isomorphic sequences - определение. Что такое isomorphic sequences
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Что (кто) такое isomorphic sequences - определение

SEQUENCE OF NEARLY UNIFORMLY DISTRIBUTED NUMBERS THAT APPEAR TO BE RANDOM
Halton Sequences; Halton sequences

Séquences         
CANADIAN MAGAZINE
Séquences is a French-language film magazine originally published in Montreal, Quebec by the Commission des ciné-clubs du Centre catholique du cinéma de Montréal, a Roman Catholic film society. It is the third oldest French film magazine in publication after Les Cahiers du cinéma and Positif.
Collapsing sequence         
OCCURRENCE IN HUMAN SPEECH
Collapsing sequences
A collapsing sequence occurs in human speech when utterance pairs between speakers have some unspoken thought occurring between them that may make the latter phrase, out of context, seem to have no logical connection to the former; there is, however, an implication that logical thought has occurred between the two phrases, so that the latter phrase will make sense based upon an assumption of its relation to the former.
Isomorphic keyboard         
MUSICAL INPUT DEVICE CONSISTING OF A 2D GRID OF BUTTONS OR KEYS ON WHICH ANY GIVEN SEQUENCE/COMBINATION OF MUSICAL INTERVALS HAS THE "SAME SHAPE" ON THE KEYBOARD WHEREVER IT OCCURS—WITHIN A KEY, ACROSS KEYS, ACROSS OCTAVES, AND ACROSS TUNINGS
Isomorphic keyboards; Tuning invariance; Tuning-invariant; Tuning invariant
An isomorphic keyboard is a musical input device consisting of a two-dimensional grid of note-controlling elements (such as buttons or keys) on which any given sequence and/or combination of musical intervals has the "same shape" on the keyboard wherever it occurs – within a key, across keys, across octaves, and across tunings.

Википедия

Halton sequence

In statistics, Halton sequences are sequences used to generate points in space for numerical methods such as Monte Carlo simulations. Although these sequences are deterministic, they are of low discrepancy, that is, appear to be random for many purposes. They were first introduced in 1960 and are an example of a quasi-random number sequence. They generalize the one-dimensional van der Corput sequences.