mes/src/math.c

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/* -*-comment-start: "//";comment-end:""-*-
* GNU Mes --- Maxwell Equations of Software
* Copyright © 2016,2017,2018 Jan (janneke) Nieuwenhuizen <janneke@gnu.org>
*
* This file is part of GNU Mes.
*
* GNU Mes 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 3 of the License, or (at
* your option) any later version.
*
* GNU Mes 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 GNU Mes. If not, see <http://www.gnu.org/licenses/>.
*/
#include <limits.h>
void
assert_number (char const* name, SCM x)
{
if (TYPE (x) != TNUMBER)
{
eputs (name);
error (cell_symbol_not_a_number, x);
}
}
SCM
greater_p (SCM x) ///((name . ">") (arity . n))
{
if (x == cell_nil)
return cell_t;
assert_number ("greater_p", CAR (x));
long n = VALUE (CAR (x));
x = CDR (x);
while (x != cell_nil)
{
assert_number ("greater_p", CAR (x));
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if (VALUE (car (x)) >= n)
return cell_f;
n = VALUE (car (x));
x = cdr (x);
}
return cell_t;
}
SCM
less_p (SCM x) ///((name . "<") (arity . n))
{
if (x == cell_nil)
return cell_t;
assert_number ("less_p", CAR (x));
long n = VALUE (CAR (x));
x = CDR (x);
while (x != cell_nil)
{
assert_number ("less_p", CAR (x));
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if (VALUE (car (x)) <= n)
return cell_f;
n = VALUE (car (x));
x = cdr (x);
}
return cell_t;
}
SCM
is_p (SCM x) ///((name . "=") (arity . n))
{
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if (x == cell_nil)
return cell_t;
assert_number ("is_p", CAR (x));
long n = VALUE (CAR (x));
x = cdr (x);
while (x != cell_nil)
{
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if (VALUE (car (x)) != n)
return cell_f;
x = cdr (x);
}
return cell_t;
}
SCM
minus (SCM x) ///((name . "-") (arity . n))
{
assert_number ("minus", CAR (x));
long n = VALUE (CAR (x));
x = cdr (x);
if (x == cell_nil)
n = -n;
while (x != cell_nil)
{
assert_number ("minus", CAR (x));
n -= VALUE (car (x));
x = cdr (x);
}
return MAKE_NUMBER (n);
}
SCM
plus (SCM x) ///((name . "+") (arity . n))
{
long n = 0;
while (x != cell_nil)
{
assert_number ("plus", CAR (x));
n += VALUE (car (x));
x = cdr (x);
}
return MAKE_NUMBER (n);
}
SCM
divide (SCM x) ///((name . "/") (arity . n))
{
long n = 1;
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if (x != cell_nil)
{
assert_number ("divide", CAR (x));
n = VALUE (car (x));
x = cdr (x);
}
while (x != cell_nil)
{
assert_number ("divide", CAR (x));
if (!n)
break;
n /= VALUE (car (x));
x = cdr (x);
}
return MAKE_NUMBER (n);
}
SCM
modulo (SCM a, SCM b)
{
assert_number ("modulo", a);
assert_number ("modulo", b);
long x = VALUE (a);
while (x < 0)
x += VALUE (b);
x = x ? x % VALUE (b) : 0;
return MAKE_NUMBER (x);
}
SCM
multiply (SCM x) ///((name . "*") (arity . n))
{
long n = 1;
while (x != cell_nil)
{
assert_number ("multiply", CAR (x));
n *= VALUE (car (x));
x = cdr (x);
}
return MAKE_NUMBER (n);
}
SCM
logand (SCM x) ///((arity . n))
{
long n = 0;
while (x != cell_nil)
{
assert_number ("multiply", CAR (x));
n &= VALUE (car (x));
x = cdr (x);
}
return MAKE_NUMBER (n);
}
SCM
logior (SCM x) ///((arity . n))
{
long n = 0;
while (x != cell_nil)
{
assert_number ("logior", CAR (x));
n |= VALUE (car (x));
x = cdr (x);
}
return MAKE_NUMBER (n);
}
SCM
lognot (SCM x)
{
assert_number ("lognot", x);
long n = ~VALUE (x);
return MAKE_NUMBER (n);
}
SCM
logxor (SCM x) ///((arity . n))
{
long n = 0;
while (x != cell_nil)
{
assert_number ("logxor", CAR (x));
n ^= VALUE (car (x));
x = cdr (x);
}
return MAKE_NUMBER (n);
}
SCM
ash (SCM n, SCM count)
{
assert_number ("ash", n);
assert_number ("ash", count);
long cn = VALUE (n);
long ccount = VALUE (count);
return MAKE_NUMBER ((ccount < 0) ? cn >> -ccount : cn << ccount);
}