💡 Words with a Similar Meaning to "Left identity"
Found via reverse dictionary — words that share a conceptual meaning.
| Word | Definition |
|---|---|
| right identitynoun | (algebra) An element of a structure that produces an identity mapping when applied on the right. |
| left idealnoun | (algebra) A subset of a ring which is closed under left-multiplication by any element of the ring. |
| identitynoun | The difference or character that marks off an individual or collective from the rest of the same kind; selfhood; the sense of who something or someone or oneself is, or the recurring characteristics that enable the recognition of such an individual or group by others or themselves. |
| identity elementnoun | (algebra) An element of an algebraic structure which when applied, in either order, to any other element via a binary operation yields the other element. |
| loopnoun | A length of thread, line or rope that is doubled over to make an opening. |
| additive identitynoun | (algebra) An element of an algebraic structure, generally denoted 0, which is an identity for an additive operation (generally denoted +). That is, x + 0 = 0 + x = x for any x in the structure. |
| left inversenoun | (mathematics) A related function that, given the output of the original function, returns the input that produced that output. |
| preradical | (mathematics) A subfunctor of the identity functor in the category of left modules over a ring with identity. |
| nonidentitynoun | Difference, distinction; failure to be identical. |
| right idealnoun | (algebra) A subset of a ring which is closed under right-multiplication by any element of the ring. |
| split monomorphismnoun | (category theory) A morphism which has a left inverse. |
| ringnoun | (physical) A solid object in the shape of a circle. |
| lie algebranoun | (mathematics) An algebra over a field whose bilinear product is alternating (or, equivalently for a bilinear product, anticommutative) and satisfies the Jacobi identity. Such a bilinear product is called a Lie bracket. |
| left eigenvaluenoun | (linear algebra) An eigenvalue corresponding to the left transform of a given linear operator; i.e. λ such that urm A=uλ. |
| ring homomorphismnoun | (algebra) A function from one ring to another one which preserves the structure of the additive operation, the structure of the multiplicative operation, the zero element (additive identity), and, if there is one, the unity element (multiplicative identity). |
| cosectionnoun | (mathematics) The left inverse of a morphism. |
| multiplicative identitynoun | (algebra) An element of an algebraic structure, generally denoted 1, which is an identity for a multiplicative operation (generally denoted × or *, or by concatenation). |
| inversenoun | An inverted state: a state in which something has been turned (properly) upside down or (loosely) inside out or backwards. |
| orthocomplementationnoun | (mathematics) An involution on a complemented lattice which is order-reversing and maps each element to a complement. |
| linear algebranoun | (mathematics) The branch of mathematics that deals with vectors, vector spaces, linear transformations and systems of linear equations. |
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