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homomorphism::noun | Spocien Dictionary
| Type | Words |
|---|---|
| Synonyms | homomorphy |
| Type of | similarity |
Examples of homomorphism
homomorphism
The interpretation must be a homomorphism, while valuation is simply a function.
From the en.wikipedia.org
Thus an embedding is the same thing as a strong homomorphism which is one-to-one.
From the en.wikipedia.org
Isomorphisms, automorphisms, and endomorphisms are all types of homomorphism.
From the en.wikipedia.org
A homomorphism between two associative R-algebras is an R-linear ring homomorphism.
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A field automorphism is a bijectivering homomorphism from a field to itself.
From the en.wikipedia.org
Note that this homomorphism maps the natural numbers back into themselves.
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In the language of abstract algebra, a linear map is a homomorphism of vector spaces.
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This is because a bijective homomorphism need not be an isomorphism of topological groups.
From the en.wikipedia.org
This gives a homomorphism from de Rham cohomology to singular cohomology.
From the en.wikipedia.org
- Similarity of form
- In abstract algebra, a homomorphism is a structure-preserving map between two algebraic structures (such as groups, rings, or vector spaces). The word homomorphism comes from the Greek language: (homos) meaning "same" and (morphe) meaning "shape".
- The term *-algebra is defined below after first defining a *-ring.
- In the mathematical field of graph theory a graph homomorphism is a mapping between two graphs that respects their structure. More concretely it maps adjacent vertices to adjacent vertices.
- (homomorphic) Similar looking forms.
- (homomorphic) usually referring to achenes in a capitulum which are all similar.
- A mapping between mathematical structures of the same type (e. g. groups or rings) that preserves the structure, i. e. f(ab) = f(a)f(b).
- HOMOGENEOUS M-O-R-P-H.
