homomorph mapping
homomorf afbildning
homomorph function
homomorf funktion
homomorph property
homomorf egenskab
homomorph algebra
homomorf algebra
homomorph structure
homomorf struktur
homomorph group
homomorf gruppe
homomorph theorem
homomorf sætning
homomorph relation
homomorf relation
homomorph representation
homomorf repræsentation
homomorph isomorphism
homomorf isomorfi
in mathematics, a homomorph is a structure-preserving map between two algebraic structures.
Inden for matematik er en homomorf en strukturbevarende afbildning mellem to algebraiske strukturer.
the concept of a homomorph is essential in group theory.
Begrebet homomorf er essentielt i gruppeteori.
we can define a homomorph from one ring to another.
Vi kan definere en homomorf fra en ring til en anden.
a homomorph helps to simplify complex algebraic problems.
En homomorf hjælper med at forenkle komplekse algebraiske problemer.
understanding the properties of a homomorph is crucial for advanced mathematics.
At forstå en homomorfs egenskaber er afgørende for avanceret matematik.
homomorphisms are often used to demonstrate equivalences between algebraic structures.
Homomorfier bruges ofte til at demonstrere ækvivalenser mellem algebraiske strukturer.
in topology, a homomorph can relate different spaces.
Inden for topologi kan en homomorf relatere forskellige rum.
the study of homomorphs can lead to important discoveries in mathematics.
Studiet af homomorfier kan føre til vigtige opdagelser i matematik.
one can visualize a homomorph as a bridge between two mathematical worlds.
Man kan visualisere en homomorf som en bro mellem to matematiske verdener.
homomorphs play a significant role in the classification of algebraic structures.
Homomorfier spiller en betydelig rolle i klassificeringen af algebraiske strukturer.
homomorph mapping
homomorf afbildning
homomorph function
homomorf funktion
homomorph property
homomorf egenskab
homomorph algebra
homomorf algebra
homomorph structure
homomorf struktur
homomorph group
homomorf gruppe
homomorph theorem
homomorf sætning
homomorph relation
homomorf relation
homomorph representation
homomorf repræsentation
homomorph isomorphism
homomorf isomorfi
in mathematics, a homomorph is a structure-preserving map between two algebraic structures.
Inden for matematik er en homomorf en strukturbevarende afbildning mellem to algebraiske strukturer.
the concept of a homomorph is essential in group theory.
Begrebet homomorf er essentielt i gruppeteori.
we can define a homomorph from one ring to another.
Vi kan definere en homomorf fra en ring til en anden.
a homomorph helps to simplify complex algebraic problems.
En homomorf hjælper med at forenkle komplekse algebraiske problemer.
understanding the properties of a homomorph is crucial for advanced mathematics.
At forstå en homomorfs egenskaber er afgørende for avanceret matematik.
homomorphisms are often used to demonstrate equivalences between algebraic structures.
Homomorfier bruges ofte til at demonstrere ækvivalenser mellem algebraiske strukturer.
in topology, a homomorph can relate different spaces.
Inden for topologi kan en homomorf relatere forskellige rum.
the study of homomorphs can lead to important discoveries in mathematics.
Studiet af homomorfier kan føre til vigtige opdagelser i matematik.
one can visualize a homomorph as a bridge between two mathematical worlds.
Man kan visualisere en homomorf som en bro mellem to matematiske verdener.
homomorphs play a significant role in the classification of algebraic structures.
Homomorfier spiller en betydelig rolle i klassificeringen af algebraiske strukturer.
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