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#include <stdio.h>
#include <string.h>
#include <stdlib.h>
#include <assert.h>
#include <sys/stat.h>
#include <sys/types.h>
#include <fcntl.h>
#include <unistd.h>
#include <errno.h>
#include <bow/libbow.h>
/* Defaults for command-line arguments. */
/* The number of documents to generate */
int ndocs = 100;
/* The number of words per document */
int nwords_per_doc = 50;
/* Prefix to each filename created */
const char *prefix = NULL;
/* Directory into which to place the documens. */
const char *dirname = NULL;
int noise_vocab_size = 0;
float noise_vocab_fraction = 0;
int print_multinomial_header = 0;
int print_multinomials_only = 0;
/* maximum number of words */
#define MAXN 99999
int df_alphas[MAXN];
int df_alphas_sum;
char *df_words[MAXN];
/* A multinomial sampled from the Dir(alphas) */
float df_p[MAXN];
void
print_usage (const char *argv[])
{
fprintf (stderr, "usage: %s "
"[-d dirname] [-p prefix] [-l doclen] [-n ndocs] [-P]\n"
"[-v noisevocabsize] [-f noisevocabfrac] [-m] distfile\n"
" Will output NDOCS files each of length DOCLEN with"
" filenames having \n"
" PREFIX to directory DIRNAME.\n"
" With probability NOISEVOCABFRAC, instead of picking"
" a word from the\n"
" distribution specified by DISTFILE, a word will be chosen"
" uniformly \n"
" from one of NOISEVOCABSIZE noise-words\n"
" If the -P option is given, print each document's multinomial"
" as a header.\n"
" If the -m option is given, don't create documents, just"
" print sampled multinomials\n"
, argv[0]);
}
#if 1
/* Return a sample from the Gamma distribution, with parameter IA */
/* From Numerical "Recipes in C", page 292 */
double
bow_gamma_distribution (int ia)
{
int j;
double am, e, s, v1, v2, x, y;
assert (ia >= 1) ;
if (ia < 6)
{
x = 1.0;
for (j = 1; j <= ia; j++)
x *= bow_random_01 ();
x = - log (x);
}
else
{
do
{
do
{
do
{
v1 = 2.0 * bow_random_01 () - 1.0;
v2 = 2.0 * bow_random_01 () - 1.0;
}
while (v1 * v1 + v2 * v2 > 1.0);
y = v2 / v1;
am = ia - 1;
s = sqrt (2.0 * am + 1.0);
x = s * y + am;
}
while (x <= 0.0);
e = (1.0 + y * y) * exp (am * log (x/am) - s * y);
}
while (bow_random_01 () > e);
}
return x;
}
#else
//#error This one does not work for small alphas
/* From Larry Wasserman */
double
bow_gamma_distribution (double a)
{
double b, c, u, v, w, x, y, z;
int accept;
b = a-1.0;
c = 3.0*a - 3.0/4.0;
accept =0;
while(accept==0){
u = bow_random_01 ();
v = bow_random_01 ();
if(u==0.0)u=0.00001;
if(v==0.0)v=0.00001;
if(u==1.0)u=0.99999;
if(v==1.0)v=0.99999;
w = u*(1.0-u);
y = sqrt(c/w)*(u-0.5);
x = b+y;
if(x>=0.0){
z = 64.0*w*w*w*v*v;
if(z<=1.0-2.0*y*y/x)accept=1;
if(accept==0){
if(log(z)<=2.0*(b*log(x/b)-y))accept=1;
}
}
}
return x;
}
#endif
int
random_index_from_multinomial (float *p, int size)
{
float r = bow_random_01 ();
int k;
float sum;
for (k = -1, sum = 0; sum < r; sum += p[k])
k++;
return k;
}
void
normalize_multinomial (float *p, int size)
{
int i;
float sum = 0;
for (i = 0; i < size; i++)
sum += p[i];
assert (sum);
for (i = 0; i < size; i++)
p[i] /= sum;
}
/* Note that, unfortunately, here the ALPHAS must be integers.
I don't know how to sample from a Dirichlet with continuous alphas. */
void
random_multinomial_from_dirichlet (int *alphas, int size, float *p)
{
float p_sum = 0;
int i;
for (i = 0; i < size; i++)
{
p[i] = bow_gamma_distribution ((double)alphas[i]);
p_sum += p[i];
}
for (i = 0; i < size; i++)
p[i] /= p_sum;
}
int
main (int argc, const char *argv[])
{
int argi, N, i=0;
float x;
char s[256];
FILE *fp;
char docname[1024];
const char *distfile;
int e;
bow_random_set_seed ();
for (argi = 1; argi < argc; argi++)
{
if (argv[argi][0] != '-')
break;
switch (argv[argi][1])
{
case 'm':
print_multinomials_only = 1;
break;
break;
case 'd':
dirname = argv[++argi];
break;
case 'p':
prefix = argv[++argi];
break;
case 'l':
nwords_per_doc = atoi (argv[++argi]);
break;
case 'n':
ndocs = atoi (argv[++argi]);
break;
case 'v':
noise_vocab_size = atoi (argv[++argi]);
break;
case 'f':
noise_vocab_fraction = atof (argv[++argi]);
break;
case 'P':
print_multinomial_header = 1;
break;
case '?':
case 'h':
print_usage (argv);
exit (0);
default:
fprintf (stderr, "%s: unrecognized option `%s'\n",
argv[0], argv[argi]);
print_usage (argv);
exit (-1);
}
}
distfile = argv[argi];
if (dirname && dirname[0] == '/')
fprintf (stderr, "Output to %s\n", dirname);
else
fprintf (stderr, "Output to ./%s\n", dirname);
/* mkdir (dirname, S_IRWXU | S_IRWXG | S_IRWXO); */
/* read in prob. distribution */
fp = fopen (distfile, "r");
df_alphas_sum = 0;
for (i = 0; i < MAXN && fscanf(fp, "%f %s", &x, s)==2; i++)
{
df_alphas[i] = x;
assert (df_alphas[i] == x);
df_alphas_sum += x;
df_words[i] = strdup (s);
}
fclose (fp);
if (i>=MAXN)
{
printf("Error: number of words exceeds %d\n", MAXN);
exit (-1);
}
N = i;
fprintf(stderr, "Sum of alphas = %d\n", df_alphas_sum);
if (!print_multinomials_only)
{
/* Create the directory if necessary */
e = mkdir (dirname, 0777);
if (e != 0 && errno != EEXIST)
{
fprintf (stderr, "Error creating directory `%s'\n", dirname);
perror ("dicefactory");
exit (-1);
}
}
/* generate documents */
for (i = 0; i < ndocs; i++)
{
/* each with NWORDS_PER_DOC words */
int j;
if (!print_multinomials_only)
{
if (prefix)
sprintf (docname, "%s/%s%05d", dirname, prefix, i);
else
sprintf (docname, "%s/%05d", dirname, i);
fp = fopen (docname, "w");
assert (fp);
}
/* Sample a multinomial from the Dirichlet */
random_multinomial_from_dirichlet (df_alphas, N, df_p);
if (print_multinomials_only)
{
int k;
for (k = 0; k < N; k++)
printf ("%f ", df_p[k]);
printf ("\n");
continue;
}
if (print_multinomial_header)
{
int k;
for (k = 0; k < N; k++)
fprintf (fp, "%f %s\n", df_p[k], df_words[k]);
fprintf (fp, "\n");
}
for (j=0; j<nwords_per_doc; j++)
{
if (noise_vocab_fraction
&& rand()/(float)RAND_MAX > noise_vocab_fraction)
{
int wn = rand () % noise_vocab_size;
fprintf (fp, "noise");
/* Convert number WN into alphabetics */
while (wn)
{
fprintf (fp, "%c", 'a' + wn % 10);
wn /= 10;
}
fprintf (fp, "\n");
}
else
{
int k = random_index_from_multinomial (df_p, N);
fprintf(fp, "%s\n", df_words[k]);
}
}
fprintf (fp, "\n");
fclose (fp);
}
exit (0);
}
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