Übersetzung für 'm-by-n' von Englisch nach Deutsch

m-by-n matrix

m × n-Matrix {f}math.

• Some of the properties of inverse matrices are shared by generalized inverses (for example, the Moore–Penrose inverse), which can be defined for any "m"-by-"n" matrix.
• Every "m"-by-"n" matrix A with integer entries has a unique "m"-by-"n" matrix H, such that H=UA for some square unimodular matrix U.
• In combinatorial mathematics, a "de Bruijn torus" is an array of symbols from an alphabet (often just 0 and 1) that contains every "m"-by-"n" matrix exactly once.
• In text databases, for a document collection defined by a document by term D matrix (of size m by n, m: number of documents, n: number of terms) the cover-coefficient based clustering methodology yields the same number of clusters both for documents and terms (words) using a double-stage probability experiment.
• A de Bruijn torus is a toroidal array with the property that every "k"-ary "m"-by-"n" matrix occurs exactly once.

• It is a more compact way than an m-by-n rectangular array by exploiting a special structure of the matrix.
• In the formula, A is the supplied "m" by "n" weighted matrix of term frequencies in a collection of text where "m" is the number of unique terms, and "n" is the number of documents.
• If "M" is a commutative monoid, it is acted on naturally by the monoid "N" of positive integers under multiplication, with an element "n" of "N" multiplying an element of "M" by "n".
• A natural generalization is to "m","n","k"-games: played on an "m" by "n" board with winner being the first player to get "k" in a row.
• The partition on the right-hand side should be the transpose of the partition on the left-hand side, in the sense that if "A" is an "m"-by-"n" block then "E" should be an "n"-by-"m" block.

• We can use this operation to calculate the "QR" factorization of an "m"-by-"n" matrix [...] with [...].
• The size of a matrix is defined by the number of rows and columns it contains.
• Rephrasing the definition of invariant basis number in terms of matrices, it says that, whenever "A" is an "m"-by-"n" matrix over "R" and "B" is an "n"-by-"m" matrix over "R" such that [...] and [...] , then [...].
• Therefore, the vector [...] can be written as [...] with [...] , where [...] is the "m"-by-"n" matrix formed by [...].
• Let [...] denote the ("n"−"m")-by-("n"−"m") submatrix of [...] obtained by deleting the rows in [...] and the columns in [...].