoin
be796..
96458..
)
Conjecture
7820a..
:
8130f..
(
binunion
2599d..
00a07..
)
(
SetAdjoin
(
SetAdjoin
b0d83..
6eea5..
)
96458..
)
Conjecture
cefac..
:
8130f..
(
setminus
8ecbc..
(
binunion
be796..
c3c30..
)
)
(
SetAdjoin
fd8f6..
96458..
)
Conjecture
56fd5..
:
8130f..
(
SetAdjoin
(
SetAdjoin
bd5b6..
6eea5..
)
352e1..
)
(
SetAdjoin
848bb..
96458..
)
Conjecture
f964c..
:
8130f..
(
SetAdjoin
de3ab..
6831b..
)
5f7f9..
Conjecture
5beb1..
:
8130f..
(
binunion
2599d..
ae51c..
)
(
SetAdjoin
5cb5b..
a7a44..
)
Conjecture
f8c43..
:
8130f..
(
binunion
2599d..
(
setminus
5615a..
ed5e3..
)
)
98b2f..
Conjecture
28adb..
:
8130f..
(
binunion
2599d..
(
setminus
5615a..
ef16c..
)
)
(
SetAdjoin
be796..
a7a44..
)
Conjecture
17bbd..
:
8130f..
(
binunion
7c23e..
ae51c..
)
(
SetAdjoin
848bb..
a7a44..
)
Conjecture
e1c96..
:
8130f..
(
setminus
(
setminus
5615a..
93baa..
)
ef16c..
)
19825..
Conjecture
c40e2..
:
8130f..
(
binunion
fd8f6..
(
binunion
8aefb..
56f89..
)
)
19825..
Conjecture
40e03..
:
8130f..
091a0..
(
SetAdjoin
8ecbc..
a7a44..
)
Conjecture
2bd76..
:
8130f..
(
binunion
f4254..
7c29f..
)
(
binunion
505bf..
f944c..
)
Conjecture
144a6..
:
8130f..
(
binunion
2599d..
2def3..
)
(
SetAdjoin
f0c02..
a7a44..
)
Conjecture
b4c2f..
:
8130f..
(
setminus
fcf4d..
2def3..
)
19825..
Conjecture
f574b..
:
8130f..
(
setminus
f0c00..
2def3..
)
19825..
Conjecture
bc901..
:
8130f..
(
setminus
a63b1..
85ed4..
)
19825..
Conjecture
9d7b9..
:
8130f..
(
setminus
fcf4d..
67274..
)
98b2f..
Conjecture
2389f..
:
8130f..
(
SetAdjoin
336d5..
352e1..
)
19825..
Conjecture
5977d..
:
8130f..
(
binunion
2599d..
d0721..
)
(
SetAdjoin
be796..
a7a44..
)
Conjecture
cdced..
:
8130f..
(
binunion
de3ab..
00a07..
)
19825..
Conjecture
9c2dc..
:
8130f..
(
binunion
6f877..
00a07..
)
98b2f..
Conjecture
707f6..
:
8130f..
(
SetAdjoin
(
binunion
be796..
24928..
)
6831b..
)
19825..
Conjecture
40e41..
:
8130f..
(
binunion
1f49d..
f1650..
)
(
SetAdjoin
be796..
a7a44..
)
Conjecture
55850..
:
8130f..
(
SetAdjoin
336d5..
6831b..
)
(
SetAdjoin
c1b53..
a7a44..
)
Conjecture
0fee8..
:
8130f..
(
setminus
8ecbc..
6831b..
)
(
SetAdjoin
f4254..
a7a44..
)
Conjecture
e9c36..
:
8130f..
(
binunion
2599d..
8b0cd..
)
(
setminus
f0c00..
(
SetAdjoin
0f96c..
848bb..
)
)
Conjecture
f7ccb..
:
8130f..
(
setminus
2fcc3..
96458..
)
a4ab9..
Conjecture
cb655..
:
8130f..
(
setminus
ee99e..
ed297..
)
(
binunion
6831b..
22e44..
)
Conjecture
fe716..
:
8130f..
(
SetAdjoin
44a5b..
352e1..
)
(
binunion
2599d..
88808..
)
Conjecture
e5086..
:
8130f..
(
SetAdjoin
24928..
352e1..
)
a4ab9..
Conjecture
40081..
:
8130f..
655fa..
(
binunion
b41cc..
22e44..
)
Conjecture
54038..
:
8130f..
(
binunion
2599d..
f1650..
)
(
binunion
0205e..
7c29f..
)
Conjecture
72370..
:
8130f..
(
SetAdjoin
6f877..
6831b..
)
(
binunion
2599d..
(
SetAdjoin
8aefb..
f2ac9..
)
)
Conjecture
50f7b..
:
8130f..
(
SetAdjoin
(
binunion
d7011..
93baa..
)
6831b..
)
88808..
Conjecture
bcb39..
:
8130f..
(
SetAdjoin
1188a..
6eea5..
)
2def3..
Conjecture
99453..
:
8130f..
505bf..
67274..
Conjecture
5eea7..
:
8130f..
(
binunion
2599d..
6f877..
)
(
SetAdjoin
d7011..
352e1..
)
Conjecture
8451b..
:
8130f..
fb657..
(
SetAdjoin
8aefb..
6831b..
)
Conjecture
39c16..
:
Subq
(
binunion
8d61c..
8b0cd..
)
(
binunion
(
SetAdjoin
8d61c..
6eea5..
)
(
SetAdjoin
93baa..
0f96c..
)
)
Conjecture
37d55..
:
Subq
(
binunion
b0d83..
(
binunion
c3c30..
24928..
)
)
(
binunion
(
SetAdjoin
b0d83..
ed5e3..
)
(
binunion
c3c30..
24928..
)
)
Conjecture
6f987..
:
not
(
ac550..
(
binunion
2599d..
(
binunion
bd5b6..
93baa..
)
)
)
Conjecture
34a16..
:
not
(
0dda1..
(
binunion
(
setminus
8ecbc..
96458..
)
de3ab..
)
)
Conjecture
de311..
:
Subq
(
SetAdjoin
8aefb..
6831b..
)
(
binunion
c1b53..
af961..
)
Conjecture
4f38b..
:
Subq
(
SetAdjoin
(
SetAdjoin
1188a..
6eea5..
)
6831b..
)
(
binunion
abc04..
af961..
)
Conjecture
020f3..
:
Subq
(
binunion
(
binunion
848bb..
abc04..
)
f4254..
)
(
binunion
(
SetAdjoin
abc04..
6831b..
)
(
SetAdjoin
848bb..
0f96c..
)
)
Conjecture
b3bc2..
:
not
(
05043..
(
binunion
(
binunion
0f74a..
336d5..
)
f4254..
)
)
Conjecture
73ec1..
:
not
(
70d40..
(
binunion
(
binunion
2599d..
6f877..
)
(
SetAdjoin
c1b53..
6831b..
)
)
)
Conjecture
6c553..
:
not
(
atleast4
(
SetAdjoin
b41cc..
352e1..
)
)
Conjecture
3a0b0..
:
not
(
atleast6
(
binunion
(
binunion
848bb..
505bf..
)
fd8f6..
)
)
Conjecture
18369..
:
not
(
0dda1..
(
binunion
(
setminus
8ecbc..
f2ac9..
)
fd8f6..
)
)
Conjecture
d61d8..
:
not
(
0dda1..
(
binunion
848bb..
d0721..
)
)
Conjecture
4b8e1..
:
not
(
ac550..
(
binunion
(
binunion
2599d..
44a5b..
)
(
SetAdjoin
be796..
352e1..
)
)
)
Conjecture
16d22..
:
not
(
70d40..
(
binunion
(
SetAdjoin
(
SetAdjoin
b41cc..
ed5e3..
)
6831b..
)
fd8f6..
)
)
Conjecture
6f5d6..
:
not
(
0dda1..
(
setminus
a63b1..
(
SetAdjoin
6eea5..
f2ac9..
)
)
)
Conjecture
4ae47..
:
not
(
0dda1..
(
binunion
(
SetAdjoin
(
binunion
848bb..
1188a..
)
f1386..
)
634d0..
)
)
Conjecture
80e94..
:
not
(
atleast6
(
binunion
(
SetAdjoin
5cb5b..
f1386..
)
(
SetAdjoin
b0d83..
f2ac9..
)
)
)
Conjecture
fd48a..
:
Subq
(
binunion
(
binunion
2599d..
(
binunion
8d61c..
93baa..
)
)
634d0..
)
(
binunion
(
binunion
(
SetAdjoin
8d61c..
848bb..
)
af961..
)
a4ab9..
)
Conjecture
d37af..
:
Subq
(
binunion
f4254..
56f89..
)
(
binunion
(
binunion
7c23e..
af961..
)
1488f..
)
Conjecture
26733..
:
not
(
atleast6
(
binunion
(
SetAdjoin
7c23e..
6831b..
)
88808..
)
)
Conjecture
cdb19..
:
not
(
70d40..
(
binunion
(
SetAdjoin
32159..
352e1..
)
634d0..
)
)
Conjecture
8cb20..
:
not
(
ac550..
(
binunion
(
binunion
(
SetAdjoin
1188a..
6eea5..
)
00a07..
)
634d0..
)
)
Conjecture
69dcf..
:
not
(
atleast6
(
binunion
655fa..
(
SetAdjoin
b41cc..
f2ac9..
)
)
)
Conjecture
7e3ec..
:
not
(
0dda1..
(
binunion
655fa..
(
binunion
848bb..
(
SetAdjoin
1188a..
f2ac9..
)
)
)
)
Conjecture
a5b0a..
:
Subq
(
setminus
(
setminus
5615a..
b41cc..
)
f4254..
)
(
binunion
(
binunion
85ed4..
f944c..
)
(
SetAdjoin
fd8f6..
56fa4..
)
)
Conjecture
fc82a..
:
not
(
0dda1..
(
binunion
(
SetAdjoin
(
binunion
be796..
24928..
)
352e1..
)
634d0..
)
)
Conjecture
478b8..
:
not
(
0dda1..
(
binunion
(
SetAdjoin
336d5..
352e1..
)
22e44..
)
)
Conjecture
6d0e9..
:
not
(
ac550..
(
binunion
(
SetAdjoin
336d5..
352e1..
)
(
binunion
2599d..
22e44..
)
)
)
Conjecture
eae69..
:
Subq
(
setminus
ee99e..
(
SetAdjoin
0f96c..
848bb..
)
)
(
binunion
(
SetAdjoin
abc04..
f1386..
)
(
setminus
d3366..
f1386..
)
)
Conjecture
e643c..
:
not
(
70d40..
(
SetAdjoin
(
binunion
ef16c..
93baa..
)
a7a44..
)
)
Conjecture
04908..
:
not
(
70d40..
(
binunion
(
binunion
505bf..
6f877..
)
f846b..
)
)
Conjecture
2798c..
:
not
(
0dda1..
(
binunion
(
binunion
2599d..
(
binunion
b0d83..
24928..
)
)
f846b..
)
)
Conjecture
e9a37..
:
Subq
(
binunion
(
SetAdjoin
505bf..
6831b..
)
f846b..
)
(
binunion
(
SetAdjoin
f4254..
a7a44..
)
(
binunion
be796..
0bd31..
)
)
Conjecture
03002..
:
not
(
atleast6
(
binunion
(
SetAdjoin
(
SetAdjoin
be796..
848bb..
)
6831b..
)
f846b..
)
)
Conjecture
dec52..
:
not
(
atleast6
(
binunion
(
SetAdjoin
7c23e..
352e1..
)
(
SetAdjoin
848bb..
a7a44..
)
)
)
Conjecture
24aad..
:
Subq
(
binunion
(
SetAdjoin
(
binunion
8d61c..
24928..
)
352e1..
)
f846b..
)
(
binunion
(
binunion
85ed4..
f944c..
)
(
SetAdjoin
fd8f6..
56fa4..
)
)
Conjecture
a74f7..
:
not
(
ac550..
(
binunion
(
setminus
2fcc3..
(
binunion
ef16c..
93baa..
)
)
f846b..
)
)
Conjecture
4e9a3..
:
Subq
(
binunion
(
binunion
2599d..
147a5..
)
(
SetAdjoin
848bb..
a7a44..
)
)
(
binunion
(
binunion
88808..
f944c..
)
9116c..
)
Conjecture
1e2ba..
:
Subq
(
binunion
(
binunion
c1b53..
2def3..
)
f846b..
)
(
binunion
(
binunion
85ed4..
f944c..
)
0bd31..
)
Conjecture
f6e5f..
:
not
(
atleast6
(
binunion
(
binunion
fd8f6..
7c29f..
)
f846b..
)
)
Conjecture
242f0..
:
not
(
ac550..
(
binunion
(
setminus
(
setminus
5615a..
6eea5..
)
f4254..
)
f846b..
)
)
Conjecture
8221a..
:
Subq
(
binunion
(
setminus
8ecbc..
1c486..
)
4a208..
)
(
binunion
5f7f9..
(
binunion
352e1..
0bd31..
)
)
Conjecture
d211e..
:
not
(
70d40..
(
binunion
(
setminus
8ecbc..
0f96c..
)
4a208..
)
)
Conjecture
38f07..
:
Subq
(
binunion
(
SetAdjoin
ef16c..
848bb..
)
13d3b..
)
(
binunion
(
binunion
(
binunion
ef16c..
93baa..
)
f944c..
)
5f7f9..
)
Conjecture
48f4e..
:
Subq
(
binunion
(
binunion
2599d..
(
SetAdjoin
ef16c..
848bb..
)
)
4a208..
)
(
binunion
(
SetAdjoin
(
SetAdjoin
ef16c..
848bb..
)
96458..
)
9116c..
)
Conjecture
06d7e..
:
not
(
ac550..
(
binunion
(
binunion
c1b53..
af961..
)
4a208..
)
)
Conjecture
62af3..
:
Subq
(
binunion
(
SetAdjoin
(
SetAdjoin
ef16c..
6eea5..
)
6831b..
)
4a208..
)
(
binunion
(
SetAdjoin
f4254..
96458..
)
(
binunion
ef16c..
ea971..
)
)
Conjecture
91884..
:
Subq
(
binunion
(
SetAdjoin
(
binunion
ef16c..
93baa..
)
352e1..
)
4a208..
)
(
binunion
(
binunion
93baa..
00a07..
)
5f7f9..
)
Conjecture
9b7a7..
:
not
(
05043..
(
binunion
(
binunion
8b0cd..
00a07..
)
(
SetAdjoin
505bf..
96458..
)
)
)
Conjecture
3a564..
:
not
(
0dda1..
(
SetAdjoin
2def3..
96458..
)
)
Conjecture
fc046..
:
Subq
(
binunion
(
binunion
f4254..
(
SetAdjoin
b0d83..
f2ac9..
)
)
4a208..
)
(
binunion
(
SetAdjoin
(
SetAdjoin
b0d83..
f2ac9..
)
96458..
)
(
SetAdjoin
f4254..
56fa4..
)
)
Conjecture
6bf0c..
:
Subq
(
binunion
(
setminus
fcf4d..
d0721..
)
(
SetAdjoin
8d61c..
96458..
)
)
(
binunion
(
binunion
c3c30..
2def3..
)
15860..
)
Conjecture
e5c55..
:
not
(
70d40..
(
binunion
(
binunion
f4254..
7c29f..
)
(
SetAdjoin
9cf65..
96458..
)
)
)
Conjecture
29d30..
:
not
(
70d40..
(
binunion
(
binunion
fd8f6..
7c29f..
)
(
SetAdjoin
872a0..
96458..
)
)
)
Conjecture
a97c9..
:
not
(
0dda1..
(
binunion
(
SetAdjoin
(
SetAdjoin
8aefb..
6eea5..
)
a7a44..
)
4a208..
)
)
Conjecture
d28f2..
:
not
(
70d40..
(
binunion
(
SetAdjoin
(
SetAdjoin
ef16c..
6eea5..
)
f1386..
)
(
setminus
efd97..
a63b1..
)
)
)
Conjecture
078ae..
:
not
(
atleast6
(
binunion
(
SetAdjoin
24928..
a7a44..
)
4a208..
)
)
Conjecture
2432d..
:
Subq
(
binunion
(
SetAdjoin
8b0cd..
a7a44..
)
5f7f9..
)
(
binunion
(
binunion
8b0cd..
f944c..
)
5f7f9..
)
Conjecture
c3078..
:
not
(
ac550..
(
binunion
(
SetAdjoin
af961..
a7a44..
)
(
SetAdjoin
ef16c..
96458..
)
)
)
Conjecture
e5b80..
:
not
(
70d40..
(
binunion
(
binunion
f4254..
f944c..
)
4a208..
)
)
Conjecture
5d17d..
:
Subq
(
binunion
(
binunion
af961..
f944c..
)
(
SetAdjoin
ef16c..
96458..
)
)
(
binunion
(
binunion
(
SetAdjoin
b41cc..
f2ac9..
)
f944c..
)
(
SetAdjoin
f4254..
96458..
)
)
Conjecture
ec84e..
:
not
(
ac550..
(
binunion
(
SetAdjoin
(
SetAdjoin
8d61c..
848bb..
)
a7a44..
)
(
setminus
efd97..
f5ea0..
)
)
)
Conjecture
1478c..
:
not
(
ac550..
(
binunion
(
SetAdjoin
af961..
a7a44..
)
(
SetAdjoin
78f47..
96458..
)
)
)