代码搜索:declared

找到约 3,220 项符合「declared」的源代码

代码结果 3,220
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f90 fortranroutines.f90

REAL FUNCTION MOCAAMACH(n) USE NUMERICAL_LIBRARIES INTEGER n REAL RINFP ! The AMACH function and UMACH subroutine are ! declared in the numerical_libraries module RINFP =
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err power.err

"power.c", line 125: Warning: variable 'i' declared but not used power.c: 1 warning (+ 1 suppressed), 0 errors, 0 serious errors
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texi specfunc-exp.texi

@cindex exponential function @cindex exp The functions described in this section are declared in the header file @file{gsl_sf_exp.h}. @menu * Exponential Function:: * Relative Expone
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c pppfsm.c

/* * PPPFSM.C -- PPP Finite State Machine * * This implementation of PPP is declared to be in the public domain. * * Acknowledgements and correction history may be found in PPP.C */ #i
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h arjsfx.h

/* * $Id: arjsfx.h,v 1.1.1.1 2002/03/28 00:01:23 andrew_belov Exp $ * --------------------------------------------------------------------------- * ARJSFX exported stubs are declared here. * */
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h arjsfx.h

/* * $Id: arjsfx.h,v 1.1.1.1 2002/03/28 00:01:23 andrew_belov Exp $ * --------------------------------------------------------------------------- * ARJSFX exported stubs are declared here. * */
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c pppfsm.c

/* * PPPFSM.C -- PPP Finite State Machine * * This implementation of PPP is declared to be in the public domain. * * Acknowledgements and correction history may be found in PPP.C */ #i
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c mix_vm_clock.c

/* -*-c-*- -------------- mix_vm_clock.c : * Implementation of the functions declared in mix_vm_clock.h * ------------------------------------------------------------------ * $Id: mix_vm_clock.c,v
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texi specfunc-elljac.texi

@cindex Jacobi elliptic functions @cindex elliptic functions (Jacobi) The Jacobian Elliptic functions are defined in Abramowitz & Stegun, Chapter 16. The functions are declared in the header file @f
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texi specfunc-ellint.texi

@cindex elliptic integrals The functions described in this section are declared in the header file @file{gsl_sf_ellint.h}. @menu * Definition of Legendre Forms:: * Definition of Carlson Forms::