311数学结构种Mathematical Structures

lilianjie

) k; K  g- z1 Z
Abelian groups     Abelian group
$ a  M( @. u5 r2 ?' L4 H! f7 bAbelian lattice-ordered groups
* ?+ }: e5 d! J. E6 U" ~Abelian ordered groups
$ c" e; V% H* o4 K4 U$ ?Abelian p-groups
" Z7 {. N: ~3 T( T, }" _Abelian partially ordered groups
Action algebras     Action algebra
Action lattices
Algebraic lattices
5 ?1 D6 K5 t$ Q. b2 \% ?. cAlgebraic posets     Algebraic poset
Algebraic semilattices
Allegories     Allegory (category theory)
) w7 u9 h0 f3 r( QAlmost distributive lattices
$ ~* J5 b  d! D5 g/ Z5 j& J% fAssociative algebras     Associative algebra
Banach spaces     Banach space
Bands     Band (mathematics), Finite bands
Basic logic algebras
5 M, b3 \5 ^! D; K1 D* }/ ~9 QBCI-algebras     BCI algebra
5 u+ u, D5 w5 h$ ?( `; z" B# dBCK-algebras     BCK algebra
BCK-join-semilattices
BCK-lattices
BCK-meet-semilattices
& I6 E4 `! I5 |7 rBilinear algebras
BL-algebras
Binars, Finite binars, with identity, with zero, with identity and zero,
, Q6 d9 k/ Q/ o9 M" fBoolean algebras     Boolean algebra (structure)
8 L% `1 I: }$ p" r* D) V/ sBoolean algebras with operators
Boolean groups
; }, A+ C: @5 R6 I$ |- J/ lBoolean lattices
, ?1 N% {' T1 I( p* d! BBoolean modules over a relation algebra
Boolean monoids
Boolean rings
, Y8 W2 E$ Q. U* z! B4 nBoolean semigroups
: f: z! R' p* @! t, ~& h" IBoolean semilattices
5 J+ w' Z( }3 n# D1 v1 ~Boolean spaces
: J+ q+ D3 A& q6 o: g  ^5 ?; d+ PBounded distributive lattices
Bounded lattices
Bounded residuated lattices
/ D8 Z8 x0 \/ |3 a1 E( y" QBrouwerian algebras
" s$ `9 Y0 l$ {$ g& ?Brouwerian semilattices
) `( H. P: ]0 a8 V6 q8 tC*-algebras
  d$ J# m  d( U% {9 tCancellative commutative monoids
Cancellative commutative semigroups
" M0 n: A; ^# P/ u2 [! j" h& WCancellative monoids
Cancellative semigroups
. a: h2 s5 K: ^8 ^Cancellative residuated lattices
Categories
5 s; r8 o& u! @& G; C1 d; uChains
Clifford semigroups
  U, z0 |, h/ D6 {Clifford algebras
Closure algebras
Commutative BCK-algebras
. a$ A- N( V( M# K8 k0 tCommutative binars, Finite commutative binars, with identity, with zero, with identity and zero
  `! G# g5 C$ X& b' qcommutative integral ordered monoids, finite commutative integral ordered monoids
/ [! E4 L5 S  @2 L9 u' Z. DCommutative inverse semigroups
Commutative lattice-ordered monoids
" U* \" V4 x6 i5 C' A" q9 J3 p9 nCommutative lattice-ordered rings
Commutative lattice-ordered semigroups
Commutative monoids, Finite commutative monoids, Finite commutative monoids with zero
Commutative ordered monoids
Commutative ordered rings
6 Y6 C" j* N+ T, \( \8 uCommutative ordered semigroups, Finite commutative ordered semigroups
Commutative partially ordered monoids
% A/ u" X4 a" E; R  Y" U# UCommutative partially ordered semigroups
Commutative regular rings
( K1 z  I2 c5 N8 h; i: j5 rCommutative residuated lattice-ordered semigroups
Commutative residuated lattices
Commutative residuated partially ordered monoids
; H: l1 o8 o5 x3 vCommutative residuated partially ordered semigroups
$ L. u5 h$ w& e* l& E, JCommutative rings
Commutative rings with identity
+ Z: ?4 T4 k& `0 h* A$ K) ]& MCommutative semigroups, Finite commutative semigroups, with zero
Compact topological spaces
7 K# R/ [0 F+ o7 kCompact zero-dimensional Hausdorff spaces
Complemented lattices
5 \4 r) d; @4 IComplemented distributive lattices
Complemented modular lattices
Complete distributive lattices
8 W, X: a' L, S' [2 eComplete lattices
2 ?+ j! t+ [$ K* k" rComplete semilattices
Complete partial orders
Completely regular Hausdorff spaces
4 b& A9 O5 o6 e' KCompletely regular semigroups
Continuous lattices
Continuous posets
$ E$ z( ?! I. ]% ]; F( _7 u/ GCylindric algebras
( H- o/ W6 U1 M) @. s, x8 e' }De Morgan algebras
( Z2 w8 f3 |- |, r' f1 h$ t" CDe Morgan monoids
5 u8 T$ R- U/ E) j! B/ CDedekind categories
. p. W3 Z/ l/ ]4 d9 k# wDedekind domains
Dense linear orders
; C' ~' B/ [/ t# Q6 gDigraph algebras
Directed complete partial orders
Directed partial orders
Directed graphs
7 D/ F/ \" k" N2 V9 s* t- SDirectoids
: C! R& I' A1 @- z1 ZDistributive allegories
* q2 x. \* c+ MDistributive double p-algebras
" z( x7 l  }/ L8 F- I3 @Distributive dual p-algebras
8 E# \9 t" x1 |9 c/ ~& g3 ZDistributive lattice expansions
Distributive lattices
Distributive lattices with operators
Distributive lattice ordered semigroups
  G1 _- V# w  D" g/ WDistributive p-algebras
Distributive residuated lattices
  f1 N! u8 {' m& |7 @2 U3 rDivision algebras
  V+ S1 E" d+ F3 w5 B; EDivision rings
2 a/ K5 k9 F3 E: ~: G* KDouble Stone algebras
$ l! O" r8 K4 a) hDunn monoids
, t6 v3 L, C- E! r6 ]Dynamic algebras
( D/ F1 c8 ~( c# V' k* I* Q6 {' REntropic groupoids
Equivalence algebras
Equivalence relations
1 H- z/ f$ R" H8 M. O  C! ZEuclidean domains
f-rings
Fields
3 H: b' q( u' OFL-algebras
FLc-algebras
1 H4 Z9 Y: Y3 ^3 u9 M9 oFLe-algebras
( |; |* \8 A- _+ e, jFLew-algebras
0 _% X, \7 M+ bFLw-algebras
+ f' }- z% |" ~/ u( bFrames
$ W$ b, y4 F9 ~# ^5 @! jFunction rings
G-sets
Generalized BL-algebras
4 n2 S; N" h4 J/ r2 K2 uGeneralized Boolean algebras
$ y9 W6 R+ C2 ZGeneralized MV-algebras
Goedel algebras
1 F* `; D5 G! R. ~' EGraphs
. t% `2 _6 d2 x0 m- MGroupoids
9 w% H( o, v' L4 t2 p1 H8 wGroups
Hausdorff spaces
Heyting algebras
Hilbert algebras
Hilbert spaces
Hoops
Idempotent semirings
Idempotent semirings with identity
6 L3 S: ]+ w) OIdempotent semirings with identity and zero
Idempotent semirings with zero
/ f( B, o( K8 SImplication algebras
' a! b1 ?7 Q, o  f& vImplicative lattices
) |3 C6 O+ c* b8 `Integral domains
Integral ordered monoids, finite integral ordered monoids
+ D  c# \/ n4 Y, [6 }: _1 ]Integral relation algebras
Integral residuated lattices
+ M6 S4 K, C# q1 X2 kIntuitionistic linear logic algebras
& s, i6 C  L) h" h3 vInverse semigroups
! L0 t% K/ N, C- Y. [Involutive lattices
. {7 f) z" L3 {0 X- iInvolutive residuated lattices
Join-semidistributive lattices
Join-semilattices
Jordan algebras
& h% K) O- c' q- x8 D  x% KKleene algebras
) N. m  L( Z# g9 sKleene lattices
Lambek algebras
Lattice-ordered groups
1 T9 M! U* ~0 }0 J6 ^. ILattice-ordered monoids
; E4 N2 v6 z- o8 f: e- rLattice-ordered rings
7 H$ R$ d1 e) w% X! |' CLattice-ordered semigroups
$ K$ U0 s! s; f+ W9 u5 T, nLattices
3 \" ^4 Y& Z! c3 I- ?" D* ULeft cancellative semigroups
3 O; t$ K9 x) |! bLie algebras
) ]% N/ N' [9 _9 ULinear Heyting algebras
Linear logic algebras
Linear orders
Locales
Locally compact topological spaces
Loops
9 H  ]- @, c! W% i7 kLukasiewicz algebras of order n
% X2 t/ E. g' x- RM-sets
Medial groupoids
Medial quasigroups
Meet-semidistributive lattices
Meet-semilattices
! g8 A% D3 C" u- A! T6 N, yMetric spaces
8 Q2 V% C* T* c2 HModal algebras
! c3 J3 V# I; P" g5 Y! O1 Z9 HModular lattices
* K, M! `& \) G  y) y: qModular ortholattices
Modules over a ring
5 }. [$ U5 b1 ?Monadic algebras
' [- A( Q8 D# d% \Monoidal t-norm logic algebras
Monoids, Finite monoids, with zero
7 c. v4 W1 S" f4 |Moufang loops
7 h2 f8 r1 q9 \' sMoufang quasigroups
Multiplicative additive linear logic algebras
Multiplicative lattices
2 O  W, V! K/ A1 P3 u% aMultiplicative semilattices
Multisets
MV-algebras
  `- a; d$ j( y$ U7 s& {3 LNeardistributive lattices
Near-rings
Near-rings with identity
Near-fields
Nilpotent groups
3 Q5 k8 L9 u8 U! Y0 f% \5 ZNonassociative relation algebras
! c. X/ Q% E; \9 ]7 j: ^Nonassociative algebras
Normal bands
) f; Q5 |8 M$ w: YNormal valued lattice-ordered groups
Normed vector spaces
& {5 J+ I2 J6 [6 `Ockham algebras
( w1 O/ j! ~* X& j- q1 k* s% b1 q( \Order algebras
8 L$ J+ a) C$ b5 h$ hOrdered abelian groups
Ordered fields
1 ~+ v) k- _' i( b/ x6 wOrdered groups
Ordered monoids
  `* O* ^& f- f* DOrdered monoids with zero
3 H; o+ l) B( j6 X3 A# P/ ^Ordered rings
9 m* D& }& ~8 K9 C! oOrdered semigroups, Finite ordered semigroups, Finite ordered semigroups with zero
Ordered semilattices, Finite ordered semilattices
9 \2 h2 M4 I7 v5 u2 GOrdered sets
Ore domains
Ortholattices
Orthomodular lattices
/ D& y6 e5 k0 S  D; U; C& @; g$ ip-groups
Partial groupoids
' _4 H( ~; d# _: \Partial semigroups
Partially ordered groups
Partially ordered monoids
5 `3 O, t" T2 dPartially ordered semigroups
' H6 T# E0 T0 ]$ t5 p( b  hPartially ordered sets
" h5 B8 b# T, e% x$ HPeirce algebras
Pocrims
9 e, x, E" a9 P& y# r# GPointed residuated lattices
Polrims
2 j: c% `" `. S% KPolyadic algebras
Posets
Post algebras
Preordered sets
Priestley spaces
Principal Ideal Domains
, t, j+ X: K* d1 S' _  l& rProcess algebras
Pseudo basic logic algebras
Pseudo MTL-algebras
Pseudo MV-algebras
Pseudocomplemented distributive lattices
4 R" Y/ Z) m0 EPure discriminator algebras
Quantales
8 z* m. g, q- u8 y0 G0 yQuasigroups
Quasi-implication algebras
  f9 o& V9 z& nQuasi-MV-algebra
Quasi-ordered sets
Quasitrivial groupoids
Rectangular bands
Reflexive relations
9 D* l: a8 e& v* sRegular rings
Regular semigroups
Relation algebras
Relative Stone algebras
1 ]7 \4 i" j3 k! r6 u+ y: IRelativized relation algebras
9 ]. C5 I" K/ ?5 }3 r. D; W; R/ SRepresentable cylindric algebras
1 ]) i! C- ]6 f# I/ `Representable lattice-ordered groups
, j, n* ^% k# Q& e; d! CRepresentable relation algebras
2 E8 L* V, u5 e/ i3 z5 \3 V1 qRepresentable residuated lattices
' j# H8 a5 `1 J' U8 }+ x" t  @/ x& mResiduated idempotent semirings
Residuated lattice-ordered semigroups
4 g( o4 t! o* S- T7 KResiduated lattices
Residuated partially ordered monoids
" s" M* a2 r7 L+ N% j2 uResiduated partially ordered semigroups
Rings
Rings with identity
6 P) T5 d" M. P$ H& mSchroeder categories
! f% P4 \% S- K: U4 w& [Semiassociative relation algebras
Semidistributive lattices
Semigroups, Finite semigroups
( N& O  o( x6 h1 o9 |0 qSemigroups with identity
1 \" J3 B* z2 JSemigroups with zero, Finite semigroups with zero
Semilattices, Finite semilattices
+ ^8 V6 c1 k+ [$ J8 kSemilattices with identity, Finite semilattices with identity
) b1 u/ G  q" I& y. {' HSemilattices with zero
+ `; }4 a& q/ {, zSemirings
  ^8 R7 D" Q8 P6 n/ F- {8 |7 J; U3 RSemirings with identity
Semirings with identity and zero
Semirings with zero
. U8 W) `. v! G! |2 T% ~Sequential algebras
* ^. M! A+ _* ASets
Shells
, d0 c- z6 h9 O4 Y5 H3 }0 X0 nSkew-fields
Skew_lattices
9 e% y4 j, ]6 Z1 {1 [Small categories
/ S# N5 ~6 ?) M& g4 oSober T0-spaces
Solvable groups
; |8 G5 P. l* ^- lSqrt-quasi-MV-algebras
Stably compact spaces
Steiner quasigroups
8 L$ A1 \  v* p( h1 ^$ U' X& K0 x" qStone algebras
Symmetric relations
7 f9 B! Z1 z" B) X+ C# W1 ET0-spaces
T1-spaces
& `0 r5 t& X+ w0 G4 ]. Q$ M9 IT2-spaces
. S4 ^7 g. C7 J1 y4 @1 JTarski algebras
; L9 C7 L' N- ^9 f/ Q2 U) y* PTense algebras
Temporal algebras
: Q( d" x, N* P9 Y2 ?# v/ HTopological groups
Topological spaces
9 o" _, c, V# U8 C2 c$ [Topological vector spaces
9 a1 Q& o, O, l+ z' \Torsion groups
  k6 a, L! R6 ^( W- V+ z! YTotally ordered abelian groups
, ^5 J) \/ f! `/ u( i" s- ]- G; MTotally ordered groups
Totally ordered monoids
Transitive relations
& q( t" B' d. s( d7 F. t& s! Z( CTrees
Tournaments
& Q: d1 A9 \5 iUnary algebras
Unique factorization domains
Unital rings
Vector spaces
+ }7 c! h2 @! r( S1 sWajsberg algebras
; m0 L- D- w1 {" {, q' RWajsberg hoops
Weakly associative lattices
2 V( ~7 M7 V3 rWeakly associative relation algebras
Weakly representable relation algebras
7 ]' d& U. T0 ^7 U: K4 o

lilianjie

阿贝尔群Abel群
- Q- s' U: ^8 X& `! l* @阿贝尔格序群
1 F# H% a3 Q* T7 ~" O7 r+ V( t阿贝尔下令组
* e  v9 g3 K- B- y1 @/ |3 C2 O阿贝尔p -群
阿贝尔部分下令组
6 {! r, E7 t% d! [2 E' D5 ]行动代数行动代数
$ j& V) m+ B2 d行动晶格
. P' g' F0 H  U8 e, J代数晶格
7 x  G: [3 {# w代数偏序代数偏序集
代数半格
寓言的寓言（范畴论）
几乎分配格
& K. D& w1 X7 a) p$ ^4 @. u9 F+ G关联代数关联代数
Banach空间的Banach空间
3 p4 z9 w: w% z乐队乐队（数学），有限频带
$ J* R- n! ]* u- n5 y1 }5 y( G+ p基本逻辑代数
BCI -代数的BCI代数
6 z0 p5 ^( `* F* F5 b/ v  F6 BBCK -代数BCK代数
5 w+ e+ r7 e4 z0 Q4 M+ l- ]: QBCK联接，半格
4 K8 z  H4 u( ^0 c* D5 qBCK晶格
BCK -满足的半格
4 P# T) U* f4 `; B, ~& \! r+ l. n双线性代数
BL -代数
+ }+ o% Y( I8 q0 oBinars，有限的binars，与身份，身份和零与零，
. G/ z5 s9 {1 O7 M布尔代数布尔代数（结构）
2 I+ B6 N5 L1 T3 `" g* }/ V  p+ v与运营商布尔代数
布尔组
布尔晶格
对关系代数的布尔模块
* L, @# ^# ^% {1 S. ^& [布尔半群
布尔环
布尔半群
$ _2 V3 ~# o- U+ b% _布尔半格
布尔空间
1 b5 k+ h: ~: t' S4 L) i' a* A6 ?有界分配格
9 e1 w1 ~: G- R6 e. N) i; R界晶格
( S+ o9 ^* E+ O% p5 n7 ]. O界剩余格
* K5 r3 [+ ]) P/ \Brouwerian代数
! z" F% B+ Y/ A$ A( x0 UBrouwerian半格
2 w; {! X7 H9 [, N8 o' XC *-代数
1 @; j; ]$ Q1 ~5 g. W0 M/ F消可交换半群
, _7 k0 c. H) z) H, Q; w+ J消可交换半群
可消半群
1 B. w& I5 l8 R可消半群
! q, y) h8 c2 U4 I- h5 U8 x1 j消residuated格
" B) ~2 E4 Z3 J. k: I" O0 W- r分类
链
* G9 p1 |) e9 b. N7 [克利福德半群
Clifford代数
1 f3 J1 S3 P; |* i! }' v2 S  g# y封闭代数
+ U) ^* @$ _; D" s% R! x' i可交换BCK -代数
; D; E; a6 w$ }1 J! Y2 W交换binars，有限的可交换binars，与身份，零，身份和零
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
: \- k# V* a- w3 G交换格序环
交换格序半群
. r- }7 }5 ]. `( f交换半群，有限可交换半群，零的有限可交换半群
交换下令半群
交换下令戒指
有限交换交换序半群，序半群
可交换部分有序的半群
  K' ~4 Z, K8 y1 g( t" ^+ k可交换部分序半群
交换正则环
交换剩余格序半群
$ h+ ~* V2 m( @  c/ d4 K交换residuated格
- t) L- ~; B; M" s  k& A( y可交换residuated偏序半群
; u- D( [( b' Z& p2 d  E4 Z7 Q可交换residuated偏序半群
3 G- ^( X# D# t  _! Z0 l交换环
2 T- v% X% x, V+ x% P0 _与身份的交换环
交换半群，有限可交换半群，零
, r, r: ~& J: F& R) W1 p# I% f: _紧凑型拓扑空间
6 f+ I3 g* G2 b$ P6 g5 s) o紧凑的零维的Hausdorff空间
补充晶格
. C# Q+ Q" i3 K有补分配格
补充模块化晶格
: a0 Y( o- a. n1 K完整的分配格
完备格
完整的半格
完成部分订单
完全正则豪斯多夫空间
完全正则半群
5 D  P1 i1 D7 }! n3 b3 S# F8 l8 M# E连续格
# R# z7 C: F2 i- I, U# n连续偏序集
柱形代数
* e, E& _2 [3 I德摩根代数
' L  V# j) I( W' J+ [/ T& j' @! z7 A德摩半群
- J) n8 A  k. c& P戴德金类别
7 u4 T" A2 S6 s戴德金域
稠密线性订单
" I2 F; T# s2 _1 |有向图代数
- F% H/ z* C( h导演完成的部分订单
导演部分订单
! e3 x9 r9 \  W  S有向图
- K# S7 X4 V9 o3 IDirectoids
分配寓言
0 O8 f. o5 x% P. R/ d/ X4 A; D分配的双p -代数
分配的双P -代数
5 w9 K% O& }$ F( _1 D2 q% ~, B5 W分配格扩展
分配格
与运营商分配格
分配格序半群
1 j6 G& P, z6 @5 |8 n- {" h2 V; Q* \分配p -代数
7 G4 n# C( o7 K  G; X6 v分配residuated格
- F4 Q" p! s8 b司代数
, [2 q* ]$ G0 ~- v5 D7 }5 W! d% v科环
* @5 P- I9 x' G8 U, t& W双Stone代数
邓恩半群
动态代数
6 s: |. a6 L  J$ a% Z! c7 D熵groupoids
等价代数
等价关系
欧几里德域
" ^; H3 t2 h8 i" _. J: I9 ]F -环
字段
FL -代数
FLC -代数
FLE -代数
飞到-代数
FLW -代数
框架
' [2 @- m1 [" z3 M! L/ W4 U4 P; B功能戒指
1 E7 G% K# z1 h6 f; MG - 组
5 ]! O& a) J8 G. K广义BL -代数
& [0 }5 ]" @, [% R7 a$ g% h! J广义布尔代数
: Z" e- Q* L! }  D3 G$ `* @4 D: I广义的MV -代数
! ~9 A# N) X; t+ W) YGoedel代数
图
' I! y( \& I: Z( rGroupoids
组
豪斯多夫空间
Heyting代数
4 v  F9 I, Y5 K希尔伯特代数
/ ?3 c+ c* z* L; e  r/ Y* m7 mHilbert空间
3 G1 s# b8 K' c4 Q( `" p篮球
幂等半环
幂等半环与身份
幂等半环的身份和零
幂等半环与零
  Q2 U$ y2 F' ?蕴涵代数
1 `! |5 D$ [6 C: y4 Y& h  `; O含蓄的格子
积分域
3 K+ C- D8 s3 i5 G积分下令半群，有限积分下令半群
; K. n. H* U; g' v1 g: g积分关系代数
集成剩余格
直觉线性逻辑代数
+ |0 m4 t; r  V+ B% J逆半群
合的格子
0 z/ z: R1 m( ?合的residuated格
# L0 _! Z& ]1 o9 F5 z加盟semidistributive格
7 r8 `8 \2 \9 f0 M8 q. i加盟半格
" a9 O3 @- ]0 S$ Y3 {! g约旦代数
) a; c0 [9 l: G克莱尼代数
克莱尼晶格
Lambek代数
格序群
格子下令半群
2 h( Y" Q, H. C. Y8 R" Q$ ^格序环
7 s, t' a4 Z: i: @6 o$ {格序半群
栅
左可消半群
) L; ^- X& k. L7 C  X李代数
! z2 Y4 P2 e6 e% p; m/ O+ Y0 t! `$ [线性Heyting代数
8 G/ Y1 U. ?6 j* S! d/ X3 n线性逻辑代数
线性订单
: ]$ C. I4 a$ z; [语言环境
' f& O% X, A# ^/ _2 Z8 y2 Y1 t局部紧拓扑空间
- U7 A! P  W4 ^( m4 g3 @循环
n阶Lukasiewicz代数
M -组
0 ?# [5 H$ a  j0 D内侧groupoids
内侧quasigroups
. m$ y2 l2 m8 p0 D会见semidistributive格
9 T  L- U( E% O. C$ |会见半格
/ _+ G6 e$ Y; l" Y5 _8 h度量空间
5 r  k, R1 ~9 n/ u% W% y模态代数
+ y! M4 Q7 a6 G! b, Q" F- I模块化晶格
. R1 w5 v' k) e! h! R3 A0 ^模块化ortholattices
环比一个模块
单子代数
Monoidal t -模的逻辑代数
% ~9 i( e6 Z- Y1 m# |) H幺半群，有限半群，零
Moufang循环
& u2 C1 |1 T2 M8 R4 FMoufang quasigroups
; |% W& j0 H/ G/ e7 @: I; V- C乘添加剂的线性逻辑代数
4 z# f: w9 F6 B! q7 Y( C乘晶格
乘法半格
0 h3 k! K9 F  u$ H! c多重集
MV -代数
) y6 a1 D( J; |* D. q3 s3 qNeardistributive晶格
' Q+ i) c; t" Y0 D近环
3 W9 w! F: w8 Y% |- D近环与身份
5 I* n% T: F, s* k( Q: R近田
幂零群
/ o3 A2 s/ W  H% n# A7 Y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
' r( [5 o! l' ?* K8 Y/ y* N' n有序阿贝尔群
! T, T3 m( V- j5 z) A有序领域
序群
$ B  f# a& r) M) N9 A% |( J5 G有序半群
4 s; [0 G/ K  {. z. z2 U与零有序的半群
有序环
/ M" X1 [5 W; p4 Y, b9 v; D: u序半群，有限序半群，有限下令零半群
6 K, H& S' m3 ]% N% B+ Y有序半格，有限下令半格
有序集
6 i% G7 s& U' p! r$ w3 M5 _矿石域
! p- t0 r* M5 N2 {Ortholattices
正交模格
p -群
: Q+ F# D2 A# ~5 x# \1 ^, T1 \" P$ i部分groupoids
部分半群
部分有序的群体
部分下令半群
' h" f% r- |* `3 ~/ [部分序半群
部分有序集
+ S, ]* L5 M9 T" C皮尔斯代数
4 [* _1 M' j. d+ p2 fPocrims
指出residuated格
, i7 y4 _6 |* LPolrims
Polyadic代数
偏序集
邮政代数
Preordered套
普里斯特利空间
主理想域
) P9 R4 w; L: R! t, c9 ]进程代数
# P: y# W7 w7 `# ], X2 N伪基本逻辑代数
伪MTL -代数
伪MV -代数
1 e* A5 ^9 m2 P0 lPseudocomplemented分配格
  M4 f) J5 s* J, ]4 R, I, l+ j  `1 R纯鉴别代数
" t5 I7 u* t# Q& Y6 s9 }Quantales
Quasigroups
- m  o$ F; y6 d- w准蕴涵代数
& V, k+ I: X. ~) w3 a% @& Q7 o准MV -代数
" Z/ @  ~0 G! q准有序集
Quasitrivial groupoids
矩形条带
- N# B1 b1 \/ w1 d; x8 |# ?自反关系
. |4 ^: V1 Y: p正则环
正则半群
" q. e5 T6 P- i关系代数
相对Stone代数
- D7 a1 N* t+ ~+ @+ d$ z: _相对化的关系代数
- \/ W& v8 L, R9 {7 V" b表示的圆柱代数
表示的格序群体
表示的关系代数
表示的residuated格
$ Y$ Q, C+ W& h8 E8 k2 D. q# LResiduated幂等半环
剩余格序半群
剩余格
+ a! T5 y8 E- M) |) i1 Y8 Z0 L) E4 pResiduated部分有序的半群
( J( b& {3 P4 c3 o/ E  j- T) WResiduated部分序半群
戒指
戒指与身份
9 w# }7 J! Y" w施罗德类别
Semiassociative关系代数
; v- C4 T/ h1 ?8 `Semidistributive晶格
8 P* k" D6 [( K/ A4 B' }半群，有限半群
; n) V8 L) v1 q4 N: ~2 i半群与身份
半群与零，有限半群与零
# ]/ N" C# o, m3 L& i8 g. ?半格，有限半格
与身份，与身份的有限半格半格
% k$ a! n# T3 O半格与零
+ M! E4 L8 {3 r% n半环
: c: X; `: d& b4 q# ^半环与身份
( t9 J# J9 e* O" q, d半环与身份和零
半环与零
连续代数
集
壳
5 \: M/ a* y" h2 J( v1 n+ Q歪斜领域
Skew_lattices
6 U9 K3 Z$ M4 e小类
; O$ ~" q. v+ P0 e& v清醒T0 -空间
  ^4 H4 e+ c4 W8 g可解群
, m, ~: t4 f) {0 K$ FSQRT准MV -代数
8 x- R; }# V) G  s# I稳定紧凑的空间
7 _* J1 e! g; s- @施泰纳quasigroups
# a( \. C# {2 X8 yStone代数
& m6 r" V( b! ?* O, r/ C% k- k9 _对称关系
T0 -空间
/ ^0 w8 i2 a3 cT1 -空间
T2 -空间
塔斯基代数
. f( F- Q" S0 p% _紧张代数
) {$ h/ g+ J+ p: @5 s; c时空代数
拓扑群
拓扑空间
拓扑向量空间
扭转组
( D) `( l6 w3 _9 [1 J3 Y% `5 M1 C全序的阿贝尔群
) t, t* B2 V1 O7 A# l全序的群体
- {+ n7 e9 q' D3 z& w; p完全下令半群
) s3 m& \$ b; t6 C: y+ LTransitive的关系
4 \# x3 C7 y1 |树
锦标赛
一元代数
8 P, E7 B/ Y/ n1 }5 }3 d8 R唯一分解域
7 h9 U  K, Z. Z) l# TUnital环
! G  A/ c$ ?. l向量空间
0 A4 Y3 J% G0 j/ a7 R( j1 z) M% N% BWajsberg代数
+ R: e  O/ _; d8 T- i3 w" EWajsberg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

佩服你，能发这么好的帖子，厉害

ZONDA

谢谢楼主啦