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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.
Simulink 8.3 2014 8.4 R2014b Simulink 8.4 8.5 R2015a Simulink 8.5 2015 8.6 R2015b Simulink 8.6 Last release supporting 32-bit Windows 9.0 R2016a Simulink 8.7 2016 9.1 R2016b Simulink 8.8 9.2 R2017a Simulink 8.9 2017 9.3 R2017b Simulink 9.0 9.4 R2018a Simulink 9.1 2018 9.5 R2018b Simulink 9.2 9.6 R2019a Simulink 9.3 2019
MATLAB (an abbreviation of "MATrix LABoratory" [18]) is a proprietary multi-paradigm programming language and numeric computing environment developed by MathWorks.MATLAB allows matrix manipulations, plotting of functions and data, implementation of algorithms, creation of user interfaces, and interfacing with programs written in other languages.
J 2 is one of the 26 Sporadic groups and is also called Hall–Janko–Wales group.In 1969 Zvonimir Janko predicted J 2 as one of two new simple groups having 2 1+4:A 5 as a centralizer of an involution (the other is the Janko group J3).
Most commonly, the modulus is chosen as a prime number, making the choice of a coprime seed trivial (any 0 < X 0 < m will do). This produces the best-quality output, but introduces some implementation complexity, and the range of the output is unlikely to match the desired application; converting to the desired range requires an additional multiplication.
The triangular delta {j 1 j 2 j 3} is equal to 1 when the triad (j 1, j 2, j 3) satisfies the triangle conditions, and is zero otherwise. The triangular delta itself is sometimes confusingly called [4] a "3-j symbol" (without the m) in analogy to 6-j and 9-j symbols, all of which are irreducible summations of 3-jm symbols where no m variables ...
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A structure similar to LCGs, but not equivalent, is the multiple-recursive generator: X n = (a 1 X n−1 + a 2 X n−2 + ··· + a k X n−k) mod m for k ≥ 2. With a prime modulus, this can generate periods up to m k −1, so is a useful extension of the LCG structure to larger periods.