311数学结构种Mathematical Structures

lilianjie

  G1 F; o4 f& N
  C8 P8 |! L% A# M, @Abelian groups     Abelian group
Abelian lattice-ordered groups
Abelian ordered groups
Abelian p-groups
9 H1 I/ s. G8 C2 T' AAbelian partially ordered groups
. V" J) A5 [* A# K: {$ N1 T: j% ^5 |Action algebras     Action algebra
Action lattices
Algebraic lattices
3 Z8 j- {7 K4 k4 H4 h6 wAlgebraic posets     Algebraic poset
/ H5 x* d$ m6 mAlgebraic semilattices
8 j) |+ d) |* J6 Z! I( Z- _  XAllegories     Allegory (category theory)
7 @5 p) E- H/ d. bAlmost distributive lattices
# P) [, U- Y; [: M0 c! |Associative algebras     Associative algebra
. v8 H( p( H. i6 C0 }  lBanach spaces     Banach space
9 Y3 Y# L4 S$ r8 F- ]Bands     Band (mathematics), Finite bands
) a% ^9 ^, L0 i5 ]. |! O3 yBasic logic algebras
0 B8 m4 @* X1 i2 p# F3 O4 l) zBCI-algebras     BCI algebra
  V% d1 n+ E. n" [BCK-algebras     BCK algebra
% d- e# }* ?8 M" \! B) |0 k3 G6 BBCK-join-semilattices
BCK-lattices
BCK-meet-semilattices
. Y6 [3 n% k% v2 X( w; Z$ ^* ]9 `- jBilinear algebras
# D. p3 i6 w) ]BL-algebras
Binars, Finite binars, with identity, with zero, with identity and zero,
Boolean algebras     Boolean algebra (structure)
Boolean algebras with operators
2 _/ v' i: K/ J, a, ]Boolean groups
9 b: F3 g/ A# O8 V4 U/ MBoolean lattices
Boolean modules over a relation algebra
2 O$ I( a8 z. k) h4 Y9 A- ?: CBoolean monoids
Boolean rings
Boolean semigroups
Boolean semilattices
) g' P5 e" W9 G1 i1 J4 r  B6 _$ [% kBoolean spaces
Bounded distributive lattices
. R  f' C7 @0 p; I$ C1 i5 D% eBounded lattices
Bounded residuated lattices
  h9 E' U' h# L- N$ ]( cBrouwerian algebras
4 e* g4 k, |4 Q5 O' GBrouwerian semilattices
  b& K/ U" d; ^5 f9 @- R6 HC*-algebras
5 T2 {3 D4 j, k# iCancellative commutative monoids
+ M& u* C$ U) Q0 H+ p3 ^Cancellative commutative semigroups
; [5 U: [" s. o' P# M8 ~4 l8 OCancellative monoids
Cancellative semigroups
* o7 s. M4 A5 F! k* p) `Cancellative residuated lattices
Categories
Chains
0 v0 P4 J/ N- g4 z: o& [Clifford semigroups
+ F+ Q4 P' G' i7 {, BClifford algebras
Closure algebras
" x6 _5 E9 @9 Q5 O, M+ h* UCommutative BCK-algebras
* ?7 p  E4 Q8 s) \1 I7 S' ~% qCommutative binars, Finite commutative binars, with identity, with zero, with identity and zero
commutative integral ordered monoids, finite commutative integral ordered monoids
Commutative inverse semigroups
Commutative lattice-ordered monoids
( s8 P, R9 p7 G+ |6 r* ]8 T7 FCommutative lattice-ordered rings
- R, c6 @& A! F# U' HCommutative lattice-ordered semigroups
Commutative monoids, Finite commutative monoids, Finite commutative monoids with zero
Commutative ordered monoids
0 {! C: i8 a, J- LCommutative ordered rings
Commutative ordered semigroups, Finite commutative ordered semigroups
1 |. Y- N3 H) N! ]6 |Commutative partially ordered monoids
Commutative partially ordered semigroups
3 ~8 g% ?* j/ D6 UCommutative regular rings
Commutative residuated lattice-ordered semigroups
Commutative residuated lattices
' s/ O  c! a2 h9 ?8 f, r8 s+ v% gCommutative residuated partially ordered monoids
Commutative residuated partially ordered semigroups
+ f  F$ U( y7 O. {; B5 V# }- LCommutative rings
Commutative rings with identity
Commutative semigroups, Finite commutative semigroups, with zero
Compact topological spaces
& I( W2 p) N+ ~: Z! {. A$ G* ZCompact zero-dimensional Hausdorff spaces
Complemented lattices
, n+ j- b+ x( ^' t" w) `$ C) JComplemented distributive lattices
Complemented modular lattices
- H2 F6 M; c" H; c" [Complete distributive lattices
- o3 Z7 v! K% y2 s& ?) eComplete lattices
Complete semilattices
" N9 i& j& {" ZComplete partial orders
' h0 g0 Y* D& o: f& {Completely regular Hausdorff spaces
Completely regular semigroups
8 d5 ], t/ z: y/ j5 q' XContinuous lattices
Continuous posets
- _; K; s3 i0 c8 SCylindric algebras
! K( i# |1 u9 V* g* |1 W) r+ dDe Morgan algebras
De Morgan monoids
Dedekind categories
Dedekind domains
, [$ ]* X) O; CDense linear orders
, Z3 ~: @0 s/ O* k3 j5 E1 zDigraph algebras
Directed complete partial orders
4 x' Z( Z7 W  S0 ~- J, F1 jDirected partial orders
Directed graphs
+ n/ h$ i6 \$ }! o0 {* Y+ N: @* KDirectoids
Distributive allegories
" Q( y- Z' V9 n# B2 K1 yDistributive double p-algebras
( S- ^2 q3 m3 FDistributive dual p-algebras
Distributive lattice expansions
Distributive lattices
( Q  N: d3 @, A$ y5 ?0 _$ I1 dDistributive lattices with operators
0 y" X* w1 _2 X0 A" VDistributive lattice ordered semigroups
Distributive p-algebras
Distributive residuated lattices
Division algebras
Division rings
Double Stone algebras
  j- E8 j9 Z( T7 Q' i2 tDunn monoids
% ?6 H1 E" C7 [4 R0 T( Y, pDynamic algebras
: A/ R3 u9 f( \5 ^Entropic groupoids
Equivalence algebras
( F' [( z+ I- \' SEquivalence relations
+ _/ S" Z- [3 v  b7 O4 Q' _Euclidean domains
- K2 S2 ]6 s$ G7 j1 F+ ~8 ff-rings
5 {: S( P2 c: T3 g$ R2 z" {Fields
FL-algebras
; P" `; X: ^* _0 f% U2 WFLc-algebras
FLe-algebras
* X; X5 K7 [5 _$ BFLew-algebras
% K3 A, V0 D# D6 ~4 h# g+ g# PFLw-algebras
3 w; v) ]4 Z& o3 KFrames
Function rings
$ L) \. m, g+ D  @* p' iG-sets
* S: Y! Q5 |. }$ \0 `7 FGeneralized BL-algebras
Generalized Boolean algebras
7 |0 C0 B. t! e+ A% h& Z4 {/ T% Y3 [Generalized MV-algebras
Goedel algebras
- M  V- f6 K( V. T8 i' IGraphs
# t6 r* o$ x9 @/ W2 uGroupoids
% n" B1 |8 _& f' c' U" \* R# ?Groups
1 ~/ h7 `- o. R$ Y6 IHausdorff spaces
Heyting algebras
Hilbert algebras
7 N$ t$ u  }& ZHilbert spaces
4 Z6 H6 ~- ]! b& m& c9 v/ E& XHoops
6 ?5 V% U1 O! R7 XIdempotent semirings
5 L& u) q1 y" D& zIdempotent semirings with identity
- [8 y0 M; M4 w# d( Y6 T  @Idempotent semirings with identity and zero
/ o- X( o- ~5 k# AIdempotent semirings with zero
  {6 i( ~7 [( \# B, dImplication algebras
Implicative lattices
Integral domains
Integral ordered monoids, finite integral ordered monoids
Integral relation algebras
& t* J4 W9 {: F+ Z5 O) zIntegral residuated lattices
# }, ~% v) M. d# A7 l- H8 ZIntuitionistic linear logic algebras
0 W  D/ e( e& _6 @Inverse semigroups
Involutive lattices
6 p0 ?% D8 Z+ k3 z( A) I  f& uInvolutive residuated lattices
1 p4 \! }) }' g& `6 h! mJoin-semidistributive lattices
Join-semilattices
Jordan algebras
Kleene algebras
5 V) z9 Y$ m" Y* s% ^* IKleene lattices
, G, p' c: y4 R0 uLambek algebras
& E6 r# k+ C& w% @( fLattice-ordered groups
Lattice-ordered monoids
! z/ b3 T; T$ H/ ^% ~; ALattice-ordered rings
Lattice-ordered semigroups
4 t0 Z2 i& k( L0 r2 i* Q! ELattices
3 ~  ]0 G% m7 G" o& i; R  `Left cancellative semigroups
6 D2 N4 A% q% D1 a6 R6 y8 JLie algebras
Linear Heyting algebras
/ \0 c* ~- \- X8 PLinear logic algebras
Linear orders
Locales
. J$ Y3 x6 V* @. N! \; DLocally compact topological spaces
Loops
7 K' V- N8 e9 nLukasiewicz algebras of order n
; m. ]- a* y4 m) _# d' PM-sets
Medial groupoids
Medial quasigroups
Meet-semidistributive lattices
: H' M% k: b0 L; SMeet-semilattices
Metric spaces
Modal algebras
" _0 M# x" O: b. ?# d4 cModular lattices
Modular ortholattices
Modules over a ring
6 h5 T' Z1 V* ^3 P1 W/ ^- ^: q$ {/ _Monadic algebras
* ?/ b# R0 G1 F% V8 M, d) j: |Monoidal t-norm logic algebras
Monoids, Finite monoids, with zero
Moufang loops
Moufang quasigroups
1 F* e8 l! [/ iMultiplicative additive linear logic algebras
Multiplicative lattices
( ]& M' D& h0 I; P! P3 r2 C, FMultiplicative semilattices
) f3 @/ e; {# N8 T  n7 m9 f; PMultisets
: {: v+ X  V. d. R$ B/ [MV-algebras
Neardistributive lattices
1 m+ [) \& J& x' m% A& yNear-rings
1 ~4 `! j7 W1 S9 p: ANear-rings with identity
+ Z5 p) Y1 I4 c% |9 p, t/ tNear-fields
Nilpotent groups
Nonassociative relation algebras
Nonassociative algebras
: A% |8 z& {" H3 C' A: I  RNormal bands
$ ]. n7 o' G& k& ], SNormal valued lattice-ordered groups
Normed vector spaces
+ N6 b* _% }9 m2 r; N, f0 pOckham algebras
Order algebras
) g- `0 r. e) {2 S7 LOrdered abelian groups
+ K& L! @: N' [) r8 M0 r, rOrdered fields
1 I/ j1 b$ W3 Q% G& n& _Ordered groups
) Q* I0 V4 [  GOrdered monoids
/ Z2 P% b4 ?1 jOrdered monoids with zero
Ordered rings
Ordered semigroups, Finite ordered semigroups, Finite ordered semigroups with zero
Ordered semilattices, Finite ordered semilattices
Ordered sets
% K$ S% i" v) P  R( Z: aOre domains
Ortholattices
8 l' u4 X. u3 o$ T' a6 KOrthomodular lattices
p-groups
! k9 V0 @! F" H2 J4 l- ?Partial groupoids
0 Q7 L! r( Z$ d0 e$ m7 W. K; BPartial semigroups
- \7 k4 E3 C6 o0 r2 ~4 `( aPartially ordered groups
Partially ordered monoids
Partially ordered semigroups
Partially ordered sets
' ~4 \/ P% s! l5 Q1 OPeirce algebras
" i) C  m; k! @, V- c: e$ _Pocrims
, H+ E5 k4 M" A$ ?/ C1 @- p1 OPointed residuated lattices
Polrims
9 A+ h, {) ^% I9 DPolyadic algebras
9 ^5 p, \2 x  Y& F" N6 vPosets
8 v" k% q. N/ BPost algebras
- U6 x7 y( t+ @1 x- xPreordered sets
Priestley spaces
/ o, F  l/ ?( w$ D# d$ \. T) \Principal Ideal Domains
& G; L5 M& ]3 U# C/ r! [* WProcess algebras
' v8 k2 B& N  EPseudo basic logic algebras
Pseudo MTL-algebras
Pseudo MV-algebras
, B$ w2 I' k) k8 cPseudocomplemented distributive lattices
Pure discriminator algebras
* n2 V) Q8 v9 B' @0 oQuantales
& g0 s( k, T* s2 u% q0 ~! nQuasigroups
Quasi-implication algebras
3 W2 q0 C5 e* E9 [) |+ @* IQuasi-MV-algebra
" y, L/ B8 C% k7 YQuasi-ordered sets
# Q4 @% b( I0 cQuasitrivial groupoids
Rectangular bands
: d' n. |' l$ s  t% O8 G0 bReflexive relations
Regular rings
/ Y5 `/ Y% ]5 ]9 `. u" `( eRegular semigroups
Relation algebras
  U- S5 {, n; q6 e1 s5 kRelative Stone algebras
Relativized relation algebras
" n* {9 \9 B/ p' M8 r; Q, A0 _+ m. XRepresentable cylindric algebras
Representable lattice-ordered groups
Representable relation algebras
* y- a3 w: A5 ]: RRepresentable residuated lattices
Residuated idempotent semirings
3 }: R: T$ G- \Residuated lattice-ordered semigroups
. P0 L2 K' m2 M) {Residuated lattices
" r; f: M( {0 T# qResiduated partially ordered monoids
Residuated partially ordered semigroups
Rings
4 g# A5 x4 E/ A. R, @6 ERings with identity
4 ~, Z- @: l' ]! K+ wSchroeder categories
9 m& j0 h0 ?' b( ~Semiassociative relation algebras
Semidistributive lattices
Semigroups, Finite semigroups
+ W- g6 p; [* k  e; P3 ~: f7 fSemigroups with identity
+ x; T, Z6 m4 A6 P: wSemigroups with zero, Finite semigroups with zero
Semilattices, Finite semilattices
9 v5 F0 R- k$ ]2 i5 }1 ISemilattices with identity, Finite semilattices with identity
, D$ I' V  F. X/ [$ J  _* j7 XSemilattices with zero
Semirings
* W3 W% v4 D' R5 e" |  Z0 Y* HSemirings with identity
3 c- `+ l8 j! A$ g' y! U+ D8 SSemirings with identity and zero
0 B9 ~, k, O, t1 W/ _$ w. pSemirings with zero
& s, j! E( I6 y  b  L& `Sequential algebras
5 p* f$ K/ r' {9 i% g. s2 {) {3 |Sets
0 ~8 L: x+ z/ f9 s; c) x$ D# M5 DShells
Skew-fields
Skew_lattices
Small categories
, q) e4 y$ P. R1 e8 gSober T0-spaces
, ~4 X4 q7 ~6 X2 q* @Solvable groups
: |1 E$ D- z  F, Z/ B3 bSqrt-quasi-MV-algebras
Stably compact spaces
Steiner quasigroups
Stone algebras
8 Z4 Y7 G. D9 A. a& k+ ESymmetric relations
2 I* Y1 P& e3 b% A8 TT0-spaces
2 w, C9 t2 V. \+ k& D7 R, ST1-spaces
; m9 _$ g8 k+ s& ]. X( ?& PT2-spaces
) @3 S' y4 p; \: NTarski algebras
Tense algebras
" M+ b; t2 V4 \% F4 k8 F' _( ]Temporal algebras
Topological groups
Topological spaces
Topological vector spaces
) Y" y7 ]' d; _- rTorsion groups
* L4 Q2 C& D# j7 j/ W( tTotally ordered abelian groups
Totally ordered groups
Totally ordered monoids
$ H! j8 A2 i' \6 A2 @* d9 f+ QTransitive relations
Trees
6 e1 C* D4 _# Z: p0 `4 @7 ^. ITournaments
0 _: A/ b2 G9 h4 ?+ y' V! R0 ZUnary algebras
! U* S/ o! L6 J/ I" [  u- Z5 j" `# wUnique factorization domains
Unital rings
Vector spaces
Wajsberg algebras
4 z# N# B* g) xWajsberg hoops
& F6 d1 b6 a# m) d; |Weakly associative lattices
+ M  F6 o/ x" [) ]4 H+ YWeakly associative relation algebras
+ O) c& ?, l! M' X) {. D* a# dWeakly representable relation algebras
! ]3 G, w7 }5 s5 n# M! v

lilianjie

阿贝尔群Abel群
2 @- r7 x0 S3 T! F5 n阿贝尔格序群
阿贝尔下令组
6 m4 s% Q( q% r6 ]阿贝尔p -群
阿贝尔部分下令组
行动代数行动代数
& X5 R1 f/ ^: N3 {' x. \% Q行动晶格
1 f/ b( Y2 |* N0 x代数晶格
: S0 \& ?8 X& j! B% @$ X1 x代数偏序代数偏序集
代数半格
3 k+ M3 I, B, q" \9 r寓言的寓言（范畴论）
0 j& n* h0 Q  }) g( K7 D$ ^5 B7 g几乎分配格
$ _# R) ?. ?. y7 M! V- w关联代数关联代数
Banach空间的Banach空间
* r7 }6 D( t3 j* R乐队乐队（数学），有限频带
( x6 ^0 {% K2 r基本逻辑代数
1 i$ c! y, }9 K' j+ G$ r  eBCI -代数的BCI代数
0 Z2 P2 A& s; {' A4 u8 QBCK -代数BCK代数
BCK联接，半格
BCK晶格
  L. j" [, z( h  J: R, K% yBCK -满足的半格
双线性代数
6 F) P' u1 W. [" f6 }; XBL -代数
Binars，有限的binars，与身份，身份和零与零，
布尔代数布尔代数（结构）
+ [# V; K5 }7 f2 [与运营商布尔代数
布尔组
布尔晶格
0 J5 n8 V* O; S. k. E7 M对关系代数的布尔模块
布尔半群
布尔环
/ p4 v4 p& l0 G$ u7 W: X. H布尔半群
, J  n- O2 j8 ]; j, H布尔半格
4 P3 [( X6 w" [& f3 H7 z6 D* N( u布尔空间
有界分配格
界晶格
界剩余格
Brouwerian代数
Brouwerian半格
+ `+ n$ a* d& f0 c5 O. Q' J0 m" LC *-代数
消可交换半群
消可交换半群
可消半群
可消半群
消residuated格
分类
链
克利福德半群
4 X# @( G  ^, b3 ~9 H4 nClifford代数
封闭代数
可交换BCK -代数
) @( _7 a0 O; H) Q* w交换binars，有限的可交换binars，与身份，零，身份和零
; n  M% H* e, k5 v: y可交换的组成下令半群，有限可交换积分下令半群
交换逆半群
交换点阵有序的半群
/ Z4 l6 r" V; N1 q" ]! H0 L交换格序环
' V1 V0 o9 [% L) M/ O, A# c( T交换格序半群
交换半群，有限可交换半群，零的有限可交换半群
# @, w: \  }. _: _9 X* \; N- o交换下令半群
交换下令戒指
有限交换交换序半群，序半群
% r) G8 p+ x! M) w0 H7 U可交换部分有序的半群
可交换部分序半群
交换正则环
; c9 K& P* A- i5 U交换剩余格序半群
交换residuated格
可交换residuated偏序半群
# z1 ?- J, C: H2 A5 r* O可交换residuated偏序半群
交换环
8 z7 ^& j. G: [, ^/ o7 ]( K与身份的交换环
$ Z! v* M2 Q  E" D& ^/ z' ~交换半群，有限可交换半群，零
紧凑型拓扑空间
紧凑的零维的Hausdorff空间
补充晶格
  a4 R, N* u, c) R% F6 S有补分配格
: w$ g: |' G1 I- p# I补充模块化晶格
完整的分配格
4 o5 l$ e, P" l7 k: u9 ~% |. V+ {完备格
! H2 v& K  P% I- R5 |7 N5 P0 s完整的半格
完成部分订单
+ K; S/ h; E# B, z1 Z& G完全正则豪斯多夫空间
4 R! B, ^; Q4 }, L' U完全正则半群
连续格
3 a, r9 y9 _, b. c0 |+ |2 |# x) F连续偏序集
$ G2 ~- W  J$ _7 ~. J+ Q柱形代数
. Z, k( W7 x! T  U+ k德摩根代数
! d& [7 l! d$ S& S- a0 z+ a德摩半群
( n; b  Y& c; F! G7 ?* ^戴德金类别
戴德金域
3 b3 G4 k9 [4 ]- ~) q6 h稠密线性订单
4 K" U9 q+ W9 C% o有向图代数
. E7 X! e9 K6 c8 q6 O: n导演完成的部分订单
导演部分订单
  _, W2 D6 y! M, D( A有向图
4 U5 O4 m7 Z+ W9 FDirectoids
7 T; K7 e6 o0 K* t! n2 r# B分配寓言
! F' l! o+ w% T+ O0 I分配的双p -代数
分配的双P -代数
% b3 A  f! x6 B分配格扩展
分配格
) X1 @  o, U: @, }* V5 G与运营商分配格
分配格序半群
分配p -代数
' v; ^; H- ~3 u分配residuated格
司代数
科环
! W% y  s; T8 C# U( B0 O/ E7 b双Stone代数
* x% w1 f- L/ v. [  P邓恩半群
8 Y3 M4 d# \* u4 A8 ~动态代数
熵groupoids
等价代数
4 |% U2 w: q. _等价关系
. C9 ~" g- Z. @5 L欧几里德域
, b( {; J9 S( A4 i6 s5 cF -环
9 L; U4 `( [! K字段
FL -代数
FLC -代数
FLE -代数
飞到-代数
9 J3 V, c" }: W9 h, Y( RFLW -代数
  E4 Q( n6 m6 k2 U, G+ r  r/ ?- F, Q框架
8 Y) z0 Q# N; X6 u9 z' v功能戒指
G - 组
广义BL -代数
广义布尔代数
广义的MV -代数
Goedel代数
+ S. ?3 S) o* y7 I/ S1 Q图
$ T2 q+ T# C) R7 JGroupoids
组
* L& ^' ?; k; c4 Y8 z# h/ ]  f. a豪斯多夫空间
Heyting代数
希尔伯特代数
8 _6 V# v: z" f/ o, V4 DHilbert空间
! M6 i. x2 f4 ]篮球
4 ]  T9 D- ^! ?# `' M. b8 U6 \9 a4 l幂等半环
% N9 g  D) N2 J% w幂等半环与身份
幂等半环的身份和零
6 P1 F$ R: ]! |! u幂等半环与零
' Q$ p9 T$ w4 Y% N蕴涵代数
9 w4 a, T; H- j: z. t( d% ]( m# t含蓄的格子
: a7 d" i8 {( x  A' s+ _# k积分域
! V8 T' @7 t2 q  W积分下令半群，有限积分下令半群
3 {0 ^5 q& j. |0 k积分关系代数
集成剩余格
+ @5 \" f& e  P8 {/ o直觉线性逻辑代数
逆半群
; h! [4 u  r% g7 f( ^- v1 z合的格子
! L3 a* U- `- [$ J" u; [合的residuated格
2 c/ U7 K/ l7 s5 |$ R加盟semidistributive格
加盟半格
3 w& i# W0 U5 H" b& Y+ E约旦代数
克莱尼代数
克莱尼晶格
Lambek代数
格序群
9 d9 {; C" R- ~5 ?  ?格子下令半群
格序环
# v% T9 ~( k. |3 g0 m( i8 j# l格序半群
栅
左可消半群
  ^$ M3 w5 I2 C: {7 L: U李代数
线性Heyting代数
线性逻辑代数
线性订单
语言环境
* d/ |, B7 Y: h0 A5 D局部紧拓扑空间
! Z: W- b. f% v# z循环
9 i* ?" d1 ]4 ]" \& en阶Lukasiewicz代数
3 n' e' Z/ d. p2 @M -组
内侧groupoids
; p' v( ~- C; `' h- m" W内侧quasigroups
会见semidistributive格
会见半格
度量空间
) w) D% p& j: Z; ?模态代数
模块化晶格
模块化ortholattices
环比一个模块
3 x( H, z" J7 T% [9 ?/ k单子代数
Monoidal t -模的逻辑代数
幺半群，有限半群，零
' R& S0 W4 z2 SMoufang循环
Moufang quasigroups
. A, e9 D$ h  f3 X' m乘添加剂的线性逻辑代数
乘晶格
乘法半格
多重集
MV -代数
Neardistributive晶格
近环
近环与身份
近田
5 ~) G- o% ~% X: n5 m1 @6 n& B) S幂零群
' ]% t% M5 q# Q* D非结合的关系代数
( ~) J* x# j: ~' ?; ?非结合代数
9 ?6 ]7 [# a3 M3 B1 J9 b4 _普通频段
正常价值格序群
0 B1 \6 ?2 x, l$ S8 m' I赋范向量空间
奥康代数
& p- q/ F% |% E8 x, g4 H/ P9 A1 U1 c订购代数
有序阿贝尔群
有序领域
序群
& S& k' {1 E- ?有序半群
- n$ W1 X4 `8 F# ]  v与零有序的半群
2 [# G0 u7 `- _3 a% x: l* ^4 ~" C有序环
  g, c/ L: o4 g( u0 z+ I2 p序半群，有限序半群，有限下令零半群
有序半格，有限下令半格
有序集
4 `+ m% x- H7 {$ W' z. L; b' R4 \矿石域
( q; e9 H* c& Q2 j) V3 ~' F* `Ortholattices
正交模格
# R2 }8 A' p. ^5 ]p -群
部分groupoids
部分半群
- D8 L9 o. g5 Q; I部分有序的群体
部分下令半群
) A# c5 h5 q! g3 v! A* k部分序半群
8 }) J$ J$ b( H# s. c部分有序集
9 D3 M" E- S9 x1 Z* x' C皮尔斯代数
& Y# x. V3 S% h% d1 C# i# i+ MPocrims
指出residuated格
/ J- M% ?7 \) A4 dPolrims
  S9 V, \, l" Q8 [: A3 q3 q% O) R4 UPolyadic代数
% Z# e8 ]1 _4 M2 e- m1 G5 {) T  P偏序集
  {$ b2 W- ~) ?" C邮政代数
Preordered套
/ X+ D, R) q1 C& H7 E1 a! h普里斯特利空间
主理想域
5 o: _: i$ G" L6 R6 S- b1 W: X进程代数
% _0 R& F" W  s7 k0 b$ R伪基本逻辑代数
伪MTL -代数
伪MV -代数
  v! h9 C9 z; ~9 _( q/ I9 U; ]Pseudocomplemented分配格
纯鉴别代数
Quantales
: C, A! O) _2 N9 o/ B7 LQuasigroups
7 [2 _- K. R% C+ a8 Y准蕴涵代数
准MV -代数
准有序集
Quasitrivial groupoids
矩形条带
9 Z  s1 @: ^  X+ k) U自反关系
, u0 |" Z1 r; J- m7 T* |正则环
: C! g6 [* o1 G& j( L正则半群
关系代数
5 `/ l1 l+ P0 L0 c/ h$ e* G相对Stone代数
相对化的关系代数
8 f1 O+ Y# f4 C/ @) U表示的圆柱代数
表示的格序群体
表示的关系代数
# G$ n0 |& P4 o+ `# N表示的residuated格
% r+ G- y' M+ ?Residuated幂等半环
7 t) E% c5 Z0 z, e, H剩余格序半群
. Y9 D% A" |, ?3 {) Y  x剩余格
7 v) s% ?2 j; h9 m  Q; w2 e2 XResiduated部分有序的半群
2 ]7 a' V) ]1 yResiduated部分序半群
戒指
戒指与身份
施罗德类别
& J+ t5 @+ N+ X% l+ N7 dSemiassociative关系代数
1 m) B- l1 n- G9 [  J! H3 S% T# P  WSemidistributive晶格
半群，有限半群
半群与身份
  j5 T3 `# x, H# w% L+ z3 [& p半群与零，有限半群与零
半格，有限半格
. P1 e7 a1 k& L& F+ j' ]2 Z( J与身份，与身份的有限半格半格
半格与零
半环
半环与身份
半环与身份和零
/ A, ]) D7 _6 k; u% K& \, o半环与零
连续代数
$ D- D+ o! t. P# b4 Q6 E1 V  a: h集
# ^( @3 \2 Q4 h8 k' I壳
2 C5 ?1 n4 F! b, P0 X* {7 ~: W歪斜领域
0 g0 k% j- m" D4 K: @, \Skew_lattices
小类
. W# _" l& A# f1 q清醒T0 -空间
可解群
SQRT准MV -代数
; f' R* B! ?$ h) Y稳定紧凑的空间
% r' p4 T1 Q+ u4 t# n# l1 d施泰纳quasigroups
0 S- c% d6 Z" k9 q( o( F1 fStone代数
对称关系
7 I9 O  O  N# G0 N) `, E$ u; sT0 -空间
7 w3 C' J! y" f& hT1 -空间
T2 -空间
塔斯基代数
紧张代数
时空代数
1 Y% O$ i; y2 N' {# P拓扑群
# b9 ^, F' D* c; |+ Z0 a拓扑空间
拓扑向量空间
扭转组
全序的阿贝尔群
全序的群体
& K& p0 G0 B, ~1 Z' K& A完全下令半群
. g* e; Y* ^1 N8 l0 |( p# @Transitive的关系
树
) v7 a8 j# d% J& c- |! O) }6 t锦标赛
一元代数
* E# }1 ?0 Y4 j* D" M6 e$ ]' Q唯一分解域
- S6 j8 d; c# ~- ?7 f) Q- rUnital环
3 ^' s' M! e9 F7 K9 P1 y0 Q向量空间
Wajsberg代数
Wajsberg箍
. _0 H" H6 M/ D& p! B弱关联格
弱关联关系代数
2 R3 s6 Q: n" l1 O+ K( c5 d弱表示关系代数

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ZONDA

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