Question

In a regular category: How can you construct $m^R$ (second isomorphism theorem)?

score 107 · Answer 1 · 2016-07-31 09:40:46

107

Views

In a regular category: How can you construct $m^R$ (second isomorphism theorem)?

Published on 31 Jul 2016 - 9:40

score 125 · Answer 2 · 2016-08-03 15:37:36

125

Views

varieties of bi-unary algebras

Published on 03 Aug 2016 - 15:37

score 235 · Answer 3 · 2016-08-13 21:12:37

235

Views

Finitely approximable variety and the finite model property

Published on 13 Aug 2016 - 21:12

score 390 · Answer 4 · 2016-08-19 10:16:58

390

Views

Does ZFC' prove the axiom of infinity?

Published on 19 Aug 2016 - 10:16

score 1.3k · Answer 5 · 2016-08-20 18:13:38

1.3k

Views

Why are structures interesting?

Published on 20 Aug 2016 - 18:13

score 182 · Answer 6 · 2016-08-23 13:46:24

182

Views

Formal group operation

Published on 23 Aug 2016 - 13:46

score 187 · Answer 7 · 2026-03-25 19:04:13

187

Views

Liars, adjunctions, and functions $f : S \rightarrow UFS$. Does this lead anywhere interesting?

Published on 25 Mar 2026 - 19:04

score 160 · Answer 8 · 2016-09-17 18:18:27

160

Views

When is the kernel pair of a finite presentation of algebraic structures finitely generated?

Published on 17 Sep 2016 - 18:18

score 349 · Answer 9 · 2016-09-18 21:59:25

349

Views

Every Group is Isomorphic to the Group of Automorphisms of some unary algebra A

Published on 18 Sep 2016 - 21:59

score 64 · Answer 10 · 2016-09-18 23:22:22

64

Views

Verification: Give a definition of a $G$-Set so that it may be viewed as an algebra

Published on 18 Sep 2016 - 23:22

score 95 · Answer 11 · 2016-09-19 18:28:17

95

Views

show $h : \underline{A} \to \underline{B}$ is a homomorphism iff $h$ is a subuniverse of $A \times B$

Published on 19 Sep 2016 - 18:28

score 102 · Answer 12 · 2016-09-19 23:22:22

102

Views

Verification: Heyting Algebra : Show that $(a \to b)$ is the largest element of $H$ s.t. $a \wedge (a \to b) \le b$

Published on 19 Sep 2016 - 23:22

score 213 · Answer 13 · 2016-09-25 11:03:56

213

Views

a result about Tame Congruence Theory

Published on 25 Sep 2016 - 11:03

score 82 · Answer 14 · 2016-09-26 18:09:44

82

Views

Verification: Prove $\theta$ is a congruence on unary algebra $ \underline{A} $ with subuniverse $B$

Published on 26 Sep 2016 - 18:09

score 79 · Answer 15 · 2016-09-26 21:32:14

Show coequalizers always exist in the collection $K$ of algebras of similar type with all homomorphisms between them

List Question

In a regular category: How can you construct $m^R$ (second isomorphism theorem)?

varieties of bi-unary algebras

Finitely approximable variety and the finite model property

Does ZFC' prove the axiom of infinity?

Why are structures interesting?

Formal group operation

Liars, adjunctions, and functions $f : S \rightarrow UFS$. Does this lead anywhere interesting?

When is the kernel pair of a finite presentation of algebraic structures finitely generated?

Every Group is Isomorphic to the Group of Automorphisms of some unary algebra A

Verification: Give a definition of a $G$-Set so that it may be viewed as an algebra

show $h : \underline{A} \to \underline{B}$ is a homomorphism iff $h$ is a subuniverse of $A \times B$

Verification: Heyting Algebra : Show that $(a \to b)$ is the largest element of $H$ s.t. $a \wedge (a \to b) \le b$

a result about Tame Congruence Theory

Verification: Prove $\theta$ is a congruence on unary algebra $ \underline{A} $ with subuniverse $B$

Show coequalizers always exist in the collection $K$ of algebras of similar type with all homomorphisms between them

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