ScholarWorks@Gyeongsang National University: Jun, Young Bae

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Jun, Young Bae (전영배)

사범대학 (수학교육과)

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filter:12||Oset:9||qset:9||GEfilter:8||Hoop:8||hybrid structure:7||Sheffer stroke Hilbert algebra:7||∈set:6||MBJneutrosophic set:6||Heyting algebra:5||Łukasiewicz fuzzy set:5||Hybrid structure:5||GEalgebra:5||Sheffer stroke BLalgebra:4||Boolean algebra:4||Kernel:4||MBJneutrosophic ideal:4||hybrid ideal:4||Brouwerian semilattice:4||MBJneutrosophic subalgebra:4||$(m:3||subalgebra:3||ideals:3||translation:3||Preordered residuated system:3||equality algebra:3||Filter:3||Hyper BCKalgebra:3||Suphesitant fuzzy subalgebra:3||weak nearness approximation spaces:3||hoop:3||Semigroup:3||makgeolli structure:3||near sets:3||makgeolli ideal:3||commutative MBJneutrosophic ideal:3||Suphesitant fuzzy ideal:3||hybrid product:3||Hybrid ideal:2||(∈:2||OBCIalgebra:2||hybrid ideals:2||Balgebra:2||KUalgebra:2||hybrid interior ideals:2||Subalgebra:2||mpolar fuzzy normal (subalgebra):2||Ordered BCIalgebra:2||Ordered semigroup:2||multipolar intuitionistic fuzzy set with finite degree k:2||widetilde{:2||$Y_J^{:2||Hybrid product:2||Fuzzy ideal:2||∈∨q)fuzzy subequality algebras:2||nearness approximation spaces:2||BMBJneutrosophic subalgebra:2||cubic sets:2||ideal:2||BCKalgebra:2||deductive system:2||Commutative:2||neutrosophic quadruple BCK/BCIalgebra:2||UPalgebra:2||Cubic intuitionistic set:2||(fuzzy) ideal:2||eGEfilter:2||Ideal:2||nonconstant factor:2||interior GEfilter:2||Qtset:2||Wajesberg hoop:2||ordered subalgebra:2||Cubic intuitionistic subalgebra:2||Quotient GEalgebra:2||MValgebra:2||(α:2||Dokdo filter:2||Dokdo ideal:2||intuitionistic level set:2||GEmorphism:2||BCKsoft universe:2||Rough sets:2||aggregation operators:2||is an element ofset:2||alpha)$crossing cubic $QS$ideal:2||fuzzy point:2||alpha}:2||Ncubic sets:2||Nfuzzy sets:2||fuzzy soft hyper BCKideal:2||Boolean element:2||Dokdo subalgebra:2||Semiring:2||$(:2||bipolarvalued fuzzy filter:2||Annihilator:2||&equality algebra:2||Joperator:2||closed cubic intuitionistic ideal:2||homomorphism:2||soju ideal:2||Neutrosophic quadruple BCK/BCInumber:2||(transitive, left exchangeable) GEalgebra:1||(ultra) SRfuzzy filter:1||(ultra) filter:1||(weak) eGEalgebra:1||(weak) interior ideals:1||(∈, ∈ νq)fuzzy weak filter:1||(∈,∈ ∨q)YJεfuzzy quasisubalgebra:1||(∈,∈)YJεfuzzy quasisubalgebra,:1||*set:1||fuzzy subalgebraJ fuzzy subalgebra.:1||quasivaluation map:1||0crossing cubic structure:1||A(k)module:1||AGgroupoid:1||AGgroupoids:1||Algebraic integers:1||Anti fuzzy BEideal:1||Antisymmetric:1||BCIalgebras:1||BCIsoft universe:1||BCK:1||BCKalgebras:1||BEalgebra:1||BLalgebra:1||BMBJneutrosophic Sextension:1||BMBJneutrosophic ideal:1||BMBJneutrosophic osubalgebra:1||BMBJneutrosophic set:1||Balanced element:1||Best alternative:1||Biinterior hyperideal:1||Bipolarvalued fuzzy soft hyper BCK ideal:1||Biquadratic field:1||Bordered GEalgebra:1||Bordered GEmorphism:1||Bounded equality algebra:1||CI commutative ideal:1||CI ideal:1||CI subalgebra:1||CIS:1||Cartesian product of crossing intuitionistic KUideals:1||Cartesian product of cubic Pythagorean $KU$ideals:1||Closed T&Fideal:1||Commutative (falling) intuitionistic fuzzy ideal:1||Complete neutrosophic bipolar vague graph:1||Condition (S):1||Correlation coefficient between two cubic Pythagorean fuzzy sets:1||Coset diagram:1||Cosets:1||Crossing cubic 0subalgebra:1||Crossing cubic set:1||Crossing intuitionistic KUideals:1||Cubic (bridge, cutvertex):1||Cubic Pythagorean $KU$ideal:1||Cubic graph:1||Cubic intuitionistic KUideal:1||Cubic intuitionistic KUsubalgebra:1||Cubic intuitionistic ideal:1||Cubic intuitionistic implicative ideal:1||Cubic set:1||Cubic subalgebra:1||Cubical fuzzy Hamacher hybrid weighted average (CFHHWA) operator:1||Cubical fuzzy Hamacher hybrid weighted geometric (CFHHWG) operator:1||Cubical fuzzy Hamacher ordered weighted average (CFHOWA) operator:1||Cubical fuzzy Hamacher ordered weighted geometric (CFHOWG) operator:1||Cubical fuzzy Hamacher weighted average (CFHWA) operator:1||Cubical fuzzy Hamacher weighted geometric (CFHWG) operator:1||Dlower approximation:1||Dlower filter:1||Dupper approximation:1||Dupper filter:1||DFSfilter:1||Decision making:1||Deductive system:1||Dokdo BEfilter:1||Dokdo BEsubalgebra:1||Dokdo commutative ideal:1||Dokdo deductive system:1||Dokdo implicative ideal:1||Dokdo structure:1||Dokdo subhoop:1||Doubleframed soft hyper BCKalgebra:1||Doubleframed soft set(DFSs):1||Dual kernel:1||Duplex bordered GEalgebra, Cross bordered GEalgebra:1||EQalgebra:1||Elitable GEfilter:1||Endomorphism:1||Equality algebra:1||Etset:1||Exponential distribution:1||Fextension:1||Fquasivaluation map:1||FFE prioritized average (FFEPA) operator:1||FFE prioritized geometric (FFEPG) operator:1||FFE prioritized ordered weighted average (FFEPOWA) operator:1||FFE prioritized ordered weighted geometric (FFEPOWG) operator:1||FFE prioritized weighted average (FFEPWA) operator:1||FFE prioritized weighted geometric (FFEPWG) operator:1||Facility location:1||Finite state machine:1||Free A(k)module:1||Fuzzy Hausdorff maximal principle:1||Fuzzy KUideals:1||Fuzzy Zorn's lemma:1||Fuzzy axiom of choice:1||Fuzzy filter:1||Fuzzy filters:1||Fuzzy graph:1||Fuzzy ideals of a ring:1||Fuzzy logics:1||Fuzzy numbers:1||Fuzzy prime filters:1||Fuzzy sets:1||Fuzzy wellordering principle:1||GEalgebras:1||GEfilter expansion:1||GEideal:1||GEkernel:1||GEsubalgebra:1||Gamma(alpha)BEalgebra:1||GammaBEalgebra:1||Generated fuzzy filters:1||Graph:1||Groups:1||Hilbert algebra:1||Homomorphism:1||Hybrid congruence:1||Hybrid image:1||Hybrid intersection:1||Hybrid left ideal:1||Hybrid semirings:1||Hybrid sublattice:1||Hyperfuzzy set:1||Hyperfuzzy structure:1||Hyperfuzzy subalgebra:1||Hypersemigroup:1||Ienergetic set:1||IDFSfilter:1||Ideals:1||Implicative UPfilter:1||Induced NFunction:1||Interior BCK:1||Intervalvalued fuzzy set:1||Intervalvalued soft base and subbase:1||Intervalvalued soft closure and interior:1||Intervalvalued soft neighborhood:1||Intervalvalued soft point:1||Intervalvalued soft set:1||Intervalvalued soft subspace:1||Intervalvalued soft topological space:1||Intraregular:1||Intraregular hypersemigroup:1||Intuitionistic fuzzy point:1||Inverse fuzzy graph:1||JNBAlgebra:1||JNBDeductive system:1||JNBFilter:1||JNBSubalgebra:1||Lattice implication algebra:1||Lattice.:1||Left exchangeable:1||Left regular AGgroupoids:1||Linear combination:1||Lukasiewicz fuzzy BEalgebra:1||Lukasiewicz fuzzy BEfilter:1||Lukasiewicz fuzzy ideal:1||Lukasiewicz fuzzy set:1||MADM:1||MBJneutrosophic omicronsubalgebra:1||MBJneutrosophic filter:1||MBJneutrosophic ordered subalgebra:1||MBJordered subalgebras:1||MVmodule:1||Makgeolli Filter:1||Makgeolli Structure:1||Maximal GEfilter:1||Minimal element:1||Multiple attribute decisionmaking (MADM):1||NSubalgebra:1||Nideal of types (is an element of, is an element of) and (is an element of, is an element of boolean OR, q):1||Nstructure:1||Nsupport set:1||NBCKalgebras:1||Nearring:1||NeutroAlgebra:1||NeutroQuadrupleGroup:1||NeutroQuadrupleSubgroup:1||Neutrosophic bipolar vague graphs:1||Neutrosophic bipolar vague set:1||Neutrosophic quadruple number:1||Noetherian A(k)module:1||OBCIsubalgebra:1||Omega (l , r)endomorphic GEderivation:1||Omega (r , l)endomorphic GEderivation:1||PIDFSfilter:1||PMValgebra:1||Paradistributive Latticoid(PDL):1||Parameter estimation:1||Parapseudocomplementation:1||Positive implicative interior:1||Positive implicative interior ideals:1||Positive implicative weak interior:1||Positive set:1||Prime GEfilter:1||Prominent GEfilter:1||Pseudo BLalgebra:1||Pseudocomplement lattice:1||Pythagorean fuzzy graph:1||Qtset:1||Quasi GEalgebra(qGEalgebra):1||Quasisubalgebra:1||Quotient structure:1||Radical of an A(k)module:1||Regular:1||Regular hypersemigroup:1||Residuated relational system:1||Retail logistic processes:1||Rings:1||S(?)quasivaluation map:1||S?&nbsp:1||Senergetic set:1||Sextension:1||S?quasivaluation map:1||SRfuzzy quasisubalgebra:1||Sheffer congruence relation:1||Sheffer stroke BCKalgebra:1||Sheffer stroke basic algebra:1||Soft:1||Soft Nideal:1||Soft Nis an element of boolean OR,Nqset:1||Soft Nis an element ofset:1||Soft Nqset:1||Soft Nsubalgebra:1||Soft set:1||Soju subalgebra:1||Stone algebra:1||Strong neutrosophic bipolar vague graph:1||Subhoop:1||Subtraction semigroup:1||Suphesitant fuzzy pideal:1||Suphesitant fuzzy quasiassociative ideal:1||T & F°subalgebra:1||T&F◦subalgebra:1||T (resp., F and I) neutrosophic qset:1||T (resp., F and I) neutrosophic ∈∨qset:1||The homomorphic images (preimages) of $(:1||The preimage of crossing intuitionistic KUideals in KUalgebras:1||The preimage of cubic Pythagorean $KU$ideals under homomorphism of $KU$algebras:1||Traffic flows:1||Transitive:1||Triangular fuzzy numbers:1||TrueFalse structure:1||UPalgebra (implicative:1||UPfilter:1||UPideal:1||UPsubalgebra:1||Unital cycloid:1||Upper set:1||Vague graph:1||Wajsberg hoop:1||Weak Dokdo BEsubalgebra:1||Weak GEmorphism:1||Y ϵ J fuzzy subalgebra:1||Yqset:1||Y∈∨qset:1||Ylevel set:1||Young structure:1||Young subalgebra:1||a)$level set:1||allied) UPfilter:1||and $O$subset:1||anti subset:1||antinegative semiring:1||applications:1||approximation space:1||archimedean hoop:1||belligerent GEfilter:1||belligerent interior GEfilter:1||beta(i)product fuzzy graph:1||biideal and hybrid biideal:1||bipolar (∈, ∈ ∨q)fuzzy GEalgebra:1||bipolarvalued fuzzy soft sweak hyper BCK ideal:1||bipolarvalued fuzzy soft strong hyper BCK ideal:1||bipolarvalued fuzzy soft weak hyper BCK ideal:1||bordered GEalgebras:1||closed soju ideal:1||coannihilator:1||cofilter:1||commutative crossing cubic ideal:1||commutative makgeolli ideal:1||commutative pseudo valuation:1||commutative soju ideal:1||comparative:1||complement of beta(i)product fuzzy graph:1||complex fuzzy matrices:1||complex fuzzy sets:1||crossing cubic ideal:1||crossing cubic subalgebra:1||cryptography:1||cubic intu itionistic fuzzy implicative filter:1||cubic intuitionistic aideal:1||cubic intuitionistic fuzzy filter:1||cubic intuitionistic fuzzy sub:1||cubic intuitionistic ideal:1||cubic intuitionistic pideal:1||cubic intuitionistic qideal:1||cubic intuitionistic subalgebra:1||cyclic:1||degree function:1||deltaexclusive set:1||distributive lattice:1||dominating set:1||domination number:1||doubleframed soft (strong) hyper BCKideal:1||eGEmorphism:1||equality algebra of type (m, n:1||external cubic subalgebra:1||falling UPideal:1||falling UPsubalgebra:1||fpiBEfilter ŁfBEalgebra:1||fully idempotent hybrid ideals:1||functional composition:1||fuzzy Aideal:1||fuzzy GEalgebra:1||fuzzy GEfilter:1||fuzzy GEfilters:1||fuzzy GEideals:1||fuzzy congruence:1||fuzzy deductive system:1||fuzzy graph:1||fuzzy ideal:1||fuzzy implicative deductive system:1||fuzzy points:1||fuzzy positive implicative filter:1||fuzzy set:1||fuzzy soft (weak, strong) hyper BCKideal:1||fuzzy soft positive implicative hyper BCKideal:1||fuzzy soft positive implicative hyper BCKideal of types (<<, subset of, subset of), (<<, <<, subset of) and (subset of, <<, subset of):1||fuzzy soft sweak hyper BCKideal:1||fuzzy soft strong hyper BCKideal:1||fuzzy soft weak hyper BCKideal:1||gamma nearness rings:1||gamma nearness semigroups:1||gammainclusive set:1||generalized state:1||good pseudo GEalgebra:1||hHemiregular hemirings:1||hesitant fuzzy ideal:1||hesitant fuzzy pideal:1||hesitant fuzzy quasiassociative ideal:1||hybrid Xsemimodules:1||hybrid biideal and hybrid product:1||hybrid hbi (hquasi)ideals:1||hybrid hideals:1||hybrid hproduct:1||hybrid hsum:1||hybrid homomorphism:1||hybrid idempotent:1||hybrid interior ideal:1||hybrid kideals:1||hybrid kproduct:1||hybrid left ideal:1||hybrid prime ideals:1||hybrid simple:1||hybrid structures operations:1||hybrid subalgebra:1||hyper BCKalgebra:1||hyper BCKideals:1||i, j):1||ioctahedron ideal:1||ioctahedron subgroup:1||ioctahedron subgroupoid:1||ioctahedron subring:1||isupproperty:1||ideal of type 1 type 2 and type 3:1||idempotent left mapping:1||implication homomorphism:1||implicative MBJneutrosophic ideal:1||implicative pseudo valuation:1||imploring interior GEfilter:1||in$subset:1||intsoft (weak, strong, sweak) hyper BCKideal:1||intsoft implicative hyper BCKideal:1||intsoft weak implicative hyper BCKideal:1||internal cubic subalgebra:1||internal state:1||intuitionistic E Vqset:1||intuitionistic fuzzy (implicative, positive implicative, fantastic) filter:1||intuitionistic fuzzy (ordered) subalgebra:1||intuitionistic fuzzy (ultra) filter:1||intuitionistic fuzzy deductive systsm:1||intuitionistic fuzzy filter:1||intuitionistic fuzzy quasisubalgebra:1||intuitionistic fuzzy soft hyper BCK ideal:1||intuitionistic fuzzy soft sweak hyper BCKideal:1||intuitionistic fuzzy soft strong hyper BCKideal:1||intuitionistic fuzzy soft weak hyper BCK ideal:1||intuitionistic qset:1||inverse fuzzy graph:1||inverse normal domination set (number):1||inverse normal mdomination number:1||is an element of boolean OR q(k)support:1||k folded Nclosed ideal:1||k folded Nsubalgebra:1||kfold bipolar fuzzy ideal:1||kfold bipolar fuzzy set:1||kfold bipolar fuzzy subalgebra:1||kideal:1||kpolar (is an element of, is an element of)fuzzy ideal:1||kpolar (is an element of, is an element of)fuzzy pideal:1||kpolar (is an element of, is an element of)fuzzy qideal:1||kpolar fuzzy ideal:1||kpolar fuzzy subalgebra:1||kpolar generalized (is an element of, is an element of boolean OR q)neutrosophic subalgebra:1||kpolar generalized (q is an element of boolean OR q)neutrosophic subalgebra:1||kpolar generalized neutrosophic subalgebra:1||kpolar intuitionistic fuzzy hyper BCKideal:1||kpolar intuitionistic fuzzy ideal:1||kpolar intuitionistic fuzzy pideal:1||kpolar intuitionistic fuzzy reflexive hyper BCKideal:1||kpolar intuitionistic fuzzy strong hyper BCKideal:1||kpolar intuitionistic fuzzy subalgebra:1||kpolar intuitionistic fuzzy weak hyper BCKideal:1||kpolar intuitionistic fuzzysweak hyper BCKideal:1||kappaleft (kapparight) (q(kappa),is an element of boolean OR q(kappa))fuzzy subalgebra:1||left exchangeable:1||left mapping:1||level set.:1||lexicographic maxproduct:1||lexicographic minproduct:1||linear map:1||lukasiewicz fuzzy filter:1||mPolar (is an element of, is an element of) fuzzy pideal:1||mPolar (is an element of, is an element of)fuzzy qideal:1||mPolar fuzzy ideal:1||mPolar fuzzy subalgebra:1||mpolar (is an element of is an element of)fuzzy qideal:1||mpolar fuzzy ideal:1||mpolar fuzzy subalgebra:1||mpolar intuitionistic fuzzy set (subalgebra):1||makgeolli algebra:1||matrix space:1||meet ideal:1||meet map:1||meet) weak closure operation:1||n)$cutty set:1||n)$fuzzy set:1||n)$fuzzy subalgebra:1||nearness BCKalgebras:1||nearness groups:1||nearness semigroups:1||nearness subgroups:1||neutrosophic (strong, weak, sweak) hyper BCKideal:1||neutrosophic LIideals:1||neutrosophic aleph ideals:1||neutrosophic aleph product:1||neutrosophic aleph structure:1||neutrosophic lattice ideal:1||neutrosophic quadruple (I, J)set:1||neutrosophic quadruple (closed) ideal:1||neutrosophic quadruple BCK/BCInumber:1||neutrosophic quadruple p(q, alpha)ideal:1||neutrosophic quadruple qideal:1||neutrosophic structures:1||nexus:1||nilpotent:1||normal mdominating set:1||normal mdomination number:1||normal nearness subgroups:1||oset:1||octahedron set:1||ordered kernel:1||ordered semirings:1||ordering filter:1||piBEfilter:1||piŁfBEfilter:1||positive implicative MBJneutrosophic ideal:1||positive implicative equality algebra:1||positive implicative makgeolli ideal:1||positive implicative pseudo valuation:1||prominent interior GEfilter:1||prominent interior GEfilter (of type 1 and type 2):1||pseudo BE algebra:1||pseudo GEalgebra:1||pseudo atom:1||pseudo subalgebra:1||pseudo valuation:1||pseudocomplement:1||q(t, s)level set:1||q(k)support:1||qGEsubalgebra:1||quasisubalgebra:1||quotient NBCKalgebras:1||quotient nearness BCKalgebras:1||quotient nearness groups:1||reflexive neutrosophic hyper BCKideal:1||regular:1||regular beta(i)product fuzzy graph:1||regular element:1||regular filter:1||regular rings:1||relative annihilator:1||residuated lattice:1||right mapping:1||semiprime map:1||semidetached structure:1||semidetached subalgebra:1||semigroup:1||single valued neutrosophic level subset:1||single valued neutrosophic ordered subalgebra:1||soft hoop:1||strong beta(i)product fuzzy graph:1||strong pseudo BEalgebra:1||strongly connected:1||subequality algebras:1||subhoop:1||subnexus:1||subsystem:1||tlevel set:1||tpure hybrid ideals:1||t∈ Vqset:1||term rank:1||tightly (weak) eGEalgebra:1||transitive:1||transitive (weak) eGEalgebra:1||trivial fuzzy GEfilter:1||ultra deductive system:1||undersystem:1||upper/lower approximation:1||varepsilon}$fuzzy set:1||varepsilon}$fuzzy subalgebra:1||weak GEmorphism:1||weak filter:1||weakly regular:1||widetilde{a}:1||zeromeet element:1||°subalgebra:1||∈tset:1||∈)fuzzy subequality algebras:1||Υsubset:1||β)fuzzy left ideal:1||β)fuzzy right ideal:1||γtranslation:1||κ−biideals:1||ŁfBEfilter:1||Łukasiewicz $O$sets:1||Łukasiewicz $q$sets:1||Łukasiewicz anti fuzzy BEideal:1||Łukasiewicz anti fuzzy set:1||Łukasiewicz fuzzy (commutative) ideal:1||Łukasiewicz fuzzy filter:1||Łukasiewicz fuzzy ideal:1||Łukasiewicz fuzzy positive implicative:1||Łukasiewicz fuzzy subalgebra:1||ϵtset:1||Łukasiewicz ∈sets:1||ϵset:1||$:1||$CL$algebra:1||$KL$algebra:1||$L$algebra:1||$QS$algebra:1||$Q_{t}$set:1||$q$subset:1||$∈_{t}$set:1||&equality algebral:1||<subset:1||((is an element of)overbar, (is an element of)overbar boolean OR (q(kappa))overbarfuzzy subalgebra:1||((subset of)overbar, (q(kappa))overbar, (subset of)overbar boolean OR (q(kappa))overbarfuzzy subalgebra:1||(0, 1)set:1||(2, 3)cutty set:1||(2, 3)fuzzy set:1||(Belligerent, Balanced, Voluntary) GEfilter:1||(Commutative) equality algebra:1||(Commutative, Implicative, Positive implicative) Equality algebra:1||(Commutative, Transitive, Left exchangeable, Antisymmetric, Balanced) GEalgebra:1||(Commutative, positive implicative) equality algebra:1||(Commutative, transitive, antisymmetric) bordered GEalgebra:1||(E, E Vq )intuitionistic fuzzy filter:1||(Extended) qtset:1||(Falling) Intuitionistic fuzzy ideal:1||(Idempotent) Weak GEendomorphism:1||(Normal) mpolar (is an element of, is an element of)fuzzy aideal:1||(Normalized) fuzzy Sheffer stroke $BE$filter/$BE$subalgebra:1||(Ordered) filter:1||(Ordered) subalgebra:1||(P, Q, B)block map:1||(Positive implicative) equality algebra:1||(Prime) ideal:1||(SRfuzzy) deductive system:1||(SRfuzzy) subalgebra:1||(Strong) Lukasiewicz fuzzy subalgebra:1||(Strong) Łukasiewicz fuzzy subalgebra:1||(Weak) eGEalgebra:1||(atomic) pseudo BEalgebra:1||(atomic) pseudo filter:1||(bipolarvalued fuzzy) deductive system:1||(closed) (2, 3)fuzzy subalgebra:1||(closed) OBCIfilter:1||(closed) Y ϵ J fuzzy ideal:1||(closed) crossing cubic ideal:1||(closed) kfolded N filter:1||(closed) kpolar intuitionistic fuzzy ideal:1||(closed) Łukasiewicz fuzzy ideal:1||(commutative, implicative) neutrosophic quadruple BCKalgebra:1||(commutative, implicative) neutrosophic quadruple ideal:1||(complete, strong) cubic graph:1||(epsilon, epsilon V q)permeable Ivalue:1||(epsilon, epsilon V q)permeable Svalue:1||(first, second) xiprimary:1||(forceable) Weak eGEalgebra:1||(fuzzy) subalgebra:1||(fuzzy) weak filter:1||(fuzzy, bipolar fuzzy) GEalgebra:1||(implicative) LIideal:1||(implicative) neutrosophic LIideal:1||(implicative, comparative, shift) UPfilter:1||(inside, outside, ξinside, ξoutside) GEderivation:1||(intpreserving,good):1||(interior) GEfilter:1||(irreducible) GEfilter:1||(is an element of, is an element of Vq)fuzzy subhoop:1||(is an element of, is an element of boolean OR q((kT,) (kI,) (kF)))neutrosophic subalgebra:1||(is an element of, is an element of)fuzzy subhoop:1||(is an element of, q((kT), (kI), (kF)))neutrosophic subalgebra:1||(limited) Commutative T&Fideal:1||(limited) T & Fideal:1||(limited) T & Fsubalgebra:1||(limited) T&Fideal:1||(limited) T&Fsubalgebra:1||(negative, positive) qλset:1||(negative, positive) ∈λset:1||(normal) bipolarvalued fuzzy filter:1||(normal) ideal:1||(normal) kpolar (is an element of, is an element of)fuzzy aideal:1||(normal) mpolar (is an element of, is an element of)fuzzy ideal:1||(normal) mpolar (is an element of, is an element of)fuzzy pideal:1||(normal) single valued neutrosophic ideal:1||(ordered) filter:1||(ordered) subalgebra:1||(positive implicative) neutrosophic quadruple BCKalgebra:1||(positive implicative) neutrosophic quadruple ideal:1||(pretransitive) GEalgebra:1||(prominent) GEfilter:1||(prominent) fuzzy GEfilter:1||(pseudo) metric space:1||(q:1||(q((kT),( kI),( kF)), is an element of boolean OR q((kT),( kI), (kF)))neutrosophic subalgebra:1||(q, c, p)translative MBJneutrosophic set:1||(q, is an element of Vq)fuzzy subhoop:1||(quasi, pseudo) starshaped Nstructure:1||(regular) neutrosophic quadruple ideal:1||(semiprime:1||(simple) multiplier:1||(simple)mpolar fuzzy set (subalgebra):1||(strong) Łukasiewicz fuzzy subalgebra:1||(strong, closed) qGEfilter:1||(transitive) GEalgebra:1||

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