Legendre symbol - traduzione in russo
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Legendre symbol - traduzione in russo

MULTIPLICATIVE FUNCTION WITH VALUES 1, −1, 0
Quadratic residue symbol; Quadratic character of 2; Legendre symbols; Legendre sequence; Legendre Symbol

Legendre symbol         
символ Лежандра
chemical symbol         
  • 24px
  • Annotated example of an atomic symbol
  • Dalton's symbols for the more common elements, as of 1806, and the relative weights he calculated. The symbols for magnesium and calcium ("lime") were replaced by 1808, and that for gold was simplified.
  • 24px
ARBITRARY OR CONVENTIONAL SIGN USED IN CHEMISTRY TO REPRESENT AN ELEMENT (OR SOMETIMES A FUNCTIONAL GROUP OR A CLASS OF ELEMENTS)
Symbol (chemistry); Symbol for the chemical element; Chemical symbols; Atomsymbol; Element Symbol; Element symbols; Element symbol; Atomic symbol; List of elements by symbol; Symbol (chemical element); Daltonian symbol; Atomic symbols
химический знак /символ/
chemical symbol         
  • 24px
  • Annotated example of an atomic symbol
  • Dalton's symbols for the more common elements, as of 1806, and the relative weights he calculated. The symbols for magnesium and calcium ("lime") were replaced by 1808, and that for gold was simplified.
  • 24px
ARBITRARY OR CONVENTIONAL SIGN USED IN CHEMISTRY TO REPRESENT AN ELEMENT (OR SOMETIMES A FUNCTIONAL GROUP OR A CLASS OF ELEMENTS)
Symbol (chemistry); Symbol for the chemical element; Chemical symbols; Atomsymbol; Element Symbol; Element symbols; Element symbol; Atomic symbol; List of elements by symbol; Symbol (chemical element); Daltonian symbol; Atomic symbols

общая лексика

химический знак

Definizione

отладка
ж.
Действие по знач. глаг.: отладить.

Wikipedia

Legendre symbol

In number theory, the Legendre symbol is a multiplicative function with values 1, −1, 0 that is a quadratic character modulo an odd prime number p: its value at a (nonzero) quadratic residue mod p is 1 and at a non-quadratic residue (non-residue) is −1. Its value at zero is 0.

The Legendre symbol was introduced by Adrien-Marie Legendre in 1798 in the course of his attempts at proving the law of quadratic reciprocity. Generalizations of the symbol include the Jacobi symbol and Dirichlet characters of higher order. The notational convenience of the Legendre symbol inspired introduction of several other "symbols" used in algebraic number theory, such as the Hilbert symbol and the Artin symbol.

Traduzione di &#39Legendre symbol&#39 in Russo