Category:Inclusion Mappings
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This category contains results about Inclusion Mappings.
Let $T$ be a set.
Let $S\subseteq T$ be a subset.
The inclusion mapping $i_S: S \to T$ is the mapping defined as:
- $i_S: S \to T: \forall x \in S: \map {i_S} x = x$
Subcategories
This category has the following 2 subcategories, out of 2 total.
I
Pages in category "Inclusion Mappings"
The following 21 pages are in this category, out of 21 total.
I
- Image under Inclusion Mapping
- Inclusion Mapping is Injection
- Inclusion Mapping is Monomorphism
- Inclusion Mapping is Restriction of Identity
- Inclusion Mapping is Surjection iff Identity
- Inclusion Mapping on Metric Space is Continuous
- Inclusion Mapping on Subgroup is Homomorphism
- Inclusion Mapping on Subgroup is Monomorphism
- Inclusion Mapping on Subring is Homomorphism
- Inclusion Mapping on Subring is Monomorphism
- Inclusion Mappings to Topological Sum from Components
- Inclusion of Natural Numbers in Integers is Epimorphism