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15
Math.TechQA.Club
2013-07-13 17:24:30
1.6k
Views
Show that a relation is a partial ordering
Published on
13 Jul 2013 - 17:24
#discrete-mathematics
#relations
#order-theory
968
Views
If $(W,<)$ is a well-ordered set and $f : W \rightarrow W$ is an increasing function, then $f(x) ≥ x$ for each $x \in W$
Published on
27 Mar 2026 - 2:36
#elementary-set-theory
#order-theory
#ordinals
#well-orders
449
Views
Dense sets and Suslin Lines
Published on
26 Mar 2026 - 18:56
#set-theory
#order-theory
#infinitary-combinatorics
47
Views
Interval in Product Space
Published on
22 Jul 2013 - 4:32
#general-topology
#order-theory
484
Views
Prove that $\succeq = \bigcap L \left(\succeq \right)$ - understanding elementary order theory
Published on
24 Jul 2013 - 10:07
#elementary-set-theory
#proof-writing
#order-theory
82
Views
Order structure of asymptotics
Published on
25 Jul 2013 - 16:00
#asymptotics
#order-theory
75
Views
How can we define "trivially orthogonal" groups?
Published on
01 Apr 2026 - 5:20
#abstract-algebra
#group-theory
#order-theory
#lattice-orders
942
Views
Does a compact connected complete linear order have the fixed point property?
Published on
03 Apr 2026 - 7:44
#general-topology
#compactness
#order-theory
#connectedness
#fixed-point-theorems
328
Views
Completion of a linear order that is a dense subspace of a compact space.
Published on
23 Feb 2026 - 17:18
#general-topology
#order-theory
#uniform-spaces
335
Views
What kind of category is a cyclically ordered set?
Published on
30 Mar 2026 - 0:04
#category-theory
#order-theory
#higher-category-theory
1k
Views
Every subset of a poset has an inf implies every subset has a sup
Published on
31 Jul 2013 - 9:27
#order-theory
335
Views
Partially ordered set Question : $A=\{1,2,3,4,5,6\}$ ,$R =\mathcal P(A) \times \mathcal P(A) $
Published on
01 Aug 2013 - 7:55
#elementary-set-theory
#discrete-mathematics
#relations
#order-theory
446
Views
number of antichains and number of downsets
Published on
02 Aug 2013 - 1:57
#order-theory
98
Views
Partially ordered set Question : $R$ relation on $\mathbb {N}$ iff $n\in \{1,5,5^{2},\dots,5^{k}\}$ , $x=n\cdot y$
Published on
02 Aug 2013 - 10:32
#discrete-mathematics
#order-theory
573
Views
The preorder of countable order types
Published on
03 Apr 2026 - 1:52
#set-theory
#cardinals
#order-theory
#ordinals
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