Free randy hydes hla software for linux

Math::Cephes is a Perl interface to the cephes math library.

SYNOPSIS

use Math::Cephes qw(:all);

This module provides an interface to over 150 functions of the
cephes math library of Stephen Moshier. No functions are exported
by default, but rather must be imported explicitly, as in

use Math::Cephes qw(sin cos);

There are a number of export tags defined which allow
importing groups of functions:
use Math::Cephes qw(:constants);
imports the variables

$PI : 3.14159265358979323846 # pi
$PIO2 : 1.57079632679489661923 # pi/2
$PIO4 : 0.785398163397448309616 # pi/4
$SQRT2 : 1.41421356237309504880 # sqrt(2)
$SQRTH : 0.707106781186547524401 # sqrt(2)/2
$LOG2E : 1.4426950408889634073599 # 1/log(2)
$SQ2OPI : 0.79788456080286535587989 # sqrt( 2/pi )
$LOGE2 : 0.693147180559945309417 # log(2)
$LOGSQ2 : 0.346573590279972654709 # log(2)/2
$THPIO4 : 2.35619449019234492885 # 3*pi/4
$TWOOPI : 0.636619772367581343075535 # 2/pi

As well, there are 4 machine-specific numbers available:

$MACHEP : machine roundoff error
$MAXLOG : maximum log on the machine
$MINLOG : minimum log on the machine
$MAXNUM : largest number represented
use Math::Cephes qw(:trigs);
imports

acos: Inverse circular cosine
asin: Inverse circular sine
atan: Inverse circular tangent (arctangent)
atan2: Quadrant correct inverse circular tangent
cos: Circular cosine
cosdg: Circular cosine of angle in degrees
cot: Circular cotangent
cotdg: Circular cotangent of argument in degrees
hypot: hypotenuse associated with the sides of a right triangle
radian: Degrees, minutes, seconds to radians
sin: Circular sine
sindg: Circular sine of angle in degrees
tan: Circular tangent
tandg: Circular tangent of argument in degrees
cosm1: Relative error approximations for function arguments near unity
use Math::Cephes qw(:hypers);
imports

acosh: Inverse hyperbolic cosine
asinh: Inverse hyperbolic sine
atanh: Inverse hyperbolic tangent
cosh: Hyperbolic cosine
sinh: Hyperbolic sine
tanh: Hyperbolic tangent
use Math::Cephes qw(:explog);
imports

exp: Exponential function
expxx: exp(x*x)
exp10: Base 10 exponential function (Common antilogarithm)
exp2: Base 2 exponential function
log: Natural logarithm
log10: Common logarithm
log2: Base 2 logarithm
log1p,expm1: Relative error approximations for function arguments near unity.
use Math::Cephes qw(:cmplx);
imports

new_cmplx: create a new complex number object
cabs: Complex absolute value
cacos: Complex circular arc cosine
cacosh: Complex inverse hyperbolic cosine
casin: Complex circular arc sine
casinh: Complex inverse hyperbolic sine
catan: Complex circular arc tangent
catanh: Complex inverse hyperbolic tangent
ccos: Complex circular cosine
ccosh: Complex hyperbolic cosine
ccot: Complex circular cotangent
cexp: Complex exponential function
clog: Complex natural logarithm
cadd: add two complex numbers
csub: subtract two complex numbers
cmul: multiply two complex numbers
cdiv: divide two complex numbers
cmov: copy one complex number to another
cneg: negate a complex number
cpow: Complex power function
csin: Complex circular sine
csinh: Complex hyperbolic sine
csqrt: Complex square root
ctan: Complex circular tangent
ctanh: Complex hyperbolic tangent
use Math::Cephes qw(:utils);
imports

cbrt: Cube root
ceil: ceil
drand: Pseudorandom number generator
fabs: Absolute value
fac: Factorial function
floor: floor
frexp: frexp
ldexp: multiplies x by 2**n.
lrand: Pseudorandom number generator
lsqrt: Integer square root
pow: Power function
powi: Real raised to integer power
round: Round double to nearest or even integer valued double
sqrt: Square root
use Math::Cephes qw(:bessels);
imports

i0: Modified Bessel function of order zero
i0e: Modified Bessel function of order zero, exponentially scaled
i1: Modified Bessel function of order one
i1e: Modified Bessel function of order one, exponentially scaled
iv: Modified Bessel function of noninteger order
j0: Bessel function of order zero
j1: Bessel function of order one
jn: Bessel function of integer order
jv: Bessel function of noninteger order
k0: Modified Bessel function, third kind, order zero
k0e: Modified Bessel function, third kind, order zero, exponentially scaled
k1: Modified Bessel function, third kind, order one
k1e: Modified Bessel function, third kind, order one, exponentially scaled
kn: Modified Bessel function, third kind, integer order
y0: Bessel function of the second kind, order zero
y1: Bessel function of second kind of order one
yn: Bessel function of second kind of integer order
yv: Bessel function Yv with noninteger v
use Math::Cephes qw(:dists);
imports

bdtr: Binomial distribution
bdtrc: Complemented binomial distribution
bdtri: Inverse binomial distribution
btdtr: Beta distribution
chdtr: Chi-square distribution
chdtrc: Complemented Chi-square distribution
chdtri: Inverse of complemented Chi-square distribution
fdtr: F distribution
fdtrc: Complemented F distribution
fdtri: Inverse of complemented F distribution
gdtr: Gamma distribution function
gdtrc: Complemented gamma distribution function
nbdtr: Negative binomial distribution
nbdtrc: Complemented negative binomial distribution
nbdtri: Functional inverse of negative binomial distribution
ndtr: Normal distribution function
ndtri: Inverse of Normal distribution function
pdtr: Poisson distribution
pdtrc: Complemented poisson distribution
pdtri: Inverse Poisson distribution
stdtr: Students t distribution
stdtri: Functional inverse of Students t distribution
use Math::Cephes qw(:gammas);
imports

fac: Factorial function
gamma: Gamma function
igam: Incomplete gamma integral
igamc: Complemented incomplete gamma integral
igami: Inverse of complemented imcomplete gamma integral
psi: Psi (digamma) function
rgamma: Reciprocal gamma function
use Math::Cephes qw(:betas);
imports

beta: Beta function
incbet: Incomplete beta integral
incbi: Inverse of imcomplete beta integral
lbeta: Natural logarithm of |beta|
use Math::Cephes qw(:elliptics);
imports

ellie: Incomplete elliptic integral of the second kind
ellik: Incomplete elliptic integral of the first kind
ellpe: Complete elliptic integral of the second kind
ellpj: Jacobian Elliptic Functions
ellpk: Complete elliptic integral of the first kind
use Math::Cephes qw(:hypergeometrics);
imports

hyp2f0: Gauss hypergeometric function F
hyp2f1: Gauss hypergeometric function F
hyperg: Confluent hypergeometric function
onef2: Hypergeometric function 1F2
threef0: Hypergeometric function 3F0
use Math::Cephes qw(:misc);
imports

airy: Airy function
bernum: Bernoulli numbers
dawsn: Dawsons Integral
ei: Exponential integral
erf: Error function
erfc: Complementary error function
expn: Exponential integral En
fresnl: Fresnel integral
plancki: Integral of Plancks black body radiation formula
polylog: Polylogarithm function
shichi: Hyperbolic sine and cosine integrals
sici: Sine and cosine integrals
simpson: Simpsons rule to find an integral
spence: Dilogarithm
struve: Struve function
vecang: angle between two vectors
zeta: Riemann zeta function of two arguments
zetac: Riemann zeta function
use Math::Cephes qw(:fract);
imports

new_fract: create a new fraction object
radd: add two fractions
rmul: multiply two fractions
rsub: subtracttwo fractions
rdiv: divide two fractions
euclid: finds the greatest common divisor

PHP Active Code Library (ACL) is a PHP 5 class used to store and call PHP files that are stored in a database.

The files are stored in a plain text field and not a binary field. PHP ACL also takes care of include/require calls.

If a file includes another file stored in the database, PHP ACL takes care of getting, generating, and including that file.

Math::Cephes::Matrix is a Perl interface to the cephes matrix routines.

SYNOPSIS

use Math::Cephes::Matrix qw(mat);
# mat is a shortcut for Math::Cephes::Matrix->new
my $M = mat([ [1, 2, -1], [2, -3, 1], [1, 0, 3]]);
my $C = mat([ [1, 2, 4], [2, 9, 2], [6, 2, 7]]);
my $D = $M->add($C); # D = M + C
my $Dc = $D->coef;
for (my $i=0; $inew($arr_ref);

where $arr_ref is a reference to an array of arrays, as in the following example:

$arr_ref = [ [1, 2, -1], [2, -3, 1], [1, 0, 3] ]

which represents
/ 1 2 -1
| 2 -3 1 |
1 0 3 /

A copy of a Math::Cephes::Matrix object may be done as

my $M_copy = $M->new();

Methods

coef: get coefficients of the matrix

SYNOPSIS:

my $c = $M->coef;

DESCRIPTION:

This returns an reference to an array of arrays containing the coefficients of the matrix.
clr: set all coefficients equal to a value.

SYNOPSIS:

$M->clr($n);

DESCRIPTION:

This sets all the coefficients of the matrix identically to $n. If $n is not given, a default of 0 is used.
add: add two matrices

SYNOPSIS:

$P = $M->add($N);

DESCRIPTION:

This sets $P equal to $M + $N.
sub: subtract two matrices

SYNOPSIS:

$P = $M->sub($N);

DESCRIPTION:

This sets $P equal to $M - $N.
mul: multiply two matrices or a matrix and a vector

SYNOPSIS:

$P = $M->mul($N);

DESCRIPTION:

This sets $P equal to $M * $N. This method can handle matrix multiplication, when $N is a matrix, as well as matrix-vector multiplication, where $N is an array reference representing a column vector.
div: divide two matrices

SYNOPSIS:

$P = $M->div($N);

DESCRIPTION:

This sets $P equal to $M * ($N)^(-1).
inv: invert a matrix

SYNOPSIS:

$I = $M->inv();

DESCRIPTION:

This sets $I equal to ($M)^(-1).
transp: transpose a matrix

SYNOPSIS:

$T = $M->transp();

DESCRIPTION:

This sets $T equal to the transpose of $M.
simq: solve simultaneous equations

SYNOPSIS:

my $M = Math::Cephes::Matrix->new([ [1, 2, -1], [2, -3, 1], [1, 0, 3]]);
my $B = [2, -1, 10];
my $X = $M->simq($B);
for (my $i=0; $inew([ [1, 2, 3], [2, 2, 3], [3, 3, 4]]);
my ($E, $EV1) = $S->eigens();
my $EV = $EV1->coef;
for (my $i=0; $i[$i]->[$j];
}
print "The eigenvector is @$vn";
}

where $M is a Math::Cephes::Matrix object representing a real symmetric matrix. $E is an array reference containing the eigenvalues of $M, and $EV is a Math::Cephes::Matrix object representing the eigenvalues, the ith row corresponding to the ith eigenvalue.

DESCRIPTION:

If M is an N x N real symmetric matrix, and X is an N component column vector, the eigenvalue problem

M X = lambda X

will in general have N solutions, with X the eigenvectors and lambda the eigenvalues.

PAR::WebStart is a Perl implementation of Javas WebStart.

SYNOPSIS

my $file = hello.pnlp;
my $ws = PAR::WebStart->new(file => $file);
$ws->fetch_pars() or die $ws->{ERROR};

my $tmpdir = $ws->{tmpdir};
chdir($tmpdir) or die qq{Cannot chdir to "$tmpdir": $!});

my @args = @{$ws->run_command()};
die qq{Failed to get WebStart args: $ws->{ERROR}}) unless (@args);
system(@args) == 0 or die qq{Execution of system(@args) failed: $?};

This a Perl version of Javas WebStart technology; see http://java.sun.com/j2se/1.4.2/docs/guide/jws/developersguide/overview.html for details.

PAR-WebStart is a helper application associated with a browser. When a user clicks on a link that points to a PNLP [PAR Network Launch Protocol] launch file (a special XML file), it causes the browser to launch PAR-WebStart, which then automatically downloads, caches, and runs the specified PAR-based application.

HLA Adventure is an adventure game that was written in Randy Hydes HLA language.
It features Mippy, a cute dragon that lives happily in the forests and caves and often comes out during the later part of the day to eat leaves, smoulder decaying trees, and generally romp around like every good dragon should.
Enhancements:
- Bugfixes were made to a couple of rooms, including the cave under the forest and near the mansion.

Config::Properties is a Perl module to read and write property files.

SYNOPSIS

use Config::Properties;

# reading...

open PROPS, "< my_config.props"
or die "unable to open configuration file";

my $properties = new Config::Properties();
$properties->load(*PROPS);

$value = $properties->getProperty( $key );


# saving...

open PROPS, "> my_config.props"
or die "unable to open configuration file for writing";

$properties->setProperty( $key, $value );

$properties->format( %s => %s );
$properties->store(*PROPS, $header );

Config::Properties is a near implementation of the java.util.Properties API. It is designed to allow easy reading, writing and manipulation of Java-style property files.

The format of a Java-style property file is that of a key-value pair seperated by either whitespace, the colon (:) character, or the equals (=) character. Whitespace before the key and on either side of the seperator is ignored.
Lines that begin with either a hash (#) or a bang (!) are considered comment lines and ignored.

A backslash () at the end of a line signifies a continuation and the next line is counted as part of the current line (minus the backslash, any whitespace after the backslash, the line break, and any whitespace at the beginning of the next line).

The official references used to determine this format can be found in the Java API docs for java.util.Properties at http://java.sun.com/j2se/1.5.0/docs/api/java/util/Properties.html.
When a property file is saved it is in the format "key=value" for each line. This can be changed by setting the format attribute using either $object->format( $format_string ) or $object->setFormat( $format_string ) (they do the same thing). The format string is fed to printf and must contain exactly two %s format characters. The first will be replaced with the key of the property and the second with the value. The string can contain no other printf control characters, but can be anything else. A newline will be automatically added to the end of the string. You an get the current format string either by using $object->format() (with no arguments) or $object->getFormat().

If a recent version of module Text::Wrap is available, long lines are conveniently wrapped when saving.

PPM::Make is a Perl module that can Make a ppm package from a CPAN distribution.

SYNOPSIS

my $ppm = PPM::Make->new( [options] );
$ppm->make_ppm();

See the supplied make_ppm script for a command-line interface.

This module automates somewhat some of the steps needed to make a ppm (Perl Package Manager) package from a CPAN distribution. It attempts to fill in the ABSTRACT and AUTHOR attributes of Makefile.PL, if these are not supplied, and also uses pod2html to generate a set of html documentation. It also adjusts CODEBASE of package.ppd to reflect the generated package.tar.gz or package.zip archive. Such packages are suitable both for local installation via

C:.cpanbuildpackage_src> ppm install

and for distribution via a repository.

Options can be given as some combination of key/value pairs passed to the new() constructor (described below) and those specified in a configuration file. This file can either be that given by the value of the PPM_CFG environment variable or, if not set, a file called .ppmcfg at the top-level directory (on Win32) or under HOME (on Unix). If the no_cfg argument is passed into new(), this file will be ignored.

The configuration file is of an INI type. If a section default is specified as

[ default ]
option1 = value1
option2 = value2

these values will be used as the default. Architecture-specific values may be specified within their own section:

[ MSWin32-x86-multi-thread-5.8 ]
option1 = new_value1
option3 = value3

In this case, an architecture specified as MSWin32-x86-multi-thread-5.8 within PPM::Make will have option1 = new_value1, option2 = value2, and option3 = value3, while any other architecture will have option1 = value1 and option2 = value2. Options specified within the configuration file can be overridden by passing the option into the new() method of PPM::Make.

Valid options that may be specified within the configuration file are those of PPM::Make, described below. For the program and upload options (which take hash references), the keys (make, zip, unzip, tar, gzip), or (ppd, ar, host, user, passwd), respectively, should be specified. For binary options, a value of yes|on in the configuration file will be interpreted as true, while no|off will be interpreted as false.