311数学结构种Mathematical Structures

lilianjie

Abelian groups     Abelian group
Abelian lattice-ordered groups
4 m0 j$ y9 V. t- O4 y0 JAbelian ordered groups
" L- q( c# ^3 C+ J$ [9 QAbelian p-groups
0 o' _% n$ r4 C2 S& d+ T) M9 L0 {Abelian partially ordered groups
( R0 L+ M5 ^9 z, b! r; J5 p% BAction algebras     Action algebra
+ o' l1 }. F0 IAction lattices
Algebraic lattices
9 c' Q0 o/ C' d4 `! pAlgebraic posets     Algebraic poset
Algebraic semilattices
% N$ x& ~8 `" S$ uAllegories     Allegory (category theory)
Almost distributive lattices
$ N( t( Y. q5 `  |" w1 bAssociative algebras     Associative algebra
Banach spaces     Banach space
Bands     Band (mathematics), Finite bands
Basic logic algebras
, G5 _8 S) r6 BBCI-algebras     BCI algebra
" w' U: M3 m- xBCK-algebras     BCK algebra
BCK-join-semilattices
( r8 _% v* f  ?+ j7 ?BCK-lattices
BCK-meet-semilattices
Bilinear algebras
2 H% l* Q5 \' O1 H; v3 t, ?& |BL-algebras
8 Y( c) g# A# D* W4 T8 XBinars, Finite binars, with identity, with zero, with identity and zero,
% V# d3 Q* D% T3 w+ rBoolean algebras     Boolean algebra (structure)
, a7 m2 {1 z% A. ^7 E) WBoolean algebras with operators
Boolean groups
Boolean lattices
Boolean modules over a relation algebra
Boolean monoids
Boolean rings
) ], e4 C& G7 K6 C3 D# IBoolean semigroups
Boolean semilattices
Boolean spaces
* f/ v/ T& H; R& Q, F2 TBounded distributive lattices
9 [2 K" W: a" S$ S* ^% ]2 hBounded lattices
; N/ E. k" {  M" _7 eBounded residuated lattices
Brouwerian algebras
Brouwerian semilattices
C*-algebras
% {. W& a8 B. ]- x% W5 }( ?Cancellative commutative monoids
6 B' {! {6 J8 CCancellative commutative semigroups
. l9 a6 c6 }) B& VCancellative monoids
5 g4 z! z, O# J: S, @& XCancellative semigroups
Cancellative residuated lattices
& ?. W8 V' ^8 d: c9 U2 oCategories
Chains
Clifford semigroups
3 m! L6 q  T$ I" \Clifford algebras
6 \: L4 f" \$ W$ CClosure algebras
Commutative BCK-algebras
- l/ X3 F, d: g+ DCommutative binars, Finite commutative binars, with identity, with zero, with identity and zero
commutative integral ordered monoids, finite commutative integral ordered monoids
. N  L7 t; |' P6 K6 r5 U/ d; XCommutative inverse semigroups
0 ]4 ^5 @+ `+ T, b& SCommutative lattice-ordered monoids
Commutative lattice-ordered rings
Commutative lattice-ordered semigroups
* ]! U( N* y& G* r- wCommutative monoids, Finite commutative monoids, Finite commutative monoids with zero
Commutative ordered monoids
Commutative ordered rings
Commutative ordered semigroups, Finite commutative ordered semigroups
5 s) i: Q5 Q. C$ C+ MCommutative partially ordered monoids
Commutative partially ordered semigroups
# ]+ }/ J! o: m$ U  w6 o2 _Commutative regular rings
Commutative residuated lattice-ordered semigroups
$ r# y/ y4 L& |: k! _  R) l- ~Commutative residuated lattices
* J7 d6 u. B  S* LCommutative residuated partially ordered monoids
  T3 f3 y5 @, K% a4 p/ y, \Commutative residuated partially ordered semigroups
+ l' q/ f" o3 {* T/ lCommutative rings
1 `) T, S. d7 ~* @  [/ B, I7 [Commutative rings with identity
& G6 G; H  G  FCommutative semigroups, Finite commutative semigroups, with zero
: V: I0 u5 z3 ]5 G+ y& p0 e# HCompact topological spaces
Compact zero-dimensional Hausdorff spaces
" W0 c$ R6 b) S& B7 b; p& ]Complemented lattices
% E0 n4 L: S5 e0 ~3 \Complemented distributive lattices
( f" u' ~: {2 e9 @# U& Q- sComplemented modular lattices
Complete distributive lattices
Complete lattices
, {0 X( X5 ]' [% sComplete semilattices
Complete partial orders
Completely regular Hausdorff spaces
: t+ X8 C3 ~5 ]0 l  B; m& JCompletely regular semigroups
) R0 ]# l1 t, q% Z& `& Z  fContinuous lattices
Continuous posets
* E" o$ k/ T9 I! P4 dCylindric algebras
( u0 L2 a, P- V' kDe Morgan algebras
0 c  g8 a% a+ v  S$ @; _De Morgan monoids
Dedekind categories
Dedekind domains
" W1 |  ^% b9 b" u3 D" zDense linear orders
( i5 d3 g- |. l* ?3 r  A8 NDigraph algebras
Directed complete partial orders
3 v& y( Y+ x5 T: w3 `Directed partial orders
! f  b* s/ J' C: \' S9 ZDirected graphs
) K5 k* L) `+ MDirectoids
Distributive allegories
; J3 o4 f. v" Q  G$ D) XDistributive double p-algebras
3 Z' e" |' f2 S# u  z% oDistributive dual p-algebras
Distributive lattice expansions
. ^; I" G" f5 I7 V# }5 DDistributive lattices
5 C7 @  F' O8 y3 x8 {Distributive lattices with operators
Distributive lattice ordered semigroups
! x. `( q; ~4 u! q- x+ K( J! \Distributive p-algebras
Distributive residuated lattices
9 d$ t" u9 u5 N- XDivision algebras
Division rings
Double Stone algebras
2 S, l9 S4 y6 Q, y& FDunn monoids
; `( B' g7 Z- W% P" MDynamic algebras
. _: {+ f3 ?9 A" j, t( |" e) |Entropic groupoids
% A5 A1 X7 j& [5 ^Equivalence algebras
/ L/ [4 w. R! G' M! ~( Z0 XEquivalence relations
  p  W& K9 Q# h: L% gEuclidean domains
f-rings
. d  o) H1 [& y* I0 ]Fields
FL-algebras
4 K. S$ Z7 ^8 iFLc-algebras
, c$ j0 r8 J, a) |% sFLe-algebras
FLew-algebras
FLw-algebras
Frames
Function rings
G-sets
# O  a5 H8 x: i& HGeneralized BL-algebras
Generalized Boolean algebras
' \9 a8 ^: l7 G) NGeneralized MV-algebras
- i, C; [; u7 T- P& R& CGoedel algebras
Graphs
1 G' `2 K4 D/ S  u' OGroupoids
( |8 `" ^1 u  m. v2 c# w: TGroups
5 a5 n' s8 |- ^# _  r: n" T7 d3 \Hausdorff spaces
Heyting algebras
Hilbert algebras
+ ~1 U2 p% O' H) `3 @5 gHilbert spaces
Hoops
Idempotent semirings
" y) f) t* M9 ]% bIdempotent semirings with identity
& y) ?3 n9 Y4 C" N! s' gIdempotent semirings with identity and zero
5 n& N" I  f8 ]$ f% {) I2 eIdempotent semirings with zero
Implication algebras
, I- D1 O( h  n5 QImplicative lattices
% n6 L$ `. Z! D( G) `6 E2 `3 qIntegral domains
Integral ordered monoids, finite integral ordered monoids
Integral relation algebras
Integral residuated lattices
, M& N, N, f1 M& D* _Intuitionistic linear logic algebras
Inverse semigroups
Involutive lattices
Involutive residuated lattices
( n' w5 E6 S1 f; R# P! O9 K1 n  r5 ZJoin-semidistributive lattices
Join-semilattices
" A- K* |+ a# e2 m7 t2 \Jordan algebras
" q) ?9 e# o3 ^Kleene algebras
Kleene lattices
% s, Z* ]( [7 n% kLambek algebras
Lattice-ordered groups
. g3 {, ?: D  A/ a; ~Lattice-ordered monoids
9 u% `9 y% H& v( t' LLattice-ordered rings
Lattice-ordered semigroups
Lattices
0 X% H, N2 i! @; oLeft cancellative semigroups
; T5 r2 |1 G8 |5 [% \1 T; Z- dLie algebras
Linear Heyting algebras
- d, u9 M0 @8 O( pLinear logic algebras
7 e( t" a3 `2 {7 yLinear orders
Locales
; M8 {4 O! \0 \+ I! ^Locally compact topological spaces
8 v9 d) C# K! B! QLoops
/ p2 ]& x- |! u) F3 XLukasiewicz algebras of order n
M-sets
2 ]/ g' _# ]) o* TMedial groupoids
Medial quasigroups
$ I* j9 F' P2 `0 p6 IMeet-semidistributive lattices
Meet-semilattices
Metric spaces
Modal algebras
Modular lattices
Modular ortholattices
, W# V: d9 @% }Modules over a ring
Monadic algebras
Monoidal t-norm logic algebras
+ B$ G2 m1 Z! S: tMonoids, Finite monoids, with zero
* A! Y8 d7 t; |1 R7 @. AMoufang loops
! R3 k, Y2 M" y! O7 OMoufang quasigroups
% E% Z# l. l+ Y! nMultiplicative additive linear logic algebras
Multiplicative lattices
/ I5 ^4 n* f) o% z, a; c, EMultiplicative semilattices
Multisets
MV-algebras
9 Q7 E. V- R1 G8 p- eNeardistributive lattices
Near-rings
Near-rings with identity
. }: W( b  ?6 p! FNear-fields
Nilpotent groups
Nonassociative relation algebras
Nonassociative algebras
Normal bands
Normal valued lattice-ordered groups
0 R4 N+ o+ V: }) F5 n8 QNormed vector spaces
; J/ I' R/ L7 R2 l6 i1 l& ^Ockham algebras
Order algebras
Ordered abelian groups
Ordered fields
5 Q) z  {6 I* Q( q" VOrdered groups
8 u0 }+ I, U% j0 x- E( X7 AOrdered monoids
Ordered monoids with zero
6 m1 F. n1 m# v! FOrdered rings
Ordered semigroups, Finite ordered semigroups, Finite ordered semigroups with zero
Ordered semilattices, Finite ordered semilattices
Ordered sets
Ore domains
/ i- B! B9 r5 o! i8 u1 bOrtholattices
Orthomodular lattices
p-groups
) N, S4 V0 \% F6 QPartial groupoids
7 W0 w' [! K7 }Partial semigroups
Partially ordered groups
( S0 X' G7 k" z$ s+ PPartially ordered monoids
! Y$ O/ F1 F2 J8 x' R$ J& BPartially ordered semigroups
Partially ordered sets
Peirce algebras
4 e8 r; I/ T: u7 h9 M! nPocrims
Pointed residuated lattices
Polrims
, n8 g& M4 o! a* ?Polyadic algebras
Posets
Post algebras
1 q. }, P  {, w) k: j$ _$ P( O1 ^# [Preordered sets
% b0 z1 S5 a1 p& M5 b' ~Priestley spaces
Principal Ideal Domains
Process algebras
Pseudo basic logic algebras
, S4 E4 Y; G" y8 g- o7 `, bPseudo MTL-algebras
Pseudo MV-algebras
2 @' Q3 F' ]/ S+ ]3 }! }6 |9 KPseudocomplemented distributive lattices
0 A$ j5 ?* O/ H3 t% @) `Pure discriminator algebras
Quantales
Quasigroups
Quasi-implication algebras
Quasi-MV-algebra
! j8 x& U2 ~1 _" Y/ pQuasi-ordered sets
Quasitrivial groupoids
# h: w. o! s! k1 [Rectangular bands
- ~  z) Z5 w+ BReflexive relations
Regular rings
$ N/ e# u& a$ L+ aRegular semigroups
" X) N9 M+ q! O& h0 k4 TRelation algebras
! O. E( A& s% N% L& C5 _0 }' uRelative Stone algebras
Relativized relation algebras
8 V) _% d+ D9 K) |' Q  s) gRepresentable cylindric algebras
Representable lattice-ordered groups
Representable relation algebras
& |- g  X8 g% T% iRepresentable residuated lattices
9 T  p( `& J- c- `8 l* k* y- J+ B9 gResiduated idempotent semirings
Residuated lattice-ordered semigroups
Residuated lattices
) w6 l. i) H) L0 K% ?0 xResiduated partially ordered monoids
Residuated partially ordered semigroups
Rings
& G& Z% s+ }! l6 f6 l/ u/ M. xRings with identity
, i5 j5 k  r" a" I, @+ O- e0 ySchroeder categories
Semiassociative relation algebras
Semidistributive lattices
9 `& k0 z  p( dSemigroups, Finite semigroups
0 e" i! L9 l6 f9 b( @0 O0 C+ g: zSemigroups with identity
Semigroups with zero, Finite semigroups with zero
" z  {- j  l, Z# @0 o' S, G# iSemilattices, Finite semilattices
3 M& n, _% v( Q+ ~+ F( DSemilattices with identity, Finite semilattices with identity
Semilattices with zero
Semirings
# j; s6 h) }5 O% q) a3 fSemirings with identity
! B& P& g7 u/ m- c/ H: [3 [3 L( T& m9 G+ j+ tSemirings with identity and zero
Semirings with zero
; I) N0 q; J1 B  sSequential algebras
Sets
Shells
Skew-fields
Skew_lattices
Small categories
. M) l/ S1 a; w8 V  \Sober T0-spaces
' n/ p( S1 D$ ]/ fSolvable groups
Sqrt-quasi-MV-algebras
9 S; t# n5 X7 ]. [Stably compact spaces
Steiner quasigroups
5 ~- a; }6 k/ N' O; I2 cStone algebras
9 r. ]- k4 X! t+ O3 `Symmetric relations
T0-spaces
T1-spaces
T2-spaces
Tarski algebras
* P2 ]: w. |. h' pTense algebras
Temporal algebras
Topological groups
* m: E6 x0 u* `0 f  s! K+ tTopological spaces
* Q4 y, p6 G$ |$ y" |/ YTopological vector spaces
Torsion groups
3 G# z2 w& o; }: y& p: ~: b- WTotally ordered abelian groups
Totally ordered groups
Totally ordered monoids
Transitive relations
$ c3 z2 A) y+ |4 UTrees
5 a2 z) O% a! KTournaments
0 S7 `- Q6 G( x/ j$ ^) tUnary algebras
1 L) o& L3 f. ~0 P: i1 T" GUnique factorization domains
3 w9 R: l9 t7 a2 `' y$ w& QUnital rings
  J& k. W+ a% z# p3 s0 G0 X8 iVector spaces
Wajsberg algebras
0 H1 l$ `7 e: L, UWajsberg hoops
  U" e* K% U% O, V  b  G  r) VWeakly associative lattices
: E4 o( T6 R7 Z* G" i! n* M+ H9 s' E  |Weakly associative relation algebras
$ w% S# |2 o; @- j- J1 oWeakly representable relation algebras

lilianjie

阿贝尔群Abel群
阿贝尔格序群
  e/ r6 @; z7 u1 b2 L阿贝尔下令组
# Z; F5 t# d! q3 ?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
& C3 i' k: |! n7 P3 s代数晶格
代数偏序代数偏序集
代数半格
2 @1 s& ~7 m- Y4 `3 x寓言的寓言（范畴论）
几乎分配格
0 G: h4 z4 v5 @% q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
7 y, {% Y: |1 s0 dBCI -代数的BCI代数
! t# Q8 z. r" e4 f* qBCK -代数BCK代数
6 f7 z+ n5 f9 g1 |BCK联接，半格
BCK晶格
5 f4 l1 Q% u+ O* DBCK -满足的半格
双线性代数
8 t5 t/ z4 O+ ]# bBL -代数
3 b& i, E6 K3 H! n: ~7 ^1 MBinars，有限的binars，与身份，身份和零与零，
9 d  s9 U# t1 @( r/ C: \+ X; _9 L布尔代数布尔代数（结构）
, I8 M$ l$ d  z" \与运营商布尔代数
9 c3 J* J9 }  u5 r/ X' m* n( K布尔组
7 I4 j; r3 ^% P6 M; u6 z) w' `布尔晶格
/ h3 J* Z0 q, B6 `8 Z/ k) ^  Z对关系代数的布尔模块
5 C) f1 p% H8 c& \5 y2 r布尔半群
布尔环
布尔半群
3 z' L: m$ y1 \+ c' [4 z0 ^布尔半格
布尔空间
有界分配格
) a3 Z) z+ x- b6 K! ?8 U% F, ?界晶格
. e9 s, J2 I4 a$ E. d1 \界剩余格
4 R8 ~1 T4 m. Z  z0 Z: s" QBrouwerian代数
6 P) M8 R% \# O6 G/ o7 lBrouwerian半格
C *-代数
消可交换半群
( e. m% O, W* X: P5 {' C) [消可交换半群
可消半群
可消半群
* e3 w  e* n, y8 e% ^4 k- \消residuated格
$ v/ }, B2 W) J5 g# ~2 _% `分类
& b2 U$ \) k- h. s3 ]" r; f) d/ R链
克利福德半群
: Z3 T3 u( k5 J8 I# N3 S9 R. rClifford代数
封闭代数
7 G' Y! P1 a8 i& i2 X: @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
; o7 o  V* t. B! y# L) ^9 \交换点阵有序的半群
  w+ P8 k# P3 A) v3 \交换格序环
% x6 f4 J- g5 Y2 z* x& Z交换格序半群
8 l" F" M: V9 Z3 ^, G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
3 ?5 C( G5 G9 J交换下令戒指
3 B+ Y3 I7 r* ?4 L% ^7 q/ _9 }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
# K- H, T* Q' N9 l0 \+ ?3 C# B交换正则环
交换剩余格序半群
, j' q# b. f. d+ Y2 f! C: M交换residuated格
3 u# S, U/ c* y$ @$ w" f: E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
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
补充晶格
有补分配格
补充模块化晶格
完整的分配格
- [3 j+ H) F2 m4 c9 {完备格
完整的半格
完成部分订单
完全正则豪斯多夫空间
' P$ L8 O5 g; \) B; N1 J; Z3 j完全正则半群
连续格
连续偏序集
2 I' C9 x: R( C/ T1 V4 ]; I柱形代数
德摩根代数
德摩半群
: R/ o8 Z5 Q. P. B2 o戴德金类别
' m2 ^) |( f# M戴德金域
稠密线性订单
# g; H* R# s* U# Z. D" B8 |: l3 a有向图代数
+ t) b1 L8 J% M! ?导演完成的部分订单
; M4 L) O8 d6 X* S导演部分订单
有向图
  W( b: p5 X# d" Z8 a7 m; TDirectoids
# [/ C, t* k# F2 A7 c分配寓言
分配的双p -代数
! i7 Y! F5 f. n, ~1 v分配的双P -代数
分配格扩展
分配格
与运营商分配格
分配格序半群
分配p -代数
分配residuated格
/ \( P7 n4 y8 `5 ]& p2 k司代数
5 J  w0 ]' X0 Z' `. |8 ~科环
4 G0 ]+ P* {5 Y+ s$ H% L* Q% Q双Stone代数
邓恩半群
) ~8 a- q+ t- M) _* i动态代数
$ L. }2 T1 A$ j2 g9 n熵groupoids
等价代数
/ D( }  l) J( d- ]2 l等价关系
  \: v, p. c: T欧几里德域
8 V; K& m/ u3 l6 gF -环
字段
FL -代数
FLC -代数
FLE -代数
飞到-代数
1 k0 W! d( x' A( s/ m" P: [FLW -代数
框架
功能戒指
" a3 U& A4 F$ O8 S2 M+ ^G - 组
: N" h% S) D- H2 q广义BL -代数
2 _3 e, ]) A4 z8 W$ |2 ~* \( s0 q  }广义布尔代数
广义的MV -代数
6 G( h8 h9 b* Q' @3 N# @( LGoedel代数
: q7 P# m: n/ r9 ^1 p图
Groupoids
组
豪斯多夫空间
7 z  ?$ W+ a( [. A9 kHeyting代数
7 O) H. q5 c) [; \2 n. Z; A" [希尔伯特代数
Hilbert空间
篮球
' A9 V/ Z/ z2 u# z3 A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
蕴涵代数
: R; n+ ]  [4 }+ J含蓄的格子
6 \9 z* O9 Z& c- ~7 X! J" H积分域
积分下令半群，有限积分下令半群
积分关系代数
2 N  l6 {8 _4 m  Q0 L. T集成剩余格
* q' w4 y' ]9 S# V, j直觉线性逻辑代数
逆半群
合的格子
/ Z  `$ s* [& Z; v7 O合的residuated格
+ F- d3 `% h9 Z! i加盟semidistributive格
3 b# [' H( L7 Q+ W/ u; U加盟半格
约旦代数
# U# _* G3 w- H2 R( H克莱尼代数
( c% t. C+ j6 C9 O' U克莱尼晶格
1 R8 q+ p; S/ v2 ?) CLambek代数
格序群
/ E( K, c$ y0 d( p7 p格子下令半群
格序环
格序半群
# o3 N# f+ X9 X! t0 Z栅
左可消半群
李代数
线性Heyting代数
2 A. ^" U# V' I1 L% F线性逻辑代数
6 L! b2 K) T( P5 G5 l. T线性订单
5 I9 W: l* [4 o* A( L" |" z# D语言环境
; K. G5 c! h- t! K) k+ _) _2 r局部紧拓扑空间
. E6 ~* l2 c# T2 a# {9 U循环
n阶Lukasiewicz代数
8 r! E/ [% E/ f5 O  }/ vM -组
内侧groupoids
内侧quasigroups
会见semidistributive格
9 x6 f) L8 m" @- p1 B会见半格
: @  J4 o) K$ a0 A. _9 s度量空间
" w: P/ y- i4 ?3 V: O& M1 u模态代数
模块化晶格
; Z7 u) L- i: W4 H0 D! e4 X模块化ortholattices
环比一个模块
6 h; r" c9 K9 N! l7 c+ a, B单子代数
Monoidal t -模的逻辑代数
  S1 l; y; M2 M$ h! z  Q& A* H4 s; E幺半群，有限半群，零
; A% D1 C+ x& g  M1 OMoufang循环
  E) {4 G) X8 {% U2 PMoufang quasigroups
乘添加剂的线性逻辑代数
2 ~+ Y: g& R5 [$ p& H: [乘晶格
乘法半格
! i5 W- r* W  d7 M# l# G多重集
2 K( m9 E5 N* O9 C( r5 H: K/ yMV -代数
" G0 [6 d- |1 r& y9 s8 F# GNeardistributive晶格
# ^7 T* j5 \2 L6 s7 _近环
近环与身份
近田
( f7 X: |+ l- k- u( ?幂零群
1 L5 ^+ A/ ?% K& C. A非结合的关系代数
9 ^! b# M; U: |$ j3 c  _. o非结合代数
普通频段
$ _# b9 T% m- @/ ^正常价值格序群
赋范向量空间
, \. R$ D6 L. m5 U! b奥康代数
/ T: S5 _( n$ W! O, y& [% k订购代数
有序阿贝尔群
有序领域
2 Z% L" y5 ^: Z0 {; T6 c序群
有序半群
& U( R, Z7 e. x; [+ Y与零有序的半群
2 V! y! Z" K% C6 o! Z$ H- z8 P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
* M; U9 [* N! T$ x+ k3 g; K有序集
% S2 Q% x: x9 [( F- Z5 q矿石域
Ortholattices
7 h9 w: X8 }" |) @正交模格
p -群
部分groupoids
# n/ }6 t# T" W- ]! t1 h& |) R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
4 x6 n" k% U5 \2 C1 k皮尔斯代数
Pocrims
指出residuated格
Polrims
Polyadic代数
# X. ^  A: e/ L5 U偏序集
邮政代数
/ [) N5 Z) x$ I( o1 J+ pPreordered套
6 m- Z; K/ G" d% c7 g' @普里斯特利空间
% C) f& M, n$ `) I主理想域
进程代数
伪基本逻辑代数
7 ^* M4 V# _" S' V3 ]伪MTL -代数
3 e4 ?* |" ~" P( a. i: ^伪MV -代数
! B% X, i2 ?. E5 ?Pseudocomplemented分配格
  T* [9 K2 u4 i, U2 B  p纯鉴别代数
# ?5 }, k0 f* d- K1 qQuantales
Quasigroups
! ~9 m5 b( H5 J6 }9 |; ^准蕴涵代数
准MV -代数
准有序集
Quasitrivial groupoids
0 @  U" b1 [6 A矩形条带
: z+ I, U! f5 Y  e3 O1 B自反关系
# w0 r# f2 c3 U: A2 v正则环
5 R/ |4 s: E% b3 L正则半群
关系代数
9 ~4 v. |% W% u/ i0 q. {0 D相对Stone代数
相对化的关系代数
表示的圆柱代数
2 |2 U  {6 l- F9 ~表示的格序群体
+ o# I- _" `5 d. h! @7 {表示的关系代数
表示的residuated格
Residuated幂等半环
/ f5 k3 [5 g! Q! ]  s6 @8 J剩余格序半群
剩余格
& y6 L$ D  c7 N7 \. F% CResiduated部分有序的半群
: ]+ m0 D0 x. Y7 i1 G! a: aResiduated部分序半群
戒指
戒指与身份
) E6 u* V1 r+ r$ b4 [) l施罗德类别
  H! `3 u: S) a7 s. d. [! ^, ~6 lSemiassociative关系代数
Semidistributive晶格
半群，有限半群
半群与身份
/ d$ N4 ^  E9 U1 A. k& g半群与零，有限半群与零
: M1 Q7 ^( X8 K! o2 r2 C" I. y半格，有限半格
* T, B* i% b7 m" p1 ~& \' [与身份，与身份的有限半格半格
半格与零
0 S; C- J- f1 B$ Z5 c半环
半环与身份
半环与身份和零
# Z# Z3 a# t: [' R! W2 Z+ b半环与零
- d1 j7 f* {6 R; s$ ~' C连续代数
集
, L$ U+ c$ s* L( A壳
歪斜领域
' m. t" f: W. H. T8 D& f2 b, SSkew_lattices
小类
清醒T0 -空间
9 z( U4 g, b/ ~! `2 O. p% |& ~" h% @可解群
SQRT准MV -代数
. O1 S  |$ t! f- J+ w9 T稳定紧凑的空间
2 \' l$ r* G" }" O) @. x施泰纳quasigroups
4 S' |  H7 X. r5 y% [; uStone代数
对称关系
3 V8 M2 c0 s$ k, I; x" eT0 -空间
T1 -空间
T2 -空间
% u8 p7 t9 Y9 r4 C9 z, Q塔斯基代数
紧张代数
时空代数
拓扑群
拓扑空间
拓扑向量空间
扭转组
全序的阿贝尔群
全序的群体
完全下令半群
Transitive的关系
树
锦标赛
一元代数
唯一分解域
Unital环
向量空间
! }9 e( R$ v0 I8 i: M* FWajsberg代数
; N5 i$ N8 G  X0 m  A! FWajsberg箍
2 e2 |' l" B: M) w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