User Dominic van der Zypen

2 votes

Topological spaces without retracts

answered Nov 23, 2018 at 15:10

2 votes

Non-metric topological continua

answered Nov 4, 2017 at 14:14

2 votes

Tweetable Mathematics

answered Nov 16, 2017 at 15:24

1 vote

Accepted

Concerning a strongly nowhere dense subset

answered Oct 23, 2017 at 14:27

1 vote

Product and coproduct for bipartite graphs

answered Mar 10, 2016 at 13:08

1 vote

Accepted

If $X$ has the "discrete" covering property, how about $X^2$?

answered Jun 25, 2015 at 7:37

1 vote

Accepted

Compact $R_1$-spaces

answered Jul 1, 2015 at 9:38

1 vote

Accepted

Lattices without prime ideals

answered Jul 14, 2015 at 7:22

1 vote

What are examples of good toy models in mathematics?

answered Jul 17, 2015 at 6:38

1 vote

Join-incomplete lattice endomorphisms

answered Jul 17, 2015 at 6:47

1 vote

Accepted

Maximal expansions of strongly minimal covers of hypergraphs

answered May 22, 2015 at 9:56

1 vote

Accepted

The separated uniform space associated with $(X,\mathfrak{U})$

answered Dec 1, 2015 at 10:17

1 vote

Construct a specific base for Fine uniformities in the diagonal(Entourages) case

answered Jan 5, 2016 at 14:28

1 vote

Relation between two different definitions for relative sequential compactness

answered Jan 8, 2016 at 8:06

1 vote

Accepted

"Zorn's Lemma guarantees that all algebraic frames are spatial." Why?

answered Jan 22, 2016 at 10:17

1 vote

If $f : [-a,a] \rightarrow \mathbb{IR}$ is Scott continuous, why are $f^-$ and $f^+$ measurable?

answered Jul 25, 2015 at 11:37

1 vote

A question about Skorokhod metric

answered Nov 13, 2014 at 10:15

1 vote

Skorokhod distance between $\omega, \omega\circ f_{\varepsilon}$ and $\omega, \omega\circ b_{\varepsilon}$

answered Nov 16, 2014 at 14:54

1 vote

Which Hyperspace Topologies Yield Topological Lattices?

answered Sep 12, 2014 at 8:51

1 vote

subspace in pseudotopological space

answered Sep 1, 2014 at 12:19

1 vote

Can we build a continuous function from "fibers"/preimages defined over a topological base?

answered Sep 10, 2014 at 7:11

1 vote

Accepted

About the Caratheodory class.

answered Nov 6, 2014 at 7:41

1 vote

Accepted

Interval topology and order convergence topology

answered Apr 22, 2015 at 10:30

1 vote

Accepted

Priestley topologizability and connected components

answered May 4, 2015 at 10:09

0 votes

Accepted

Convergence in an infinite matrix

answered May 7, 2015 at 7:33

0 votes

Accepted

Order-preserving image of a complete lattice

answered Jan 27, 2015 at 12:50

0 votes

Accepted

Linear intersection number and maximum degree

answered Mar 6, 2015 at 7:58

0 votes

Accepted

Surjectivity from union of a set system to the set system

answered Mar 18, 2015 at 6:41

0 votes

Accepted

Uniformizing a relation on ordered sets

answered Nov 11, 2014 at 7:41

0 votes

About a construction of Borel $\sigma$-algebra associated to a lattice

answered Nov 12, 2014 at 10:28

Stack Exchange Network

105 Answers

Topological spaces without retracts

Non-metric topological continua

Tweetable Mathematics

Concerning a strongly nowhere dense subset

Product and coproduct for bipartite graphs

If $X$ has the "discrete" covering property, how about $X^2$?

Compact $R_1$-spaces

Lattices without prime ideals

What are examples of good toy models in mathematics?

Join-incomplete lattice endomorphisms

Maximal expansions of strongly minimal covers of hypergraphs

The separated uniform space associated with $(X,\mathfrak{U})$

Construct a specific base for Fine uniformities in the diagonal(Entourages) case

Relation between two different definitions for relative sequential compactness

"Zorn's Lemma guarantees that all algebraic frames are spatial." Why?

If $f : [-a,a] \rightarrow \mathbb{IR}$ is Scott continuous, why are $f^-$ and $f^+$ measurable?

A question about Skorokhod metric

Skorokhod distance between $\omega, \omega\circ f_{\varepsilon}$ and $\omega, \omega\circ b_{\varepsilon}$

Which Hyperspace Topologies Yield Topological Lattices?

subspace in pseudotopological space

Can we build a continuous function from "fibers"/preimages defined over a topological base?

About the Caratheodory class.

Interval topology and order convergence topology

Priestley topologizability and connected components

Convergence in an infinite matrix

Order-preserving image of a complete lattice

Linear intersection number and maximum degree

Surjectivity from union of a set system to the set system

Uniformizing a relation on ordered sets

About a construction of Borel $\sigma$-algebra associated to a lattice