Definition of Endomorph. Meaning of Endomorph. Synonyms of Endomorph

Here you will find one or more explanations in English for the word Endomorph. Also in the bottom left of the page several parts of wikipedia pages related to the word Endomorph and, of course, Endomorph synonyms and on the right images related to the word Endomorph.

Definition of Endomorph

Endomorph
Endomorph En"do*morph, n. [Endo- + Gr. ? form.] (Min.) A crystal of one species inclosed within one of another, as one of rutile inclosed in quartz.

Meaning of Endomorph from wikipedia

- In mathematics, an endomorphism is a morphism from a mathematical object to itself. An endomorphism that is also an isomorphism is an automorphism. For...
- ranging from 1 to 7 for each of the three somatotypes, where the pure endomorph is 7–1–1, the pure mesomorph 1–7–1 and the pure ectomorph scores 1–1–7...
- In mathematics, the endomorphisms of an abelian group X form a ring. This ring is called the endomorphism ring of X, denoted by End(X); the set of all...
- algebra and field theory, the Frobenius endomorphism (after Ferdinand Georg Frobenius) is a special endomorphism of commutative rings with prime characteristic...
- In linear algebra, the trace of a square matrix A, denoted tr(A), is defined to be the sum of elements on the main diagonal (from the upper left to the...
- In mathematics, an algebra homomorphism is a homomorphism between two algebras. More precisely, if A and B are algebras over a field (or a ring) K, it...
- In linear algebra, a nilpotent matrix is a square matrix N such that Nk=0{\displaystyle N^{k}=0\,} for some positive integer k{\displaystyle k}. The smallest...
- multiplication (CM) is the theory of elliptic curves E that have an endomorphism ring larger than the integers. Put another way, it contains the theory...
- of prime characteristic p, R → R, x → xp is a ring endomorphism called the Frobenius endomorphism. If R and S are rings, the zero function from R to S...
- only idempotents in E. In the case when M = R the endomorphism ring EndR(R) = R, where each endomorphism arises as left multiplication by a fixed ring element...