311数学结构种Mathematical Structures

lilianjie

8 w: g, _) }; X" {; z: v0 z% b4 H/ ?- MAbelian groups     Abelian group
5 r8 T- S  D4 \& N$ @- ^8 Q* WAbelian lattice-ordered groups
. v0 K9 P& D0 u" y) P  |2 `) c3 g% nAbelian ordered groups
Abelian p-groups
- z. |) J, ]* T" {. SAbelian partially ordered groups
( g9 V8 L3 v& i+ W/ m& |Action algebras     Action algebra
Action lattices
# q" d1 J- e* e4 D+ KAlgebraic lattices
Algebraic posets     Algebraic poset
# x1 N; z2 @( z/ W: x# NAlgebraic semilattices
% t% W1 S4 J% [9 M; T! G0 _Allegories     Allegory (category theory)
Almost distributive lattices
Associative algebras     Associative algebra
Banach spaces     Banach space
/ {0 k/ B9 r( FBands     Band (mathematics), Finite bands
3 ]9 C' r1 E9 Z7 Z2 DBasic logic algebras
BCI-algebras     BCI algebra
BCK-algebras     BCK algebra
BCK-join-semilattices
. @$ [# U- H4 LBCK-lattices
BCK-meet-semilattices
+ R' H+ Z( M1 N/ C! WBilinear algebras
BL-algebras
Binars, Finite binars, with identity, with zero, with identity and zero,
* g$ t( h0 M( E* }5 k+ H. J- `5 L" mBoolean algebras     Boolean algebra (structure)
9 i: N& C/ {6 ]% v6 b1 M# l: ?' TBoolean algebras with operators
& }7 i: M0 ~+ _/ k( X* v' hBoolean groups
) O' ~7 x* C5 R; x3 y7 w4 ?5 ~Boolean lattices
Boolean modules over a relation algebra
Boolean monoids
& Z* t. s; n; U/ y; O; |Boolean rings
# r# F" ?. w! f3 Z0 r5 CBoolean semigroups
0 G% K, I; T6 _  [) q. vBoolean semilattices
8 u0 c$ z" _, IBoolean spaces
6 _/ A( P  ^, Q7 Z8 ^; ^8 T4 \- YBounded distributive lattices
Bounded lattices
, S1 c, d/ s1 FBounded residuated lattices
. \0 ^8 \$ W. B# F5 eBrouwerian algebras
Brouwerian semilattices
$ g0 _. X2 z+ }& zC*-algebras
7 J/ U1 N6 y3 l1 M& [8 {6 SCancellative commutative monoids
Cancellative commutative semigroups
' ]/ Q9 ^* D! D# rCancellative monoids
Cancellative semigroups
0 k- `2 c8 ~5 Q3 |/ w& VCancellative residuated lattices
, i1 a6 x/ I) ]( t; LCategories
Chains
; @4 s& Z2 R/ c: zClifford semigroups
/ p; q3 M/ Z& FClifford algebras
; J& Z2 V2 w6 N7 \5 rClosure algebras
: r3 P9 ?$ v9 \+ _( _Commutative BCK-algebras
. ^) @" }( l# T- n% b6 pCommutative binars, Finite commutative binars, with identity, with zero, with identity and zero
commutative integral ordered monoids, finite commutative integral ordered monoids
0 X3 V/ l' f, KCommutative inverse semigroups
$ P% F* E6 A: c9 r4 `Commutative lattice-ordered monoids
Commutative lattice-ordered rings
. X7 l( c) T, Z( x8 z% u3 WCommutative lattice-ordered semigroups
1 b: ]& ?- t% Y! G  xCommutative monoids, Finite commutative monoids, Finite commutative monoids with zero
  E9 K# _: v; C/ m( @, GCommutative ordered monoids
Commutative ordered rings
Commutative ordered semigroups, Finite commutative ordered semigroups
/ `$ m4 |' S* fCommutative partially ordered monoids
/ J. @3 J  s  X- V' o3 K& wCommutative partially ordered semigroups
Commutative regular rings
Commutative residuated lattice-ordered semigroups
6 @6 _2 q! f# [! S$ S% I1 sCommutative residuated lattices
7 n! @! ], R" A& V& qCommutative residuated partially ordered monoids
Commutative residuated partially ordered semigroups
$ a3 I. X$ n0 d" sCommutative rings
$ ^, H$ M* y! S7 i& @0 tCommutative rings with identity
9 b' B. f' w; Z' lCommutative semigroups, Finite commutative semigroups, with zero
Compact topological spaces
Compact zero-dimensional Hausdorff spaces
Complemented lattices
Complemented distributive lattices
Complemented modular lattices
' a; Y7 H- e" N) a8 CComplete distributive lattices
Complete lattices
$ X" ~1 B4 T- s1 M- V, UComplete semilattices
Complete partial orders
1 d* Z8 N# v6 ?3 \1 C4 n$ UCompletely regular Hausdorff spaces
( N) @$ ?& Z- \1 I& M  }3 ?Completely regular semigroups
Continuous lattices
- t1 Y: x$ z& z+ iContinuous posets
Cylindric algebras
De Morgan algebras
6 A; W6 b. o! n9 t, B+ ?& L" V( ]De Morgan monoids
Dedekind categories
1 A9 z* C, a  _" iDedekind domains
  z) S9 T+ L+ ~; S$ }" mDense linear orders
, R5 f( g' \' e9 ODigraph algebras
Directed complete partial orders
Directed partial orders
Directed graphs
+ _. C* G% d, o% N" e- c5 [Directoids
( }& D8 d( ]1 d. {9 x* D& hDistributive allegories
Distributive double p-algebras
Distributive dual p-algebras
Distributive lattice expansions
Distributive lattices
Distributive lattices with operators
9 |; V4 A8 {& K6 w& k2 DDistributive lattice ordered semigroups
* K% O; l$ V/ ~) ~Distributive p-algebras
Distributive residuated lattices
! j' w+ X& o. G4 }' |8 }7 i; |Division algebras
Division rings
8 w5 V1 t: v% QDouble Stone algebras
Dunn monoids
' `) G1 ?0 u# B8 V- H, nDynamic algebras
7 r. M# l1 K) |4 ?1 K, WEntropic groupoids
* E3 j8 ~7 t- V" w1 HEquivalence algebras
Equivalence relations
5 V* R& u- j% s; L  _8 M; ?6 _Euclidean domains
f-rings
Fields
' f! t1 _" C- I3 B! W" IFL-algebras
  u" H; L/ x$ FFLc-algebras
& a* v5 Y  ?' {) W' _' XFLe-algebras
3 N3 _7 N5 U! F8 S4 i/ ]" Q7 F1 WFLew-algebras
FLw-algebras
Frames
Function rings
G-sets
. R( I4 @! w7 j7 V; \0 D0 LGeneralized BL-algebras
9 K. N3 I0 o8 SGeneralized Boolean algebras
* X5 u1 f4 `9 u. E8 BGeneralized MV-algebras
Goedel algebras
Graphs
Groupoids
Groups
% o( m. E" _8 n% P' JHausdorff spaces
0 j- o- i2 A1 b. C; `  e  HHeyting algebras
Hilbert algebras
Hilbert spaces
Hoops
Idempotent semirings
& ^+ j# p! W# c9 \+ IIdempotent semirings with identity
Idempotent semirings with identity and zero
Idempotent semirings with zero
+ L- |2 j1 L6 Y% i1 ?, d* M6 iImplication algebras
4 j# O$ C5 {  f: p$ fImplicative lattices
* z% U* Y4 u3 c$ H8 P% x8 i- hIntegral domains
Integral ordered monoids, finite integral ordered monoids
Integral relation algebras
Integral residuated lattices
Intuitionistic linear logic algebras
% c8 d# d' E! c% g# |+ h/ ~Inverse semigroups
Involutive lattices
( g0 }+ m; |, n, JInvolutive residuated lattices
( R9 m4 M+ h+ E' d7 YJoin-semidistributive lattices
Join-semilattices
Jordan algebras
Kleene algebras
Kleene lattices
Lambek algebras
3 x4 o- [) X: {! ULattice-ordered groups
9 y6 o8 X1 ~; a( f) O. Q( c% GLattice-ordered monoids
2 n- Y' _) v" Q+ Q8 A$ VLattice-ordered rings
0 R; X2 U1 m; d( LLattice-ordered semigroups
Lattices
Left cancellative semigroups
Lie algebras
3 J& w( \+ A' y; z3 {' aLinear Heyting algebras
Linear logic algebras
* s/ j' `% N# M( u; P* B# H) VLinear orders
Locales
Locally compact topological spaces
, z) K" z* |+ I% hLoops
Lukasiewicz algebras of order n
5 R/ I0 L' s7 t3 `& k' GM-sets
Medial groupoids
Medial quasigroups
Meet-semidistributive lattices
Meet-semilattices
" m; S2 U. m  E2 aMetric spaces
$ R; J. S5 Z2 S; ~3 VModal algebras
Modular lattices
Modular ortholattices
/ W& p: @* \5 I! P" }+ mModules over a ring
) G. S! l' u6 i  Q, f" N4 a. \8 T7 nMonadic algebras
Monoidal t-norm logic algebras
Monoids, Finite monoids, with zero
Moufang loops
Moufang quasigroups
" A( b) N3 o6 W1 J" j9 p& y% BMultiplicative additive linear logic algebras
Multiplicative lattices
Multiplicative semilattices
Multisets
MV-algebras
' @$ S  A8 Z; D7 y* N4 tNeardistributive lattices
Near-rings
7 ~) u1 ?7 L. e, |- P! D2 v+ W5 SNear-rings with identity
Near-fields
Nilpotent groups
8 P, l6 j2 }, G* K6 T9 s$ O  _Nonassociative relation algebras
( {1 K! {/ x5 p+ \3 @Nonassociative algebras
Normal bands
$ x) m9 [0 q. `4 S+ YNormal valued lattice-ordered groups
Normed vector spaces
. g- ^# ]: G& V# g5 P2 ~Ockham algebras
Order algebras
Ordered abelian groups
Ordered fields
Ordered groups
Ordered monoids
8 }) j- v. U; ~, U' a; FOrdered monoids with zero
Ordered rings
9 o" ]# _2 \9 S2 F" ~# g! gOrdered semigroups, Finite ordered semigroups, Finite ordered semigroups with zero
Ordered semilattices, Finite ordered semilattices
% I1 W$ [* K8 [/ B0 KOrdered sets
: g& `/ ~/ R) i* W+ OOre domains
% c) \, B9 {# ^Ortholattices
' G3 l/ _  j* y5 b1 ~' I. bOrthomodular lattices
p-groups
Partial groupoids
$ p1 T0 h8 o+ n6 r" G5 }Partial semigroups
Partially ordered groups
, ~, W& L5 _+ i" k" V' y& nPartially ordered monoids
4 P9 u2 Q/ B; q1 APartially ordered semigroups
. ^$ M/ N$ X" S3 e4 q, RPartially ordered sets
Peirce algebras
9 Z) S8 ]( h6 APocrims
7 U5 l# p/ X2 V- q  Y2 h  lPointed residuated lattices
- G, m; K; b9 r) J4 f3 r" x* u$ w. {Polrims
Polyadic algebras
Posets
Post algebras
Preordered sets
Priestley spaces
Principal Ideal Domains
: q, y- A$ Z) r% D& tProcess algebras
Pseudo basic logic algebras
) U- a, h8 H! M( i: f4 |Pseudo MTL-algebras
Pseudo MV-algebras
Pseudocomplemented distributive lattices
Pure discriminator algebras
" \. [& P/ g, K" z; C+ k+ [( nQuantales
4 s3 d# e8 r! s1 [0 Y8 g" OQuasigroups
: b/ I, y5 `$ ~$ M( nQuasi-implication algebras
Quasi-MV-algebra
4 R& A: ]# ?5 q- m0 WQuasi-ordered sets
' x! B& e! \/ T1 w$ GQuasitrivial groupoids
8 q8 ~, ^, X" e. B7 z6 }Rectangular bands
Reflexive relations
% w6 M% H+ o0 S. LRegular rings
- K  O7 m( z9 \% h9 D6 \$ z5 wRegular semigroups
Relation algebras
Relative Stone algebras
, }% B4 C& _) W: ]& @9 ?; ?Relativized relation algebras
Representable cylindric algebras
Representable lattice-ordered groups
Representable relation algebras
6 ?9 e1 N+ q* p' s7 |6 NRepresentable residuated lattices
Residuated idempotent semirings
! i5 n: v4 @* ?! t8 |2 z1 F- l: sResiduated lattice-ordered semigroups
) d+ y& M6 g& y$ c! h) b9 m  b+ ^. EResiduated lattices
$ d- k. J. j* pResiduated partially ordered monoids
Residuated partially ordered semigroups
1 J2 Q7 ]9 N4 \  Y* rRings
Rings with identity
5 O& y4 O7 q6 y( D% XSchroeder categories
9 |! W0 v% T( n/ P$ b/ cSemiassociative relation algebras
Semidistributive lattices
Semigroups, Finite semigroups
' C# I9 \5 W6 B/ ISemigroups with identity
Semigroups with zero, Finite semigroups with zero
& ~* O6 B' {% XSemilattices, Finite semilattices
7 U7 F- x4 }5 `' b9 \8 a$ L  S+ ZSemilattices with identity, Finite semilattices with identity
2 F# _4 k$ s! a3 ~. [% \Semilattices with zero
Semirings
; N6 v- j0 M0 f1 k; E5 wSemirings with identity
Semirings with identity and zero
0 S3 z# u1 Q; f# v8 NSemirings with zero
Sequential algebras
Sets
Shells
Skew-fields
Skew_lattices
: K' M( b; e5 H1 C- u/ E0 E" e4 jSmall categories
7 `: j8 e" T# t* n/ [$ e. h; LSober T0-spaces
8 m7 f* R5 u1 B7 GSolvable groups
Sqrt-quasi-MV-algebras
/ i4 V, c9 O! O* kStably compact spaces
& y! x/ C* F" A. GSteiner quasigroups
Stone algebras
2 P% o" B+ |( n7 q9 tSymmetric relations
& Y& X' ?9 r) j+ g: {T0-spaces
  B. D# Z2 ]4 W7 {; _8 x) r( ?T1-spaces
T2-spaces
; }: ?  N) Z0 b5 b1 p: |Tarski algebras
6 B3 J1 w2 g4 m+ UTense algebras
Temporal algebras
Topological groups
Topological spaces
Topological vector spaces
Torsion groups
* R$ r" N; i+ vTotally ordered abelian groups
! M  y+ N* \% k, l& n- BTotally ordered groups
Totally ordered monoids
Transitive relations
2 P+ m3 V6 |) A6 v) FTrees
* R" ~+ h& z9 h: E. kTournaments
3 W# C! O' G% t! o6 RUnary algebras
Unique factorization domains
' n* n( p7 A! `3 X* P9 ~4 B: n6 xUnital rings
' r; ?1 z& e% i( XVector spaces
Wajsberg algebras
Wajsberg hoops
Weakly associative lattices
+ W& P, u  w9 Q" e7 F  }Weakly associative relation algebras
5 {/ _3 L4 m+ k9 \  o. KWeakly representable relation algebras

lilianjie

阿贝尔群Abel群
阿贝尔格序群
5 w3 O( w* e' ^9 l7 }! u: Y9 r阿贝尔下令组
阿贝尔p -群
阿贝尔部分下令组
; x, ?7 y  X& ], q8 G行动代数行动代数
行动晶格
代数晶格
" h- H+ z1 d: P+ d7 ?! i7 \0 d# e. {; _代数偏序代数偏序集
! `$ C! Q8 k% ?- j代数半格
, M8 Q  q2 }* F5 b2 n0 U, L寓言的寓言（范畴论）
几乎分配格
- W' ?3 X1 n' P6 b关联代数关联代数
, Z; C. @7 X6 y- o$ G: e9 bBanach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
BCK -代数BCK代数
BCK联接，半格
4 Z  w; [& A9 y  Y6 q9 E4 F) K& qBCK晶格
1 X/ l& d) t, s' f5 I) VBCK -满足的半格
双线性代数
BL -代数
Binars，有限的binars，与身份，身份和零与零，
) C2 E: \/ C4 F6 ^布尔代数布尔代数（结构）
与运营商布尔代数
( r: g5 q1 Y+ a5 e布尔组
$ v( m# J$ m0 x0 U  k3 Q布尔晶格
0 r2 i9 @' e8 c6 l8 N对关系代数的布尔模块
2 ]; j, n3 x2 ?  f1 a布尔半群
布尔环
布尔半群
布尔半格
& D) @3 y6 a3 f$ C/ A& k* D布尔空间
' n1 v- S9 V$ @& D8 V9 _! t有界分配格
界晶格
界剩余格
Brouwerian代数
: a; t% t4 i5 EBrouwerian半格
C *-代数
/ A9 M# S" P* P! c' W# L消可交换半群
: A4 k3 X, f: [) {. k消可交换半群
: v  t1 ]% M( N8 Z可消半群
3 K4 Z: s9 L1 i; u& G7 u可消半群
. y' t. c& C6 t消residuated格
分类
链
7 V  r* p8 M% a. y. V% @克利福德半群
Clifford代数
" P( W; S2 L: K7 f3 E封闭代数
9 k9 v- [9 ?  i4 V1 u可交换BCK -代数
0 W- r. l2 T; Y/ m' S3 I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
9 s$ y7 S! L$ b& P( [, M; X. Z交换逆半群
6 T9 K$ n% T' F/ H# i) s; Z交换点阵有序的半群
3 c5 E* v; E( G. m+ u交换格序环
& e3 }6 l5 k5 d# p9 O! _! c! a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
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
可交换部分序半群
交换正则环
* x* b9 l+ G0 O; b交换剩余格序半群
2 \1 v5 ^0 i# G/ g交换residuated格
' _! _7 A% X, Q* |* A) ^可交换residuated偏序半群
可交换residuated偏序半群
交换环
: X$ O/ s" U6 u& r$ l3 j0 ~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
紧凑的零维的Hausdorff空间
% {, k6 G% g* X3 D' q2 P补充晶格
( h& @: E* C- \0 h1 b( |4 q- n3 f有补分配格
补充模块化晶格
完整的分配格
完备格
3 m; A5 {* n! S/ y* `- o; B; d完整的半格
完成部分订单
7 L+ ], B: E+ Q& K' w完全正则豪斯多夫空间
完全正则半群
0 }5 T" @2 g% l: \% t3 I* K连续格
/ L4 I: r6 G$ f) b; g. }连续偏序集
# u2 ?, h1 y. ?- o柱形代数
德摩根代数
德摩半群
戴德金类别
2 N9 u, t! [& M- x9 t. g戴德金域
稠密线性订单
有向图代数
导演完成的部分订单
  F' L+ r9 a# K( x& e6 ^导演部分订单
有向图
0 p6 C. a3 p4 Y0 A8 f% MDirectoids
分配寓言
分配的双p -代数
分配的双P -代数
0 {' V3 s3 q% ^( ?$ c% H" w分配格扩展
: ^' A' F3 u. b/ N分配格
, U; k1 S; W) B/ u# p1 l与运营商分配格
& G2 z* V( O1 ]分配格序半群
3 f. G# V9 D& k* U. A( \* ?分配p -代数
分配residuated格
司代数
4 I. G; k; }0 x! ~7 I; _/ [+ g7 W/ @科环
双Stone代数
邓恩半群
动态代数
% X; i! l" U3 [& V* f熵groupoids
等价代数
等价关系
欧几里德域
: W3 a% B' h0 M8 T: R! }7 DF -环
# ^" W( F" ]) Z, H( n! h. u字段
FL -代数
FLC -代数
+ t) |* K- M$ H6 z, `6 DFLE -代数
* X5 ?6 T* {  c飞到-代数
FLW -代数
# b5 y. |+ N9 O- V框架
功能戒指
G - 组
广义BL -代数
广义布尔代数
* T6 t; S/ w! n/ n% H+ i2 V广义的MV -代数
: I8 d9 Q  m5 {$ X/ O- t4 LGoedel代数
1 f0 f6 T9 K# x3 H2 H# D/ c2 m5 S图
3 Q% Z8 T2 Q5 m9 C& pGroupoids
组
豪斯多夫空间
6 ^4 A) H2 m+ S7 ^! {8 xHeyting代数
希尔伯特代数
, E1 \  k+ H4 u2 G. sHilbert空间
, @  ?* t5 k- U( G1 s; E# [篮球
$ J1 Y. G9 E! P7 H% K幂等半环
: h; q  p( O" |8 Y+ M  K# r0 E幂等半环与身份
幂等半环的身份和零
, U! t( m# j; g; D- p# ]幂等半环与零
2 h* A" A9 m7 F% m  k; C) W蕴涵代数
; j# w- }+ R0 g含蓄的格子
( v: `4 D, ~$ `$ S! o- N% b积分域
4 r: X, x8 r0 b# c" R/ {积分下令半群，有限积分下令半群
4 r6 Z3 l1 {+ ?8 @+ J积分关系代数
集成剩余格
直觉线性逻辑代数
7 a4 O7 Z( W& \" [4 W2 l逆半群
合的格子
合的residuated格
! U9 B+ }+ T3 P( K加盟semidistributive格
加盟半格
( W+ T2 w0 A+ g约旦代数
克莱尼代数
' y' b* R9 `0 ]) L* X克莱尼晶格
2 \4 I( F% ]' o* A7 zLambek代数
1 s4 r7 M8 O7 r5 |5 w9 [2 U格序群
格子下令半群
2 |$ g8 K4 U2 r+ D) h9 w格序环
格序半群
2 p) [( Z) c; T  Z- o. P' u7 Z栅
左可消半群
8 {' h1 L3 z( s; K李代数
线性Heyting代数
线性逻辑代数
线性订单
语言环境
5 D# s& Q4 f. f, J5 d局部紧拓扑空间
* x  k, \1 P4 a# [5 Q循环
n阶Lukasiewicz代数
7 D" s  ]) c+ w- wM -组
内侧groupoids
# G: B  S4 z$ L内侧quasigroups
会见semidistributive格
会见半格
5 j% g  J0 z  U8 x3 h4 Z* L度量空间
模态代数
模块化晶格
模块化ortholattices
. w: E( z5 F* z8 h6 C7 T环比一个模块
单子代数
Monoidal t -模的逻辑代数
, Q( J$ o; O$ p6 i3 B/ \; Y5 k- @幺半群，有限半群，零
Moufang循环
4 ^# y) z) ~5 [( y% LMoufang quasigroups
* [. S3 Q; i& P乘添加剂的线性逻辑代数
* h- u) ]- ?* y2 E6 u" f乘晶格
乘法半格
多重集
1 t* y  b" F" B/ l3 GMV -代数
Neardistributive晶格
近环
近环与身份
# {3 p+ h+ P/ t近田
幂零群
0 J2 b* X8 N& s5 k8 I& F非结合的关系代数
非结合代数
普通频段
4 f) L8 W0 W! |! s正常价值格序群
7 i/ Q. V3 y* g1 m+ v4 `8 t) R  g赋范向量空间
奥康代数
4 {1 p$ d7 b% U7 C" Q订购代数
有序阿贝尔群
有序领域
序群
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
有序集
矿石域
/ l& L8 {: [3 l( u/ ]) P: KOrtholattices
  \0 X) N- D! V7 H6 S1 Y正交模格
p -群
# _+ ?# j. Y! t3 {3 s3 ]$ Z部分groupoids
% u4 Z1 x* {7 M  y8 t) E部分半群
部分有序的群体
部分下令半群
4 V8 W2 J5 K0 \" o; }/ k' x部分序半群
7 G& X' a( v/ B/ }2 ?部分有序集
  O8 c0 O/ F, W- s: B/ D皮尔斯代数
Pocrims
. W* W' t  |( _# D2 W指出residuated格
Polrims
Polyadic代数
偏序集
邮政代数
% B& R9 e8 u- QPreordered套
# w' Q- ?9 C+ H& k普里斯特利空间
主理想域
进程代数
  P  S3 `/ ^6 y  g7 e8 o伪基本逻辑代数
1 G! ^9 ~' L+ i* e伪MTL -代数
伪MV -代数
& }" X: I8 ]: j, ]+ g3 `  vPseudocomplemented分配格
纯鉴别代数
5 {' l9 ^, g. e  B; x, Z( I/ \0 RQuantales
Quasigroups
准蕴涵代数
% @/ R, b" d& j! {/ a) P准MV -代数
  T' I) l& o+ B- F$ Q# f- F: G准有序集
# Y4 l% ]. x4 QQuasitrivial groupoids
; `/ x% O$ z. C, L1 W矩形条带
自反关系
正则环
正则半群
关系代数
. o1 B. W- Z& [" E& }3 j相对Stone代数
5 J( d) O2 E. M1 H9 y6 t相对化的关系代数
; q. [6 m8 r0 @4 F$ `# u- f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
' L1 [+ U" p3 i2 x2 Q9 ^/ pResiduated幂等半环
' a( n4 s1 `3 O# W剩余格序半群
) N* z. Q; \3 l8 N' |0 c$ ~剩余格
Residuated部分有序的半群
Residuated部分序半群
% b" [: H& R+ p- N戒指
戒指与身份
/ W* c/ ~* N0 N5 J, H- z1 h施罗德类别
Semiassociative关系代数
Semidistributive晶格
3 K- |/ k8 q+ n+ `9 t! F, D半群，有限半群
2 ^; F7 H" J4 [. H. o  \! Z半群与身份
6 E) a3 s  U, r$ [+ R* |6 P4 z半群与零，有限半群与零
9 p+ r# k9 s0 @# N/ ?7 U: z' `/ ~半格，有限半格
与身份，与身份的有限半格半格
! X* a* K  P5 o3 {7 C# n半格与零
; e' h( {" n* m( {4 V" z5 A半环
* [# X$ E3 [4 M5 a0 n, c" K3 ~" B半环与身份
半环与身份和零
% {4 O, k' f$ K$ ^1 `半环与零
( M8 R9 T- h( }6 c# T& W连续代数
' b" s4 \6 ~7 W, v( I% O' N, _集
壳
. Q! m- X; t! u& c- C3 _, f歪斜领域
8 o7 y  X  ~& U; a+ u- p) |Skew_lattices
7 d. f: `7 Y5 A7 ~( f小类
清醒T0 -空间
, }4 u3 x5 i% B3 x  ]8 E可解群
SQRT准MV -代数
1 v) U5 f/ W1 U& {; @- N7 Q稳定紧凑的空间
施泰纳quasigroups
) a3 f: U/ w* f, W( y! j. d' bStone代数
1 I6 }6 U, O6 L) r0 I对称关系
4 r# j2 N) G# ]& FT0 -空间
: v) h+ R+ o5 k8 ^4 aT1 -空间
+ n. N7 x  [2 d- ~0 y; P  dT2 -空间
塔斯基代数
) U( ^1 n5 n; T- M4 Z紧张代数
  Y. V* u2 A+ b* e& u时空代数
( c) T4 a: D4 C拓扑群
& y7 ?4 \) Z% E" X) t9 B/ e拓扑空间
1 z) P: F8 {; v) d  a: K拓扑向量空间
扭转组
全序的阿贝尔群
. e  M6 r. {+ ~0 a" x全序的群体
完全下令半群
Transitive的关系
7 H8 e' z9 ~* i5 x& x  s$ Q树
锦标赛
一元代数
; c8 G# V# j" d) l" I唯一分解域
Unital环
向量空间
. G( D4 y1 u) jWajsberg代数
Wajsberg箍
# {0 z( Z8 g- I( w. H; |& [弱关联格
0 M3 t0 f0 b$ [6 D5 X" ], j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