311数学结构种Mathematical Structures

lilianjie

Abelian groups     Abelian group
Abelian lattice-ordered groups
/ A- d+ b" [0 U! m; ~4 W! {Abelian ordered groups
- M* S/ b% M& p% O) xAbelian p-groups
/ G2 E" D' I. ~9 ?. `. iAbelian partially ordered groups
Action algebras     Action algebra
, T# e+ R: c; X+ Z& a$ b* YAction lattices
Algebraic lattices
. ?4 g: B" {/ f, T: C2 hAlgebraic posets     Algebraic poset
Algebraic semilattices
Allegories     Allegory (category theory)
4 w' e/ m$ |5 H1 W- L3 RAlmost distributive lattices
Associative algebras     Associative algebra
! ~0 w) q4 x; y1 {' l, J1 fBanach spaces     Banach space
Bands     Band (mathematics), Finite bands
0 r% C/ v2 ]9 a: {1 }& f) KBasic logic algebras
BCI-algebras     BCI algebra
BCK-algebras     BCK algebra
BCK-join-semilattices
BCK-lattices
BCK-meet-semilattices
4 ]1 U- L5 R9 A0 X! HBilinear algebras
BL-algebras
  e( @. g. V" G3 [- f. O8 h- EBinars, Finite binars, with identity, with zero, with identity and zero,
Boolean algebras     Boolean algebra (structure)
  m% [) ^% t  V! }. X" gBoolean algebras with operators
, `7 W& x6 V( a8 x7 T  bBoolean groups
7 Y2 L0 H: F9 U) ZBoolean lattices
5 G$ x- v/ {" z( @5 I# o1 ABoolean modules over a relation algebra
, H1 u- O: ?- R# F8 J# v0 WBoolean monoids
5 i! N$ I& i4 m% m1 a% p' hBoolean rings
! f) o& O% p0 L/ l/ W$ {Boolean semigroups
+ i" _/ f, k( g" Q1 dBoolean semilattices
Boolean spaces
Bounded distributive lattices
Bounded lattices
Bounded residuated lattices
Brouwerian algebras
, h& U+ @, T( QBrouwerian semilattices
C*-algebras
4 i* w' X1 Z; ]6 g8 c: n2 ACancellative commutative monoids
Cancellative commutative semigroups
9 M; y# @# q# s' bCancellative monoids
4 J8 c# ?" m- t" u, ~Cancellative semigroups
Cancellative residuated lattices
+ X9 U3 _: L6 jCategories
" H4 O  z" ^- UChains
. `$ W( _6 @; O: |6 Z+ b, SClifford semigroups
9 W2 l8 T& |/ a! G* RClifford algebras
( n5 \! }' S5 l% kClosure algebras
Commutative BCK-algebras
3 ~# L0 B3 C) K) y6 M$ A3 f, A4 ICommutative binars, Finite commutative binars, with identity, with zero, with identity and zero
4 ^) d' [) }: h, b) m" A- |7 Fcommutative integral ordered monoids, finite commutative integral ordered monoids
Commutative inverse semigroups
Commutative lattice-ordered monoids
2 |2 Z5 _1 I* W3 nCommutative lattice-ordered rings
Commutative lattice-ordered semigroups
. |' h" p  Q" H$ ~) i( qCommutative monoids, Finite commutative monoids, Finite commutative monoids with zero
& m! H: }5 n5 [0 uCommutative ordered monoids
Commutative ordered rings
- g% t. _' r9 e# [/ c- ~# \) GCommutative ordered semigroups, Finite commutative ordered semigroups
Commutative partially ordered monoids
Commutative partially ordered semigroups
$ H5 q8 d( r4 f; CCommutative regular rings
Commutative residuated lattice-ordered semigroups
Commutative residuated lattices
! I- U* N+ l9 WCommutative residuated partially ordered monoids
Commutative residuated partially ordered semigroups
1 B6 E; ?& r) v+ }- }+ H% f& OCommutative rings
Commutative rings with identity
5 b( ]1 ~( i6 T0 ?Commutative semigroups, Finite commutative semigroups, with zero
Compact topological spaces
Compact zero-dimensional Hausdorff spaces
* t9 X& H) R- d2 f# v. h' ^Complemented lattices
Complemented distributive lattices
6 [/ y7 r1 Y% n2 v" EComplemented modular lattices
Complete distributive lattices
Complete lattices
Complete semilattices
Complete partial orders
0 M. N4 z1 V6 _0 E! O* yCompletely regular Hausdorff spaces
% j# R; f! j2 V4 I# E. ?# `* }0 hCompletely regular semigroups
Continuous lattices
Continuous posets
Cylindric algebras
! h1 l$ @0 j) V3 F9 gDe Morgan algebras
De Morgan monoids
6 |9 Y5 t9 q! c! p& q. VDedekind categories
Dedekind domains
* ~$ i1 c# p" l- o) ^Dense linear orders
, t! D  W6 C0 D3 qDigraph algebras
8 @/ m7 M+ y: LDirected complete partial orders
; N. g( C& g2 O5 q( r& T  ]* QDirected partial orders
$ Z+ e- l/ C3 G' l' [Directed graphs
Directoids
, k9 e0 @) j0 D3 C7 q/ e) vDistributive allegories
" K9 f9 z! X# V+ F' yDistributive double p-algebras
Distributive dual p-algebras
Distributive lattice expansions
( d" U1 Z# @3 X! `) e. I: DDistributive lattices
Distributive lattices with operators
; n  {: [: B/ E# uDistributive lattice ordered semigroups
Distributive p-algebras
Distributive residuated lattices
Division algebras
: a$ P/ J# i0 K, B' [Division rings
Double Stone algebras
Dunn monoids
- m+ L. P, K7 B8 q$ t- _2 wDynamic algebras
Entropic groupoids
Equivalence algebras
Equivalence relations
Euclidean domains
f-rings
Fields
) E+ l3 ~6 S7 l4 s% w! t' s" N) iFL-algebras
, E- O. g9 l' p% e8 BFLc-algebras
FLe-algebras
FLew-algebras
FLw-algebras
7 z7 `" x( H! `/ fFrames
Function rings
G-sets
* P! |# Y% Y0 B  Z( u! F* I' hGeneralized BL-algebras
- o3 y0 b  k. T1 ^Generalized Boolean algebras
Generalized MV-algebras
* P' }! z' g1 O  y7 |Goedel algebras
Graphs
Groupoids
& l7 a* J' `' `Groups
3 Q1 `& k1 A# A; k7 m" Q6 aHausdorff spaces
% a7 M  u  \7 M9 ?! V8 h6 SHeyting algebras
9 e) m  i4 l$ S3 h, `4 PHilbert algebras
) v  S8 S% ~: t; LHilbert spaces
6 ^( ^) V, [& ]1 Z* P. cHoops
Idempotent semirings
Idempotent semirings with identity
Idempotent semirings with identity and zero
Idempotent semirings with zero
Implication algebras
9 W6 U; @6 m& P* ?Implicative lattices
Integral domains
0 K9 m- P7 p3 i& L) kIntegral ordered monoids, finite integral ordered monoids
Integral relation algebras
Integral residuated lattices
Intuitionistic linear logic algebras
Inverse semigroups
. t- a; \/ P5 l8 Z4 ]: mInvolutive lattices
: g( C: B" B4 BInvolutive residuated lattices
Join-semidistributive lattices
1 Y" J' A, a/ L9 D, W* q0 lJoin-semilattices
7 M1 K3 O$ R/ i) Y7 D: I. C2 ], ~Jordan algebras
Kleene algebras
Kleene lattices
, ^0 W9 Z: S- E* `1 j' W' ~Lambek algebras
* n0 @* M! x# k$ V, k0 |- dLattice-ordered groups
Lattice-ordered monoids
- K  k6 B# I8 ~2 j5 O* f: c. p* S. PLattice-ordered rings
& C  e, @1 b) v& {- cLattice-ordered semigroups
Lattices
Left cancellative semigroups
Lie algebras
Linear Heyting algebras
Linear logic algebras
+ _2 J. X( ~  Y) K% ]9 mLinear orders
. j# g* g& |$ I' \5 O1 eLocales
Locally compact topological spaces
Loops
0 l. x" d9 A! Q9 |7 c. BLukasiewicz algebras of order n
M-sets
! O* f3 H# ]& \; l7 BMedial groupoids
; \+ Z. r; O+ y7 S. p8 mMedial quasigroups
$ B& d! i% W+ X8 l1 m( |  e& mMeet-semidistributive lattices
* z) L, L8 f% @. G! N7 _2 ~8 t, r* vMeet-semilattices
Metric spaces
& U& z9 f/ `: V* b% q/ HModal algebras
Modular lattices
Modular ortholattices
) n( j3 K6 b6 v6 b2 mModules over a ring
Monadic algebras
, |+ Q3 _5 u" q2 {& ^Monoidal t-norm logic algebras
1 T' K- q( ^* y4 z, G7 u3 x9 `8 \Monoids, Finite monoids, with zero
Moufang loops
Moufang quasigroups
: I+ g/ e8 l/ |' A' o5 mMultiplicative additive linear logic algebras
Multiplicative lattices
Multiplicative semilattices
$ }$ J! y# P& h( S- }Multisets
MV-algebras
7 M* D" V- t. ~- J" bNeardistributive lattices
Near-rings
6 ~' W2 W1 ~& @; W4 FNear-rings with identity
3 D& }) Z8 f0 G7 T- F9 W0 hNear-fields
7 l3 [5 e1 J+ f$ Y& K, k: R- o" |Nilpotent groups
$ ?  I& \& m* x+ I1 a9 SNonassociative relation algebras
6 P% O1 m! y! ]Nonassociative algebras
' R! `5 h. A: K# {8 L8 z% BNormal bands
Normal valued lattice-ordered groups
: A% |8 t+ m! v) NNormed vector spaces
Ockham algebras
2 {; k0 Y, u; R) v% d) NOrder algebras
Ordered abelian groups
Ordered fields
Ordered groups
Ordered monoids
Ordered monoids with zero
Ordered rings
# j6 |% ^" a2 HOrdered semigroups, Finite ordered semigroups, Finite ordered semigroups with zero
. E( u* A4 m% c* x" a; E# sOrdered semilattices, Finite ordered semilattices
Ordered sets
. ^. u, `5 I) E& ?& E6 UOre domains
Ortholattices
Orthomodular lattices
p-groups
Partial groupoids
* e4 E6 s3 j4 B) ^$ x. \" TPartial semigroups
0 h9 m, L, t% t$ h- a* g7 B9 qPartially ordered groups
4 _5 {0 @. [; f  {1 A% P! W0 k+ NPartially ordered monoids
  @7 V' }& w8 QPartially ordered semigroups
6 W  u  m7 Z) d+ ]: `% lPartially ordered sets
Peirce algebras
Pocrims
) J# ?7 B% P' A* cPointed residuated lattices
Polrims
" B3 J; X) B- g  r6 I% L0 dPolyadic algebras
Posets
1 T# w3 a$ F: r) b. bPost algebras
Preordered sets
Priestley spaces
Principal Ideal Domains
Process algebras
Pseudo basic logic algebras
) @5 L- ^, ^$ Z1 EPseudo MTL-algebras
Pseudo MV-algebras
( m' p' h& [3 L" S+ [7 M5 H  y* KPseudocomplemented distributive lattices
+ g  F5 |) ~1 X; \5 hPure discriminator algebras
Quantales
9 O3 P+ Y% J% Y  Q, C, ?  sQuasigroups
Quasi-implication algebras
- f" W" N4 U: D4 @Quasi-MV-algebra
Quasi-ordered sets
Quasitrivial groupoids
Rectangular bands
Reflexive relations
- }1 l! r( Y  s  m% j1 @Regular rings
Regular semigroups
' ?4 p& u9 R: g1 p, yRelation algebras
, _+ q% o( G' V" J& s9 jRelative Stone algebras
Relativized relation algebras
$ R# h! q; x7 a4 H) k0 Z: `Representable cylindric algebras
Representable lattice-ordered groups
$ W  X0 s" S& B2 f4 XRepresentable relation algebras
0 P2 t& x6 l; l6 O6 `Representable residuated lattices
! i: K% [0 n  j: C; p& C9 G' UResiduated idempotent semirings
! H4 F! V  J7 T  m9 t6 r8 SResiduated lattice-ordered semigroups
, @! R7 f6 f# M3 {  V: Y* MResiduated lattices
+ J' y. ^' [! i# Q  M# JResiduated partially ordered monoids
% S9 v8 s" _" j; U- VResiduated partially ordered semigroups
Rings
Rings with identity
Schroeder categories
Semiassociative relation algebras
+ S/ d% M% c( ?5 l- X6 DSemidistributive lattices
Semigroups, Finite semigroups
! v8 H2 S5 \$ {6 ]Semigroups with identity
Semigroups with zero, Finite semigroups with zero
Semilattices, Finite semilattices
Semilattices with identity, Finite semilattices with identity
9 _; H. s; x  H: s5 {5 G  wSemilattices with zero
% o9 w3 K$ t9 U: ~6 M8 HSemirings
3 V( i1 t; {" V/ Z/ oSemirings with identity
4 Q) c9 E2 _: G+ g8 t- H* SSemirings with identity and zero
Semirings with zero
4 V' f6 g( f0 hSequential algebras
Sets
! q1 q; |8 G, X2 {: FShells
9 f* [& T' U% X; a1 l1 ^Skew-fields
Skew_lattices
5 T* h8 x' f; C" g" M% Y% SSmall categories
Sober T0-spaces
3 T: V/ r1 @+ |$ K% C  vSolvable groups
& x! x; C+ ~, v- Y9 ZSqrt-quasi-MV-algebras
* h7 t+ ~" T4 U' Y7 a! pStably compact spaces
# @7 v7 x( C. L, @) kSteiner quasigroups
2 L/ d! S( D8 j2 gStone algebras
Symmetric relations
T0-spaces
6 X4 B6 B$ e& q# B/ \T1-spaces
# c& S. f5 w2 j) G  @) vT2-spaces
Tarski algebras
& b. c# _3 f+ O4 r" sTense algebras
' i5 z5 i. a% {3 l; \Temporal algebras
Topological groups
/ O) [$ m1 v! E. T5 UTopological spaces
Topological vector spaces
Torsion groups
! K# t4 P; v$ l4 s& K6 f. A6 STotally ordered abelian groups
Totally ordered groups
Totally ordered monoids
9 r3 e! o$ y3 W7 w3 ?* ?8 W: ~Transitive relations
) x5 x' V3 u% ATrees
Tournaments
+ A" O5 s9 C. _Unary algebras
Unique factorization domains
+ c/ M* e! M" l% A" S: [Unital rings
Vector spaces
Wajsberg algebras
Wajsberg hoops
- v" P9 H! s$ M& h6 r" `) \Weakly associative lattices
Weakly associative relation algebras
, \# l" r1 Y: \+ f/ U/ v8 ~Weakly representable relation algebras

lilianjie

阿贝尔群Abel群
阿贝尔格序群
! Q$ B- S8 h; N3 V阿贝尔下令组
. ^: ~7 q9 t) D% h3 }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
- Z  _" P8 V7 p8 [代数偏序代数偏序集
: J/ N: d+ S1 {( v& h( [( ]- f7 A代数半格
寓言的寓言（范畴论）
几乎分配格
+ ~/ h7 w8 E5 z6 F关联代数关联代数
! n( _9 m! f! j; sBanach空间的Banach空间
% m" ?+ b7 C% y% T乐队乐队（数学），有限频带
基本逻辑代数
  p5 Z& z7 E+ ?  Y" A, dBCI -代数的BCI代数
8 H" y' \* J+ X: `  @BCK -代数BCK代数
BCK联接，半格
% C  }7 q% h% x2 H) n3 R+ PBCK晶格
BCK -满足的半格
! x4 G. X# a- y( K% l/ e双线性代数
" \0 F. L4 y* `% zBL -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）
与运营商布尔代数
布尔组
% M4 S0 E6 w2 N; T/ h% q0 r布尔晶格
对关系代数的布尔模块
布尔半群
+ s! T% ?  Q. |9 a; R布尔环
! ]4 }1 _% e/ _7 F- B布尔半群
7 J8 l8 B7 \/ q; j5 |' E布尔半格
" w' j, l' y2 B& k布尔空间
1 R- D% X( A1 G! ^, H+ P) T& ]有界分配格
界晶格
界剩余格
% x8 c. m. }4 m' Q2 i# |Brouwerian代数
1 E: ]6 I" ]: a& cBrouwerian半格
" U7 b: n+ T" `! m( i, OC *-代数
8 D5 o' O9 g+ m0 c" A5 u2 N5 b$ V  ?3 a消可交换半群
消可交换半群
3 `, t7 ~! ~+ t8 ~" i可消半群
可消半群
消residuated格
; c$ z' W. T; C5 ]. f4 c分类
链
, G) h' v8 |7 n9 x克利福德半群
Clifford代数
封闭代数
1 D1 H6 P' r4 X5 I可交换BCK -代数
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
. |/ u8 t! h# }  x1 M0 O8 j/ Y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
/ n* m  }* H2 X8 z, e交换下令半群
8 h; d! E  ~/ l7 e; |# |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
2 r( w  f3 S5 [! {$ N" d9 @6 \+ W可交换部分序半群
6 I; b8 v9 k' r* Z5 l0 Y( U( v0 S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
交换环
与身份的交换环
% y; t; g; Q* I$ a/ q" Q- Z; P交换半群，有限可交换半群，零
紧凑型拓扑空间
' D# H4 _& v: q* p( N3 W紧凑的零维的Hausdorff空间
补充晶格
有补分配格
: i3 S& h. a8 Q- e' T补充模块化晶格
完整的分配格
! o# R2 E" y) K完备格
完整的半格
( I+ d4 q3 f( a1 W& [完成部分订单
" v1 k4 E3 y1 D( n! w完全正则豪斯多夫空间
2 x& }' s4 Q) w  Z; ^完全正则半群
连续格
连续偏序集
柱形代数
1 c0 f9 m. J% [德摩根代数
2 p$ r0 d# ?# d! Y( {德摩半群
戴德金类别
戴德金域
稠密线性订单
& {- I; H$ ~/ A5 w" {有向图代数
  {# a% Z- z+ M3 L2 r导演完成的部分订单
: p. h+ S; v& o5 u6 l9 R3 @/ b- X导演部分订单
$ T1 R: ?) C) j( s有向图
Directoids
分配寓言
+ Z7 P/ K! _$ f9 s% S+ U+ Z* d" u7 F分配的双p -代数
分配的双P -代数
6 M0 t5 g! M8 Y( [0 y( a) Q8 ]7 s分配格扩展
9 s6 x1 }& O& ]0 [- H) p! V1 O, J; I; K分配格
2 ^3 p& M5 X. s* f0 e) C5 W& G3 {与运营商分配格
分配格序半群
分配p -代数
: `# k4 ^* ]# p8 P# m分配residuated格
司代数
. b8 g  @4 T( Z5 R7 x科环
双Stone代数
邓恩半群
$ j- C# s5 v9 L7 ]' P2 A( E: K* Q  Y8 M动态代数
熵groupoids
等价代数
等价关系
1 B5 H# @% p0 m1 V0 ~# l欧几里德域
F -环
. E) f! b2 L  t, s* c$ d' J/ d字段
FL -代数
2 N" m6 Q4 v% @, G, `+ F1 t( c, FFLC -代数
FLE -代数
飞到-代数
0 f% H/ B1 Y" ~4 yFLW -代数
框架
功能戒指
G - 组
广义BL -代数
$ J2 J! z- K# h6 i6 L4 }广义布尔代数
% I* ?% Q% ^4 {1 @广义的MV -代数
# v2 }# s2 ~& [4 c( ?Goedel代数
图
Groupoids
+ g, u! Z6 A1 C$ Z4 g  A组
( p! d, _+ A4 C9 }+ E* a' P豪斯多夫空间
Heyting代数
6 j: [2 q" ]" T希尔伯特代数
Hilbert空间
( ]% F( `9 Z2 N. K& r" x% f篮球
幂等半环
5 _7 T: ]8 X* C. P幂等半环与身份
幂等半环的身份和零
幂等半环与零
' J8 X: I' |7 P. x0 x+ H; M6 r蕴涵代数
/ a. D8 t( o4 ^" ?& p4 D含蓄的格子
积分域
+ ]9 h% l( |# p9 L+ H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
  b  o) E+ H1 K3 @% d合的格子
+ \/ A7 Q( |1 ~& ^# Q. c合的residuated格
# d1 X3 Q$ T1 {加盟semidistributive格
4 J* l% r) {( ?$ `4 L加盟半格
约旦代数
. b2 |! C5 b( v) }! a( [9 |克莱尼代数
克莱尼晶格
Lambek代数
$ Z9 d5 Q1 j3 b# n$ C/ c格序群
" A# P  t. o" N8 u! r格子下令半群
格序环
5 D7 [; Z9 S' P8 O* H5 _6 }格序半群
3 r# t* ?8 C& J8 J: d栅
左可消半群
8 _: S7 J0 |1 i! y* C4 L/ |李代数
线性Heyting代数
线性逻辑代数
( a) p* c- m( ~; @4 c) O线性订单
语言环境
局部紧拓扑空间
循环
$ w" Z; P* j# s# Q  l" |" Vn阶Lukasiewicz代数
M -组
2 y! y6 U( h9 b7 X% n内侧groupoids
内侧quasigroups
1 g) C- u# Q; A会见semidistributive格
* {8 a) K" S- H5 N5 L( @3 {/ x会见半格
& I4 t; N! T6 m  H' ]) g, `4 A度量空间
+ ]5 P% e, x  d8 v/ z7 q9 ]- N5 y模态代数
# \# q6 ]; ~3 S- V模块化晶格
模块化ortholattices
% D2 }0 K: \) U5 b/ i( |& F环比一个模块
! y; d; m  Y: [' S单子代数
5 G( q" p+ ^9 ?6 W) ^- QMonoidal t -模的逻辑代数
幺半群，有限半群，零
5 b( A, ~3 K' D& Z) D0 CMoufang循环
Moufang quasigroups
乘添加剂的线性逻辑代数
/ ~" ?. R+ S$ z乘晶格
) i: H% b/ y" j! p* ~# z. R乘法半格
多重集
* q  y' v  e, d9 }MV -代数
Neardistributive晶格
! u, f/ G/ c3 F3 t: [( t' f3 v近环
8 f* M4 K/ W. R3 m, [& \近环与身份
; p$ L5 ~' p$ S  \近田
幂零群
非结合的关系代数
非结合代数
普通频段
/ J1 Z! e0 |8 T  Z: t正常价值格序群
/ m+ E& b  X. y4 C+ n' H赋范向量空间
5 |' b5 E! [/ E' q( a奥康代数
  f- C8 t9 w% Q$ V0 k$ w订购代数
% E0 m  z6 w) r6 y4 z8 {; B有序阿贝尔群
/ m2 V- N0 p' y7 l有序领域
9 i6 W! s# h; X, ]1 v* z* |序群
9 k6 F/ W- [9 [) i  ?5 p' O5 z( c有序半群
与零有序的半群
% r6 h" ]7 T  T5 l: l: ?有序环
6 F' E! K* R4 r! O3 F9 }8 d序半群，有限序半群，有限下令零半群
' y$ |  q  A3 o5 z+ d: ~. c8 g有序半格，有限下令半格
5 R7 w5 y$ R  B: D0 T有序集
( W0 t8 A# a; ^; A" z  e矿石域
Ortholattices
正交模格
p -群
部分groupoids
* u. l+ D( v3 k: f1 K$ K7 W部分半群
部分有序的群体
5 f5 Q/ Y4 P1 ]8 Z部分下令半群
1 I! X& @: b, u- H9 Y& g部分序半群
- Z2 T6 l* L' H2 p; J& G# U部分有序集
. S8 ~( ?& ~$ c# }  K3 C皮尔斯代数
. n* m" d9 J3 }7 XPocrims
指出residuated格
Polrims
Polyadic代数
偏序集
邮政代数
Preordered套
) y/ S) H5 Y$ m7 F4 O5 N8 l( k$ s, [普里斯特利空间
主理想域
& u% F& {( r' O( s5 R. A; ~* n/ a进程代数
1 g/ Q. A+ n2 x0 {伪基本逻辑代数
4 ^* O1 V$ q) R9 ]3 ~; I" x伪MTL -代数
伪MV -代数
  a4 E* d4 R2 g* D& ?; RPseudocomplemented分配格
纯鉴别代数
Quantales
Quasigroups
准蕴涵代数
准MV -代数
准有序集
Quasitrivial groupoids
! L) u" r+ j$ v矩形条带
; `% s# v3 n% U( I$ s; @  q自反关系
正则环
+ l! b. w5 x- \+ M: s( R) T正则半群
6 R. e0 ?6 S) r关系代数
相对Stone代数
& L% l( R* Z9 t; k4 F$ s1 w2 J相对化的关系代数
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
# V3 Y* |: ^9 `5 u' K  t9 ^Residuated幂等半环
, O5 u' a0 @& g+ P6 q7 h5 Z剩余格序半群
剩余格
) Q3 ]3 D1 t& ?9 Z( n% `Residuated部分有序的半群
Residuated部分序半群
戒指
, J; e0 b$ K' ~戒指与身份
施罗德类别
/ ~4 M4 Q1 A9 E" u+ A) `0 s- w: fSemiassociative关系代数
. q( I/ }. v% \5 VSemidistributive晶格
3 g7 V$ F6 P2 E9 ^1 Y9 p半群，有限半群
' d, Y& M* J$ }3 _: H半群与身份
半群与零，有限半群与零
半格，有限半格
与身份，与身份的有限半格半格
, R6 w" g& P: t  b9 f+ t半格与零
半环
$ P" G2 Y2 u* r1 b, l% H+ g/ O半环与身份
半环与身份和零
半环与零
连续代数
2 }, |$ i1 n6 \5 b: F$ a7 ^; r集
壳
歪斜领域
Skew_lattices
小类
清醒T0 -空间
: Z) ?5 O7 o) Z) O& b7 i可解群
$ t$ D4 q# A( k+ U2 U6 ^SQRT准MV -代数
稳定紧凑的空间
; w) `; G4 L+ G! |; c7 Y  y施泰纳quasigroups
Stone代数
2 z& J( R7 ?, Y4 `对称关系
3 c* C# e. @1 y1 mT0 -空间
2 D. J. ^$ S4 v: ZT1 -空间
- X6 q) u7 P9 j/ ZT2 -空间
, Q' m+ N* P# k塔斯基代数
) Q& f) d& }7 e" H紧张代数
时空代数
3 B* i6 O4 B& l- ^4 U: W拓扑群
拓扑空间
拓扑向量空间
5 `0 q1 w& Y" F, z( T扭转组
. K# s$ B5 ?8 `. F3 A. f全序的阿贝尔群
) }/ O( z0 S, Z8 T' G$ u# Z' i全序的群体
* M% r! u0 O1 F! s/ T4 v9 n3 g完全下令半群
$ X& L; D7 H+ B5 TTransitive的关系
9 a; ]! [/ ~/ N树
# P3 p3 {% b: y8 I8 f$ {& ^0 m2 c锦标赛
一元代数
5 ]) Q$ O7 f1 F1 z$ ]' u唯一分解域
3 A' G6 x- Z1 B$ k6 r" |/ g0 _6 WUnital环
7 _! |3 r, q! l* W向量空间
5 V" T8 A6 V* J( U; ~! |9 vWajsberg代数
1 I: ?2 r% c, ]2 [" _Wajsberg箍
0 a6 E; y1 H2 o5 c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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