Mathematics. Of a linear transformation of a vector space: preserving lengths and angles; leaving unchanged the inner product of any two vectors.
单词 | θ115387 |
释义 | the world > relative properties > number > arithmetic or algebraic operations > transformation > [adjective] > having specific correspondence (15) orthogonal1852 Mathematics. Of a linear transformation of a vector space: preserving lengths and angles; leaving unchanged the inner product of any two vectors. permutational1888 Relating to or involving permutation or permutations. isomorphic1892 Mathematics. (Also Logic and Linguistics.) Said of groups or other sets corresponding to each other in form, and in the nature and product of their… birational1894 Applied to a transformation in which each of two sets of variables is expressed rationally in terms of the other, or to a correspondence between two… unary1931 Mathematics, Logic, and Linguistics. Of an operator, operation, or transformation: involving or operating on a single element. homomorphic1935 Mathematics. Related or produced by a homomorphism; giving rise to a second set under a homomorphism; that is a homomorphism. symplectic1939 Mathematics. Involving, belonging to, or designating the symplectic group of linear transformations (or their matrix equivalents) under which a… involutory1941 That is an involution (sense 6c). injective1952 Of the nature of or pertaining to an injection (sense 5). monomorphic1958 Mathematics. Of a function: that is a monomorphism. Also: produced by a monomorphism. bijective1962 of the nature of or pertaining to a bijection. surjective1964 that is a surjection. Subcategories:— of mapping into or onto (3) |
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