homomorphism

As an adverb cat

is how much.

As an adjective cat

is how much.

As a noun homomorphism is

(algebra) a structure-preserving map between two algebraic structures, such as groups, rings, or vector spaces.

As nouns the difference between homotopy and homomorphism

is that homotopy is (topology) a continuous deformation of one continuous function to another while homomorphism is (algebra) a structure-preserving map between two algebraic structures, such as groups, rings, or vector spaces.

is likely misspelled.

has no English definition.

As a noun homomorphism

is a structure-preserving map between two algebraic structures, such as groups, rings, or vector spaces.

As nouns the difference between holomorphism and homomorphism

is that holomorphism is a holomorphic function while homomorphism is a structure-preserving map between two algebraic structures, such as groups, rings, or vector spaces.

As nouns the difference between homomorphism and homeomorphism

is that homomorphism is a structure-preserving map between two algebraic structures, such as groups, rings, or vector spaces while homeomorphism is a continuous bijection from one topological space to another, with continuous inverse.

As a noun homomorphism

is a structure-preserving map between two algebraic structures, such as groups, rings, or vector spaces.

As an adjective anhomomorphic is

not homomorphic.

As nouns the difference between homomorphism and abelianization

is that homomorphism is a structure-preserving map between two algebraic structures, such as groups, rings, or vector spaces while abelianization is a homomorphism that transforms a group into an abelian group.

As a noun homomorphism

is (algebra) a structure-preserving map between two algebraic structures, such as groups, rings, or vector spaces.

As an adverb homomorphically is

(mathematics) by means of a homomorphism.

As a noun homomorphism

is (algebra) a structure-preserving map between two algebraic structures, such as groups, rings, or vector spaces.

As an adjective indicable is

(mathematics|of a group) such that there exists a homomorphism from it to or indicable can be that can be indexed or indicable can be indictable or indicable can be indicatable.