Pages that link to "Definition:Lower Section"
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The following pages link to Definition:Lower Section:
Displayed 50 items.
- Dual Pairs (Order Theory) (← links)
- Equivalence of Definitions of Generalized Ordered Space (← links)
- Convex Set Characterization (Order Theory) (← links)
- Equivalence of Definitions of Generalized Ordered Space/Definition 1 implies Definition 3 (← links)
- Lower Section is Convex (← links)
- GO-Space Embeds Densely into Linearly Ordered Space (← links)
- Lower Sections in Totally Ordered Set form Chain (← links)
- Lower Section with no Maximal Element (← links)
- Lower Section with no Greatest Element is Open in GO-Space (← links)
- Lower Section is Dual to Upper Section (← links)
- Complement of Lower Section is Upper Section (← links)
- Union of Total Ordering with Lower Sections is Total Ordering (← links)
- Lower Closure is Lower Section (← links)
- Ordered Set is Lower Section in Itself (← links)
- Equivalence of Definitions of Generalized Ordered Space/Definition 3 implies Definition 1 (← links)
- Strict Lower Closure is Lower Section (← links)
- Strict Lower Closure is Lower Section/Proof 1 (← links)
- Strict Lower Closure is Lower Section/Proof 2 (← links)
- Equivalence of Definitions of Lower Section (← links)
- Directed in Join Semilattice (← links)
- Directed in Join Semilattice with Finite Suprema (← links)
- Lower Closure of Element is Ideal (← links)
- Meet in Set of Ideals (← links)
- Intersection of Semilattice Ideals is Ideal (← links)
- Way Below iff Second Operand Preceding Supremum of Ideal implies First Operand is Element of Ideal (← links)
- Lower Closure of Directed Subset is Ideal (← links)
- Way Below in Meet-Continuous Lattice (← links)
- Way Below in Ordered Set of Topology (← links)
- Relation Segment of Auxiliary Relation is Ideal (← links)
- Singleton of Bottom is Ideal (← links)
- Element of Increasing Mappings Satisfying Inclusion in Lower Closure is Generated by Auxiliary Relation (← links)
- Way Below Closure is Ideal in Bounded Below Join Semilattice (← links)
- Intersection of Lower Closure of Element with Ideal equals Meet of Element and Ideal (← links)
- Auxiliary Approximating Relation has Interpolation Property (← links)
- Continuous iff Way Below Closure is Ideal and Element Precedes Supremum (← links)
- Way Below Closure is Lower Section (← links)
- Characterization of Prime Ideal (← links)
- Prime Ideal is Prime Element (← links)
- Ideal is Filter in Dual Ordered Set (← links)
- If Ideal and Filter are Disjoint then There Exists Prime Ideal Including Ideal and Disjoint from Filter (← links)
- Finite Suprema Set and Lower Closure is Smallest Ideal (← links)
- Bottom in Ideal (← links)
- Finite Suprema Set and Lower Closure is Ideal (← links)
- Every Element is Lower implies Union is Lower (← links)
- If Element Does Not Belong to Ideal then There Exists Prime Ideal Including Ideal and Excluding Element (← links)
- Complement of Upper Section is Lower Section (← links)
- Closed Set iff Lower and Closed under Directed Suprema in Scott Topological Ordered Set (← links)
- Closure of Singleton is Lower Closure of Element in Scott Topological Lattice (← links)
- Lower Closure of Element is Topologically Closed in Scott Topological Ordered Set (← links)
- Equivalence of Definitions of Principal Ideal of Preordered Set (← links)