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+
+-- Copyright (C) 1996 Morgan Kaufmann Publishers, Inc
+
+-- This file is part of VESTs (Vhdl tESTs).
+
+-- VESTs is free software; you can redistribute it and/or modify it
+-- under the terms of the GNU General Public License as published by the
+-- Free Software Foundation; either version 2 of the License, or (at
+-- your option) any later version.
+
+-- VESTs is distributed in the hope that it will be useful, but WITHOUT
+-- ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or
+-- FITNESS FOR A PARTICULAR PURPOSE. See the GNU General Public License
+-- for more details.
+
+-- You should have received a copy of the GNU General Public License
+-- along with VESTs; if not, write to the Free Software Foundation,
+-- Inc., 59 Temple Place, Suite 330, Boston, MA 02111-1307 USA
+
+-- ---------------------------------------------------------------------
+--
+-- $Id: math_real.vhd,v 1.2 2001-10-26 16:29:37 paw Exp $
+-- $Revision: 1.2 $
+--
+-- ---------------------------------------------------------------------
+
+---------------------------------------------------------------
+--
+-- This source file may be used and distributed without restriction.
+-- No declarations or definitions shall be included in this package.
+--
+-- ****************************************************************
+-- * *
+-- * W A R N I N G *
+-- * *
+-- * This DRAFT version IS NOT endorsed or approved by IEEE *
+-- * *
+-- ****************************************************************
+--
+-- Title: PACKAGE MATH_REAL
+--
+-- Library: This package shall be compiled into a library
+-- symbolically named IEEE.
+--
+-- Purpose: VHDL declarations for mathematical package MATH_REAL
+-- which contains common real constants, common real
+-- functions, and real trascendental functions.
+--
+-- Author: Based on work by IEEE VHDL Math Package Study Group
+--
+-- Notes:
+-- The package body shall be considered the formal definition of
+-- the semantics of this package. Tool developers may choose to implement
+-- the package body in the most efficient manner available to them.
+--
+-- History:
+-- Version 0.4 JAT 4/15/93
+-------------------------------------------------------------
+Library IEEE;
+
+Package MATH_REAL is
+--synopsys synthesis_off
+
+ constant MATH_E : real := 2.71828_18284_59045_23536;
+ -- value of e
+ constant MATH_1_E: real := 0.36787_94411_71442_32160;
+ -- value of 1/e
+ constant MATH_PI : real := 3.14159_26535_89793_23846;
+ -- value of pi
+ constant MATH_1_PI : real := 0.31830_98861_83790_67154;
+ -- value of 1/pi
+ constant MATH_LOG_OF_2: real := 0.69314_71805_59945_30942;
+ -- natural log of 2
+ constant MATH_LOG_OF_10: real := 2.30258_50929_94045_68402;
+ -- natural log of10
+ constant MATH_LOG2_OF_E: real := 1.44269_50408_88963_4074;
+ -- log base 2 of e
+ constant MATH_LOG10_OF_E: real := 0.43429_44819_03251_82765;
+ -- log base 10 of e
+ constant MATH_SQRT2: real := 1.41421_35623_73095_04880;
+ -- sqrt of 2
+ constant MATH_SQRT1_2: real := 0.70710_67811_86547_52440;
+ -- sqrt of 1/2
+ constant MATH_SQRT_PI: real := 1.77245_38509_05516_02730;
+ -- sqrt of pi
+ constant MATH_DEG_TO_RAD: real := 0.01745_32925_19943_29577;
+ -- conversion factor from degree to radian
+ constant MATH_RAD_TO_DEG: real := 57.29577_95130_82320_87685;
+ -- conversion factor from radian to degree
+
+ --
+ -- attribute for functions whose implementation is foreign (C native)
+ --
+ -- attribute FOREIGN: string; -- predefined attribute in VHDL-1992
+ --
+
+ function SIGN (X: real ) return real;
+ -- returns 1.0 if X > 0.0; 0.0 if X == 0.0; -1.0 if X < 0.0
+
+ function CEIL (X : real ) return real;
+ -- returns smallest integer value (as real) not less than X
+
+ function FLOOR (X : real ) return real;
+ -- returns largest integer value (as real) not greater than X
+
+ function ROUND (X : real ) return real;
+ -- returns FLOOR(X + 0.5) if X > 0.0;
+ -- return CEIL(X - 0.5) if X < 0.0
+
+ function FMAX (X, Y : real ) return real;
+ -- returns the algebraically larger of X and Y
+
+ function FMIN (X, Y : real ) return real;
+ -- returns the algebraically smaller of X and Y
+
+ function SRAND (seed: in integer ) return integer;
+ -- attribute FOREIGN of SRAND: function is "C_NATIVE";
+ -- for VHDL-1992 standard
+ --
+ -- sets value of seed for sequence of pseudo-random numbers.
+ -- returns the value of the seed.
+ -- It uses the native C function srand().
+
+ function RAND return integer;
+ -- attribute FOREIGN of RAND: function is "C_NATIVE";
+ -- for VHDL-1992 standard
+ --
+ -- returns an integer pseudo-random number with uniform distribution.
+ -- It uses the native C function rand().
+ -- Seed for the sequence is initialized with the
+ -- SRAND() function and value of the seed is changed every
+ -- time SRAND() is called, but it is not visible.
+ -- The range of generated values is platform dependent.
+
+ function GET_RAND_MAX return integer;
+ -- attribute FOREIGN of GET_RAND_MAX: function is "C_NATIVE";
+ -- for VHDL-1992 standard
+ --
+ -- returns the upper bound of the range of the
+ -- pseudo-random numbers generated by RAND().
+ -- The support for this function is platform dependent.
+ -- It may not be available in some platforms.
+ -- Note: the value of (RAND() / GET_RAND_MAX()) is a
+ -- pseudo-random number distributed between 0 & 1.
+
+ function SQRT (X : real ) return real;
+ -- returns square root of X; X >= 0.0
+
+ function CBRT (X : real ) return real;
+ -- returns cube root of X
+
+ function "**" (X : integer; Y : real) return real;
+ -- returns Y power of X ==> X**Y;
+ -- error if X = 0 and Y <= 0.0
+ -- error if X < 0 and Y does not have an integral value
+
+ function "**" (X : real; Y : real) return real;
+ -- returns Y power of X ==> X**Y;
+ -- error if X = 0.0 and Y <= 0.0
+ -- error if X < 0.0 and Y does not have an integral value
+
+ function EXP (X : real ) return real;
+ -- returns e**X; where e = MATH_E
+
+ function LOG (X : real ) return real;
+ -- returns natural logarithm of X; X > 0
+
+ function LOG (BASE: positive; X : real) return real;
+ -- returns logarithm base BASE of X; X > 0
+
+ function SIN (X : real ) return real;
+ -- returns sin X; X in radians
+
+ function COS ( X : real ) return real;
+ -- returns cos X; X in radians
+
+ function TAN (X : real ) return real;
+ -- returns tan X; X in radians
+ -- X /= ((2k+1) * PI/2), where k is an integer
+
+ function ASIN (X : real ) return real;
+ -- returns -PI/2 < asin X < PI/2; | X | <= 1.0
+
+ function ACOS (X : real ) return real;
+ -- returns 0 < acos X < PI; | X | <= 1.0
+
+ function ATAN (X : real) return real;
+ -- returns -PI/2 < atan X < PI/2
+
+ function ATAN2 (X : real; Y : real) return real;
+ -- returns atan (X/Y); -PI < atan2(X,Y) < PI; Y /= 0.0
+
+ function SINH (X : real) return real;
+ -- hyperbolic sine; returns (e**X - e**(-X))/2
+
+ function COSH (X : real) return real;
+ -- hyperbolic cosine; returns (e**X + e**(-X))/2
+
+ function TANH (X : real) return real;
+ -- hyperbolic tangent; -- returns (e**X - e**(-X))/(e**X + e**(-X))
+
+ function ASINH (X : real) return real;
+ -- returns ln( X + sqrt( X**2 + 1))
+
+ function ACOSH (X : real) return real;
+ -- returns ln( X + sqrt( X**2 - 1)); X >= 1.0
+
+ function ATANH (X : real) return real;
+ -- returns (ln( (1 + X)/(1 - X)))/2 ; | X | < 1.0
+
+--synopsys synthesis_on
+end MATH_REAL;