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(i, j)-semi regular
(Λ,sδ)-closed
(Λ,sδ)-closure
(Λ,sδ)-cluster point
(Λ,sδ)-open
(Λ,sδ)-property
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Base Axioms
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C_0
C_D
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Covering Property
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R*_0
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R_0
R_1
R_D
R_T
R_Y
R_{UD}
R_{YS}
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T(i,k)
T_-1
T_0
T_1
T_1-open cover
T_2
T_2-open cover
T_3
T_3-open cover
T_D
T_F
T_R
T_S
T_Y
T_a
T_b
T_{1/2}
T_{DD}
T_{EF}
T_{ES}
T_{FF}
T_{UB}
T_{UD}
T_{YS}
T_α
T_β
US
Urysohn
\alef_1-paralindelof
absolute complement
almost completely regular
almost regular
almost weakly Hausdorff
closed discrete collection
collectionwise Hausdorff
compact
degenerate
derived set
door
essential degenerate
essential derived set
generalezed cloesed
generalized closed
generic point
intersection of soft sets
irreducible
kernel
m
mildly Hausdorff
nearly T_1
nearly T_2
nearly T_3
network
normal
operation
p-convergence
p-regular
pairwise Hausdorff
pairwise R_0 in the sense of Murdeshwar and Naimpally
pairwise R_1 in the sense of Murdeshwar and Naimpally
pairwise R_1 in the sense of Reilly
pairwise T_0 in the sense of Murdeshwar and Naimpally
pairwise T_1 in the sense of Murdeshwar and Naimpally
pairwise T_1 in the sense of Reilly
pairwise T_1 in the sense of Swart
pairwise T_2
pairwise T_3
pairwise regular
pariwise completely regular
pre-D_0
pre-D_1
pre-D_2
pre-Difference set
pre-R_0
pre-T_0
pre-T_1
pre-T_2
pre-US
pre-Urysohn
pre-semi-closed function
presober
reducible
regular open
relative complement
relative complement(soft)
s-essentially T_0
s-essentially T_1
s-essentially T_2
screened
semi star generalized closed
semi-D_0
semi-D_1
semi-D_2
semi-Difference set
semi-R_0
semi-R_1
semi-T_0
semi-T_0-identification space of (X,τ)
semi-T_1
semi-T_{1/2}
semi-closed
semi-closure
semi-generalized closed
semi-generalized open
semi-kernel of x
semi-open
separated
separated by neighbourhoods
sober
soft T_0
soft T_1
soft T_2
soft T_3
soft T_4
soft closed
soft closure
soft interior
soft normal
soft open
soft point
soft regular
soft semi T_0
soft semi T_1
soft semi T_2
soft semi T_3
soft semi T_4
soft semiclosed
soft seminormal
soft semiopen
soft semiregular
soft set
soft subset
soft topological space
soft topology
star of the point x with respect to U
strong T_0
strong T_D
strongly Hausdorff
strongly R_1
strongly s-essentially T_0
strongly s-regular
submaximal
topologically distinguishable
topologically indistinguishable
ultra Hausdorff
ultra normal
ultra regular
ultraseparated
union of soft sets
w-C_0
weakly Hausdorff
weakly R_0
weakly mildly Hausdorff
weakly pre-R_0
weakly semi R_0
weakly semi-R_0
weakly separated
weakly submaximal
Λ-set
Λ^s_δ-D set
Λ^s_δ-D_0
Λ^s_δ-D_1
Λ^s_δ-D_2
Λ^s_δ-neat point
Λ^s_δ-set
Λ^s_δ-symmetric
α-T_0
α-T_1
α-T_2
α-set
β**T_{1/2}
β*-set
β*T_{1/2}
β*g-closed
β-closed
β-closure
β-interior
β-open
γ-closed
γ-open
γ-β generalized closed
γ-β generalized open
γ-β-closed
γ-β-normal
γ-β-open
γ-β-regular
γ-βT_0
γ-βT_1
γ-βT_2
γ-βT_{1/2}
δ-closed
δ-interior
δ-open
δ-semiclosed
δ-semiopen
δ-Λ_s-semiclosed
η-closed
η-open
λ-D_0
λ-D_1
λ-D_2
λ-Difference set
λ-R_0
λ-R_1
λ-T_0
λ-T_1
λ-T_2
λ-T_{1/2}
λ-closed
λ-closure
λ-cluster point
λ-open
τ_γ-closure
τ_γ-interior
≦λ-collectionwise Hausdorff
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＜λ-collectionwise Hausdorff
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