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15
Math.TechQA.Club
2013-12-15 08:19:55
403
Views
Example of a function between boolean lattices that preserves $(\top,\bot,\wedge,\vee)$ but not complements.
Published on
15 Dec 2013 - 8:19
#examples-counterexamples
#boolean-algebra
#lattice-orders
571
Views
Uniquely complemented lattice that is non-modular
Published on
16 Dec 2013 - 2:22
#examples-counterexamples
#lattice-orders
334
Views
What do we call a lattice that does not have a sublattice the shape of the diamond $M_3$?
Published on
16 Dec 2013 - 8:54
#terminology
#lattice-orders
22
Views
A criterion for complete lattice.
Published on
20 Dec 2013 - 15:33
#elementary-set-theory
#relations
#examples-counterexamples
#lattice-orders
63
Views
"Optimal Disjoint Decomposition" of a Boolean Lattice Subset?
Published on
21 Dec 2013 - 4:03
#boolean-algebra
#lattice-orders
1.2k
Views
Is a Lattice just a linearly ordered set?
Published on
21 Dec 2013 - 18:14
#order-theory
#lattice-orders
120
Views
The function $f(x)=(x\vee a)\wedge b$ in a lattice.
Published on
30 Mar 2026 - 15:13
#examples-counterexamples
#lattice-orders
#universal-algebra
405
Views
How to prove that idempotency is redundant here in lattices?
Published on
31 Dec 2013 - 18:54
#lattice-orders
149
Views
Help to understand a proof (about filters)
Published on
02 Jan 2014 - 20:32
#proof-verification
#order-theory
#lattice-orders
#filters
138
Views
Name for this axiom $(X \bullet R) \sqcup (Y \bullet S) \equiv (X \sqcup Y) \bullet (R \sqcup S)$
Published on
05 Jan 2014 - 17:35
#abstract-algebra
#terminology
#lattice-orders
45
Views
Ordering tuples over (0,1)
Published on
07 Jan 2014 - 15:12
#order-theory
#lattice-orders
372
Views
Relation between concept lattice and Dedekind–MacNeille completion
Published on
07 Jan 2014 - 21:14
#order-theory
#lattice-orders
473
Views
$\mathbf{N}_5$ as a congruence lattice
Published on
25 Mar 2026 - 17:18
#lattice-orders
#universal-algebra
#congruence-relations
54
Views
disconnected ordered set
Published on
12 Jan 2014 - 13:15
#elementary-set-theory
#order-theory
#lattice-orders
117
Views
Confirmation needed of the fact that subcategory $\mathbf{Lat}$ is not full in $\mathbf{Pos}$
Published on
30 Mar 2026 - 17:02
#category-theory
#lattice-orders
#universal-algebra
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