311数学结构种Mathematical Structures

lilianjie

$ v0 l) ^& N8 C* I$ `% UAbelian groups     Abelian group
6 J% i9 F- c6 Z( |1 Y! U: fAbelian lattice-ordered groups
Abelian ordered groups
5 A6 W$ [8 R! F1 L1 wAbelian p-groups
Abelian partially ordered groups
* W8 O) u6 N: N8 Y; D1 b; UAction algebras     Action algebra
  Q  ~6 [9 l" h. SAction lattices
9 J. F& D9 N4 s2 M" X) xAlgebraic lattices
( g. H" f. C$ B' aAlgebraic posets     Algebraic poset
% |% l# w+ W3 F# X1 {2 fAlgebraic semilattices
Allegories     Allegory (category theory)
Almost distributive lattices
Associative algebras     Associative algebra
Banach spaces     Banach space
# |* Z' h- M3 m4 [/ D8 E7 u# yBands     Band (mathematics), Finite bands
Basic logic algebras
BCI-algebras     BCI algebra
BCK-algebras     BCK algebra
BCK-join-semilattices
6 b, I1 {' h, a6 E+ Q" A+ FBCK-lattices
5 s8 p; U7 I0 `, X2 kBCK-meet-semilattices
Bilinear algebras
" g$ g4 g9 U) c; j: ZBL-algebras
  p5 t4 B( U! H0 MBinars, Finite binars, with identity, with zero, with identity and zero,
2 q0 I: W' h8 V' u* n9 cBoolean algebras     Boolean algebra (structure)
3 L8 J6 O! l0 L7 _- P/ dBoolean algebras with operators
. @- i- T' c4 jBoolean groups
/ s7 X0 L! ]  E% yBoolean lattices
* k5 @! W2 l- U( H" @Boolean modules over a relation algebra
Boolean monoids
Boolean rings
Boolean semigroups
" c4 X: l- v& W2 B; `Boolean semilattices
Boolean spaces
3 R' A! S* m. O' w  \! mBounded distributive lattices
# O; s0 A( O1 |Bounded lattices
, D4 X% ?8 }" E; \Bounded residuated lattices
Brouwerian algebras
$ \# ^. h! {1 i) m/ n( |0 k4 wBrouwerian semilattices
( M( ?/ y0 e: b6 gC*-algebras
Cancellative commutative monoids
# `" Q* o$ o/ Z9 E" O/ D7 HCancellative commutative semigroups
9 T, ?- [  Z* N% u9 i% h+ i4 }7 MCancellative monoids
Cancellative semigroups
' ^3 X7 M7 L0 `' H1 iCancellative residuated lattices
Categories
9 d" o# |) Q6 m6 m( {# AChains
Clifford semigroups
1 I8 T" X# }2 V* {6 i2 hClifford algebras
Closure algebras
Commutative BCK-algebras
Commutative binars, Finite commutative binars, with identity, with zero, with identity and zero
commutative integral ordered monoids, finite commutative integral ordered monoids
Commutative inverse semigroups
( g' C" B5 ~% V9 o2 dCommutative lattice-ordered monoids
Commutative lattice-ordered rings
Commutative lattice-ordered semigroups
Commutative monoids, Finite commutative monoids, Finite commutative monoids with zero
/ p4 W6 F0 n" l7 QCommutative ordered monoids
9 ?8 A- q* ~" O6 @4 OCommutative ordered rings
Commutative ordered semigroups, Finite commutative ordered semigroups
; B/ }; i" _5 H% BCommutative partially ordered monoids
, e  M# s0 w7 @7 ~Commutative partially ordered semigroups
' }0 ?! K+ E! J! gCommutative regular rings
4 O- a" C8 F0 R. f& jCommutative residuated lattice-ordered semigroups
6 `" a+ P  ~3 c1 U" GCommutative residuated lattices
' o: ^+ J0 b+ n9 S! |Commutative residuated partially ordered monoids
Commutative residuated partially ordered semigroups
+ m4 l# n; Y& _8 P/ \  e& WCommutative rings
Commutative rings with identity
9 v* Q! ~8 l- I! }# q, _4 dCommutative semigroups, Finite commutative semigroups, with zero
/ B/ _* o) ?# P' LCompact topological spaces
Compact zero-dimensional Hausdorff spaces
( ?, r, I; a; h$ x& G" Y) nComplemented lattices
Complemented distributive lattices
Complemented modular lattices
Complete distributive lattices
# X( k* \2 N. B3 O' s# qComplete lattices
& W# B3 ~5 F% P0 H. eComplete semilattices
Complete partial orders
( w/ y+ n& |. c! R' i& ?6 @# j7 ICompletely regular Hausdorff spaces
1 V  u/ o6 x# r4 q/ K2 mCompletely regular semigroups
Continuous lattices
Continuous posets
Cylindric algebras
9 K" {4 D" `  P$ g9 x% f9 n5 `/ ~De Morgan algebras
De Morgan monoids
Dedekind categories
' {6 ]; b/ s# k% e; KDedekind domains
- Q! W- j# p9 g- y# U. xDense linear orders
Digraph algebras
Directed complete partial orders
  I6 w# |, m! g- v. aDirected partial orders
; @$ {" l# S2 j/ q( _5 e/ m+ B' |) r" `Directed graphs
( b4 V/ g7 I0 c: M! ]Directoids
: a5 S6 L- }- s7 m0 c4 z4 CDistributive allegories
4 h0 ^* ?* a% CDistributive double p-algebras
Distributive dual p-algebras
* ^, S. k1 ?8 _- n$ [( a2 k2 y+ l/ GDistributive lattice expansions
Distributive lattices
, ?- o. }: v5 |Distributive lattices with operators
Distributive lattice ordered semigroups
; d1 q; s' u3 _8 V! ~$ N1 R: pDistributive p-algebras
Distributive residuated lattices
Division algebras
5 Q! y9 u9 F# jDivision rings
+ L) {# q' E& I% yDouble Stone algebras
7 V8 `3 X  i2 S  q) }Dunn monoids
Dynamic algebras
' C: |& Y5 ~0 d1 CEntropic groupoids
% ^" _. D1 b' J2 [. ]Equivalence algebras
Equivalence relations
Euclidean domains
f-rings
Fields
FL-algebras
FLc-algebras
% F5 Z8 f% c: w7 `. h+ ^/ u9 n. AFLe-algebras
5 t& E8 t8 ]# D: t1 ?7 lFLew-algebras
4 b( {' }% p  ]/ n8 H# C* x. zFLw-algebras
: B3 i& z. l0 g& pFrames
Function rings
G-sets
Generalized BL-algebras
( m$ y( K& Z( D6 D6 `Generalized Boolean algebras
4 x: w- w* A/ J% [1 SGeneralized MV-algebras
" S" y# m4 U* z" I1 @& hGoedel algebras
Graphs
Groupoids
Groups
7 [2 I( V; D1 tHausdorff spaces
7 q% K+ t, f' h0 i9 m- NHeyting algebras
Hilbert algebras
8 e, ?# L7 a8 A) |" T' [) u' hHilbert spaces
Hoops
Idempotent semirings
Idempotent semirings with identity
Idempotent semirings with identity and zero
3 k  U: q, S. T6 v. IIdempotent semirings with zero
Implication algebras
) G6 D# E. D, d. B- O' @- cImplicative lattices
Integral domains
Integral ordered monoids, finite integral ordered monoids
' \5 P$ G% [' {Integral relation algebras
* I, ]1 P3 A) s6 uIntegral residuated lattices
Intuitionistic linear logic algebras
1 e4 [4 o  R2 ^2 U  Y  t& ^Inverse semigroups
Involutive lattices
Involutive residuated lattices
Join-semidistributive lattices
" d1 ?0 A7 p+ @9 r5 VJoin-semilattices
+ {" ?8 g! ~- t1 u4 ^* A" Z- hJordan algebras
Kleene algebras
Kleene lattices
" D2 v& {, K+ d$ l4 ?+ ~  PLambek algebras
Lattice-ordered groups
% V  l1 u- P  f! M+ o. M+ vLattice-ordered monoids
Lattice-ordered rings
Lattice-ordered semigroups
Lattices
/ r. q5 q. w" B* Q; A6 ILeft cancellative semigroups
2 E0 g1 [+ R( s; R: Y, ZLie algebras
Linear Heyting algebras
9 v' |( l6 D; q6 e8 p* M5 \Linear logic algebras
' ]0 G6 V0 Q7 o$ r# P0 F8 ALinear orders
: A' r8 C9 H. k+ ~4 nLocales
Locally compact topological spaces
Loops
6 d$ `  G. P& U6 g. q# WLukasiewicz algebras of order n
  c# g' I4 J- _M-sets
Medial groupoids
7 c& h2 ~! ~4 o# [; vMedial quasigroups
+ Z. q0 ~& S6 ]# ~Meet-semidistributive lattices
Meet-semilattices
Metric spaces
Modal algebras
Modular lattices
Modular ortholattices
Modules over a ring
Monadic algebras
- ?  Q, {) k& Q9 u4 G4 _! P/ U) V# TMonoidal t-norm logic algebras
Monoids, Finite monoids, with zero
Moufang loops
: ]3 l6 Q4 W9 i6 B. d* z. w: j  NMoufang quasigroups
  E0 K, C  x) _; v/ B2 {/ XMultiplicative additive linear logic algebras
. N7 }' a, Z/ ^0 Q; {Multiplicative lattices
Multiplicative semilattices
9 z* _6 ?) z( h8 z( B: ~7 o- mMultisets
! U7 U! o: ?& B4 e% Z2 x4 N% f0 K8 RMV-algebras
Neardistributive lattices
, L1 y$ G2 K( r! `2 Z0 E: X% CNear-rings
Near-rings with identity
+ |9 Y1 x6 W; C+ J. ?Near-fields
9 T4 d5 h: {4 R4 m( E! t8 }Nilpotent groups
Nonassociative relation algebras
Nonassociative algebras
Normal bands
Normal valued lattice-ordered groups
Normed vector spaces
* Y5 l) ~3 D$ iOckham algebras
Order algebras
Ordered abelian groups
Ordered fields
6 T/ {! B9 V# w9 f6 \1 }* qOrdered groups
Ordered monoids
. m/ U6 n4 V- gOrdered monoids with zero
Ordered rings
Ordered semigroups, Finite ordered semigroups, Finite ordered semigroups with zero
/ g" F% n) g' p8 R; U8 ~' _/ vOrdered semilattices, Finite ordered semilattices
Ordered sets
. ^8 Q5 y4 U6 _& F8 @3 J& g  QOre domains
Ortholattices
Orthomodular lattices
4 c5 W/ y: K6 n. np-groups
Partial groupoids
Partial semigroups
) {" }, Y2 d8 J  \% B. FPartially ordered groups
" S" ]1 n6 B; A& ~) T6 k& HPartially ordered monoids
Partially ordered semigroups
Partially ordered sets
, t; T! {2 M$ Y/ vPeirce algebras
Pocrims
Pointed residuated lattices
! f, n( X9 M) P: c; |Polrims
Polyadic algebras
. X& w7 O5 ?' {1 D- W% S5 YPosets
' ^; i' n( l2 t! ~  h# j' wPost algebras
# M* D: m+ I1 W+ @- o9 LPreordered sets
/ O/ Q; P4 i& @% R" CPriestley spaces
Principal Ideal Domains
Process algebras
Pseudo basic logic algebras
* [" @, a. O. s- y5 m3 LPseudo MTL-algebras
" {& K  `; L% CPseudo MV-algebras
Pseudocomplemented distributive lattices
7 i+ C) S, ?% f- k2 `/ uPure discriminator algebras
9 r+ Y. t6 ?$ M% _' FQuantales
8 Y1 H; G9 N5 X4 x* O" m4 ^Quasigroups
Quasi-implication algebras
( A5 D( i3 B& V% D8 yQuasi-MV-algebra
; J/ o; i/ L; V7 V& [$ Z  l% L8 mQuasi-ordered sets
Quasitrivial groupoids
Rectangular bands
Reflexive relations
Regular rings
Regular semigroups
Relation algebras
Relative Stone algebras
3 d( g. S  E. i, i5 G! mRelativized relation algebras
Representable cylindric algebras
# t0 G/ A( F3 G# e* KRepresentable lattice-ordered groups
  D6 D8 J; z- `2 Q* vRepresentable relation algebras
( y& i5 w2 }! ?: cRepresentable residuated lattices
$ _" A  G* B( C( i4 }Residuated idempotent semirings
Residuated lattice-ordered semigroups
2 X( _2 t' @, X1 XResiduated lattices
% J. @* V% s8 y4 O' r2 ?" hResiduated partially ordered monoids
0 |: e: P1 F: }# N4 dResiduated partially ordered semigroups
Rings
6 @- _- s( _9 I) {) b' X7 bRings with identity
Schroeder categories
Semiassociative relation algebras
Semidistributive lattices
Semigroups, Finite semigroups
Semigroups with identity
Semigroups with zero, Finite semigroups with zero
! l' P! {! i: ]$ S9 LSemilattices, Finite semilattices
; ~5 s: F9 a. A8 E2 R& ~6 ]1 ESemilattices with identity, Finite semilattices with identity
Semilattices with zero
. }# M$ |- G' a0 w6 X! r# JSemirings
5 N7 a  A( d% \. DSemirings with identity
- j- e0 v: v8 G$ zSemirings with identity and zero
( q  b1 {7 e% q0 V  {1 ]Semirings with zero
2 o0 M8 ]0 s' U/ lSequential algebras
6 t* v- T" f3 Q1 R: z9 ]) rSets
Shells
, N4 w! E1 D7 W' @9 y" }Skew-fields
Skew_lattices
Small categories
8 d, u0 P2 G; }" LSober T0-spaces
8 t) ^4 L  W% p' s: R/ JSolvable groups
6 ?2 ?0 o; m. ~9 \Sqrt-quasi-MV-algebras
Stably compact spaces
% u0 Q. H! I' ]1 \Steiner quasigroups
1 v7 A- C" Q3 y- Q1 J$ W2 NStone algebras
% Q  K6 L6 U8 w% U! e+ t+ P) q' XSymmetric relations
! W) `' P9 O8 M! T5 _T0-spaces
4 o! B6 @  t3 |! H) ?6 q7 aT1-spaces
T2-spaces
Tarski algebras
Tense algebras
1 _- j5 x2 r" ^' kTemporal algebras
# W. m( Q% x$ L! m! r+ MTopological groups
Topological spaces
9 K: h. `/ w7 C4 @( W  `Topological vector spaces
Torsion groups
Totally ordered abelian groups
Totally ordered groups
; ?& ^/ P% B2 V* J  p4 @Totally ordered monoids
Transitive relations
Trees
" y# `+ j4 ^. s4 X; J2 O1 M! @Tournaments
Unary algebras
Unique factorization domains
  }, P0 X3 T1 _8 f4 B" S. FUnital rings
Vector spaces
Wajsberg algebras
. w& J; c/ j. c' h! ]. T6 b- n3 O' MWajsberg hoops
7 A6 q5 P5 p1 ]8 p! ~* qWeakly associative lattices
3 `! \9 c: T: G# a7 i6 S+ M( P# eWeakly associative relation algebras
- `  I$ t, q3 G  [; gWeakly representable relation algebras

lilianjie

阿贝尔群Abel群
阿贝尔格序群
阿贝尔下令组
8 L7 k; x9 N; v. P& d' m阿贝尔p -群
阿贝尔部分下令组
行动代数行动代数
$ H* r+ m. L" O行动晶格
代数晶格
& f  E! a9 i7 d8 N代数偏序代数偏序集
& |& q- H5 O$ M代数半格
  j* d2 w& G, z' S3 Y寓言的寓言（范畴论）
几乎分配格
- R7 f6 ?! w. U9 b9 C关联代数关联代数
Banach空间的Banach空间
乐队乐队（数学），有限频带
基本逻辑代数
  A4 l0 v6 s& P/ b( M1 V; ABCI -代数的BCI代数
7 L6 K/ N+ q$ |' `# Y5 o- IBCK -代数BCK代数
/ D/ e4 C2 L- a  cBCK联接，半格
/ {4 r4 q* w2 M" `2 SBCK晶格
, e9 {( U" v: y2 i/ c" x' K5 Y; c% GBCK -满足的半格
双线性代数
8 l, v5 i0 s0 \5 M) [- e! ~BL -代数
/ |% L' \  J: i5 {Binars，有限的binars，与身份，身份和零与零，
' ]: k3 _* T( v! G! ?- d! \0 _# Z! t布尔代数布尔代数（结构）
与运营商布尔代数
  E/ G  E" X; w- \布尔组
布尔晶格
对关系代数的布尔模块
) p- p: A$ W0 h; @5 c布尔半群
( K6 y* L' _2 i/ s' j! R布尔环
+ E9 E+ G0 I4 F- V& c- d; w: J( {布尔半群
布尔半格
布尔空间
有界分配格
) O9 o& z% ^0 @/ r0 w( p( Q界晶格
9 j# q: `* r+ f& K) u" q界剩余格
Brouwerian代数
$ o. S2 r* x6 L/ |% m/ z4 t9 TBrouwerian半格
) S, D% s/ h! u& `C *-代数
消可交换半群
消可交换半群
% K( S, [! V8 Y! o: z, q可消半群
) Z' N$ V/ Y& y$ k可消半群
消residuated格
分类
4 y. H4 Z* Q7 a3 i# M0 X  A& [3 N链
/ v$ z/ p; S6 d# g5 X克利福德半群
Clifford代数
7 j0 [5 u0 W% _封闭代数
可交换BCK -代数
交换binars，有限的可交换binars，与身份，零，身份和零
  Q+ Y% o3 Y* j3 [+ N) F- r可交换的组成下令半群，有限可交换积分下令半群
- a2 j# N9 X& j交换逆半群
交换点阵有序的半群
4 u% x2 M( }) S1 J# y2 N交换格序环
: [" H- ]4 g! L* l6 W# W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
+ `* r% x& J$ r& ]交换下令半群
) b0 J; c/ e5 z) u$ c2 P交换下令戒指
& x1 N( N- G2 D$ q有限交换交换序半群，序半群
可交换部分有序的半群
可交换部分序半群
交换正则环
3 O6 ?: G# |% s1 @" P: q' y1 b交换剩余格序半群
交换residuated格
. X7 @& i7 _/ Z& F5 k可交换residuated偏序半群
可交换residuated偏序半群
2 i; L% W! @5 u. }% k交换环
与身份的交换环
* i; g/ X0 b  U' M+ o交换半群，有限可交换半群，零
紧凑型拓扑空间
  b& F9 _" w: ]: Q/ ]! f0 [紧凑的零维的Hausdorff空间
% ~; M- L* O6 K! T. Y; Q+ v补充晶格
! j/ o; p4 ~, z& e8 K有补分配格
补充模块化晶格
  A+ y/ B4 Y+ c* U完整的分配格
完备格
完整的半格
! \- l" Z- |, Q+ M完成部分订单
完全正则豪斯多夫空间
完全正则半群
连续格
连续偏序集
柱形代数
德摩根代数
( @% k" e3 ^, b4 r" t0 W德摩半群
# g. i: ~- u/ Q4 v2 l; C& e戴德金类别
戴德金域
稠密线性订单
有向图代数
& b( j. |' ~2 }- X" @9 q2 h8 }导演完成的部分订单
导演部分订单
有向图
1 _# C1 O: x8 X: rDirectoids
$ N: I) ]8 V  [! q) F分配寓言
- Q2 E! Q! [  D- X0 s& N分配的双p -代数
分配的双P -代数
分配格扩展
8 j2 H" u* m' D5 M3 E分配格
. ]4 p# B1 a+ L/ w) x与运营商分配格
分配格序半群
' o6 r- s  `& b* G) c3 _( x分配p -代数
分配residuated格
司代数
: }" U: x" j9 H+ d) W科环
3 q# K: A5 t) F- |& ?双Stone代数
& i; L: B8 k5 y% c2 C* m0 a$ z, N邓恩半群
动态代数
熵groupoids
等价代数
等价关系
1 _1 ^& Y  F$ |# @欧几里德域
' i; e3 l/ a4 i/ o, ~" gF -环
5 {( ~) j: y" ]5 L" [( U字段
FL -代数
FLC -代数
FLE -代数
飞到-代数
+ r0 I# J* x& b! Z4 W1 ^3 d5 l1 X) r9 vFLW -代数
框架
功能戒指
9 b7 U( w* X* q+ q: GG - 组
( K; s2 \  H  M/ g7 O( e广义BL -代数
广义布尔代数
广义的MV -代数
Goedel代数
图
Groupoids
0 Q: t4 @! ^4 m$ q' D2 j组
5 h4 b1 f9 m$ j4 @豪斯多夫空间
3 k! p( S- x+ M# m& P& L- U2 WHeyting代数
( m/ k1 N6 l) `. c4 u. u! h# d希尔伯特代数
Hilbert空间
6 P& Q2 S9 C# y2 M篮球
幂等半环
幂等半环与身份
' v* n- q8 n) q8 z幂等半环的身份和零
2 ]/ y0 {  K3 a  D- x, M幂等半环与零
' e7 S# V: @8 ?+ [蕴涵代数
/ Z  \/ s) X0 Q* [含蓄的格子
积分域
积分下令半群，有限积分下令半群
积分关系代数
% ?% |/ s: M' `; t集成剩余格
( J( |; l1 s. L' n% ^: g直觉线性逻辑代数
逆半群
合的格子
合的residuated格
加盟semidistributive格
7 ?1 Z7 t1 _0 _! m, ~9 R  n加盟半格
8 a9 p# H1 K- |1 U  A9 z: H约旦代数
0 C' \# o* ]+ ?  }% N克莱尼代数
克莱尼晶格
Lambek代数
9 {+ K4 ?# F  G格序群
格子下令半群
& {; R! D. A# L  y, Z( g0 m: n格序环
格序半群
栅
左可消半群
$ z: e2 h" x+ q. w李代数
线性Heyting代数
线性逻辑代数
4 w1 e+ p8 Y, W4 L( y线性订单
( Y3 L& O+ k9 p- O2 f/ ~语言环境
$ I, r/ j( R, F局部紧拓扑空间
6 p9 Q8 N' a3 r+ ?& ?2 K- {循环
n阶Lukasiewicz代数
M -组
  a: E% E, t/ h内侧groupoids
+ I1 n% l6 c) _) r6 P; J内侧quasigroups
会见semidistributive格
会见半格
度量空间
模态代数
: M) _5 n- d) Z  ]( c4 x5 E模块化晶格
- Y  q. c) I1 W& @' ~* |& d4 V模块化ortholattices
7 p* S7 v$ l8 {/ Y/ r. s1 a环比一个模块
0 ]- }: Z$ U' v  Q单子代数
Monoidal t -模的逻辑代数
& z# y9 `, Q4 a幺半群，有限半群，零
9 Q, A1 B9 C4 b0 d( TMoufang循环
Moufang quasigroups
乘添加剂的线性逻辑代数
乘晶格
乘法半格
: J9 \0 X2 A: u' e! [多重集
MV -代数
: p& W# B; T9 M9 M. B; }Neardistributive晶格
7 J$ y& ]4 z5 a近环
5 x& U: c6 |$ W+ e- l& F, S% s近环与身份
近田
. \9 |# z% N7 Y1 f# n& }幂零群
非结合的关系代数
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
订购代数
' j9 w, I2 Z' v5 ]; p' V有序阿贝尔群
( G1 }- l0 Z! o4 o4 {有序领域
# g4 h3 [" o: r序群
; _4 i8 M, [1 |1 v9 X2 M有序半群
与零有序的半群
有序环
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
) U  {6 C- Z% H- S! n有序集
+ p' u, {, P7 i% K( l! f/ ^矿石域
Ortholattices
3 G1 C. G2 d/ b5 s7 B正交模格
+ V' w( }+ v" s/ c3 @% Dp -群
- Z) J8 Q, a, s+ g" ?部分groupoids
8 _5 B  c; ]8 |& t) r/ t部分半群
部分有序的群体
! A. ?  C! e" B6 @7 ?% f部分下令半群
7 ~8 [8 G: h2 p- B部分序半群
部分有序集
; t$ U! P8 p7 k, c; X皮尔斯代数
Pocrims
指出residuated格
Polrims
8 Y% a; O7 t: L6 FPolyadic代数
偏序集
6 z, p9 b' c/ L. i% p邮政代数
2 V; s5 r+ G9 y$ l) u, f4 UPreordered套
普里斯特利空间
主理想域
进程代数
伪基本逻辑代数
伪MTL -代数
伪MV -代数
) r+ A0 |! }8 m, C: m4 c7 R( EPseudocomplemented分配格
1 l; t# e& M% w% M$ ~2 K7 n纯鉴别代数
/ _1 z& Y9 X. \" g9 LQuantales
Quasigroups
2 I+ u, `3 V, n  p& k( g1 ^4 ~准蕴涵代数
7 d4 O# e3 N# y1 |准MV -代数
准有序集
Quasitrivial groupoids
& Q! ^/ B) f  F- c$ v矩形条带
- J' f2 s' s5 f3 Y3 A0 O- D# n自反关系
正则环
正则半群
: E8 g! K" D% _% \3 I4 y5 A1 d关系代数
相对Stone代数
相对化的关系代数
+ P/ R/ b+ l3 v- U: ^表示的圆柱代数
1 {+ v9 _5 g8 J表示的格序群体
% a* K1 E( y( ]: `2 m# {$ ^' w表示的关系代数
7 q' G: ~$ \  |$ I表示的residuated格
6 r  o( W) G. H9 }$ |; TResiduated幂等半环
剩余格序半群
7 n* j/ w6 P1 @7 Y7 z+ E  B9 ]4 D剩余格
7 L* |- V! R1 o! Y* k& R7 tResiduated部分有序的半群
6 B) y) l5 B7 i, m# aResiduated部分序半群
戒指
6 J, U7 u% B- K! O9 ?戒指与身份
施罗德类别
Semiassociative关系代数
Semidistributive晶格
& l$ ~- R0 n5 B6 _9 o% f半群，有限半群
  [4 Z- R: d% w$ g, ?. A( F半群与身份
6 o0 i: D( ~8 T/ @1 B半群与零，有限半群与零
) }6 c( Y1 A5 O0 m0 [半格，有限半格
与身份，与身份的有限半格半格
1 |- d3 O7 t2 @- U半格与零
半环
半环与身份
+ R0 n' A" {0 w) @2 R半环与身份和零
7 v6 P2 N$ |2 n4 r  `半环与零
连续代数
集
$ Y: v  w/ v8 Y6 m& A6 C壳
歪斜领域
& @9 [- a$ v; p& H# k) XSkew_lattices
小类
清醒T0 -空间
3 P& y; Z$ [- T3 y; D; S. n6 h% i. C( B可解群
SQRT准MV -代数
稳定紧凑的空间
6 c" k% v" l/ z9 P5 y! Q/ }5 T施泰纳quasigroups
4 m8 c/ A* _3 HStone代数
对称关系
T0 -空间
, P. o9 m! o5 c! W+ g+ n2 ?8 @+ cT1 -空间
T2 -空间
5 F# ~- n" w1 D0 ?+ z: h塔斯基代数
. b& q1 e6 ?% u2 e) K# ~4 k2 |紧张代数
- F. j# ]" Z3 _" [" A! y/ G) u1 h时空代数
! W- c4 v, A0 Z  w( F9 P$ u0 q拓扑群
0 B! s* q3 x# F' T( v拓扑空间
, p! a! R; S) f! t+ W+ ^' e; \拓扑向量空间
2 {% K5 W/ X' \, m( [( }3 g4 z0 ?扭转组
2 ?1 Z/ M: r. e0 s  m全序的阿贝尔群
全序的群体
6 Q8 X; |9 B: l( u6 A$ e完全下令半群
5 m$ H% P/ v# y5 K! BTransitive的关系
# q4 \9 t/ m  J) v7 c- l  l树
锦标赛
' \' Z% M  s( M; ]! Q一元代数
唯一分解域
Unital环
# q8 H, G) u/ \& f2 v  E& E向量空间
Wajsberg代数
Wajsberg箍
$ H% ]6 H8 f( l; L* ~弱关联格
" @2 j0 x$ B+ T弱关联关系代数
5 n8 O( ^; m. o  r7 Q* S& z# r弱表示关系代数

孤寂冷逍遥

qazwer168

佩服你，能发这么好的帖子，厉害

ZONDA

谢谢楼主啦