代码搜索:arithmetic

找到约 7,844 项符合「arithmetic」的源代码

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txt first.txt

MIRACL is a highly efficient and portable Multiprecision Integer and Rational Arithmetic C/C++ Library. Full source code is provided. Its main area of application is in the implementation of Publi
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cpp polymod.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 f
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h polymod.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 f
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cpp poly2.cpp

/* * C++ class to implement a polynomial type and to allow * arithmetic on polynomials whose elements are from * the finite field GF(2^m) * * WARNING: This class has been cobbled together f
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c ieee.c

/* ieee.c * * Extended precision IEEE binary floating point arithmetic routines * * Numbers are stored in C language as arrays of 16-bit unsigned * short integers. The arguments of the
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c acms_exa.c

/* ACMS_EXAMPLE.C */ /* Example main program to demonstrate arithmetic coding and decoding */ /* Ashok Popat 6/90 --- modified version of prog. given in thesis */ /* * Copyright 1990 Massachus
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c arith.c

/************************** Start of ARITH.C ************************* * * This is the arithmetic coding module used in Chapter 5. * Compile with BITIO.C, ERRHAND.C, and either MAIN-C.C or MAIN-
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txt 55. c28x signal generator library (sprc083).txt

The signal generator module repository contains SIN generator ramp generator, trapezoidal & profile- generator modules. The signal generator modules are implemented using modulo arithmetic counter (i.
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m qfix.m

function [y] = QFix(x,B,Qmode,Omode) % Fixed-point Arithmetic using (B+1)-bit Representation % ----------------------------------------------------- % [y] = QFix(x,B,Qmode,Omode) % y: Decim
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h zzn.h

/* * MIRACL C++ Header file zzn.h * * AUTHOR : M. Scott * * PURPOSE : Definition of class ZZn (Arithmetic mod n), using * Montgomery's Method for modular multip