311数学结构种Mathematical Structures

lilianjie

, l  A8 {9 W/ U+ n1 S: a& R4 w
6 E$ ?( g1 E% D  l8 [8 XAbelian groups     Abelian group
Abelian lattice-ordered groups
1 |2 q! h. [; E  d/ \1 ?( [Abelian ordered groups
+ M0 s9 W; G& t) l+ YAbelian p-groups
Abelian partially ordered groups
, J8 c6 O7 t9 t$ BAction algebras     Action algebra
) f3 B; H" a/ w6 YAction lattices
" J, e; n' ]0 X% `  S. J- iAlgebraic lattices
9 B1 Z. O- s) @5 ^8 P2 s: [" p* U3 jAlgebraic posets     Algebraic poset
Algebraic semilattices
3 p8 x4 {8 ?& L) EAllegories     Allegory (category theory)
/ y( H( N* S9 q- D4 k0 kAlmost distributive lattices
Associative algebras     Associative algebra
" p* m% m3 @5 Y; QBanach spaces     Banach space
Bands     Band (mathematics), Finite bands
Basic logic algebras
BCI-algebras     BCI algebra
& g; V) \2 i. s7 CBCK-algebras     BCK algebra
* [' Y7 Q% I& [& ]8 WBCK-join-semilattices
BCK-lattices
BCK-meet-semilattices
& l0 }3 R. B4 R2 o" k9 b  qBilinear algebras
BL-algebras
+ m6 e( z' B4 z7 }* UBinars, Finite binars, with identity, with zero, with identity and zero,
Boolean algebras     Boolean algebra (structure)
Boolean algebras with operators
Boolean groups
Boolean lattices
. Z: D2 k3 Y3 T* ^Boolean modules over a relation algebra
Boolean monoids
Boolean rings
+ n/ O' X% h/ c! |: u5 W5 FBoolean semigroups
Boolean semilattices
Boolean spaces
' t5 ?9 b" |* L: u6 X- cBounded distributive lattices
9 Y! |3 J' c: `! G% l$ L- yBounded lattices
' m5 [6 ~8 y1 yBounded residuated lattices
" L6 c7 M' y* n& {Brouwerian algebras
Brouwerian semilattices
8 y5 b% h: v2 ~: z% sC*-algebras
- e1 H: E, y7 Q$ h# rCancellative commutative monoids
Cancellative commutative semigroups
Cancellative monoids
Cancellative semigroups
Cancellative residuated lattices
) [0 \( G5 y. C3 dCategories
, w' k) E  ]: o7 p2 @' \( D( uChains
+ V% j8 E% B4 `: [! E8 iClifford semigroups
Clifford algebras
Closure algebras
( [- v' C9 V# _! w' D4 f4 V; [Commutative BCK-algebras
+ r0 X# f6 u* J4 C6 @2 dCommutative binars, Finite commutative binars, with identity, with zero, with identity and zero
commutative integral ordered monoids, finite commutative integral ordered monoids
Commutative inverse semigroups
6 V4 d( E7 V- n) s4 _1 m/ _8 v8 tCommutative lattice-ordered monoids
Commutative lattice-ordered rings
Commutative lattice-ordered semigroups
Commutative monoids, Finite commutative monoids, Finite commutative monoids with zero
Commutative ordered monoids
Commutative ordered rings
9 T# Y. p7 M" L$ oCommutative ordered semigroups, Finite commutative ordered semigroups
- v# B' K( y% @' Z% K; T0 U0 gCommutative partially ordered monoids
8 k5 `+ ?- t6 T% QCommutative partially ordered semigroups
. [& w! e% e3 F% w& TCommutative regular rings
Commutative residuated lattice-ordered semigroups
Commutative residuated lattices
0 |+ M1 I& |, H9 y8 \  LCommutative residuated partially ordered monoids
Commutative residuated partially ordered semigroups
Commutative rings
$ \' L9 @0 s3 H" k9 t8 NCommutative rings with identity
, `! ?5 x: H+ u! K; d" G( yCommutative semigroups, Finite commutative semigroups, with zero
+ V, }1 F! T2 Q8 `# I. e5 G: uCompact topological spaces
/ C5 v4 L+ E# v0 h7 y# {5 V# UCompact zero-dimensional Hausdorff spaces
$ w5 x: O$ R, [, ~Complemented lattices
' M) x- A- ?% `9 }. I9 eComplemented distributive lattices
0 T4 e# n6 h+ x8 rComplemented modular lattices
Complete distributive lattices
Complete lattices
3 l4 {6 }' J& @3 aComplete semilattices
Complete partial orders
Completely regular Hausdorff spaces
Completely regular semigroups
) Z; g/ z) d1 ~0 o! g. c1 S* bContinuous lattices
Continuous posets
8 b% z- J4 x) b6 i$ ^Cylindric algebras
De Morgan algebras
$ C  s" W2 o2 I  x& ^1 W+ ]' m7 FDe Morgan monoids
' y+ h: y9 e2 d4 K; F  U; QDedekind categories
Dedekind domains
Dense linear orders
# n( v+ m: D0 c$ W. aDigraph algebras
Directed complete partial orders
Directed partial orders
Directed graphs
Directoids
7 j3 t' e- |- x* bDistributive allegories
$ ?+ i( V8 L' wDistributive double p-algebras
7 }9 M7 v/ L% E6 U' z* X. hDistributive dual p-algebras
Distributive lattice expansions
6 p. y, h- ^* V6 c" A  u  d1 w$ BDistributive lattices
8 W. E8 W' e. C$ BDistributive lattices with operators
8 ~' n4 S0 d0 Q- P. HDistributive lattice ordered semigroups
+ n) ~% I' ^( E9 |# s  b) @Distributive p-algebras
0 s8 b8 ~0 W7 h, K4 \2 l3 |6 f5 lDistributive residuated lattices
( ^% u5 x. \9 O9 d# G  B) W  `Division algebras
Division rings
Double Stone algebras
Dunn monoids
Dynamic algebras
Entropic groupoids
Equivalence algebras
Equivalence relations
* H3 @0 _5 V4 l- AEuclidean domains
f-rings
6 u7 ~9 ~& q4 ~7 n9 IFields
FL-algebras
FLc-algebras
) |% r. {! Z8 ~7 i0 \7 oFLe-algebras
FLew-algebras
FLw-algebras
) N6 \# h& @, d# Y7 |/ h) g2 y8 B) uFrames
7 I+ |" i. Y, L, {+ ]% v* P. W. IFunction rings
% X1 `/ s, n" y7 D! O+ vG-sets
Generalized BL-algebras
Generalized Boolean algebras
0 G' O% I! i9 R  uGeneralized MV-algebras
Goedel algebras
Graphs
7 `/ D- q' G7 }+ j" P  @" \Groupoids
  i, p/ N+ S) `$ I- `' y( JGroups
Hausdorff spaces
Heyting algebras
Hilbert algebras
$ K  \$ E* j  b9 ZHilbert spaces
Hoops
Idempotent semirings
Idempotent semirings with identity
Idempotent semirings with identity and zero
8 V0 i. A. H! q0 h3 D6 {/ PIdempotent semirings with zero
Implication algebras
Implicative lattices
7 G9 g  w2 U; \' g, [3 ]Integral domains
Integral ordered monoids, finite integral ordered monoids
Integral relation algebras
% T' l( z/ F6 zIntegral residuated lattices
Intuitionistic linear logic algebras
* a' t$ u/ o4 ^1 t8 @Inverse semigroups
Involutive lattices
Involutive residuated lattices
' K  Q7 e# a. D' I3 UJoin-semidistributive lattices
Join-semilattices
Jordan algebras
Kleene algebras
9 t& H* {+ D9 J/ G9 tKleene lattices
$ u7 l2 y. v- pLambek algebras
2 j7 J( x7 \. m/ RLattice-ordered groups
Lattice-ordered monoids
& h( |3 ~% c& @6 F6 {Lattice-ordered rings
% b' ~- L6 T7 N* `4 g4 ZLattice-ordered semigroups
Lattices
" p8 L9 \) p: j% z/ ]Left cancellative semigroups
. B  S7 E5 i+ p, \% Z% K* P6 R' g# ^Lie algebras
Linear Heyting algebras
Linear logic algebras
& B3 N( \2 ]+ K' N( T" fLinear orders
7 Z8 B9 \* `* w0 tLocales
Locally compact topological spaces
* q# r! n/ Y  x. q5 TLoops
Lukasiewicz algebras of order n
M-sets
0 H8 r0 E1 t) v8 u) b, RMedial groupoids
Medial quasigroups
Meet-semidistributive lattices
" o4 i. g0 V' U8 f  u% n0 F# \Meet-semilattices
Metric spaces
- t7 l- S- A9 J& I( SModal algebras
/ ]" W) @/ y( J! G- z  lModular lattices
Modular ortholattices
( k1 b" ]! I( q0 W& `, t, U9 w8 ~Modules over a ring
Monadic algebras
. v  ]" l5 h# l5 OMonoidal t-norm logic algebras
Monoids, Finite monoids, with zero
8 W$ [8 Q- k. P( ?- vMoufang loops
+ d# q* ~" k6 l7 R8 ~Moufang quasigroups
' j& W  ?& a5 YMultiplicative additive linear logic algebras
8 I7 Z. o" O& @2 H7 X/ d" @Multiplicative lattices
Multiplicative semilattices
7 l* m; r+ e4 s+ k/ L% ?+ QMultisets
MV-algebras
7 H6 g. `9 d2 W' `  ^Neardistributive lattices
Near-rings
Near-rings with identity
& C# Q8 f: p9 @* ZNear-fields
. K4 p, Y0 O, q; oNilpotent groups
Nonassociative relation algebras
) n2 u3 h! c  [& c7 _, bNonassociative algebras
# r& V1 k( v; w5 @5 LNormal bands
Normal valued lattice-ordered groups
Normed vector spaces
0 W, T% E  g  e( ]$ [# _  TOckham algebras
Order algebras
Ordered abelian groups
, j! m  x, [, f) l* \' }! ^7 SOrdered fields
Ordered groups
Ordered monoids
Ordered monoids with zero
Ordered rings
Ordered semigroups, Finite ordered semigroups, Finite ordered semigroups with zero
' `% k7 b( H+ U& y9 c1 M' q; T$ f9 YOrdered semilattices, Finite ordered semilattices
Ordered sets
6 p" x' L8 K8 vOre domains
& q% |. f9 W/ R4 W2 g( X2 OOrtholattices
Orthomodular lattices
# z% f6 Q* [" H3 q3 i+ v0 ]3 ep-groups
Partial groupoids
- a/ S6 A0 z' }, E8 M9 JPartial semigroups
Partially ordered groups
2 P6 z6 _! I8 p- J' I* S5 ]* bPartially ordered monoids
- Z& O& x; L* m; Y0 X! O. pPartially ordered semigroups
* s: k! ^9 F# L+ o/ _Partially ordered sets
: U( W4 n% k7 p2 P# |0 J6 ZPeirce algebras
: e/ j1 d$ e6 ]% hPocrims
8 t) }( s) G" |5 l, J, B" [Pointed residuated lattices
' h4 L+ q* E8 }  c. uPolrims
3 `! `8 h2 C4 J+ hPolyadic algebras
Posets
7 X' f  j$ B. H! E: oPost algebras
% T; R$ g6 h6 xPreordered sets
Priestley spaces
Principal Ideal Domains
+ @9 ^2 O0 l* R8 z2 k* I! xProcess algebras
Pseudo basic logic algebras
) D) k: j. w6 n+ tPseudo MTL-algebras
Pseudo MV-algebras
Pseudocomplemented distributive lattices
6 O4 f' ]  l- `9 c" Z$ bPure discriminator algebras
  k* U& q3 M7 O, y" Y% N* S% |  x# T# t5 rQuantales
% \& z7 G$ t/ r( `Quasigroups
; B2 e8 G2 |6 _7 b7 SQuasi-implication algebras
Quasi-MV-algebra
3 o- R9 r( Y0 Z! i$ W( g- RQuasi-ordered sets
6 z3 g3 w( a* K3 W( N3 JQuasitrivial groupoids
  @0 }+ v5 Y% L4 H+ W; y3 sRectangular bands
Reflexive relations
4 K7 E. C  {. l- ]# h# L4 P7 h9 sRegular rings
Regular semigroups
Relation algebras
Relative Stone algebras
Relativized relation algebras
: l- ?/ _4 D. Q4 S& }6 V# I1 rRepresentable cylindric algebras
8 \! U/ X4 R, YRepresentable lattice-ordered groups
Representable relation algebras
Representable residuated lattices
: R* V4 q9 q7 k8 |2 PResiduated idempotent semirings
) G' Z9 H. X+ }, l! Q( WResiduated lattice-ordered semigroups
Residuated lattices
Residuated partially ordered monoids
+ p+ _9 Q1 D$ }$ p: F* iResiduated partially ordered semigroups
Rings
9 C+ y: G$ T7 J. x/ ^8 J7 GRings with identity
Schroeder categories
Semiassociative relation algebras
Semidistributive lattices
Semigroups, Finite semigroups
Semigroups with identity
! [; C4 J! ?1 P9 t; d8 m* xSemigroups with zero, Finite semigroups with zero
  O1 B" f; s# Q6 n9 hSemilattices, Finite semilattices
Semilattices with identity, Finite semilattices with identity
8 G# n8 z4 P! d) b" \& X# u( H# z, x( {Semilattices with zero
Semirings
Semirings with identity
$ _5 n1 ^* e2 \( R/ r( xSemirings with identity and zero
2 A. q: o8 ]  cSemirings with zero
% w. e' q3 U0 `7 }9 p- kSequential algebras
Sets
" r" [# U8 Q: ~  i& aShells
3 H. {9 G  M9 g3 aSkew-fields
Skew_lattices
Small categories
9 L0 r7 R8 m5 t$ u3 b& L$ DSober T0-spaces
Solvable groups
Sqrt-quasi-MV-algebras
# O3 e! R' ~2 ?" ?! LStably compact spaces
Steiner quasigroups
, u6 t. \6 F6 W3 ]3 CStone algebras
6 r$ L  Y( F; ]$ kSymmetric relations
T0-spaces
T1-spaces
T2-spaces
$ A3 X, P8 z3 f; u3 G9 r+ oTarski algebras
4 v5 J1 Z7 ^& Y" D- L, \  j/ m" rTense algebras
: s. E0 f: P6 XTemporal algebras
Topological groups
$ E; I8 l1 x) @. i. P# W( dTopological spaces
/ |. d* J+ o( p4 ?Topological vector spaces
Torsion groups
Totally ordered abelian groups
8 y) A5 U" X# i& ?! HTotally ordered groups
Totally ordered monoids
% J) b  M6 _9 @' `1 H) \Transitive relations
Trees
+ V6 I5 W8 _7 CTournaments
8 S* e8 o4 _+ W0 sUnary algebras
  V+ x' x# Y% a* [0 uUnique factorization domains
3 @5 ]& Z( o7 B: h! m" s) kUnital rings
# Z2 ?: Z$ m( A& _6 PVector spaces
) `8 Z, @, [( A/ GWajsberg algebras
Wajsberg hoops
Weakly associative lattices
1 _; K' Y, T( |- v) d# S7 D: JWeakly associative relation algebras
7 @- a7 _# v' l2 }1 L  OWeakly representable relation algebras

lilianjie

阿贝尔群Abel群
5 `# Z" y( i) D+ D, \$ {阿贝尔格序群
3 W( s1 K) D  p& z阿贝尔下令组
. a/ l) N) t2 g, `4 D8 O9 o$ d7 `阿贝尔p -群
2 W: t+ r7 C0 Y3 [7 z# t+ F* D# M阿贝尔部分下令组
' u8 W- S% P' I' E! E9 Q% r行动代数行动代数
行动晶格
# F9 ?6 L' f- f3 v代数晶格
代数偏序代数偏序集
% l( D. Z7 ~+ N! h3 K& K代数半格
寓言的寓言（范畴论）
+ u8 s/ r! U# j' \# S! l几乎分配格
8 ^! ?! D0 Q$ B% b, x关联代数关联代数
9 ?8 q7 a3 d9 V2 e% _Banach空间的Banach空间
乐队乐队（数学），有限频带
基本逻辑代数
BCI -代数的BCI代数
1 R, L9 N5 `* T: I  lBCK -代数BCK代数
/ U8 ?4 j% ^; k) B3 o2 lBCK联接，半格
" w* K; l6 U4 O$ M# Y/ x% iBCK晶格
BCK -满足的半格
$ @$ v- O% |! K4 g3 `" ^; d4 m" t5 }双线性代数
BL -代数
" f9 u; d. l9 C& O  r. b7 w% l1 bBinars，有限的binars，与身份，身份和零与零，
( `8 a/ p6 V' l/ t布尔代数布尔代数（结构）
1 U+ e5 C# Z) j与运营商布尔代数
: y" Y" i3 m$ b4 ~9 J# r布尔组
布尔晶格
对关系代数的布尔模块
) e- _& u5 K" j2 ~8 c布尔半群
布尔环
布尔半群
布尔半格
( l. {$ v- H( x! F布尔空间
有界分配格
2 p8 S9 M( t3 G# T界晶格
界剩余格
! a% @4 |6 h) f4 h. m! `Brouwerian代数
Brouwerian半格
, W4 Q, g. \% z3 c" vC *-代数
消可交换半群
消可交换半群
可消半群
可消半群
# ^8 p6 y8 G* T2 Q+ u消residuated格
分类
链
克利福德半群
Clifford代数
封闭代数
* g, l) o' n0 G" u3 @3 H$ D2 v可交换BCK -代数
交换binars，有限的可交换binars，与身份，零，身份和零
- m! |( h8 l2 N. k. _1 h可交换的组成下令半群，有限可交换积分下令半群
0 b5 }& ~+ T1 a交换逆半群
交换点阵有序的半群
交换格序环
交换格序半群
% W: ~" @9 }# V交换半群，有限可交换半群，零的有限可交换半群
% z5 l1 p5 `* ]8 j交换下令半群
交换下令戒指
* L! C. ?+ R# Q+ Y有限交换交换序半群，序半群
可交换部分有序的半群
( B  [/ Q  S+ f8 N% B$ P# K可交换部分序半群
交换正则环
交换剩余格序半群
. Y* r7 J( M! t8 p交换residuated格
可交换residuated偏序半群
可交换residuated偏序半群
4 ?. z! x- W8 B6 ]. @交换环
  K& {3 S3 I$ a8 g* N3 @与身份的交换环
交换半群，有限可交换半群，零
: T: I1 D; I6 ?7 W& t8 p紧凑型拓扑空间
. l. l9 D% _( A- g2 K! f: U1 I紧凑的零维的Hausdorff空间
6 U/ q" v; G- h  j/ l补充晶格
" ?1 n" L8 F$ C$ X) X有补分配格
补充模块化晶格
完整的分配格
完备格
完整的半格
3 C/ P7 A. M: a, j1 Y; b完成部分订单
完全正则豪斯多夫空间
) f+ e9 U2 b! O4 V, r完全正则半群
连续格
# ~* u. H4 ~' y5 }0 R连续偏序集
柱形代数
德摩根代数
德摩半群
戴德金类别
戴德金域
稠密线性订单
有向图代数
6 z! l4 f. i9 H" \  D+ z) G: w( f导演完成的部分订单
导演部分订单
有向图
( }) V  N0 {9 nDirectoids
+ x; s4 a0 U4 O: M+ w: i+ |分配寓言
分配的双p -代数
分配的双P -代数
分配格扩展
1 U: s4 ?, E, W) ^' C* o( \, B+ y+ n# S分配格
与运营商分配格
分配格序半群
$ f: K& R  i# G. s1 b分配p -代数
分配residuated格
司代数
' j8 M- B7 H% |* O% }' I/ p' M5 f, y科环
双Stone代数
邓恩半群
动态代数
0 b# |7 n1 f& q0 D# z7 b5 e熵groupoids
; h( U; y2 l4 k. V% N5 }# X等价代数
等价关系
7 ?8 _$ f3 L* v+ Y! p, [欧几里德域
F -环
& k0 q% A3 |3 O& d8 A$ d字段
FL -代数
FLC -代数
FLE -代数
飞到-代数
" H) ^' e' }' ?. X5 q/ LFLW -代数
框架
功能戒指
/ T0 P; w: k+ vG - 组
! o3 J( y' r. ?0 w1 A广义BL -代数
广义布尔代数
广义的MV -代数
: d0 C: J  i7 e5 R  o9 ], BGoedel代数
6 @7 d6 j# B. g1 n& W2 l8 _5 r图
1 j9 m' L" \  t  a4 X: wGroupoids
& |2 x2 l9 M6 d: b: H; Z组
豪斯多夫空间
4 l: E# s9 q1 }% u3 BHeyting代数
( m. d" r: Z! u; P+ c# a+ e希尔伯特代数
Hilbert空间
篮球
幂等半环
幂等半环与身份
9 A' C. Y& {. W2 w1 g* R4 Z  N幂等半环的身份和零
6 f7 `( R7 _" ~3 b9 l幂等半环与零
蕴涵代数
. ]0 [% n1 U: O2 J含蓄的格子
积分域
( X$ z( v* ]$ u) [- S1 F) Z积分下令半群，有限积分下令半群
积分关系代数
集成剩余格
直觉线性逻辑代数
逆半群
! X9 l6 Z' j5 }/ a( l  P6 Z合的格子
7 ]9 M- i4 r6 c合的residuated格
加盟semidistributive格
加盟半格
# I% A3 g" I( O约旦代数
克莱尼代数
克莱尼晶格
Lambek代数
. J& j0 Y. y" [2 C格序群
$ A( b" r8 [/ E格子下令半群
6 k" S; M! R9 z4 h5 {! f7 k7 N格序环
0 H+ w; r' _) a0 e# {1 i格序半群
* L1 J8 T: v2 E) U6 L! d栅
, Z9 n. \2 b* I$ A4 S% o左可消半群
李代数
线性Heyting代数
4 K( B* x) \  B) Q7 F线性逻辑代数
线性订单
! S3 @+ S* h8 I' x+ Z& h2 U% |语言环境
; F; a+ p/ {+ q, ?, J* p( `6 u% x局部紧拓扑空间
循环
4 \8 @: w' G% t  Cn阶Lukasiewicz代数
( E: L2 K3 l6 O# h- N9 R- K  |! oM -组
# P, a% `9 O  W内侧groupoids
3 C! \, l3 `% j/ s/ l, @9 `+ s内侧quasigroups
会见semidistributive格
会见半格
度量空间
模态代数
+ u, Q' [8 Y( G+ y8 K' j模块化晶格
/ a! }, _6 v$ r8 B, C: ]模块化ortholattices
环比一个模块
单子代数
Monoidal t -模的逻辑代数
幺半群，有限半群，零
Moufang循环
Moufang quasigroups
乘添加剂的线性逻辑代数
+ Z  m7 J6 d9 }7 v  `5 n) A7 a8 p9 ^乘晶格
( O( i' R$ o( Y& z& d乘法半格
多重集
MV -代数
Neardistributive晶格
& N5 u3 R$ _: P近环
近环与身份
近田
幂零群
非结合的关系代数
! C, z. S) K5 ]% a非结合代数
普通频段
正常价值格序群
赋范向量空间
奥康代数
; j! v: Q6 b( B4 A0 y( [+ `订购代数
( g1 e, }9 S. z8 q0 a; J$ W  q有序阿贝尔群
有序领域
' U& D# V$ n, J; f+ `' b6 W  K序群
6 ?/ o  ?) X- C  \, l; ~6 g有序半群
与零有序的半群
有序环
. E9 g" \/ B# W( k* U序半群，有限序半群，有限下令零半群
/ |! j& X* j& w" j1 l- r有序半格，有限下令半格
有序集
" A# q/ [9 c' a" b9 Q' ~% `$ j矿石域
# O2 @& R+ n9 [* ^0 o7 ^Ortholattices
$ O9 V1 W. e) y& l, D正交模格
3 Y( `4 H- V8 |5 f, l1 E' Hp -群
0 }0 x( p2 W8 p部分groupoids
部分半群
/ o) o; K" h. I0 T4 ^% y部分有序的群体
部分下令半群
3 U  t: n6 B0 V1 {/ G部分序半群
/ k1 \0 z$ e4 k8 J5 Y部分有序集
4 k7 |* E7 k  n8 @' q皮尔斯代数
Pocrims
指出residuated格
Polrims
Polyadic代数
. N! j1 q  {  j8 ~7 L偏序集
邮政代数
7 E8 R0 j2 x7 W$ b0 Z4 C& H& y( fPreordered套
普里斯特利空间
主理想域
进程代数
8 _( P' q1 h2 T伪基本逻辑代数
" m; x' l$ S0 d. E4 A. j' U伪MTL -代数
4 X! d* A# r. W9 N& K4 ~伪MV -代数
, T; U  c1 [1 @8 d$ ^Pseudocomplemented分配格
纯鉴别代数
( O2 }' k4 B) R4 }5 d4 G( vQuantales
Quasigroups
9 X. q4 T5 t5 `准蕴涵代数
准MV -代数
$ |2 P+ x9 d4 o- s0 ~' q- N! q8 B+ n准有序集
- }1 H2 z, [) o- a0 BQuasitrivial groupoids
$ f$ R# H% \# K/ z8 G5 w矩形条带
/ t! c' n  g. n. I3 g  Q自反关系
正则环
正则半群
关系代数
+ k  C6 K5 ^: v* Y% u9 b相对Stone代数
相对化的关系代数
表示的圆柱代数
7 V5 U1 j0 f. z+ o8 k; o+ G表示的格序群体
表示的关系代数
表示的residuated格
( j6 ~3 f1 R% [4 s4 `' wResiduated幂等半环
剩余格序半群
4 `' V- @( r7 C剩余格
Residuated部分有序的半群
0 R0 g  A5 l2 R( F4 P! B0 o2 XResiduated部分序半群
戒指
戒指与身份
施罗德类别
Semiassociative关系代数
, r" t% S$ G" k; `3 b% ^1 gSemidistributive晶格
' k0 x6 k7 }1 X8 y半群，有限半群
( e) k$ i! {6 c- s5 p( a; [  f半群与身份
半群与零，有限半群与零
+ R, R  @; N" {# i半格，有限半格
与身份，与身份的有限半格半格
半格与零
半环
半环与身份
" l4 @0 V. T# w* @$ o: g0 O- p% L半环与身份和零
3 O1 \1 C! }" b& X* U半环与零
- n' G+ ?. d! X7 L% Y1 v2 N! m. `/ |4 u连续代数
集
( o6 k- p- R, T9 A. V$ l# m1 T* q壳
% S1 t* u' l- L; S& |" d5 `# ?歪斜领域
1 q' L) o9 C: v1 ZSkew_lattices
& O7 }8 \7 {8 d' }+ h小类
9 A3 w  v  |0 P- w" u清醒T0 -空间
/ Z* i7 O3 Z# U3 M可解群
SQRT准MV -代数
稳定紧凑的空间
% C  L2 a7 |3 r施泰纳quasigroups
Stone代数
对称关系
T0 -空间
2 X2 J0 ~; R4 T; f1 vT1 -空间
T2 -空间
5 O0 K0 q6 y# v6 M0 u塔斯基代数
3 [; O) n2 z7 E) `5 P紧张代数
时空代数
拓扑群
" c0 W' T8 |& G2 s6 f& Q拓扑空间
拓扑向量空间
& U% h; N* U# Z  H+ V+ a+ b5 L扭转组
1 x5 I" f+ P9 r9 B2 Z全序的阿贝尔群
" o& h4 x0 Y  [, E9 L; k全序的群体
) f, n8 _+ D: e1 Y完全下令半群
Transitive的关系
) u& y# o5 a4 w: W1 Q树
' z3 q* q0 j+ P! r/ b锦标赛
8 b. P7 J1 F/ W, ~: a% i( e; X一元代数
' ~* J8 h7 `" ^6 p# q4 T唯一分解域
Unital环
0 N1 Y3 Q+ B- a向量空间
% b% [# y& w" Y& y. P; e/ vWajsberg代数
! E+ `- t, ]) F3 t! d7 FWajsberg箍
弱关联格
弱关联关系代数
弱表示关系代数

孤寂冷逍遥

qazwer168

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ZONDA

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