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Berkelium tetrafluoride. Einsteinium (III) fluoride. Except where otherwise noted, data are given for materials in their standard state (at 25 °C [77 °F], 100 kPa). Infobox references. Berkelium (III) fluoride is a binary inorganic compound of berkelium and fluorine with the chemical formula BkF. 3.
For example, the expression "5 mod 2" evaluates to 1, because 5 divided by 2 has a quotient of 2 and a remainder of 1, while "9 mod 3" would evaluate to 0, because 9 divided by 3 has a quotient of 3 and a remainder of 0. Although typically performed with a and n both being integers, many computing systems now allow other types of numeric operands.
Berkelium(III) fluoride (Berkelium trifluoride), BkF 3; Berkelium(IV) fluoride (Berkelium tetrafluoride), BkF 4 This page was last edited on 22 December ...
Berkelium tetrafluoride is a binary inorganic compound of berkelium and fluorine with the chemical formula BkF 4. ... 2Bk 2 O 3 + 8F 2 → 4BkF 4 + 3O 2 2BkF 3 + F 2 ...
Adding 4 hours to 9 o'clock gives 1 o'clock, since 13 is congruent to 1 modulo 12. In mathematics, modular arithmetic is a system of arithmetic for integers, where numbers "wrap around" when reaching a certain value, called the modulus. The modern approach to modular arithmetic was developed by Carl Friedrich Gauss in his book Disquisitiones ...
n. In modular arithmetic, the integers coprime (relatively prime) to n from the set of n non-negative integers form a group under multiplication modulo n, called the multiplicative group of integers modulo n. Equivalently, the elements of this group can be thought of as the congruence classes, also known as residues modulo n, that are coprime to n.
Modular forms modulo. p. In mathematics, modular forms are particular complex analytic functions on the upper half-plane of interest in complex analysis and number theory. When reduced modulo a prime p, there is an analogous theory to the classical theory of complex modular forms and the p -adic theory of modular forms.
GF (2) (also denoted , Z/2Z or ) is the finite field with two elements. [1][a] GF (2) is the field with the smallest possible number of elements, and is unique if the additive identity and the multiplicative identity are denoted respectively 0 and 1, as usual. The elements of GF (2) may be identified with the two possible values of a bit and to ...