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・ Residual-resistance ratio
・ Residually finite group
・ ResidualVM
・ Residuary estate
・ Residuated Boolean algebra
・ Residuated lattice
・ Residuated mapping
・ Residue
・ Residue (chemistry)
・ Residue (complex analysis)
・ Residue at infinity
・ Residue curve
・ Residue depth
・ Residue field
・ Residue Hymns
Residue numeral system
・ Residue of The Residents
・ Residue theorem
・ Residue-class-wise affine group
・ Residuum (geology)
・ Resighini Rancheria
・ Resign-to-run laws
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・ Resignation (Friedrich Schiller)
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Residue numeral system : ウィキペディア英語版
Residue numeral system
A residue numeral system (RNS) represents a large integer using a set of smaller integers, so that computation may be performed more efficiently. It relies on the Chinese remainder theorem of modular arithmetic for its operation, a mathematical idea from Sun Tsu Suan-Ching (Master Sun’s Arithmetic Manual) in the 4th century AD.
==Practical applications==

RNS have applications in the field of digital computer arithmetic. By decomposing in this a large integer into a set of smaller integers, a large calculation can be performed as a series of smaller calculations that can be performed independently and in parallel.

抄文引用元・出典: フリー百科事典『 ウィキペディア(Wikipedia)
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