代码搜索：arithmetic

找到约 7,844 项符合「arithmetic」的源代码

代码结果 7,844
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h elliptic.h

/* * MIRACL C++ Header file elliptic.h * * AUTHOR : M. Scott * * PURPOSE : Definition of class ECn (Arithmetic on an Elliptic Curve, * mod n) * * NOTE
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cpp poly.cpp

/* * C++ class to implement a polynomial type and to allow * arithmetic on polynomials whose elements are from * the finite field mod p * * WARNING: This class has been cobbled together for
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cpp fpoly.cpp

/* * C++ class to implement a polynomial type and to allow * arithmetic on polynomials whose elements are flash numbers * * WARNING: This class has been cobbled together for a specific use wi
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cpp polyxy.cpp

/* * C++ class to implement a bivariate polynomial type and to allow * arithmetic on such polynomials whose coefficients are from * the finite field mod p * * WARNING: This class has been c
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h polyxy.h

/* * C++ class to implement a bivariate polynomial type and to allow * arithmetic on polynomials whose coefficients are from * the finite field mod p * * WARNING: This class has been cobble
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h poly2.h

/* * C++ class to implement a polynomial type and to allow * arithmetic on polynomials whose elements are from * the finite field 2^m * * WARNING: This class has been cobbled together for a
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h poly.h

/* * C++ class to implement a polynomial type and to allow * arithmetic on polynomials whose elements are from * the finite field mod p * * WARNING: This class has been cobbled together for
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www.eeworm.com/read/100612/15868953

h fpoly.h

/* * C++ class to implement a polynomial type and to allow * arithmetic on polynomials whose elements are flash numbers * * WARNING: This class has been cobbled together for a specific use wi
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www.eeworm.com/read/427960/8908369

h ecn.h

/* * MIRACL C++ Header file ecn.h * * AUTHOR : M. Scott * * PURPOSE : Definition of class ECn (Arithmetic on an Elliptic Curve, * mod n) * * NOTE : Mu
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c mrmonty.c

/* * MIRACL Montgomery's method for modular arithmetic without division. * mrmonty.c * * Programs to implement Montgomery's method * See "Modular Multiplication Without Trial Divisi
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