lexicographic ordering - перевод на русский
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lexicographic ordering - перевод на русский

GENERALIZATION OF THE WAY THE ALPHABETICAL ORDER OF WORDS IS BASED ON THE ALPHABETICAL ORDER OF THEIR COMPONENT LETTERS
Lexicographical order; Ordering of lexicographic type; Lexicographic ordering; Lexiographic Order; Reverse lexicon; Lexicographical ordering; Colexicographical order; Colex; Colex order; Colex ordering; Lexicographical sort; Reverse lexicographic order; Lexical order; Lexigraphical order; Lexigraphic order; Quasi-lexicographic order; Colexicographic order; Lexicographically; Lexicographic sort
  • Orderings of the 3-[[subset]]s of <math>\{1, \ldots, 6\},</math> represented as sets of red squares, increasing sequences (in blue), or by their [[indicator function]]s, converted in [[decimal notation]] (in grey). The grey numbers are also the rank of the subsets in all subsets of <math>\{1, \ldots, 6\},</math> numbered in colexicographical order, and starting from 0. The lexicographical (lex) and colexicographical (colex) orders are on the top and the corresponding reverse orders (rev) on the bottom<br>One passes from an order to its reverse order, either by reading bottom-up instead of up-bottom, or by exchanging red and white colors.
  • inversion vectors]] (in red) of permutations in ''colex'' order are in ''revcolex'' order, and vice versa.

lexicographic ordering         

математика

лексикографическое упорядочение

lexicographic order         

общая лексика

лексикографический [словарный] порядок

т.е. расположенный в порядке следования букв алфавита

Смотрите также

alphanumeric; lexicographic sort

lexicographic sort         

общая лексика

лексикографическая сортировка

сортировка в лексикографическом порядке. При этом числа размещаются по их буквенному написанию

Смотрите также

lexicographic order; sort; sort order

Определение

well-ordered set
<mathematics> A set with a total ordering and no infinite descending chains. A total ordering "<=" satisfies x <= x x <= y <= z => x <= z x <= y <= x => x = y for all x, y: x <= y or y <= x In addition, if a set W is well-ordered then all non-empty subsets A of W have a least element, i.e. there exists x in A such that for all y in A, x <= y. Ordinals are isomorphism classes of well-ordered sets, just as integers are isomorphism classes of finite sets. (1995-04-19)

Википедия

Lexicographic order

In mathematics, the lexicographic or lexicographical order (also known as lexical order, or dictionary order) is a generalization of the alphabetical order of the dictionaries to sequences of ordered symbols or, more generally, of elements of a totally ordered set.

There are several variants and generalizations of the lexicographical ordering. One variant applies to sequences of different lengths by comparing the lengths of the sequences before considering their elements.

Another variant, widely used in combinatorics, orders subsets of a given finite set by assigning a total order to the finite set, and converting subsets into increasing sequences, to which the lexicographical order is applied.

A generalization defines an order on a Cartesian product of partially ordered sets; this order is a total order if and only if all factors of the Cartesian product are totally ordered.

Как переводится lexicographic ordering на Русский язык