o(Axe) n 4hen
Bxc AxcCAns)xc
c-i3,4,s3ebcinoitsl
A-,2,35,3-,2,s3
(An8),2 , (Axc)Bxc-i, AxCA-Bxc OCA-xc) c Ex- I andCantesion
þnoduct
Ler
-3'3A-
B he
Ax© tion:Hela
-fs),-2), = -C,2), Ax0 A- AanB
(Bx - -6,b),aeA is
-,4), ,2,34 |Al= $.),
c): 2), C3,2), d
(1,9,(), C1.3). m deno B
1,4) (), or
l3,2), B be
,(t,5), 6,s), li,s), l6ln,
-4,5,23ndomole ted
i,4),C22), (3,3. two
(3,3), ond by
(2,2),( (3,45 (i,9),
(23),(asi,(2,5)
(43). (2,3),,s,(1),
(s), (s4)1 bie4240 Ax
Sets
then
(24), C24), (24), 6
2,3), (2/3), ond The
|Axsmin
(4s), (2,s), (2,4),(s,2),(5,3), (2, (2,5),
Contesion
is
(3,), (3,3), ),(3,2), 4 iven
(22),
(5,4),(s,s)3
(34),(3,5)3 Eey
(34), þroduct
(3,3), b
.obn
(5.4)4 (3,)5 (3
abnprohegnol 5), DS
(37)5 A
, Telotion
Reflexive - Ex-
A KongeQangeDom(R)-a: Let
8-45.63 aRb
neleion Qi,2,33
(a)-
Dom A
defined TheDomain R-tu), A-1,2.33
Ranqele)4.s&} Ronge(R)b: a&b A-
Subset
Relation
Domoin 6-oelhi,
R-ndia.9eth),Kathmanduy
Islomabod,Tndia, neleien
a os aRb
R a Collection (2,4), (ab)
on nelaion -
a ff nom the
la,b) a (1,s), Palistan, eR A
Sel beßGnd biS CAxB A
relatian
A
nelohon
¬R 6), (P.1) whee Cardesion
to
is
i dhvisib &
defined for al nam
Sord (o.b)¬R (2,6), (N. , Nebaly afA is
aceh.fsc) le
Some Rs by )}PaKna Genenclybnoduet the
4e (3,c)4 and
by bin Oa
be fon denotet whene be8 Set
Collection
Serne B4 in A
a deneted
Je G) by Ax o
aRa?aRA a Bhe
lexive RA,
e).fnbyrD1 Dom be by
olb Ro
dcdion (R)ard B
Rs
i! is
,
Selodion
Ex- Antisymmetnie
delinedAR i,2,33Ex-A-
naN Ry):
divides x
R-l), Symmetic
Stelation
xdvides
KRy and
R=(y:xeR, elodhon
ne aR
ReiRxIR b
noda Ci,2), R ice
on
ihe deed asb
.nos
C2,),
fan
Se on
whene -O eR all
& A
G,30,(3,)y eA a a,be
iS
mXnil hhdminy) Set A
xsyy7 Said t
A
is
to
4he Said
beaniSymmelc
only
o
sibilcty be
bivih symmeie
ms
Bxc AxcCAns)xc
c-i3,4,s3ebcinoitsl
A-,2,35,3-,2,s3
(An8),2 , (Axc)Bxc-i, AxCA-Bxc OCA-xc) c Ex- I andCantesion
þnoduct
Ler
-3'3A-
B he
Ax© tion:Hela
-fs),-2), = -C,2), Ax0 A- AanB
(Bx - -6,b),aeA is
-,4), ,2,34 |Al= $.),
c): 2), C3,2), d
(1,9,(), C1.3). m deno B
1,4) (), or
l3,2), B be
,(t,5), 6,s), li,s), l6ln,
-4,5,23ndomole ted
i,4),C22), (3,3. two
(3,3), ond by
(2,2),( (3,45 (i,9),
(23),(asi,(2,5)
(43). (2,3),,s,(1),
(s), (s4)1 bie4240 Ax
Sets
then
(24), C24), (24), 6
2,3), (2/3), ond The
|Axsmin
(4s), (2,s), (2,4),(s,2),(5,3), (2, (2,5),
Contesion
is
(3,), (3,3), ),(3,2), 4 iven
(22),
(5,4),(s,s)3
(34),(3,5)3 Eey
(34), þroduct
(3,3), b
.obn
(5.4)4 (3,)5 (3
abnprohegnol 5), DS
(37)5 A
, Telotion
Reflexive - Ex-
A KongeQangeDom(R)-a: Let
8-45.63 aRb
neleion Qi,2,33
(a)-
Dom A
defined TheDomain R-tu), A-1,2.33
Ranqele)4.s&} Ronge(R)b: a&b A-
Subset
Relation
Domoin 6-oelhi,
R-ndia.9eth),Kathmanduy
Islomabod,Tndia, neleien
a os aRb
R a Collection (2,4), (ab)
on nelaion -
a ff nom the
la,b) a (1,s), Palistan, eR A
Sel beßGnd biS CAxB A
relatian
A
nelohon
¬R 6), (P.1) whee Cardesion
to
is
i dhvisib &
defined for al nam
Sord (o.b)¬R (2,6), (N. , Nebaly afA is
aceh.fsc) le
Some Rs by )}PaKna Genenclybnoduet the
4e (3,c)4 and
by bin Oa
be fon denotet whene be8 Set
Collection
Serne B4 in A
a deneted
Je G) by Ax o
aRa?aRA a Bhe
lexive RA,
e).fnbyrD1 Dom be by
olb Ro
dcdion (R)ard B
Rs
i! is
,
Selodion
Ex- Antisymmetnie
delinedAR i,2,33Ex-A-
naN Ry):
divides x
R-l), Symmetic
Stelation
xdvides
KRy and
R=(y:xeR, elodhon
ne aR
ReiRxIR b
noda Ci,2), R ice
on
ihe deed asb
.nos
C2,),
fan
Se on
whene -O eR all
& A
G,30,(3,)y eA a a,be
iS
mXnil hhdminy) Set A
xsyy7 Said t
A
is
to
4he Said
beaniSymmelc
only
o
sibilcty be
bivih symmeie
ms
