:: XXREAL_0 semantic presentation

omega is non empty epsilon-transitive epsilon-connected ordinal set
K32() is set
bool K32() is set
bool (bool K32()) is set
DEDEKIND_CUTS is Element of bool (bool K32())
REAL+ is set
REAL is non empty set
{} is empty epsilon-transitive epsilon-connected ordinal T-Sequence-like c=-linear natural set
the empty epsilon-transitive epsilon-connected ordinal T-Sequence-like c=-linear natural set is empty epsilon-transitive epsilon-connected ordinal T-Sequence-like c=-linear natural set
{{}} is non empty set
[:{{}},REAL+:] is set
REAL+ \/ [:{{}},REAL+:] is set
[{},{}] is set
{{},{}} is non empty set
{{{},{}},{{}}} is non empty set
{[{},{}]} is non empty set
(REAL+ \/ [:{{}},REAL+:]) \ {[{},{}]} is Element of bool (REAL+ \/ [:{{}},REAL+:])
bool (REAL+ \/ [:{{}},REAL+:]) is set
bool REAL is set
NAT is non empty epsilon-transitive epsilon-connected ordinal Element of bool REAL
K38() is empty epsilon-transitive epsilon-connected ordinal T-Sequence-like c=-linear natural Element of K32()
{K38()} is non empty set
[:{K38()},REAL+:] is set
ExtREAL is non empty set
0 is empty epsilon-transitive epsilon-connected ordinal T-Sequence-like c=-linear natural Element of NAT
[0,REAL] is set
{0,REAL} is non empty set
{0} is non empty set
{{0,REAL},{0}} is non empty set
{REAL,[0,REAL]} is non empty set
REAL \/ {REAL,[0,REAL]} is non empty set
a is Element of ExtREAL
a is () set
() is set
() is set
{(),()} is non empty set
REAL \/ {(),()} is non empty set
a is set
b is set
a is () set
b is () set
[:{0},REAL+:] is set
a is Element of REAL+
b is Element of REAL+
c9 is Element of REAL+
[0,c9] is set
{0,c9} is non empty set
{{0,c9},{0}} is non empty set
a9 is Element of REAL+
[0,a9] is set
{0,a9} is non empty set
{{0,a9},{0}} is non empty set
a is () set
REAL+ \/ [:{0},REAL+:] is set
[0,0] is set
{0,0} is non empty set
{{0,0},{0}} is non empty set
{[0,0]} is non empty set
(REAL+ \/ [:{0},REAL+:]) \ {[0,0]} is Element of bool (REAL+ \/ [:{0},REAL+:])
bool (REAL+ \/ [:{0},REAL+:]) is set
b is Element of REAL+
b is set
c9 is set
[b,c9] is set
{b,c9} is non empty set
{b} is non empty set
{{b,c9},{b}} is non empty set
a9 is Element of REAL+
[0,a9] is set
{0,a9} is non empty set
{{0,a9},{0}} is non empty set
b is Element of REAL+
c9 is Element of REAL+
a9 is Element of REAL+
[0,a9] is set
{0,a9} is non empty set
{{0,a9},{0}} is non empty set
b9 is Element of REAL+
[0,b9] is set
{0,b9} is non empty set
{{0,b9},{0}} is non empty set
a is () set
b is () set
REAL+ \/ [:{0},REAL+:] is set
[0,0] is set
{0,0} is non empty set
{{0,0},{0}} is non empty set
{[0,0]} is non empty set
(REAL+ \/ [:{0},REAL+:]) \ {[0,0]} is Element of bool (REAL+ \/ [:{0},REAL+:])
bool (REAL+ \/ [:{0},REAL+:]) is set
a9 is Element of REAL+
c9 is Element of REAL+
b9 is Element of REAL+
x9 is Element of REAL+
c9 is set
a9 is set
[c9,a9] is set
{c9,a9} is non empty set
{c9} is non empty set
{{c9,a9},{c9}} is non empty set
b9 is set
x9 is set
[b9,x9] is set
{b9,x9} is non empty set
{b9} is non empty set
{{b9,x9},{b9}} is non empty set
y9 is Element of REAL+
x9 is Element of REAL+
y9 is Element of REAL+
[0,y9] is set
{0,y9} is non empty set
{{0,y9},{0}} is non empty set
x9 is Element of REAL+
[0,x9] is set
{0,x9} is non empty set
{{0,x9},{0}} is non empty set
c9 is Element of REAL+
[0,c9] is set
{0,c9} is non empty set
{{0,c9},{0}} is non empty set
a9 is Element of REAL+
[0,a9] is set
{0,a9} is non empty set
{{0,a9},{0}} is non empty set
c9 is Element of REAL+
a9 is Element of REAL+
b9 is Element of REAL+
[0,b9] is set
{0,b9} is non empty set
{{0,b9},{0}} is non empty set
x9 is Element of REAL+
[0,x9] is set
{0,x9} is non empty set
{{0,x9},{0}} is non empty set
[0,0] is set
{0,0} is non empty set
{{0,0},{0}} is non empty set
{{0},{0}} is non empty set
{{0}} is non empty set
REAL+ \/ [:{0},REAL+:] is set
a is () set
b is () set
a is Element of REAL+
b is Element of REAL+
c9 is Element of REAL+
a9 is Element of REAL+
a is Element of REAL+
[0,a] is set
{0,a} is non empty set
{{0,a},{0}} is non empty set
b is Element of REAL+
[0,b] is set
{0,b} is non empty set
{{0,b},{0}} is non empty set
c9 is Element of REAL+
[0,c9] is set
{0,c9} is non empty set
{{0,c9},{0}} is non empty set
a9 is Element of REAL+
[0,a9] is set
{0,a9} is non empty set
{{0,a9},{0}} is non empty set
a is () set
a is () set
a is () set
b is () set
a is () set
b is Element of REAL+
c9 is Element of REAL+
a9 is Element of REAL+
b9 is Element of REAL+
b is Element of REAL+
[0,b] is set
{0,b} is non empty set
{{0,b},{0}} is non empty set
c9 is Element of REAL+
[0,c9] is set
{0,c9} is non empty set
{{0,c9},{0}} is non empty set
a9 is Element of REAL+
[0,a9] is set
{0,a9} is non empty set
{{0,a9},{0}} is non empty set
b9 is Element of REAL+
[0,b9] is set
{0,b9} is non empty set
{{0,b9},{0}} is non empty set
a is () set
a is () set
a is () set
a is () set
a is () set
a is () set
a is () set
b is () set
a is () set
a is () set
b is () set
a is () set
a is set
a is () set
a is () set
a is () set
a is () set
a is () set
a is () set
a is () set
a is () set
a is () set
b is () set
b is () set
c9 is () set
a is set
a is () set
b is () set
c9 is () set
b is () set
a is set
a is () set
b is () set
a is () set
b is () set
(a,b) is set
a is () set
b is () set
(a,b) is set
a is () set
b is () set
(a,b) is set
(a,b) is set
a is () set
b is () set
(a,b) is () set
a is () set
b is () set
a is () set
(a,a) is () set
b is () set
(b,b) is () set
a is () set
b is () set
a is () set
(a,a) is () set
b is () set
(b,b) is () set
a is () set
b is () set
a is () set
(b,a) is () set
b is () set
a is () set
a is () set
(b,a) is () set
a is () set
b is () set
a is () set
(b,a) is () set
a is () set
b is () set
a is () set
(b,a) is () set
a is () set
b is () set
a is () set
(b,a) is () set
a is () set
b is () set
(a,b) is () set
a is () set
b is () set
a is () set
(a,a) is () set
b is () set
(b,b) is () set
a is () set
b is () set
a is () set
(a,a) is () set
b is () set
(b,b) is () set
a is () set
b is () set
a is () set
(a,a) is () set
b is () set
a is () set
a is () set
(a,a) is () set
a is () set
b is () set
(a,b) is () set
a is () set
a is () set
b is () set
(a,b) is () set
a is () set
a is () set
b is () set
a is () set
(a,a) is () set
a is () set
b is () set
(a,b) is () set
a is () set
((a,b),a) is () set
(b,a) is () set
(a,(b,a)) is () set
(a,a) is () set
(a,a) is () set
a is () set
b is () set
(a,b) is () set
a is () set
((a,b),a) is () set
(b,a) is () set
(a,(b,a)) is () set
a is () set
b is () set
(a,b) is () set
((a,b),b) is () set
a is () set
b is () set
(a,b) is () set
((a,b),b) is () set
a is () set
b is () set
a is () set
(a,b) is () set
(a,(a,b)) is () set
(a,a) is () set
((a,a),b) is () set
(a,b) is () set
a is () set
b is () set
(a,b) is () set
a is () set
(b,a) is () set
(a,(b,a)) is () set
(a,a) is () set
((a,b),(a,a)) is () set
a is () set
b is () set
(a,b) is () set
a is () set
(b,a) is () set
(a,(b,a)) is () set
(a,a) is () set
((a,b),(a,a)) is () set
a is () set
b is () set
(a,b) is () set
(a,b) is () set
a is () set
(b,a) is () set
((a,b),(b,a)) is () set
(a,a) is () set
(((a,b),(b,a)),(a,a)) is () set
(b,a) is () set
((a,b),(b,a)) is () set
(a,a) is () set
(((a,b),(b,a)),(a,a)) is () set
((b,a),(a,a)) is () set
((b,a),a) is () set
((a,b),a) is () set
((a,b),(a,a)) is () set
((a,b),(a,a)) is () set
((a,b),a) is () set
(a,b) is () set
((a,b),a) is () set
((a,b),(a,a)) is () set
a is () set
(a,()) is () set
a is () set
(a,()) is () set
a is () set
(a,()) is () set
a is () set
(a,()) is () set
a is () set
b is () set
a is () set
a is () set
b is () set
a is () set
a is () set
b is () set
a is () set
a is () set
b is () set
a is () set
a is () set
b is () set
a is set
b is set
a is () set
b is () set
a is epsilon-transitive epsilon-connected ordinal natural () set
b is epsilon-transitive epsilon-connected ordinal natural () set
(a,b,a,b) is set
a is () set
b is () set
(a,b) is () set
a is () set
b is () set
(a,b) is () set