bit sequence generating algorithm - translation to ρωσικά
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bit sequence generating algorithm - translation to ρωσικά

BINARY CODES USED IN TELECOMMUNICATIONS (CDMA) AND GPS
Gold Sequence; Gold sequence; Gold code sequence; Balanced Gold code; Balanced Gold code sequence; Gold synchronization algorithm; Gold synchronisation algorithm; Gold algorithm; Gold's method; Gold's theorem; Gold code generator

bit sequence generating algorithm      
алгоритм генерирования двоичной последовательности
real sequence         
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  • Bars 3-4 from J.S.Bach, the "Air" from the Suite 3 in D BWV 1068
  • Bach Concerto for Two Violins in D minor first movement bars 22-24
  • Cello Suite]] in G, BWV 1007
  • Cello Suite]] in G
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  • Concerto for Two Violins]] in D minor, first movement, bars 22-24
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  • Mozart]] Minuet in F K6
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  • The opening bars of "The Star-Spangled Banner"
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  • From "The Star-Spangled Banner"
IMMEDIATE RESTATEMENT OF A MOTIF AT A HIGHER OR LOWER PITCH IN THE SAME VOICE
Modulating sequence; Real sequence; Tonal sequence; Modified sequence; False sequence; Descending fifths sequence; Rhythmic sequence

математика

вещественная последовательность

bit length         
NUMBER OF BINARY DIGITS (BITS), NECESSARY TO REPRESENT AN INTEGER IN THE BINARY NUMBER SYSTEM
Bit length; Bit width
длина (сообщения) в битах

Ορισμός

most significant bit
¦ noun Computing the bit in a binary number which is of the greatest numerical value.

Βικιπαίδεια

Gold code

A Gold code, also known as Gold sequence, is a type of binary sequence, used in telecommunication (CDMA) and satellite navigation (GPS). Gold codes are named after Robert Gold. Gold codes have bounded small cross-correlations within a set, which is useful when multiple devices are broadcasting in the same frequency range. A set of Gold code sequences consists of 2n + 1 sequences each one with a period of 2n − 1.

A set of Gold codes can be generated with the following steps. Pick two maximum length sequences of the same length 2n − 1 such that their absolute cross-correlation is less than or equal to 2(n+2)/2, where n is the size of the linear-feedback shift register used to generate the maximum length sequence (Gold '67). The set of the 2n − 1 exclusive-ors of the two sequences in their various phases (i.e. translated into all relative positions) together with the two maximum length sequences form a set of 2n + 1 Gold code sequences. The highest absolute cross-correlation in this set of codes is 2(n+2)/2 + 1 for even n and 2(n+1)/2 + 1 for odd n.

The exclusive or of two different Gold codes from the same set is another Gold code in some phase.

Within a set of Gold codes about half of the codes are balanced – the number of ones and zeros differs by only one.

Gold codes are used in GPS. The GPS C/A ranging codes are Gold codes of period 1,023.

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