311数学结构种Mathematical Structures

lilianjie

) ?* r6 `+ \" M7 {" X; s" K) IAbelian groups     Abelian group
Abelian lattice-ordered groups
Abelian ordered groups
Abelian p-groups
( ~% g' P2 {& e; [$ s0 }$ VAbelian partially ordered groups
9 C; h, r# ~! F8 h. t& KAction algebras     Action algebra
/ \7 Q7 t& {! S& }  dAction lattices
Algebraic lattices
/ z) d; U! o1 X: X$ iAlgebraic posets     Algebraic poset
% G6 @( O8 ?8 U5 iAlgebraic semilattices
Allegories     Allegory (category theory)
. |8 M. u* K7 T* o: @$ b. XAlmost distributive lattices
Associative algebras     Associative algebra
Banach spaces     Banach space
Bands     Band (mathematics), Finite bands
Basic logic algebras
BCI-algebras     BCI algebra
BCK-algebras     BCK algebra
BCK-join-semilattices
BCK-lattices
: R& [& x, l3 s; h" t! qBCK-meet-semilattices
Bilinear algebras
3 I. |: c7 g( x, O. k* J" NBL-algebras
0 O# S$ R: W: d" C' P" OBinars, Finite binars, with identity, with zero, with identity and zero,
5 l5 ^" p$ Z+ \& R) @2 b" D* zBoolean algebras     Boolean algebra (structure)
Boolean algebras with operators
Boolean groups
; L1 ?) q' q7 g' d# |Boolean lattices
Boolean modules over a relation algebra
Boolean monoids
Boolean rings
Boolean semigroups
: ?2 c; h$ Q* \; U, w( UBoolean semilattices
& E# e' M! K: [; M7 Z. y0 IBoolean spaces
% v! {* [+ m( i$ rBounded distributive lattices
, \% N7 I* X! R7 a9 _Bounded lattices
# a* W/ a3 [7 A2 X0 ]" }1 ?Bounded residuated lattices
- L5 {4 }: _0 [. P% j. g% aBrouwerian algebras
, ~4 I( j2 q9 S5 y# q. wBrouwerian semilattices
C*-algebras
Cancellative commutative monoids
5 u- t, v( Z5 H! S: r, Y1 B% \Cancellative commutative semigroups
* s9 U: P8 L: Q" sCancellative monoids
1 o4 l- I1 s# ^; qCancellative semigroups
1 R  m& \, G% Z6 q1 `" I) SCancellative residuated lattices
Categories
5 n( f5 ~" ?, Y! }Chains
: i4 N3 ^5 Y/ x0 w" iClifford semigroups
Clifford 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
* v) h$ w6 i6 @6 ~! _Commutative inverse semigroups
- d$ _( E$ n# S3 V, ~3 _7 @Commutative lattice-ordered monoids
Commutative lattice-ordered rings
Commutative lattice-ordered semigroups
Commutative monoids, Finite commutative monoids, Finite commutative monoids with zero
Commutative ordered monoids
8 b: o3 h6 d; o" r* V5 d# I( gCommutative ordered rings
9 I8 U# j; {/ f* b; C) h( TCommutative ordered semigroups, Finite commutative ordered semigroups
Commutative partially ordered monoids
Commutative partially ordered semigroups
9 z0 F& x/ A  j* O7 J2 VCommutative regular rings
' |) F0 T: P) f. C: w5 `Commutative residuated lattice-ordered semigroups
Commutative residuated lattices
; ?! f0 k. B  ^' \2 KCommutative residuated partially ordered monoids
# W: {) Q* c  C, E; ZCommutative residuated partially ordered semigroups
Commutative rings
Commutative rings with identity
Commutative semigroups, Finite commutative semigroups, with zero
Compact topological spaces
4 J0 E/ I7 [: b4 J3 m0 T' d; BCompact zero-dimensional Hausdorff spaces
Complemented lattices
. S3 J; Z) g4 d# p9 o$ d- h, WComplemented distributive lattices
Complemented modular lattices
# `6 T$ k. r+ |2 NComplete distributive lattices
1 J# b4 b9 A/ s: M  |: T2 M" l  a+ yComplete lattices
Complete semilattices
. |8 D( J; v6 ]- p) A) M1 kComplete partial orders
Completely regular Hausdorff spaces
% _! {" C# w5 S; r# Y. ~, P* I. ]Completely regular semigroups
Continuous lattices
Continuous posets
Cylindric algebras
  y( n4 J8 o3 |. r/ h  @3 uDe Morgan algebras
De Morgan monoids
Dedekind categories
- V; k- s9 K- t6 J1 DDedekind domains
  H8 e  c- s- @7 x; @Dense linear orders
Digraph algebras
5 e, `3 |4 U/ ~* E" b$ T; l8 t+ YDirected complete partial orders
Directed partial orders
Directed graphs
Directoids
+ i; s- x8 L2 z8 S. _Distributive allegories
Distributive double p-algebras
3 Z1 K- v7 _; W) O3 D  cDistributive dual p-algebras
4 t) k2 ]: E% h! _: h" D5 @! VDistributive lattice expansions
' @& }. w2 a8 n5 @Distributive lattices
9 i& ], W, ?" p/ h( ]Distributive lattices with operators
5 ~! i; `- a1 e' X6 X) M# n" MDistributive lattice ordered semigroups
Distributive p-algebras
Distributive residuated lattices
Division algebras
Division rings
$ z  X- ~* I& }3 |. WDouble Stone algebras
8 Y/ u' E4 Q/ E! }8 _# n3 A/ ~Dunn monoids
9 q4 H( ]6 ^7 m% X8 u0 jDynamic algebras
5 I: o5 R7 ~8 SEntropic groupoids
Equivalence algebras
# e0 L; m( n; d- r/ q/ n, A5 \Equivalence relations
" I9 N  c! t) _6 ~# D( i, A& JEuclidean domains
9 g0 ]1 i; m% z, q  O0 A# L! Wf-rings
Fields
' A! D, T6 ~* W; K3 C" C6 J" vFL-algebras
. R# p$ n8 B. e$ b/ S9 q2 i# JFLc-algebras
. T. l; z; A" ^2 r4 gFLe-algebras
" C) I4 _2 v. K1 {$ l: u+ v, D6 SFLew-algebras
7 A8 c6 s+ r  |: ~5 Y" k! ~/ S2 kFLw-algebras
Frames
Function rings
G-sets
Generalized BL-algebras
Generalized Boolean algebras
: D9 ?' E) c5 s9 iGeneralized MV-algebras
; f1 K- s4 X0 u  s0 UGoedel algebras
Graphs
9 @( F2 n% T" ~Groupoids
; ]) q3 M  Z) B; lGroups
/ i) P6 i4 u. J3 vHausdorff spaces
Heyting algebras
% `: f! c% O* vHilbert algebras
Hilbert spaces
. r4 t# w4 K! z' Q# KHoops
Idempotent semirings
6 g( r7 O- U: p1 q" Y0 ^Idempotent semirings with identity
. p  B( x$ m9 ?2 g6 P- yIdempotent semirings with identity and zero
Idempotent semirings with zero
Implication algebras
) F9 U- J3 L' B* q( jImplicative lattices
3 k: g0 n/ R8 h! q8 b  SIntegral domains
0 U+ I0 ]0 Y! JIntegral ordered monoids, finite integral ordered monoids
Integral relation algebras
- I% l. Q3 R, v+ n3 Y1 yIntegral residuated lattices
Intuitionistic linear logic algebras
Inverse semigroups
2 C# U+ V. p+ R- RInvolutive lattices
Involutive residuated lattices
* D  z; x  L3 u- k  bJoin-semidistributive lattices
! @4 A/ E: b# X2 w' Z2 D/ a6 LJoin-semilattices
Jordan algebras
' ]1 [0 u! V/ n: U# c* q! t' `Kleene algebras
Kleene lattices
Lambek algebras
6 @  p* y( X8 y% A7 R8 O1 HLattice-ordered groups
Lattice-ordered monoids
1 x: @5 m" f8 @+ ~Lattice-ordered rings
Lattice-ordered semigroups
' Q& G( e- b; K3 U9 T( Z2 s2 A) Y7 pLattices
Left cancellative semigroups
5 B" V, W4 P) Z9 Y8 w6 \$ _Lie algebras
Linear Heyting algebras
/ s& ~6 p" L# t: `9 HLinear logic algebras
Linear orders
8 O' f; ]$ q5 V, ~4 t# M! ?( W2 aLocales
; ]4 y7 y, f5 T" j  wLocally compact topological spaces
4 ^7 B3 ]( [. T& ?8 Q1 _: c% M, PLoops
Lukasiewicz algebras of order n
1 L3 }' L- n6 k/ EM-sets
Medial groupoids
% u  U  }2 C$ nMedial quasigroups
Meet-semidistributive lattices
Meet-semilattices
Metric spaces
Modal algebras
Modular lattices
2 d  r- s" X& l: UModular ortholattices
Modules over a ring
8 C# a1 c2 J6 |; D* a$ v0 FMonadic algebras
+ @2 V7 c. r5 l0 u% }Monoidal t-norm logic algebras
Monoids, Finite monoids, with zero
3 T% ]' K2 i5 k2 u9 T" L7 dMoufang loops
Moufang quasigroups
+ Q- U, m2 S+ k3 hMultiplicative additive linear logic algebras
Multiplicative lattices
1 s, G+ _/ A( m7 L$ x5 y/ l7 wMultiplicative semilattices
Multisets
! k: O+ v' u" C& LMV-algebras
: z! R' H6 v( x! y% Z9 hNeardistributive lattices
7 U  O1 f  d7 f$ kNear-rings
2 @4 w. f0 m7 Z* hNear-rings with identity
Near-fields
1 N* y1 n+ K, H2 I4 LNilpotent groups
Nonassociative relation algebras
Nonassociative algebras
( I+ [% R) |; l! vNormal bands
) z8 r  `& n4 G- n0 Y+ x$ |Normal valued lattice-ordered groups
- V& e' f# q7 B% C# A! @Normed vector spaces
+ {1 c1 {1 j8 i; C, [- g, sOckham algebras
: e. e, M- f0 `( j6 t' ROrder algebras
Ordered abelian groups
  O+ t/ d/ V7 z$ d( E1 {Ordered fields
Ordered groups
% m7 r5 ]7 s2 O0 J$ _1 F9 O/ eOrdered monoids
( c/ J, L4 Q7 P& [; ?: a* Q# ROrdered monoids with zero
Ordered rings
Ordered semigroups, Finite ordered semigroups, Finite ordered semigroups with zero
+ X, r# }6 z/ H1 u/ WOrdered semilattices, Finite ordered semilattices
1 I8 X" r/ U- J2 g5 T+ c5 u; o3 lOrdered sets
- a. h! y) H5 D2 LOre domains
Ortholattices
0 ^) H3 r) x0 |' |0 {Orthomodular lattices
p-groups
Partial groupoids
Partial semigroups
Partially ordered groups
& ?- p2 Y( }+ K, mPartially ordered monoids
4 e: a- f& Z( tPartially ordered semigroups
Partially ordered sets
Peirce algebras
Pocrims
* m) g% M, t8 [& _1 {" @7 ^Pointed residuated lattices
Polrims
Polyadic algebras
. j. r- N) Q) L/ U' m& d5 E+ @Posets
Post algebras
Preordered sets
% s% k2 i1 L' x/ x1 C5 zPriestley spaces
# m3 A: [. F: T- D2 _) ^/ x+ jPrincipal Ideal Domains
Process algebras
8 ^( d) y. e& Z/ F' n) `% d9 FPseudo basic logic algebras
Pseudo MTL-algebras
Pseudo MV-algebras
Pseudocomplemented distributive lattices
Pure discriminator algebras
% b; A7 |) R& l0 u. FQuantales
Quasigroups
Quasi-implication algebras
) X5 ~2 V0 P  Z- [) N* w# d2 W2 B* wQuasi-MV-algebra
Quasi-ordered sets
6 @" `, C! r- \* f# n4 CQuasitrivial groupoids
3 m" V* o% j# p2 |' ?/ uRectangular bands
Reflexive relations
- f) A5 k- h# n3 W, O$ BRegular rings
+ X7 P, ^$ v  L* f- sRegular semigroups
Relation algebras
Relative Stone algebras
. S( S4 N$ s# |* ?, i3 s* ?) k! DRelativized relation algebras
2 D& {9 s. R  T! A. lRepresentable cylindric algebras
" O$ y4 X; U. @4 rRepresentable lattice-ordered groups
Representable relation algebras
/ Z6 d4 b2 ?- s& m# WRepresentable residuated lattices
Residuated idempotent semirings
Residuated lattice-ordered semigroups
Residuated lattices
Residuated partially ordered monoids
Residuated partially ordered semigroups
Rings
Rings with identity
Schroeder categories
( |0 T  {% [. l! E8 T% @Semiassociative relation algebras
Semidistributive lattices
Semigroups, Finite semigroups
. Y  y+ R0 R- q- ]! ?4 _Semigroups with identity
Semigroups with zero, Finite semigroups with zero
/ H* \- t$ d% j2 ^# d. {Semilattices, Finite semilattices
, l- D" v9 M& ~3 fSemilattices with identity, Finite semilattices with identity
4 e  v8 B5 z; h1 i# d7 x' SSemilattices with zero
; [1 F+ f1 Q/ ~8 @1 PSemirings
9 s' V, T& f& zSemirings with identity
3 u5 X& d8 p& F# r; q; @Semirings with identity and zero
0 s; \5 ?( z$ g3 |) G' o  xSemirings with zero
5 ?* K4 l7 X. m  T* D- LSequential algebras
Sets
Shells
Skew-fields
Skew_lattices
# `3 Q" |5 G  ~/ n5 s- r9 a. jSmall categories
/ i+ w+ \: J8 v1 O& SSober T0-spaces
Solvable groups
Sqrt-quasi-MV-algebras
Stably compact spaces
Steiner quasigroups
Stone algebras
Symmetric relations
T0-spaces
6 J+ X: h7 k) o% T, _# {; PT1-spaces
T2-spaces
Tarski algebras
) Y: o! ~: b, l/ i, Z& aTense algebras
Temporal algebras
) n3 q! P/ q, K" b4 [Topological groups
% ~! a* H7 l" D+ k4 C4 ^3 q; X8 m( `Topological spaces
Topological vector spaces
5 [  `$ n( ?! zTorsion groups
: l" T( R  x9 s% S- lTotally ordered abelian groups
Totally ordered groups
Totally ordered monoids
Transitive relations
Trees
Tournaments
Unary algebras
Unique factorization domains
2 _. ~: x. g2 A  x8 t. b% gUnital rings
Vector spaces
Wajsberg algebras
Wajsberg hoops
, N. c8 q7 k& S6 P' ZWeakly associative lattices
* P: B- `5 i" M* A3 p: dWeakly associative relation algebras
) J6 c; w9 R/ T# e$ d! r0 KWeakly representable relation algebras

lilianjie

阿贝尔群Abel群
4 l' K6 A3 o1 h0 E8 i阿贝尔格序群
5 B# \, |$ N; p; i8 E# _; H' d9 H- Z阿贝尔下令组
: Q, q* X" t' U阿贝尔p -群
阿贝尔部分下令组
行动代数行动代数
行动晶格
代数晶格
0 l. z! q: i( h代数偏序代数偏序集
" J2 m1 N2 s- T: f, J代数半格
. {9 k4 S- @5 g4 E寓言的寓言（范畴论）
$ U* ^$ h# f0 ~. D3 A% X6 @+ {4 l几乎分配格
7 R6 Q" t3 B7 Z; t3 s, h& R' \关联代数关联代数
/ n. A% |% `1 b1 L1 xBanach空间的Banach空间
! h8 h) K8 l0 n4 V$ n( z! Q乐队乐队（数学），有限频带
# t/ }& {* p4 Q9 U: [, [7 y+ h基本逻辑代数
BCI -代数的BCI代数
BCK -代数BCK代数
" u, t* y9 V. x0 Z  q  {BCK联接，半格
0 j5 r% @5 @" ^$ Q% d- UBCK晶格
5 y8 _. U8 G5 z; |BCK -满足的半格
1 U  V1 l! S7 `4 P7 g( q9 L双线性代数
9 F# P" J! m+ Z8 R" k6 GBL -代数
Binars，有限的binars，与身份，身份和零与零，
( P% N6 ?" s1 V# I7 o布尔代数布尔代数（结构）
3 b! c; m  B7 M9 j& E6 _1 r# x# y/ H与运营商布尔代数
布尔组
布尔晶格
2 Y* {) u' u. I5 g对关系代数的布尔模块
布尔半群
布尔环
布尔半群
" j6 B2 j0 i* _9 _7 u  t布尔半格
布尔空间
* T/ l. [* P, M( h7 |有界分配格
5 d( F: t& b% x0 {* N界晶格
' M9 O3 T2 t+ g5 m8 f0 m; h界剩余格
Brouwerian代数
Brouwerian半格
& u3 T" Z/ A6 B( j" v: b, TC *-代数
消可交换半群
; I1 U+ C6 M/ K1 d消可交换半群
可消半群
可消半群
* g( E) N) ?# W2 H( P  U' G消residuated格
分类
1 a: F; [0 }4 H! W- H3 m链
& m4 ?) `: P7 d/ x克利福德半群
# I7 t, n1 s5 IClifford代数
3 a& B! D7 \8 o- ~封闭代数
可交换BCK -代数
  ?+ i) w- E2 a+ `% K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
2 P9 _( E6 V! ~( Z交换格序环
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
9 A+ h1 J( t5 O  P8 {) S. P交换下令半群
2 l9 x4 P6 _) K# B! p5 p7 r8 ]; F. E交换下令戒指
有限交换交换序半群，序半群
; p0 J2 F; x" w# B1 j) d4 A2 t6 m% M可交换部分有序的半群
9 I) ^: e: @! `8 b9 b: V0 }可交换部分序半群
8 ?6 }2 \: l5 t% }交换正则环
交换剩余格序半群
交换residuated格
可交换residuated偏序半群
可交换residuated偏序半群
# |6 u5 F9 X! @+ H; ?交换环
, o$ D9 I9 }; `" n与身份的交换环
交换半群，有限可交换半群，零
紧凑型拓扑空间
! J0 ]0 @8 r/ g9 E! i紧凑的零维的Hausdorff空间
( f. q5 Z/ ]6 \& O补充晶格
! b$ b' a6 D/ n6 n4 o$ p) M& e- }+ i有补分配格
1 t& J; t+ C3 v& C- H% j& S补充模块化晶格
完整的分配格
完备格
完整的半格
! x; h0 K: v# o' W完成部分订单
完全正则豪斯多夫空间
/ N* G. ?" Q1 t/ f- C: V9 ]( ?完全正则半群
1 G2 i( e& _6 w6 s" h  w连续格
$ n% `9 t& S6 m, w4 c连续偏序集
柱形代数
德摩根代数
4 o6 g6 G* D- q9 i2 t德摩半群
$ p% T4 k; [& V# R5 t戴德金类别
戴德金域
稠密线性订单
有向图代数
导演完成的部分订单
' w. L* ^  Z7 r2 `) j! d% B导演部分订单
8 @% d$ [1 p9 i' e* g3 T有向图
Directoids
分配寓言
6 [0 B3 @+ Z& P% V+ r5 K# X分配的双p -代数
分配的双P -代数
分配格扩展
分配格
* c$ m4 K: d7 x" K& Z1 l, _+ N与运营商分配格
: H( A* d% `/ q  z/ g" M分配格序半群
5 c2 P7 G2 q3 U( p& Y分配p -代数
分配residuated格
司代数
( ?1 j8 N0 C" q, N' q科环
  y! J0 D8 D; J/ j+ J双Stone代数
; G. H! a# ^1 X邓恩半群
动态代数
熵groupoids
' _5 r+ z  Z- `等价代数
等价关系
欧几里德域
1 Z; r* X) P" qF -环
) B$ Z- e. k' J/ g8 t字段
FL -代数
FLC -代数
FLE -代数
飞到-代数
FLW -代数
框架
. e8 E* C) ^8 c+ Y: C5 [功能戒指
G - 组
广义BL -代数
% v; x8 c# u; ?% L3 W广义布尔代数
广义的MV -代数
3 Z  `' V/ ~- f5 q0 p" y" w9 TGoedel代数
图
Groupoids
: f7 [: D; |' L& y8 X% |4 b组
豪斯多夫空间
Heyting代数
  H; l, @- O2 T1 o希尔伯特代数
% J! J# c% G, K( m6 x3 B& m* L2 RHilbert空间
篮球
: w: Z# i8 D6 w& Q9 m9 x$ A% ~6 H幂等半环
幂等半环与身份
幂等半环的身份和零
- ?9 U# Q1 R% {/ f/ R: E/ r幂等半环与零
蕴涵代数
$ I  z9 H# Y4 M/ _' n5 B含蓄的格子
积分域
( V4 B  K# a1 U$ |: N积分下令半群，有限积分下令半群
积分关系代数
$ f8 l6 X, t: ~0 I# M( n8 a集成剩余格
直觉线性逻辑代数
. x1 \+ H' R# x# y7 K8 G, V逆半群
合的格子
  G4 \/ o& u7 x合的residuated格
6 b- }, U6 C4 T加盟semidistributive格
加盟半格
约旦代数
克莱尼代数
克莱尼晶格
Lambek代数
格序群
格子下令半群
5 B' T( A2 ?& a# `8 r# |格序环
格序半群
栅
9 `) c7 W4 ?/ B% \( Q2 r左可消半群
李代数
: X- K, [- Q; y! Z0 n  I线性Heyting代数
7 [1 O, l, \) G7 q* n1 T线性逻辑代数
; M) B8 j5 d8 B  ]" z; L" U, I线性订单
语言环境
局部紧拓扑空间
循环
: D2 }0 a* l3 G6 \1 s7 Gn阶Lukasiewicz代数
M -组
内侧groupoids
9 Z+ s9 I3 P( W" b3 P8 e内侧quasigroups
. J* o& }& I. t* j会见semidistributive格
会见半格
度量空间
# x5 q3 T3 U+ @6 E( x* p模态代数
' w8 i/ }. L, j9 q模块化晶格
模块化ortholattices
环比一个模块
单子代数
; t$ T# s( z. p0 d6 Z8 y) }0 F0 @Monoidal t -模的逻辑代数
幺半群，有限半群，零
- X2 k8 j! I6 ~- O! `Moufang循环
Moufang quasigroups
乘添加剂的线性逻辑代数
! T9 z5 P* A, n0 [9 _* h; s, b, s5 `乘晶格
乘法半格
多重集
1 n* a$ c- f& ^8 j4 {MV -代数
7 t- @/ D) W+ ]: rNeardistributive晶格
+ Y) c3 d! T* j* A4 v近环
近环与身份
近田
( `2 b: X6 S4 q幂零群
+ x5 k, `& e8 |* U& I* }3 H8 P+ |非结合的关系代数
9 b& I& I. s0 ^+ ~. U1 ^( _非结合代数
6 A5 Y5 r4 R+ f4 |" R; _8 n/ ^普通频段
正常价值格序群
赋范向量空间
奥康代数
& c: \! c" ^4 z" Z订购代数
0 E8 B* T/ O$ p. Z) r有序阿贝尔群
有序领域
序群
有序半群
$ q' a, M# \8 D" K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
; u& n+ t* V8 |7 Q+ A有序半格，有限下令半格
: _  I: m0 N( C& ]有序集
矿石域
Ortholattices
正交模格
p -群
' O" g- N& j) |部分groupoids
部分半群
部分有序的群体
部分下令半群
部分序半群
部分有序集
皮尔斯代数
Pocrims
指出residuated格
Polrims
Polyadic代数
偏序集
7 B  j1 q0 H% M+ g- A7 p邮政代数
6 Y* s" Y. z& }6 m% j  XPreordered套
, l7 K4 W/ q. z; q普里斯特利空间
! r4 }: @* z7 N5 N2 M' F% `4 m主理想域
4 c1 P+ O& b! r: m8 P进程代数
伪基本逻辑代数
伪MTL -代数
伪MV -代数
Pseudocomplemented分配格
纯鉴别代数
Quantales
Quasigroups
准蕴涵代数
% R5 o" z! x6 r# Z. S  y/ }准MV -代数
, L3 Z! g- z4 K& j2 J- F准有序集
) w, ~" M* `# cQuasitrivial groupoids
0 o4 c& W, s/ v4 @矩形条带
自反关系
正则环
正则半群
9 k1 W# y0 _8 D5 O" A* M$ y关系代数
相对Stone代数
相对化的关系代数
表示的圆柱代数
8 Z' @4 I! H5 p; g, N- P表示的格序群体
表示的关系代数
  Y! P  s. E9 L9 c+ T# L表示的residuated格
# q! u! R+ w: V7 c: n+ T& V! l  HResiduated幂等半环
剩余格序半群
剩余格
Residuated部分有序的半群
4 {7 Z4 F- Z/ S7 T0 v: C- T& NResiduated部分序半群
戒指
戒指与身份
% Z1 p% l* I. V1 D. n$ d, w: @施罗德类别
Semiassociative关系代数
% s- W9 _6 h. M# HSemidistributive晶格
% R3 [% `( F3 @# D; P半群，有限半群
6 O6 [8 k0 V( o" M* l& I+ ?) w半群与身份
半群与零，有限半群与零
( g- K3 B# U2 c4 R6 J2 R; j& S, C半格，有限半格
  ~1 m# C, A! m5 c9 _9 H与身份，与身份的有限半格半格
# o% n! O8 Q3 x% E9 B半格与零
半环
% z$ I5 `* E1 Q* z. ~4 s半环与身份
$ X4 D, \5 g" x3 t3 L/ T: D半环与身份和零
( W( ~5 ?2 u8 T7 P半环与零
* f4 b: A! p0 e& [连续代数
集
壳
歪斜领域
* q& j: {) E* nSkew_lattices
& P+ R0 W9 \, Y0 X* f小类
清醒T0 -空间
可解群
8 l0 L2 \$ D$ u' k3 X7 s1 Q0 wSQRT准MV -代数
' m' G0 A& f6 p' h4 g稳定紧凑的空间
& ^% L& M6 |5 b- v1 g. u施泰纳quasigroups
* o$ [  E: ]- E1 iStone代数
对称关系
T0 -空间
5 m& k. u* u+ P5 mT1 -空间
T2 -空间
* Q6 w7 i- ?% h2 V4 e% j. i塔斯基代数
紧张代数
. V5 A6 w1 m1 I; M9 A" |时空代数
' X% C. m: [7 A4 F5 `$ d, S拓扑群
" {: i+ X$ n1 U: N# Z- f$ F拓扑空间
拓扑向量空间
扭转组
" N; m' o3 ]' F& c全序的阿贝尔群
全序的群体
) _5 x3 y! C( h完全下令半群
) Q6 t3 @! E. A% @4 v5 y: c. M' pTransitive的关系
6 z$ I. a  V* G5 ?树
锦标赛
- B+ O  z" H" @8 P$ i1 B! T一元代数
7 s4 ^( Y8 l: H) i) T唯一分解域
Unital环
. C+ Q" X/ @& g' O5 v向量空间
Wajsberg代数
Wajsberg箍
弱关联格
6 J4 e4 z. F$ \! p: [, {/ q弱关联关系代数
7 t3 T* k. l9 U/ k$ r# |弱表示关系代数

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ZONDA

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